From ca1066f6518b9976a62238605d61ff667da9c265 Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Fri, 5 Mar 2021 14:38:13 -0500 Subject: [PATCH 01/52] Removing use of mpp_io_mod and fms_io_mod from the dycore code. Replacing the necessary functions with fms2_io_mod functions --- GFDL_tools/fv_ada_nudge.F90 | 105 +-- GFDL_tools/fv_climate_nudge.F90 | 18 +- GFDL_tools/fv_cmip_diag.F90 | 30 +- GFDL_tools/fv_diag_column.F90 | 8 - GFDL_tools/read_climate_nudge_data.F90 | 232 ++++--- driver/GFDL/atmosphere.F90 | 24 +- driver/SHiELD/atmosphere.F90 | 24 +- model/fv_arrays.F90 | 33 +- model/fv_control.F90 | 45 +- model/fv_regional_bc.F90 | 151 +++-- tools/coarse_grained_restart_files.F90 | 271 +++++--- tools/coarse_graining.F90 | 2 +- tools/external_ic.F90 | 605 +++++++++--------- tools/fv_diagnostics.F90 | 9 - tools/fv_grid_tools.F90 | 187 +++--- tools/fv_io.F90 | 849 ++++++++++++++++--------- tools/fv_mp_mod.F90 | 6 +- tools/fv_nggps_diag.F90 | 9 - tools/fv_nudge.F90 | 20 +- tools/fv_restart.F90 | 17 +- tools/fv_surf_map.F90 | 16 +- tools/fv_treat_da_inc.F90 | 5 +- tools/test_cases.F90 | 10 - 23 files changed, 1475 insertions(+), 1201 deletions(-) diff --git a/GFDL_tools/fv_ada_nudge.F90 b/GFDL_tools/fv_ada_nudge.F90 index b091e556c..f6db24a45 100644 --- a/GFDL_tools/fv_ada_nudge.F90 +++ b/GFDL_tools/fv_ada_nudge.F90 @@ -38,9 +38,7 @@ module fv_ada_nudge_mod use external_sst_mod, only: i_sst, j_sst, sst_ncep, sst_anom, forecast_mode use diag_manager_mod, only: register_diag_field, send_data use constants_mod, only: pi, grav, rdgas, cp_air, kappa, cnst_radius=>radius, seconds_per_day - use fms_mod, only: write_version_number, open_namelist_file, & - check_nml_error, file_exist, close_file -!use fms_io_mod, only: field_size + use fms_mod, only: write_version_number, check_nml_error use mpp_mod, only: mpp_error, FATAL, stdlog, get_unit, mpp_pe, input_nml_file use mpp_mod, only: mpp_root_pe, stdout ! snz use mpp_mod, only: mpp_clock_id, mpp_clock_begin, mpp_clock_end @@ -63,8 +61,9 @@ module fv_ada_nudge_mod get_var3_r4, get_var2_r4, get_var1_real use fv_arrays_mod, only: fv_grid_type, fv_grid_bounds_type, fv_nest_type, R_GRID - use fms_io_mod, only: register_restart_field, restart_file_type, restore_state - use fms_io_mod, only: save_restart, get_mosaic_tile_file + use fms2_io_mod, only : register_restart_field, open_file, close_file, & + read_restart, register_axis, register_field, & + register_variable_attribute, file_exists use axis_utils_mod, only : frac_index #ifdef ENABLE_ADA @@ -235,8 +234,8 @@ module fv_ada_nudge_mod integer :: id_u_da, id_v_da, id_t_da, id_q_da, id_ps_da ! snz integer :: id_ada - type(restart_file_type) :: ada_driver_restart ! snz - character(len=*), parameter :: restart_file="ada_driver.res.nc" ! snz + type(FmsNetcdfFile_t) :: ada_driver_restart ! snz + character(len=*), parameter :: restart_file="INPUT/ada_driver.res.nc" ! snz #ifdef ENABLE_ADA ! snz type(model_data_type) :: Atm_var @@ -1482,7 +1481,6 @@ subroutine fv_ada_nudge_init(time, axes, npz, zvir, ak, bk, ts, phis, gridstruct integer :: id_restart !< Currently not used for anything other than a return !value. - character(len=256) :: restart_file_instance real, pointer, dimension(:,:,:) :: agrid @@ -1522,20 +1520,9 @@ subroutine fv_ada_nudge_init(time, axes, npz, zvir, ak, bk, ts, phis, gridstruct track_file_name = "No_File_specified" -#ifdef INTERNAL_FILE_NML - read(input_nml_file, nml = fv_ada_nudge_nml, iostat = io) - ierr = check_nml_error(io,'fv_ada_nudge_nml') -#else - if( file_exist( 'input.nml' ) ) then - unit = open_namelist_file () - io = 1 - do while ( io .ne. 0 ) - read( unit, nml = fv_ada_nudge_nml, iostat = io, end = 10 ) - ierr = check_nml_error(io,'fv_ada_nudge_nml') - end do -10 call close_file ( unit ) - end if -#endif + read(input_nml_file, nml = fv_ada_nudge_nml, iostat = io) + ierr = check_nml_error(io,'fv_ada_nudge_nml') + call write_version_number ( 'FV_ADA_NUDGE_MOD', version ) if ( master ) then f_unit=stdlog() @@ -1793,26 +1780,29 @@ subroutine fv_ada_nudge_init(time, axes, npz, zvir, ak, bk, ts, phis, gridstruct 'da ps', 'Pa', missing_value=missing_value ) ! snz add the following lines for recording the return values from the previous assim run - call get_mosaic_tile_file(restart_file, restart_file_instance,& - & .FALSE., domain) - - id_restart = register_restart_field(ada_driver_restart, restart_file_instance, & - & "u_adj", Atm_var%u_adj(:,:,:), domain=domain) - id_restart = register_restart_field(ada_driver_restart, restart_file_instance, & - & "v_adj", Atm_var%v_adj(:,:,:), domain=domain) - id_restart = register_restart_field(ada_driver_restart, restart_file_instance, & - & "t_adj", Atm_var%t_adj(:,:,:), domain=domain) - id_restart = register_restart_field(ada_driver_restart, restart_file_instance, & - & "q_adj", Atm_var%q_adj(:,:,:), domain=domain) - id_restart = register_restart_field(ada_driver_restart, restart_file_instance, & - & "ps_adj", Atm_var%ps_adj(:,:), domain=domain) - - if ( file_exist('INPUT/'//trim(restart_file_instance), domain=domain) ) then - if ( mpp_pe() .eq. mpp_root_pe() ) then - write (stdout_unit,*) 'Reading ada restart information from ', 'INPUT/'//trim(restart_file_instance) - end if - call restore_state(ada_driver_restart, DIRECTORY='INPUT') - end if + + if (open_file(ada_driver_restart, restart_file, "read", domain, is_restart=.true.) + call register_axis(ada_driver_restart, "xaxis_1", size(Atm_var%u_adj,1) + call register_axis(ada_driver_restart, "yaxis_1", size(Atm_var%u_adj,2) + call register_axis(ada_driver_restart, "zaxis_1", size(Atm_var%u_adj,3) + call register_axis(ada_driver_restart, "Time", unlimited) + call register_restart_field(ada_driver_restart, & + & "u_adj", Atm_var%u_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call register_restart_field(ada_driver_restart, & + & "v_adj", Atm_var%v_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call register_restart_field(ada_driver_restart, & + & "t_adj", Atm_var%t_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call register_restart_field(ada_driver_restart, & + & "q_adj", Atm_var%q_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call register_restart_field(ada_driver_restart, & + & "ps_adj", Atm_var%ps_adj(:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + + if ( mpp_pe() .eq. mpp_root_pe() ) then + write (stdout_unit,*) 'Reading ada restart information from ', 'INPUT/'//trim(restart_file) + end if + call read_restart(ada_driver_restart) + call close_file(ada_driver_restart) + endif #endif ! snz for ENABLE_ADA @@ -1848,7 +1838,7 @@ subroutine get_ncep_analysis ( ps, u, v, t, q, zvir, ts, nfile, fname, bd, time !! model run integer :: is, ie, js, je - if( .not. file_exist(fname) ) then + if( .not. file_exists(fname) ) then call mpp_error(FATAL,'==> Error from get_ncep_analysis: file not found') else call open_ncfile( fname, ncid ) ! open the file @@ -2516,7 +2506,34 @@ subroutine fv_ada_nudge_end #ifdef ENABLE_ADA ! snz - call save_restart(ada_driver_restart) + if (open_file(ada_driver_restart, restart_file, "overwrite", domain, is_restart=.true.) then + call register_axis(ada_driver_restart, "xaxis_1", size(Atm_var%u_adj,1) + call register_field(ada_driver_restart, "xaxis_1", "double", (/"xaxis_1"/)) + call register_variable_attribute(ada_driver_restart,"xaxis_1", "axis", "X", str_len=1) + call register_axis(ada_driver_restart, "yaxis_1", size(Atm_var%u_adj,2) + call register_field(ada_driver_restart, "yaxis_1", "double", (/"yaxis_1"/)) + call register_variable_attribute(ada_driver_restart,"yaxis_1", "axis", "Y", str_len=1) + call register_axis(ada_driver_restart, "zaxis_1", size(Atm_var%u_adj,3) + call register_field(ada_driver_restart, "zaxis_1", "double", (/"zaxis_1"/)) + call register_variable_attribute(ada_driver_restart,"zaxis_1", "axis", "Z", str_len=1) + call register_axis(ada_driver_restart, "Time", unlimited) + call register_field(ada_driver_restart, "Time", "double", (/"Time"/)) + call register_variable_attribute(ada_driver_restart, "Time", "cartesian_axis", "T", + call register_variable_attribute(ada_driver_restart, "Time", "units", "time level", str_len=len("time level") + call register_variable_attribute(ada_driver_restart, "Time", "long_name", "Time", str_len=len("Time") + call register_restart_field(ada_driver_restart, & + & "u_adj", Atm_var%u_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call register_restart_field(ada_driver_restart, & + & "v_adj", Atm_var%v_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call register_restart_field(ada_driver_restart, & + & "t_adj", Atm_var%t_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call register_restart_field(ada_driver_restart, & + & "q_adj", Atm_var%q_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call register_restart_field(ada_driver_restart, & + & "ps_adj", Atm_var%ps_adj(:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + call write_restart(ada_driver_restart) + call close_file(ada_driver_restart) + endif deallocate ( Atm_var%u, Atm_var%v, Atm_var%t, Atm_var%u_adj, Atm_var%v_adj, Atm_var%t_adj) deallocate ( Atm_var%q, Atm_var%ps, Atm_var%q_adj, Atm_var%ps_adj) diff --git a/GFDL_tools/fv_climate_nudge.F90 b/GFDL_tools/fv_climate_nudge.F90 index bc490228d..b392bef2e 100644 --- a/GFDL_tools/fv_climate_nudge.F90 +++ b/GFDL_tools/fv_climate_nudge.F90 @@ -20,10 +20,10 @@ !*********************************************************************** module fv_climate_nudge_mod -use fms_mod, only: open_namelist_file, check_nml_error, & - close_file, stdlog, mpp_pe, mpp_root_pe, & +use fms_mod, only: check_nml_error, & + stdlog, mpp_pe, mpp_root_pe, & write_version_number, string, error_mesg, & - FATAL, WARNING, NOTE, file_exist + FATAL, WARNING, NOTE use mpp_mod, only: input_nml_file use diag_manager_mod, only: register_diag_field, send_data, & register_static_field @@ -129,20 +129,8 @@ subroutine fv_climate_nudge_init ( Time, axes, flag ) if (module_is_initialized) return ! read namelist -#ifdef INTERNAL_FILE_NML read (input_nml_file, nml=fv_climate_nudge_nml, iostat=io) ierr = check_nml_error (io, 'fv_climate_nudge_nml') -#else - if (file_exist('input.nml') ) then - unit = open_namelist_file() - ierr=1 - do while (ierr /= 0) - read (unit, nml=fv_climate_nudge_nml, iostat=io, end=10) - ierr = check_nml_error (io, 'fv_climate_nudge_nml') - enddo -10 call close_file (unit) - endif -#endif !----- write version and namelist to log file ----- diff --git a/GFDL_tools/fv_cmip_diag.F90 b/GFDL_tools/fv_cmip_diag.F90 index 91c5d40f9..0ef4e558a 100644 --- a/GFDL_tools/fv_cmip_diag.F90 +++ b/GFDL_tools/fv_cmip_diag.F90 @@ -21,11 +21,10 @@ module fv_cmip_diag_mod use mpp_mod, only: input_nml_file -use fms_mod, only: open_namelist_file, check_nml_error, & - close_file, stdlog, mpp_pe, mpp_root_pe, & - write_version_number, file_exist, & +use fms_mod, only: check_nml_error, string, & + stdlog, mpp_pe, mpp_root_pe, & + write_version_number, & error_mesg, FATAL, WARNING, NOTE -use fms_io_mod, only: set_domain, nullify_domain, string use time_manager_mod, only: time_type use mpp_domains_mod, only: domain2d use diag_manager_mod, only: register_diag_field, diag_axis_init, & @@ -120,20 +119,8 @@ subroutine fv_cmip_diag_init ( Atm, axes, Time ) endif !----- read namelist ----- -#ifdef INTERNAL_FILE_NML read (input_nml_file, nml=fv_cmip_diag_nml, iostat=io) ierr = check_nml_error (io, 'fv_cmip_diag_nml') -#else - if (file_exist('input.nml') ) then - iunit = open_namelist_file() - ierr=1 - do while (ierr /= 0) - read (iunit, nml=fv_cmip_diag_nml, iostat=io, end=10) - ierr = check_nml_error (io, 'fv_cmip_diag_nml') - enddo -10 call close_file (iunit) - endif -#endif !----- write version and namelist to log file ----- @@ -141,10 +128,6 @@ subroutine fv_cmip_diag_init ( Atm, axes, Time ) call write_version_number ( 'FV_CMIP_DIAG_MOD', version ) if (mpp_pe() == mpp_root_pe()) write (iunit, nml=fv_cmip_diag_nml) - -! Set domain so that diag_manager can access tile information - call set_domain(Atm(1)%domain) - ! axis identifiers area_id = get_diag_field_id ('dynamics', 'area') if (area_id .eq. DIAG_FIELD_NOT_FOUND) call error_mesg & @@ -411,7 +394,6 @@ subroutine fv_cmip_diag_init ( Atm, axes, Time ) call diag_field_add_attribute (id_zg1000, 'coordinates', 'p1000') !--- done --- - call nullify_domain() module_is_initialized=.true. !----------------------------------------------------------------------- @@ -455,8 +437,6 @@ subroutine fv_cmip_diag ( Atm, zvir, Time ) ngc = Atm(n)%ng npz = Atm(n)%npz - call set_domain(Atm(n)%domain) - ! set flags for computing quantities compute_rh = .false. compute_wa = .false. @@ -688,10 +668,6 @@ subroutine fv_cmip_diag ( Atm, zvir, Time ) used = send_data (id_zg1000, dat3(:,:,1), Time) endif -!---------------------------------------------------------------------- - - call nullify_domain() - !---------------------------------------------------------------------- end subroutine fv_cmip_diag diff --git a/GFDL_tools/fv_diag_column.F90 b/GFDL_tools/fv_diag_column.F90 index 7460a4a9f..2575c5632 100644 --- a/GFDL_tools/fv_diag_column.F90 +++ b/GFDL_tools/fv_diag_column.F90 @@ -8,7 +8,6 @@ module fv_diag_column_mod use fms_mod, only: write_version_number, lowercase use mpp_mod, only: mpp_error, FATAL, stdlog, mpp_pe, mpp_root_pe, mpp_sum, & mpp_max, NOTE, input_nml_file, get_unit - use mpp_io_mod, only: mpp_flush use fv_sg_mod, only: qsmith implicit none @@ -395,9 +394,6 @@ subroutine debug_column(pt, delp, delz, u, v, w, q, npz, ncnst, sphum, nwat, zvi write(unit, *) '===================================================================' write(unit, *) - call mpp_flush(unit) - - enddo end subroutine debug_column @@ -487,8 +483,6 @@ subroutine debug_column_dyn(pt, delp, delz, u, v, w, q, heat_source, cappa, akap write(unit, *) '===================================================================' write(unit, *) - call mpp_flush(unit) - enddo end subroutine debug_column_dyn @@ -582,8 +576,6 @@ subroutine sounding_column( pt, delp, delz, u, v, q, peln, pkz, thetae, phis, & enddo endif - call mpp_flush(unit) - enddo diff --git a/GFDL_tools/read_climate_nudge_data.F90 b/GFDL_tools/read_climate_nudge_data.F90 index 6122478cd..b10f20f33 100644 --- a/GFDL_tools/read_climate_nudge_data.F90 +++ b/GFDL_tools/read_climate_nudge_data.F90 @@ -20,14 +20,15 @@ !*********************************************************************** module read_climate_nudge_data_mod -use fms_mod, only: open_namelist_file, check_nml_error, close_file, & +use fms_mod, only: check_nml_error, & stdlog, mpp_pe, mpp_root_pe, write_version_number, & - string, error_mesg, FATAL, NOTE, file_exist -use mpp_mod, only: input_nml_file -use mpp_io_mod, only: mpp_open, MPP_NETCDF, MPP_RDONLY,MPP_MULTI, MPP_SINGLE -use mpp_io_mod, only: axistype, fieldtype, mpp_get_time_axis, mpp_get_atts -use mpp_io_mod, only: mpp_get_fields, mpp_get_info, mpp_get_axes, mpp_get_times -use mpp_io_mod, only: mpp_get_axis_data, mpp_read, mpp_close, mpp_get_default_calendar + string, error_mesg, FATAL, NOTE +use fms2_io_mod, only: open_file, close_file, get_num_dimensions, & + get_dimension_names, get_dimension_size, FmsNetcdfFile_t, & + get_num_variables, get_variable_names, get_variable_size, & + get_variable_num_dimensions, get_variable_units, & + get_time_calendar, read_data, variable_att_axists +use mpp_mod, only: input_nml_file use constants_mod, only: PI, GRAV, RDGAS, RVGAS implicit none @@ -50,7 +51,7 @@ module read_climate_nudge_data_mod real, parameter :: D608 = RVGAS/RDGAS - 1. integer, parameter :: NUM_REQ_AXES = 3 - integer, parameter :: INDEX_LON = 1, INDEX_LAT = 2, INDEX_LEV = 3 + integer, parameter :: INDEX_LON = 1, INDEX_LAT = 2, INDEX_LEV = 3, INDEX_TIME = 4 character(len=8), dimension(NUM_REQ_AXES) :: required_axis_names = & (/ 'lon', 'lat', 'lev' /) @@ -78,14 +79,13 @@ module read_climate_nudge_data_mod integer, allocatable :: file_index(:) type filedata_type - integer :: ncid - integer, pointer :: length_axes(:) ! length of all dimensions in file - integer :: ndim, nvar, natt, ntim, varid_time + integer, allocatable :: dim_size + integer :: ndim, nvar, ntim integer :: time_offset integer, dimension(NUM_REQ_FLDS) :: field_index ! varid for variables integer, dimension(NUM_REQ_AXES) :: axis_index ! varid for dimensions - type(axistype), dimension(NUM_REQ_FLDS) :: axes - type(fieldtype), dimension(NUM_REQ_FLDS) :: fields + character(len=32), dimension(NUM_REQ_FLDS+1) :: axes + character(len=32), dimension(NUM_REQ_FLDS) :: fields end type type(filedata_type), allocatable :: Files(:) @@ -102,10 +102,9 @@ subroutine read_climate_nudge_data_init (nlon, nlat, nlev, ntime) ! ntime number of time levels integer :: iunit, ierr, io - character(len=128) :: name integer :: istat, i, j, k, n, nd, siz(4), i1, i2 - type(axistype), allocatable :: axes(:) - type(fieldtype), allocatable :: fields(:) + character(len=32), allocatable :: fields(:) + type(FmsNetcdfFile_t) :: fileobj if (module_is_initialized) return ! initial file names to blanks @@ -117,20 +116,8 @@ subroutine read_climate_nudge_data_init (nlon, nlat, nlev, ntime) enddo !----- read namelist ----- -#ifdef INTERNAL_FILE_NML read (input_nml_file, nml=read_climate_nudge_data_nml, iostat=io) ierr = check_nml_error (io, 'read_climate_nudge_data_nml') -#else - if (file_exist('input.nml') ) then - iunit = open_namelist_file() - ierr=1 - do while (ierr /= 0) - read (iunit, nml=read_climate_nudge_data_nml, iostat=io, end=10) - ierr = check_nml_error (io, 'read_climate_nudge_data_nml') - enddo -10 call close_file (iunit) - endif -#endif !----- write version and namelist to log file ----- @@ -152,58 +139,57 @@ subroutine read_climate_nudge_data_init (nlon, nlat, nlev, ntime) ! open input file(s) do n = 1, nfiles - call mpp_open(Files(n)%ncid, trim(filenames(n)), form=MPP_NETCDF,action=MPP_RDONLY,threading=MPP_MULTI, & - fileset=MPP_SINGLE ) -! call error_mesg ('read_climate_nudge_data_mod', 'Buffer size for reading = '//trim(string(read_buffer_size)), NOTE) - - call mpp_get_info(Files(n)%ncid, Files(n)%ndim, Files(n)%nvar, Files(n)%natt, Files(n)%ntim) - - allocate (Files(n)%length_axes(Files(n)%ndim)) - allocate (axes(Files(n)%ndim)) - call mpp_get_axes(Files(n)%ncid,axes) - - ! inquire dimension sizes - do i = 1, Files(n)%ndim - call mpp_get_atts(axes(i), name=name, len=Files(n)%length_axes(i)) - do j = 1, NUM_REQ_AXES - if (trim(name) .eq. trim(required_axis_names(j))) then - call check_axis_size (j,Files(n)%length_axes(i)) - Files(n)%axes(j) = axes(i) - Files(n)%axis_index(j) = i - exit - endif - enddo - enddo - deallocate(axes) - ! time axis indexing - Files(n)%time_offset = numtime - numtime = numtime + Files(n)%ntim - - allocate(fields(Files(n)%nvar)) - call mpp_get_fields(Files(n)%ncid,fields) - Files(n)%field_index = 0 - do i = 1, Files(n)%nvar - call mpp_get_atts(fields(i), name=name, ndim=nd, siz=siz) - do j = 1, NUM_REQ_FLDS - if (trim(name) .eq. trim(required_field_names(j))) then - Files(n)%field_index(j) = i - Files(n)%fields(j) = fields(i) - if (j .gt. 3) then - call check_resolution (siz(1:nd)) - endif - exit - endif - enddo - - ! special case for surface geopotential (sometimes the name is PHIS) - if (trim(name) .eq. 'PHIS') then - Files(n)%field_index(INDEX_ZS) = i - Files(n)%fields(INDEX_ZS) = fields(i) - call check_resolution (siz(1:nd)) - endif - enddo - deallocate(fields) - + if (open_file(fileobj, trim(filenames(n)), "read")) then + Files(n)%ndim=get_num_dimensions(fileobj) + + allocate (Files(n)%dim_size(Files(n)%ndim)) + + ! inquire dimension sizes + do i = 1, Files(n)%ndim + call get_dimension_names(fileobj, Files(n)%axes) + do j = 1, NUM_REQ_AXES + if (trim(Files(n)%axes(j)) .eq. trim(required_axis_names(j))) then + call get_dimension_size(fileobj, Files(n)%axes(j), Files(n)%dim_size(j)) + call check_axis_size (j,Files(n)%dim_size(j)) + Files(n)%axis_index(j) = i + exit + endif + enddo + enddo + ! time axis indexing + call get_dimension_size(fileobj, Files(n)%axes(INDEX_TIME), Files(n)%dim_size(INDEX_TIME)) + Files(n)%ntim = Files(n)%dim_size(INDEX_TIME) + Files(n)%time_offset = numtime + numtime = numtime + Files(n)%ntim + + Files(n)%nvar = get_num_variables(fileobj) + allocate(fields(Files(n)%nvar)) + call get_variable_names(fileobj, fields) + Files(n)%field_index = 0 + do i = 1, Files(n)%nvar + nd = get_variable_num_dimensions(fileobj, fields(i)) + call get_variable_size(fileobj, fields(i), siz) + do j = 1, NUM_REQ_FLDS + if (trim(fields(i)) .eq. trim(required_field_names(j))) then + Files(n)%field_index(j) = i + Files(n)%fields(j) = fields(i) + if (j .gt. 3) then + call check_resolution (siz(1:nd)) + endif + exit + endif + enddo + + ! special case for surface geopotential (sometimes the name is PHIS) + if (trim(fields(i)) .eq. 'PHIS') then + Files(n)%field_index(INDEX_ZS) = i + Files(n)%fields(INDEX_ZS) = fields(i) + call check_resolution (siz(1:nd)) + endif + enddo + deallocate(fields) + call close_file() + endif enddo ! "n" files loop ! setup file indexing @@ -234,8 +220,7 @@ subroutine read_time ( times, units, calendar ) character(len=*), intent(out) :: units, calendar integer :: istat, i1, i2, n real :: l_times(size(times)) -type(axistype), save:: time_axis -character(len=32) :: default_calendar +character(len=32), save:: time_axis if (.not.module_is_initialized) then call error_mesg ('read_climate_nudge_data_mod/read_time', & @@ -249,16 +234,22 @@ subroutine read_time ( times, units, calendar ) ! data i2 = 0 do n = 1, nfiles - i1 = i2+1 - i2 = i2+Files(n)%ntim - if( n == 1) then - default_calendar = mpp_get_default_calendar() - call mpp_get_time_axis( Files(n)%ncid, time_axis) - call mpp_get_atts(time_axis, units=units, calendar=calendar) - if( trim(calendar) == trim(default_calendar)) calendar = 'gregorian ' + if (open_file(fileobj, trim(filenames(n)), "read")) then + i1 = i2+1 + i2 = i2+Files(n)%ntim + if( n == 1) then + time_axis = Files(n)%axes(INDEX_TIME) + call get_variable_units(fileobj, time_axis, units) + if( variable_att_exists(fileobj, time_axis, calendar) then + call get_time_calendar(file_obj, time_axis, calendar) + else + calendar = 'gregorian ' + endif + endif + call read_data(file_obj,time_axis, l_times(i1:i2)) + times(i1:i2) = l_times(i1:i2) + call close_file(file_obj) endif - call mpp_get_times(Files(n)%ncid, l_times(i1:i2)) - times(i1:i2) = l_times(i1:i2) enddo ! NOTE: need to do the conversion to time_type in this routine @@ -281,30 +272,32 @@ subroutine read_grid ( lon, lat, ak, bk ) ! static fields from first file only - call mpp_get_axis_data(Files(1)%axes(INDEX_LON), lon) - call mpp_get_axis_data(Files(1)%axes(INDEX_LAT), lat) - - ! units are assumed to be degrees east and north - ! convert to radians - lon = lon * PI/180. - lat = lat * PI/180. - - ! vertical coodinate - if (Files(1)%field_index(INDEX_AK) .gt. 0) then - call mpp_read(Files(1)%ncid, Files(1)%fields(INDEX_AK), ak) - if (Files(1)%field_index(INDEX_P0) .gt. 0) then - call mpp_read(Files(1)%ncid, Files(1)%fields(INDEX_P0), pref) - else - pref = P0 - endif - ak = ak*pref - else - ak = 0. + if (open_file(fileobj, trim(filenames(1)), "read")) then + call read_data(fileobj, Files(1)%axes(INDEX_LON), lon) + call read_data(fileobj, Files(1)%axes(INDEX_LAT), lat) + + ! units are assumed to be degrees east and north + ! convert to radians + lon = lon * PI/180. + lat = lat * PI/180. + + ! vertical coodinate + if (Files(1)%field_index(INDEX_AK) .gt. 0) then + call read_data(file_obj, Files(1)%fields(INDEX_AK), ak) + if (Files(1)%field_index(INDEX_P0) .gt. 0) then + call read_data(file_obj, Files(1)%fields(INDEX_P0), pref) + else + pref = P0 + endif + ak = ak*pref + else + ak = 0. + endif + + call read_data(fileobj, Files(1)%fields(INDEX_BK), bk) + call close_file(fileobj) endif - call mpp_read(Files(1)%ncid, Files(1)%fields(INDEX_BK), bk) - - end subroutine read_grid !############################################################################### @@ -428,7 +421,10 @@ subroutine read_climate_nudge_data_2d (itime, field, dat, is, js) nread(1) = size(dat,1) nread(2) = size(dat,2) - call mpp_read(Files(n)%ncid, Files(n)%fields(this_index), dat, start, nread) + if (open_file(fileobj, trim(filenames(n)), "read")) then + call read_data(fileobj, Files(n)%fields(this_index), dat, corner=start, edge_lengths=nread) + call close_file(fileobj) + endif ! geopotential height (convert to m2/s2 if necessary) if (field .eq. 'phis') then @@ -505,7 +501,10 @@ subroutine read_climate_nudge_data_3d (itime, field, dat, is, js) nread(2) = size(dat,2) nread(3) = size(dat,3) - call mpp_read(Files(n)%ncid, Files(n)%fields(this_index), dat, start, nread) + if (open_file(fileobj, trim(filenames(n)), "read")) then + call read_data(fileobj, Files(n)%fields(this_index), dat, corner=start, edge_lengths=nread) + call close_file(fileobj) + endif ! convert virtual temp to temp ! necessary for some of the high resol AVN analyses @@ -521,9 +520,6 @@ subroutine read_climate_nudge_data_end integer :: istat, n if ( .not.module_is_initialized) return - do n = 1, nfiles - call mpp_close(Files(n)%ncid) - enddo deallocate (Files) module_is_initialized = .false. diff --git a/driver/GFDL/atmosphere.F90 b/driver/GFDL/atmosphere.F90 index 3e64add09..e32d35564 100644 --- a/driver/GFDL/atmosphere.F90 +++ b/driver/GFDL/atmosphere.F90 @@ -34,14 +34,14 @@ module atmosphere_mod use block_control_mod, only: block_control_type use constants_mod, only: cp_air, rdgas, grav, rvgas, kappa, pstd_mks use time_manager_mod, only: time_type, get_time, set_time, operator(+) -use fms_mod, only: file_exist, open_namelist_file, & - close_file, error_mesg, FATAL, & +use fms_mod, only: error_mesg, FATAL, & check_nml_error, stdlog, & write_version_number, & - mpp_pe, mpp_root_pe, set_domain, & + mpp_pe, mpp_root_pe, & mpp_clock_id, mpp_clock_begin, & mpp_clock_end, CLOCK_SUBCOMPONENT, & - clock_flag_default, nullify_domain + clock_flag_default +use fms2_io_mod, only: file_exists use mpp_mod, only: mpp_error, FATAL, NOTE, input_nml_file, & mpp_npes, mpp_get_current_pelist, & mpp_set_current_pelist, stdout, & @@ -210,7 +210,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) !----- initialize FV dynamical core ----- !NOTE do we still need the second file_exist call? - cold_start = (.not.file_exist('INPUT/fv_core.res.nc') .and. .not.file_exist('INPUT/fv_core.res.tile1.nc')) + cold_start = (.not.file_exists('INPUT/fv_core.res.nc') .and. .not.file_exists('INPUT/fv_core.res.tile1.nc')) call fv_control_init( Atm, dt_atmos, mygrid, grids_on_this_pe, p_split ) ! allocates Atm components; sets mygrid @@ -264,7 +264,6 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) ! Allocate grid variables to be used to calculate gradient in 2nd order flux exchange ! This data is only needed for the COARSEST grid. !call switch_current_Atm(Atm(mygrid)) - call set_domain(Atm(mygrid)%domain) allocate(Grid_box%dx ( isc:iec , jsc:jec+1)) allocate(Grid_box%dy ( isc:iec+1, jsc:jec )) @@ -318,12 +317,11 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) Atm(mygrid)%atmos_axes(4), Atm(mygrid)%coarse_graining) endif if (Atm(mygrid)%coarse_graining%write_coarse_restart_files) then - call fv_coarse_restart_init(mygrid, Atm(mygrid)%npz, Atm(mygrid)%flagstruct%nt_prog, & + call fv_coarse_restart_init(Atm(mygrid)%npz, Atm(mygrid)%flagstruct%nt_prog, & Atm(mygrid)%flagstruct%nt_phys, Atm(mygrid)%flagstruct%hydrostatic, & Atm(mygrid)%flagstruct%hybrid_z, Atm(mygrid)%flagstruct%fv_land, & Atm(mygrid)%coarse_graining%write_coarse_dgrid_vel_rst, & Atm(mygrid)%coarse_graining%write_coarse_agrid_vel_rst, & - Atm(mygrid)%coarse_graining%domain, & Atm(mygrid)%coarse_graining%restart) endif @@ -439,8 +437,6 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) call timing_off('ATMOS_INIT') - call set_domain(Atm(mygrid)%domain) - end subroutine atmosphere_init @@ -599,10 +595,6 @@ subroutine atmosphere_end (Time, Grid_box )!rab, Radiation, Physics) !rab type (radiation_type), intent(inout) :: Radiation !rab type (physics_type), intent(inout) :: Physics - ! initialize domains for writing global physics data - call set_domain ( Atm(mygrid)%domain ) - - !--- end nudging module --- #if defined (ATMOS_NUDGE) if ( Atm(mygrid)%flagstruct%nudge ) call atmos_nudge_end @@ -620,7 +612,6 @@ subroutine atmosphere_end (Time, Grid_box )!rab, Radiation, Physics) call atmos_global_diag_end call fv_cmip_diag_end - call nullify_domain ( ) call fv_end(Atm, mygrid) deallocate (Atm) @@ -916,8 +907,6 @@ subroutine atmosphere_state_update (Time, Physics_tendency, Physics, Atm_block) n = mygrid - call set_domain ( Atm(mygrid)%domain ) - !--- put u/v tendencies into haloed arrays u_dt and v_dt !$OMP parallel do default(shared) private(nb, ibs, ibe, jbs, jbe) do nb = 1,Atm_block%nblks @@ -999,7 +988,6 @@ subroutine atmosphere_state_update (Time, Physics_tendency, Physics, Atm_block) endif #endif - call nullify_domain() !---- diagnostics for FV dynamics ----- if (Atm(mygrid)%flagstruct%print_freq /= -99) then call mpp_clock_begin(id_fv_diag) diff --git a/driver/SHiELD/atmosphere.F90 b/driver/SHiELD/atmosphere.F90 index a815f6c30..1bf494153 100644 --- a/driver/SHiELD/atmosphere.F90 +++ b/driver/SHiELD/atmosphere.F90 @@ -34,14 +34,13 @@ module atmosphere_mod use constants_mod, only: cp_air, rdgas, grav, rvgas, kappa, pstd_mks, pi use time_manager_mod, only: time_type, get_time, set_time, operator(+), & operator(-), operator(/), time_type_to_real -use fms_mod, only: file_exist, open_namelist_file, & - close_file, error_mesg, FATAL, & +use fms_mod, only: error_mesg, FATAL, & check_nml_error, stdlog, & write_version_number, & - set_domain, & mpp_clock_id, mpp_clock_begin, & mpp_clock_end, CLOCK_SUBCOMPONENT, & - clock_flag_default, nullify_domain + clock_flag_default +use fms2_io_mod, only: file_exists use mpp_mod, only: mpp_error, stdout, FATAL, WARNING, NOTE, & input_nml_file, mpp_root_pe, & mpp_npes, mpp_pe, mpp_chksum, & @@ -184,7 +183,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) !----- initialize FV dynamical core ----- !NOTE do we still need the second file_exist call? - cold_start = (.not.file_exist('INPUT/fv_core.res.nc') .and. .not.file_exist('INPUT/fv_core.res.tile1.nc')) + cold_start = (.not.file_exists('INPUT/fv_core.res.nc') .and. .not.file_exists('INPUT/fv_core.res.tile1.nc')) call fv_control_init( Atm, dt_atmos, mygrid, grids_on_this_pe, p_split ) ! allocates Atm components; sets mygrid @@ -237,7 +236,6 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) ! Allocate grid variables to be used to calculate gradient in 2nd order flux exchange ! This data is only needed for the COARSEST grid. !call switch_current_Atm(Atm(mygrid)) - call set_domain(Atm(mygrid)%domain) allocate(Grid_box%dx ( isc:iec , jsc:jec+1)) allocate(Grid_box%dy ( isc:iec+1, jsc:jec )) @@ -292,12 +290,11 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) Atm(mygrid)%atmos_axes(4), Atm(mygrid)%coarse_graining) endif if (Atm(mygrid)%coarse_graining%write_coarse_restart_files) then - call fv_coarse_restart_init(mygrid, Atm(mygrid)%npz, Atm(mygrid)%flagstruct%nt_prog, & + call fv_coarse_restart_init(Atm(mygrid)%npz, Atm(mygrid)%flagstruct%nt_prog, & Atm(mygrid)%flagstruct%nt_phys, Atm(mygrid)%flagstruct%hydrostatic, & Atm(mygrid)%flagstruct%hybrid_z, Atm(mygrid)%flagstruct%fv_land, & Atm(mygrid)%coarse_graining%write_coarse_dgrid_vel_rst, & Atm(mygrid)%coarse_graining%write_coarse_agrid_vel_rst, & - Atm(mygrid)%coarse_graining%domain, & Atm(mygrid)%coarse_graining%restart) endif @@ -334,7 +331,6 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) if ( Atm(mygrid)%flagstruct%na_init>0 ) then - call nullify_domain ( ) if ( .not. Atm(mygrid)%flagstruct%hydrostatic ) then call prt_maxmin('Before adi: W', Atm(mygrid)%w, isc, iec, jsc, jec, Atm(mygrid)%ng, npz, 1.) endif @@ -350,15 +346,12 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) endif #ifdef DEBUG - call nullify_domain() call fv_diag(Atm(mygrid:mygrid), zvir, Time, -1) if (Atm(mygrid)%coarse_graining%write_coarse_diagnostics) then call fv_coarse_diag(Atm(mygrid:mygrid), fv_time) endif #endif - call set_domain(Atm(mygrid)%domain) - end subroutine atmosphere_init @@ -540,8 +533,6 @@ subroutine atmosphere_end (Time, Grid_box )!rab, Radiation, Physics) !rab type (physics_type), intent(inout) :: Physics ! initialize domains for writing global physics data - call set_domain ( Atm(mygrid)%domain ) - if ( Atm(mygrid)%flagstruct%nudge ) call fv_nwp_nudge_end @@ -549,7 +540,6 @@ subroutine atmosphere_end (Time, Grid_box )!rab, Radiation, Physics) call gfdl_mp_end ( ) endif - call nullify_domain ( ) if (first_diag) then call timing_on('FV_DIAG') call fv_diag(Atm(mygrid:mygrid), zvir, fv_time, Atm(mygrid)%flagstruct%print_freq) @@ -1091,8 +1081,6 @@ subroutine atmosphere_state_update (Time, IPD_Data, Atm_block) if( nq<3 ) call mpp_error(FATAL, 'GFS phys must have 3 interactive tracers') - call set_domain ( Atm(mygrid)%domain ) - call timing_on('GFS_TENDENCIES') call atmos_phys_qdt_diag(Atm(n)%q, Atm(n)%phys_diag, nt_dyn, dt_atmos, .true.) @@ -1270,7 +1258,6 @@ subroutine atmosphere_state_update (Time, IPD_Data, Atm_block) call twoway_nesting(Atm, ngrids, grids_on_this_pe, zvir, fv_time, mygrid) call timing_off('TWOWAY_UPDATE') endif - call nullify_domain() !---- diagnostics for FV dynamics ----- if (Atm(mygrid)%flagstruct%print_freq /= -99) then @@ -1279,7 +1266,6 @@ subroutine atmosphere_state_update (Time, IPD_Data, Atm_block) fv_time = Time_next call get_time (fv_time, seconds, days) - call nullify_domain() call timing_on('FV_DIAG') call fv_diag(Atm(mygrid:mygrid), zvir, fv_time, Atm(mygrid)%flagstruct%print_freq) if (Atm(mygrid)%coarse_graining%write_coarse_diagnostics) then diff --git a/model/fv_arrays.F90 b/model/fv_arrays.F90 index a0c2edd80..1f45c1bba 100644 --- a/model/fv_arrays.F90 +++ b/model/fv_arrays.F90 @@ -24,7 +24,7 @@ module fv_arrays_mod #include use mpp_domains_mod, only: domain2d - use fms_io_mod, only: restart_file_type + use fms2_io_mod, only: FmsNetcdfFile_t, FmsNetcdfDomainFile_t use time_manager_mod, only: time_type use horiz_interp_type_mod, only: horiz_interp_type use mpp_mod, only: mpp_broadcast @@ -999,8 +999,9 @@ module fv_arrays_mod !These are for tracer flux BCs logical :: do_flux_BCs, do_2way_flux_BCs !pi_8, kappa, radius, grav, rdgas use field_manager_mod, only: MODEL_ATMOS - use fms_mod, only: write_version_number, open_namelist_file, & - check_nml_error, close_file, file_exist - use fms_io_mod, only: set_domain + use fms_mod, only: write_version_number, check_nml_error + use fms2_io_mod, only: file_exists use mpp_mod, only: FATAL, mpp_error, mpp_pe, stdlog, & mpp_npes, mpp_get_current_pelist, & input_nml_file, get_unit, WARNING, & @@ -382,7 +381,7 @@ subroutine fv_control_init(Atm, dt_atmos, this_grid, grids_on_this_pe, p_split) else Atm(n)%nml_filename = 'input.nml' endif - if (.not. file_exist(Atm(n)%nml_filename)) then + if (.not. file_exists(Atm(n)%nml_filename)) then call mpp_error(FATAL, "Could not find nested grid namelist "//Atm(n)%nml_filename) endif enddo @@ -442,7 +441,7 @@ subroutine fv_control_init(Atm, dt_atmos, this_grid, grids_on_this_pe, p_split) #ifdef INTERNAL_FILE_NML if (this_grid .gt. 1) then write(Atm(this_grid)%nml_filename,'(A4, I2.2)') 'nest', this_grid - if (.not. file_exist('input_'//trim(Atm(this_grid)%nml_filename)//'.nml')) then + if (.not. file_exists('input_'//trim(Atm(this_grid)%nml_filename)//'.nml')) then call mpp_error(FATAL, "Could not find nested grid namelist "//'input_'//trim(Atm(this_grid)%nml_filename)//'.nml') endif else @@ -538,7 +537,6 @@ subroutine fv_control_init(Atm, dt_atmos, this_grid, grids_on_this_pe, p_split) Atm(this_grid)%layout,Atm(this_grid)%io_layout,Atm(this_grid)%bd,Atm(this_grid)%tile_of_mosaic, & Atm(this_grid)%gridstruct%square_domain,Atm(this_grid)%npes_per_tile,Atm(this_grid)%domain, & Atm(this_grid)%domain_for_coupler,Atm(this_grid)%num_contact,Atm(this_grid)%pelist) - call set_domain(Atm(this_grid)%domain) call broadcast_domains(Atm,Atm(this_grid)%pelist,size(Atm(this_grid)%pelist)) do n=1,ngrids tile_id = mpp_get_tile_id(Atm(n)%domain) @@ -858,16 +856,8 @@ subroutine read_namelist_nest_nml integer :: f_unit, ios, ierr, dum namelist /nest_nml/ dum ! ngrids, ntiles, nest_pes, p_split !emptied lmh 7may2019 -#ifdef INTERNAL_FILE_NML read (input_nml_file,nest_nml,iostat=ios) ierr = check_nml_error(ios,'nest_nml') -#else - f_unit=open_namelist_file() - rewind (f_unit) - read (f_unit,nest_nml,iostat=ios) - ierr = check_nml_error(ios,'nest_nml') - call close_file(f_unit) -#endif if (ierr > 0) then call mpp_error(FATAL, " &nest_nml is depreciated. Please use &fv_nest_nml instead.") endif @@ -880,16 +870,8 @@ subroutine read_namelist_fv_nest_nml namelist /fv_nest_nml/ grid_pes, num_tile_top, tile_coarse, nest_refine, & nest_ioffsets, nest_joffsets, p_split -#ifdef INTERNAL_FILE_NML read (input_nml_file,fv_nest_nml,iostat=ios) ierr = check_nml_error(ios,'fv_nest_nml') -#else - f_unit=open_namelist_file() - rewind (f_unit) - read (f_unit,fv_nest_nml,iostat=ios) - ierr = check_nml_error(ios,'fv_nest_nml') - call close_file(f_unit) -#endif end subroutine read_namelist_fv_nest_nml @@ -901,18 +883,10 @@ subroutine read_namelist_fv_grid_nml character(len=120) :: grid_file = '' namelist /fv_grid_nml/ grid_name, grid_file -#ifdef INTERNAL_FILE_NML ! Read Main namelist read (input_nml_file,fv_grid_nml,iostat=ios) ierr = check_nml_error(ios,'fv_grid_nml') -#else - f_unit=open_namelist_file() - rewind (f_unit) - ! Read Main namelist - read (f_unit,fv_grid_nml,iostat=ios) - ierr = check_nml_error(ios,'fv_grid_nml') - rewind (f_unit) -#endif + call write_version_number ( 'FV_CONTROL_MOD', version ) unit = stdlog() write(unit, nml=fv_grid_nml) @@ -968,19 +942,12 @@ subroutine read_namelist_fv_core_nml(Atm) write_coarse_agrid_vel_rst, write_coarse_dgrid_vel_rst -#ifdef INTERNAL_FILE_NML ! Read FVCORE namelist read (input_nml_file,fv_core_nml,iostat=ios) ierr = check_nml_error(ios,'fv_core_nml') ! Reset input_file_nml to default behavior (CHECK do we still need this???) !call read_input_nml -#else - f_unit = open_namelist_file(Atm%nml_filename) - ! Read FVCORE namelist - read (f_unit,fv_core_nml,iostat=ios) - ierr = check_nml_error(ios,'fv_core_nml') - call close_file(f_unit) -#endif + call write_version_number ( 'FV_CONTROL_MOD', version ) unit = stdlog() write(unit, nml=fv_core_nml) diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index 5d5d2c874..2e33291e8 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -34,7 +34,11 @@ module fv_regional_mod mpp_error ,mpp_pe, mpp_sync, & mpp_npes, mpp_root_pe, mpp_gather, & mpp_get_current_pelist, NULL_PE - use mpp_io_mod + use fms2_io_mod, only: open_file, close_file, register_axis, & + register_variable_attribute, & + register_global_attribute, read_data, & + register_field, FmsNetcdfFile_t, & + FmsNetcdfDomainFile_t, write_data use tracer_manager_mod,only: get_tracer_index use field_manager_mod, only: MODEL_ATMOS use time_manager_mod, only: get_time & @@ -58,7 +62,6 @@ module fv_regional_mod use fv_fill_mod, only: fillz use fv_eta_mod, only: get_eta_level use fms_mod, only: check_nml_error - use fms_io_mod, only: read_data use boundary_mod, only: fv_nest_BC_type_3D private @@ -1184,6 +1187,7 @@ subroutine start_regional_restart(Atm & !*** Local variables !--------------------- ! + type(FmsNetcdfFile_t) :: Grid_input integer :: ierr, ios real, allocatable :: wk2(:,:) ! @@ -1220,7 +1224,10 @@ subroutine start_regional_restart(Atm & allocate (wk2(levp+1,2)) allocate (ak_in(levp+1)) !<-- Save the input vertical structure for allocate (bk_in(levp+1)) ! remapping BC updates during the forecast. - call read_data('INPUT/gfs_ctrl.nc','vcoord',wk2, no_domain=.TRUE.) + if (open_file(Grid_input, 'INPUT/gfs_ctrl.nc', "read")) then + call read_data(Grid_input,'vcoord',wk2) + call close_file(Grid_input) + endif ak_in(1:levp+1) = wk2(1:levp+1,1) ak_in(1) = 1.e-9 bk_in(1:levp+1) = wk2(1:levp+1,2) @@ -6001,11 +6008,8 @@ subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) integer, intent(IN) :: isd, ied, jsd, jed, nlev integer, intent(IN) :: stag - integer :: unit character(len=128) :: fname - type(axistype) :: x, y, z - type(fieldtype) :: f - type(domain1D) :: xdom, ydom + type(FmsNetcdfDomainFile_t) :: fileobj integer :: nz integer :: is, ie, js, je integer :: isg, ieg, jsg, jeg, nxg, nyg, npx, npy @@ -6019,7 +6023,6 @@ subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) write(fname,"(A,A,A,I1.1,A)") "regional_",name,".tile", 7 , ".nc" write(0,*)'dump_field_3d: file name = |', trim(fname) , '|' - call mpp_get_domain_components( domain, xdom, ydom ) call mpp_get_compute_domain( domain, is, ie, js, je ) call mpp_get_global_domain ( domain, isg, ieg, jsg, jeg, xsize=npx, ysize=npy, position=CENTER ) @@ -6064,32 +6067,47 @@ subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) call mpp_gather(isection_s,isection_e,jsection_s,jsection_e, nz, & pelist, field(isection_s:isection_e,jsection_s:jsection_e,:), glob_field, is_root_pe, halo, halo) - call mpp_open( unit, trim(fname), action=MPP_WRONLY, form=MPP_NETCDF, threading=MPP_SINGLE) - - call mpp_write_meta( unit, x, 'grid_xt', 'km', 'X distance', 'X', domain=xdom, data=(/(i*1.0,i=1,nxg)/) ) - call mpp_write_meta( unit, y, 'grid_yt', 'km', 'Y distance', 'Y', domain=ydom, data=(/(j*1.0,j=1,nyg)/) ) - call mpp_write_meta( unit, z, 'lev', 'km', 'Z distance', data=(/(i*1.0,i=1,nz)/) ) - - call mpp_write_meta( unit, f, (/x,y,z/), name, 'unit', name) - call mpp_write_meta( unit, "stretch_factor", rval=stretch_factor ) - call mpp_write_meta( unit, "target_lon", rval=target_lon ) - call mpp_write_meta( unit, "target_lat", rval=target_lat ) - call mpp_write_meta( unit, "cube_res", ival= cube_res) - call mpp_write_meta( unit, "parent_tile", ival=parent_tile ) - call mpp_write_meta( unit, "refine_ratio", ival=refine_ratio ) - call mpp_write_meta( unit, "istart_nest", ival=istart_nest ) - call mpp_write_meta( unit, "jstart_nest", ival=jstart_nest ) - call mpp_write_meta( unit, "iend_nest", ival=iend_nest ) - call mpp_write_meta( unit, "jend_nest", ival=jend_nest ) - call mpp_write_meta( unit, "ihalo_shift", ival=halo ) - call mpp_write_meta( unit, "jhalo_shift", ival=halo ) - call mpp_write_meta( unit, mpp_get_id(f), "hstagger", cval=stagname ) - call mpp_write( unit, x ) - call mpp_write( unit, y ) - call mpp_write( unit, z ) - call mpp_write( unit, f, glob_field ) - - call mpp_close( unit ) + if (open_file(fileobj, fname, "overwrite", domain)) then + call register_axis(fileobj, "grid_xt", nxg) + call register_field(fileobj, "grid_xt", "double", (/"grid_xt"/)) + call register_variable_attribute(fileobj, "grid_xt", "axis", "X", str_len=1) + call register_variable_attribute(fileobj, "grid_xt", "units", "km", str_len=len("km")) + call register_variable_attribute(fileobj, "grid_xt", "long_name", "X distance", str_len=len("X distance")) + call register_variable_attribute(fileobj, "grid_xt", "cartesian", "X", str_len=1) + + call register_axis(fileobj, "grid_yt", nyg) + call register_field(fileobj, "grid_yt", "double", (/"grid_yt"/)) + call register_variable_attribute(fileobj, "grid_yt", "axis", "Y", str_len=1) + call register_variable_attribute(fileobj, "grid_yt", "units", "km", str_len=len("km")) + call register_variable_attribute(fileobj, "grid_yt", "long_name", "Y distance", str_len=len("Y distance")) + call register_variable_attribute(fileobj, "grid_yt", "cartesian", "Y", str_len=1) + + call register_axis(fileobj, "lev", nz) + call register_field(fileobj, "lev", "double", (/"lev"/)) + call register_variable_attribute(fileobj, "lev", "axis", "Z", str_len=1) + call register_variable_attribute(fileobj, "lev", "units", "km", str_len=len("km")) + call register_variable_attribute(fileobj, "lev", "long_name", "Z distance", str_len=len("Z distance")) + + call register_global_attribute(fileobj, "stretch_factor", stretch_factor ) + call register_global_attribute(fileobj, "target_lon", target_lon ) + call register_global_attribute(fileobj, "target_lat", target_lat ) + call register_global_attribute(fileobj, "cube_res", cube_res) + call register_global_attribute(fileobj, "parent_tile", parent_tile ) + call register_global_attribute(fileobj, "refine_ratio", refine_ratio ) + call register_global_attribute(fileobj, "istart_nest", istart_nest ) + call register_global_attribute(fileobj, "jstart_nest", jstart_nest ) + call register_global_attribute(fileobj, "iend_nest", iend_nest ) + call register_global_attribute(fileobj, "jend_nest", jend_nest ) + call register_global_attribute(fileobj, "ihalo_shift", halo ) + call register_global_attribute(fileobj, "jhalo_shift", halo ) + call register_global_attribute(fileobj, "hstagger", stagname ) + + call register_field(fileobj, name, "double", (/"grid_xt", "grid_yt", "lev"/)) + + call write_data(fileobj, name, glob_field) + + call close_file(fileobj) + endif end subroutine dump_field_3d @@ -6101,11 +6119,8 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) integer, intent(IN) :: isd, ied, jsd, jed integer, intent(IN) :: stag - integer :: unit character(len=128) :: fname - type(axistype) :: x, y - type(fieldtype) :: f - type(domain1D) :: xdom, ydom + type(FmsNetcdfDomainFile_t) :: fileobj integer :: is, ie, js, je integer :: isg, ieg, jsg, jeg, nxg, nyg, npx, npy integer :: i, j, halo, iext, jext @@ -6118,7 +6133,6 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) write(fname,"(A,A,A,I1.1,A)") "regional_",name,".tile", 7 , ".nc" ! write(0,*)'dump_field_3d: file name = |', trim(fname) , '|' - call mpp_get_domain_components( domain, xdom, ydom ) call mpp_get_compute_domain( domain, is, ie, js, je ) call mpp_get_global_domain ( domain, isg, ieg, jsg, jeg, xsize=npx, ysize=npy, position=CENTER ) @@ -6162,30 +6176,41 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) call mpp_gather(isection_s,isection_e,jsection_s,jsection_e, & pelist, field(isection_s:isection_e,jsection_s:jsection_e), glob_field, is_root_pe, halo, halo) - call mpp_open( unit, trim(fname), action=MPP_WRONLY, form=MPP_NETCDF, threading=MPP_SINGLE) - - call mpp_write_meta( unit, x, 'grid_xt', 'km', 'X distance', 'X', domain=xdom, data=(/(i*1.0,i=1,nxg)/) ) - call mpp_write_meta( unit, y, 'grid_yt', 'km', 'Y distance', 'Y', domain=ydom, data=(/(j*1.0,j=1,nyg)/) ) - - call mpp_write_meta( unit, f, (/x,y/), name, 'unit', name) - call mpp_write_meta( unit, "stretch_factor", rval=stretch_factor ) - call mpp_write_meta( unit, "target_lon", rval=target_lon ) - call mpp_write_meta( unit, "target_lat", rval=target_lat ) - call mpp_write_meta( unit, "cube_res", ival= cube_res) - call mpp_write_meta( unit, "parent_tile", ival=parent_tile ) - call mpp_write_meta( unit, "refine_ratio", ival=refine_ratio ) - call mpp_write_meta( unit, "istart_nest", ival=istart_nest ) - call mpp_write_meta( unit, "jstart_nest", ival=jstart_nest ) - call mpp_write_meta( unit, "iend_nest", ival=iend_nest ) - call mpp_write_meta( unit, "jend_nest", ival=jend_nest ) - call mpp_write_meta( unit, "ihalo_shift", ival=halo ) - call mpp_write_meta( unit, "jhalo_shift", ival=halo ) - call mpp_write_meta( unit, mpp_get_id(f), "hstagger", cval=stagname ) - call mpp_write( unit, x ) - call mpp_write( unit, y ) - call mpp_write( unit, f, glob_field ) - - call mpp_close( unit ) + if (open_file(fileobj, fname, "overwrite", domain)) then + call register_axis(fileobj, "grid_xt", nxg) + call register_field(fileobj, "grid_xt", "double", (/"grid_xt"/)) + call register_variable_attribute(fileobj, "grid_xt", "axis", "X", str_len=1) + call register_variable_attribute(fileobj, "grid_xt", "units", "km", str_len=len("km")) + call register_variable_attribute(fileobj, "grid_xt", "long_name", "X distance", str_len=len("X distance")) + call register_variable_attribute(fileobj, "grid_xt", "cartesian", "X", str_len=1) + + call register_axis(fileobj, "grid_yt", nyg) + call register_field(fileobj, "grid_yt", "double", (/"grid_yt"/)) + call register_variable_attribute(fileobj, "grid_yt", "axis", "Y", str_len=1) + call register_variable_attribute(fileobj, "grid_yt", "units", "km", str_len=len("km")) + call register_variable_attribute(fileobj, "grid_yt", "long_name", "Y distance", str_len=len("Y distance")) + call register_variable_attribute(fileobj, "grid_yt", "cartesian", "Y", str_len=1) + + call register_global_attribute(fileobj, "stretch_factor", stretch_factor ) + call register_global_attribute(fileobj, "target_lon", target_lon ) + call register_global_attribute(fileobj, "target_lat", target_lat ) + call register_global_attribute(fileobj, "cube_res", cube_res) + call register_global_attribute(fileobj, "parent_tile", parent_tile ) + call register_global_attribute(fileobj, "refine_ratio", refine_ratio ) + call register_global_attribute(fileobj, "istart_nest", istart_nest ) + call register_global_attribute(fileobj, "jstart_nest", jstart_nest ) + call register_global_attribute(fileobj, "iend_nest", iend_nest ) + call register_global_attribute(fileobj, "jend_nest", jend_nest ) + call register_global_attribute(fileobj, "ihalo_shift", halo ) + call register_global_attribute(fileobj, "jhalo_shift", halo ) + call register_global_attribute(fileobj, "hstagger", stagname ) + + call register_field(fileobj, name, "double", (/"grid_xt", "grid_yt", "lev"/)) + + call write_data(fileobj, name, glob_field) + + call close_file(fileobj) + endif end subroutine dump_field_2d diff --git a/tools/coarse_grained_restart_files.F90 b/tools/coarse_grained_restart_files.F90 index fa3a318c7..ee50e438b 100644 --- a/tools/coarse_grained_restart_files.F90 +++ b/tools/coarse_grained_restart_files.F90 @@ -7,11 +7,12 @@ module coarse_grained_restart_files_mod remap_edges_along_y, vertically_remap_field use constants_mod, only: GRAV, RDGAS, RVGAS use field_manager_mod, only: MODEL_ATMOS - use fms_io_mod, only: register_restart_field, save_restart + use fms2_io_mod, only: register_restart_field, write_restart, open_file, close_file use fv_arrays_mod, only: coarse_restart_type, fv_atmos_type - use mpp_domains_mod, only: domain2d, EAST, NORTH, mpp_update_domains + use mpp_domains_mod, only: domain2d, EAST, NORTH, CENTER, mpp_update_domains use mpp_mod, only: FATAL, mpp_error use tracer_manager_mod, only: get_tracer_names, get_tracer_index, set_tracer_profile + use fv_io_mod, only: fv_io_register_axis implicit none private @@ -25,14 +26,13 @@ module coarse_grained_restart_files_mod contains - subroutine fv_coarse_restart_init(tile_count, nz, nt_prog, & + subroutine fv_coarse_restart_init(nz, nt_prog, & nt_phys, hydrostatic, hybrid_z, fv_land, & write_coarse_dgrid_vel_rst, write_coarse_agrid_vel_rst, & - coarse_domain, restart) - integer, intent(in) :: tile_count, nz, nt_prog, nt_phys + restart) + integer, intent(in) :: nz, nt_prog, nt_phys logical, intent(in) :: hydrostatic, hybrid_z, fv_land logical, intent(in) :: write_coarse_dgrid_vel_rst, write_coarse_agrid_vel_rst - type(domain2d), intent(inout) :: coarse_domain type(coarse_restart_type), intent(inout) :: restart call get_fine_array_bounds(is, ie, js, je) @@ -45,9 +45,6 @@ subroutine fv_coarse_restart_init(tile_count, nz, nt_prog, & call allocate_coarse_restart_type(hydrostatic, hybrid_z, & fv_land, write_coarse_dgrid_vel_rst, write_coarse_agrid_vel_rst, & restart) - call register_coarse_restart_files(tile_count, hydrostatic, & - hybrid_z, fv_land, write_coarse_dgrid_vel_rst, & - write_coarse_agrid_vel_rst, coarse_domain, restart) end subroutine fv_coarse_restart_init subroutine fv_io_write_restart_coarse(Atm, timestamp) @@ -56,13 +53,41 @@ subroutine fv_io_write_restart_coarse(Atm, timestamp) integer :: tile_count, n_tiles + call register_coarse_restart_files(Atm%flagstruct%hydrostatic, & + Atm%flagstruct%hybrid_z, Atm%flagstruct%fv_land, & + Atm%coarse_graining%write_coarse_dgrid_vel_rst, & + Atm%coarse_graining%write_coarse_agrid_vel_rst, & + Atm%coarse_graining%domain, & + Atm%coarse_graining%restart, timestamp) + call coarse_grain_restart_data(Atm) - call save_restart(Atm%coarse_graining%restart%fv_core_coarse, timestamp) - call save_restart(Atm%coarse_graining%restart%fv_tracer_coarse, timestamp) - call save_restart(Atm%coarse_graining%restart%fv_srf_wnd_coarse, timestamp) + + if (Atm%coarse_graining%restart%fv_core_coarse_is_open) then + call write_restart(Atm%coarse_graining%restart%fv_core_coarse) + call close_file(Atm%coarse_graining%restart%fv_core_coarse) + Atm%coarse_graining%restart%fv_core_coarse_is_open=.false. + endif + if (Atm%coarse_graining%restart%fv_tracer_coarse_is_open) then + call write_restart(Atm%coarse_graining%restart%fv_tracer_coarse) + call close_file(Atm%coarse_graining%restart%fv_tracer_coarse) + Atm%coarse_graining%restart%fv_tracer_coarse_is_open=.false. + endif + if (Atm%coarse_graining%restart%fv_srf_wnd_coarse_is_open) then + call write_restart(Atm%coarse_graining%restart%fv_srf_wnd_coarse) + call close_file(Atm%coarse_graining%restart%fv_srf_wnd_coarse) + Atm%coarse_graining%restart%fv_srf_wnd_coarse_is_open=.false. + endif if (Atm%flagstruct%fv_land) then - call save_restart(Atm%coarse_graining%restart%mg_drag_coarse, timestamp) - call save_restart(Atm%coarse_graining%restart%fv_land_coarse, timestamp) + if (Atm%coarse_graining%restart%mg_drag_coarse_is_open) then + call write_restart(Atm%coarse_graining%restart%mg_drag_coarse) + call close_file(Atm%coarse_graining%restart%mg_drag_coarse) + Atm%coarse_graining%restart%mg_drag_coarse_is_open=.false. + endif + if (Atm%coarse_graining%restart%fv_land_coarse_is_open) then + call write_restart(Atm%coarse_graining%restart%fv_land_coarse) + call close_file(Atm%coarse_graining%restart%fv_land_coarse) + Atm%coarse_graining%restart%fv_land_coarse_is_open=.false. + endif endif end subroutine fv_io_write_restart_coarse @@ -123,148 +148,192 @@ subroutine deallocate_coarse_restart_type(restart) if (allocated(restart%ze0)) deallocate(restart%ze0) end subroutine deallocate_coarse_restart_type - subroutine register_coarse_restart_files(tile_count, hydrostatic, & + subroutine register_coarse_restart_files(hydrostatic, & hybrid_z, fv_land, write_coarse_dgrid_vel_rst, write_coarse_agrid_vel_rst, & - coarse_domain, restart) - integer, intent(in) :: tile_count + coarse_domain, restart, timestamp) logical, intent(in) :: hydrostatic, hybrid_z, fv_land logical, intent(in) :: write_coarse_dgrid_vel_rst, write_coarse_agrid_vel_rst type(domain2d), intent(in) :: coarse_domain type(coarse_restart_type), intent(inout) :: restart + character(len=*), optional, intent(in) :: timestamp - call register_fv_core_coarse(tile_count, hydrostatic, hybrid_z, & + call register_fv_core_coarse(hydrostatic, hybrid_z, & write_coarse_dgrid_vel_rst, write_coarse_agrid_vel_rst, & - coarse_domain, restart) - call register_fv_tracer_coarse(tile_count, coarse_domain, restart) - call register_fv_srf_wnd_coarse(tile_count, coarse_domain, restart) + coarse_domain, restart, timestamp) + call register_fv_tracer_coarse(coarse_domain, restart, timestamp) + call register_fv_srf_wnd_coarse(coarse_domain, restart, timestamp) if (fv_land) then - call register_mg_drag_coarse(tile_count, coarse_domain, restart) - call register_fv_land_coarse(tile_count, coarse_domain, restart) + call register_mg_drag_coarse(coarse_domain, restart, timestamp) + call register_fv_land_coarse(coarse_domain, restart, timestamp) endif end subroutine register_coarse_restart_files - subroutine register_fv_core_coarse(tile_count, hydrostatic, hybrid_z, & + subroutine register_fv_core_coarse(hydrostatic, hybrid_z, & write_coarse_dgrid_vel_rst, write_coarse_agrid_vel_rst, coarse_domain, & - restart) - integer, intent(in) :: tile_count + restart, timestamp) logical, intent(in) :: hydrostatic, hybrid_z logical, intent(in) :: write_coarse_dgrid_vel_rst, write_coarse_agrid_vel_rst type(domain2d), intent(in) :: coarse_domain type(coarse_restart_type), intent(inout) :: restart + character(len=*), optional, intent(in) :: timestamp character(len=64) :: filename - integer :: id_restart - - filename = 'fv_core_coarse.res.nc' + integer, dimension(1) :: zsize - if (write_coarse_dgrid_vel_rst) then - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'u', restart%u, domain=coarse_domain, position=NORTH, & - tile_count=tile_count) - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'v', restart%v, domain=coarse_domain, position=EAST, & - tile_count=tile_count) + if (present(timestamp)) then + filename = 'RESTART/'//trim(timestamp)//'.fv_core_coarse.res.nc' + else + filename = 'RESTART/fv_core_coarse.res.nc' endif + + restart%fv_core_coarse_is_open = open_file(restart%fv_core_coarse, filename, & + "overwrite", coarse_domain, is_restart=.true.) + if (restart%fv_core_coarse_is_open) then + zsize = (/size(restart%u,3)/) + call fv_io_register_axis(restart%fv_core_coarse, numx=2 ,numy=2, xpos=(/CENTER, EAST/) ,ypos=(/NORTH, CENTER/) ,numz=1, zsize=zsize) + + if (write_coarse_dgrid_vel_rst) then + call register_restart_field(restart%fv_core_coarse, & + 'u', restart%u, (/"xaxis_1","yaxis_1","zaxis_1","Time"/)) + call register_restart_field(restart%fv_core_coarse, & + 'v', restart%v, (/"xaxis_2","yaxis_2","zaxis_1","Time"/)) + endif - if (write_coarse_agrid_vel_rst) then - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'ua', restart%ua, domain=coarse_domain, tile_count=tile_count) - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'va', restart%va, domain=coarse_domain, tile_count=tile_count) - endif + if (write_coarse_agrid_vel_rst) then + call register_restart_field(restart%fv_core_coarse, & + 'ua', restart%ua, (/"xaxis_1","yaxis_2","zaxis_1","Time"/)) + call register_restart_field(restart%fv_core_coarse, & + 'va', restart%va, (/"xaxis_1","yaxis_2","zaxis_1","Time"/)) + endif - if (.not. hydrostatic) then - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'W', restart%w, domain=coarse_domain, mandatory=.false., tile_count=tile_count) - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'DZ', restart%delz, domain=coarse_domain, mandatory=.false., tile_count=tile_count) - if (hybrid_z) then - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'ZE0', restart%ze0, domain=coarse_domain, mandatory=.false., tile_count=tile_count) - endif + if (.not. hydrostatic) then + call register_restart_field(restart%fv_core_coarse, & + 'W', restart%w, (/"xaxis_1","yaxis_2","zaxis_1","Time"/), is_optional=.true.) + call register_restart_field(restart%fv_core_coarse, & + 'DZ', restart%delz, (/"xaxis_1","yaxis_2","zaxis_1","Time"/), is_optional=.true.) + if (hybrid_z) then + call register_restart_field(restart%fv_core_coarse, & + 'ZE0', restart%ze0, (/"xaxis_1","yaxis_2","zaxis_1","Time"/), is_optional=.false.) + endif + endif + + call register_restart_field(restart%fv_core_coarse, & + 'T', restart%pt, (/"xaxis_1","yaxis_2","zaxis_1","Time"/)) + call register_restart_field(restart%fv_core_coarse, & + 'delp', restart%delp, (/"xaxis_1","yaxis_2","zaxis_1","Time"/)) + call register_restart_field(restart%fv_core_coarse, & + 'phis', restart%phis, (/"xaxis_1","yaxis_2","Time"/)) endif - - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'T', restart%pt, domain=coarse_domain, tile_count=tile_count) - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'delp', restart%delp, domain=coarse_domain, tile_count=tile_count) - id_restart = register_restart_field(restart%fv_core_coarse, & - filename, 'phis', restart%phis, domain=coarse_domain, tile_count=tile_count) end subroutine register_fv_core_coarse - subroutine register_fv_tracer_coarse(tile_count, coarse_domain, restart) - integer, intent(in) :: tile_count + subroutine register_fv_tracer_coarse(coarse_domain, restart, timestamp) type(domain2d), intent(in) :: coarse_domain type(coarse_restart_type), intent(inout) :: restart + character(len=*), optional, intent(in) :: timestamp character(len=64) :: filename, tracer_name - integer :: id_restart, n_tracer - - filename = 'fv_tracer_coarse.res.nc' + integer :: n_tracer + integer, dimension(1) :: zsize - do n_tracer = 1, n_prognostic_tracers - call get_tracer_names(MODEL_ATMOS, n_tracer, tracer_name) - call set_tracer_profile(MODEL_ATMOS, n_tracer, restart%q(:,:,:,n_tracer)) - id_restart = register_restart_field(restart%fv_tracer_coarse, & - filename, tracer_name, restart%q(:,:,:,n_tracer), domain=coarse_domain, & - mandatory=.false., tile_count=tile_count) - enddo + if (present(timestamp)) then + filename = 'RESTART/'//trim(timestamp)//'.fv_tracer_coarse.res.nc' + else + filename = 'RESTART/fv_tracer_coarse.res.nc' + endif - do n_tracer = n_prognostic_tracers + 1, n_tracers - call get_tracer_names(MODEL_ATMOS, n_tracer, tracer_name) - call set_tracer_profile(MODEL_ATMOS, n_tracer, restart%qdiag(:,:,:,n_tracer)) - id_restart = register_restart_field(restart%fv_tracer_coarse, & - filename, tracer_name, restart%qdiag(:,:,:,n_tracer), domain=coarse_domain, & - mandatory=.false., tile_count=tile_count) - enddo + restart%fv_tracer_coarse_is_open = open_file(restart%fv_tracer_coarse, filename, & + "overwrite", coarse_domain, is_restart=.true.) + if (restart%fv_tracer_coarse_is_open) then + zsize=(/size(restart%q,3)/) + call fv_io_register_axis(restart%fv_tracer_coarse, numx=1 ,numy=1, xpos=(/CENTER/) ,ypos=(/CENTER/) ,numz=1, zsize=zsize) + + do n_tracer = 1, n_prognostic_tracers + call get_tracer_names(MODEL_ATMOS, n_tracer, tracer_name) + call set_tracer_profile(MODEL_ATMOS, n_tracer, restart%q(:,:,:,n_tracer)) + call register_restart_field(restart%fv_tracer_coarse, & + tracer_name, restart%q(:,:,:,n_tracer), (/"xaxis_1","yaxis_1","zaxis_1","Time"/), & + is_optional=.true.) + enddo + + do n_tracer = n_prognostic_tracers + 1, n_tracers + call get_tracer_names(MODEL_ATMOS, n_tracer, tracer_name) + call set_tracer_profile(MODEL_ATMOS, n_tracer, restart%qdiag(:,:,:,n_tracer)) + call register_restart_field(restart%fv_tracer_coarse, & + tracer_name, restart%qdiag(:,:,:,n_tracer), (/"xaxis_1","yaxis_1","zaxis_1","Time"/), & + is_optional=.true.) + enddo + endif end subroutine register_fv_tracer_coarse - subroutine register_fv_srf_wnd_coarse(tile_count, coarse_domain, restart) - integer, intent(in) :: tile_count + subroutine register_fv_srf_wnd_coarse(coarse_domain, restart, timestamp) type(domain2d), intent(in) :: coarse_domain type(coarse_restart_type), intent(inout) :: restart + character(len=*), optional, intent(in) :: timestamp character(len=64) :: filename - integer :: id_restart - filename = 'fv_srf_wnd_coarse.res.nc' + if (present(timestamp)) then + filename = 'RESTART/'//trim(timestamp)//'.fv_srf_wnd_coarse.res.nc' + else + filename = 'RESTART/fv_srf_wnd_coarse.res.nc' + endif + + restart%fv_srf_wnd_coarse_is_open = open_file(restart%fv_srf_wnd_coarse, filename, & + "overwrite", coarse_domain, is_restart=.true.) + if (restart%fv_srf_wnd_coarse_is_open) then + call fv_io_register_axis(restart%fv_srf_wnd_coarse, numx=1 ,numy=1, xpos=(/CENTER/) ,ypos=(/CENTER/)) - id_restart = register_restart_field(restart%fv_srf_wnd_coarse, & - filename, 'u_srf', restart%u_srf, domain=coarse_domain, & - tile_count=tile_count) - id_restart = register_restart_field(restart%fv_srf_wnd_coarse, & - filename, 'v_srf', restart%v_srf, domain=coarse_domain, & - tile_count=tile_count) + call register_restart_field(restart%fv_srf_wnd_coarse, & + 'u_srf', restart%u_srf, (/"xaxis_1","yaxis_1","Time"/)) + call register_restart_field(restart%fv_srf_wnd_coarse, & + 'v_srf', restart%v_srf, (/"xaxis_1","yaxis_1","Time"/)) + endif end subroutine register_fv_srf_wnd_coarse - subroutine register_mg_drag_coarse(tile_count, coarse_domain, restart) - integer, intent(in) :: tile_count + subroutine register_mg_drag_coarse(coarse_domain, restart, timestamp) type(domain2d), intent(in) :: coarse_domain type(coarse_restart_type), intent(out) :: restart + character(len=*), optional, intent(in) :: timestamp character(len=64) :: filename - integer :: id_restart - filename = 'mg_drag_coarse.res.nc' + if (present(timestamp)) then + filename = 'RESTART/'//trim(timestamp)//'.mg_drag_coarse.res.nc' + else + filename = 'RESTART/mg_drag_coarse.res.nc' + endif + + restart%mg_drag_coarse_is_open = open_file(restart%mg_drag_coarse, filename, & + "overwrite", coarse_domain, is_restart=.true.) + if (restart%mg_drag_coarse_is_open) then + call fv_io_register_axis(restart%mg_drag_coarse, numx=1, numy=1, xpos=(/CENTER/), ypos=(/CENTER/)) - id_restart = register_restart_field(restart%mg_drag_coarse, & - filename, 'ghprime', restart%sgh, domain=coarse_domain, & - tile_count=tile_count) + call register_restart_field(restart%mg_drag_coarse, & + 'ghprime', restart%sgh, (/"xaxis_1","yaxis_1","Time"/)) + endif end subroutine register_mg_drag_coarse - subroutine register_fv_land_coarse(tile_count, coarse_domain, restart) - integer, intent(in) :: tile_count + subroutine register_fv_land_coarse(coarse_domain, restart, timestamp) type(domain2d), intent(in) :: coarse_domain type(coarse_restart_type), intent(inout) :: restart + character(len=*), optional, intent(in) :: timestamp character(len=64) :: filename - integer :: id_restart - filename = 'fv_land_coarse.res.nc' + if (present(timestamp)) then + filename = 'RESTART/'//trim(timestamp)//'.fv_land_coarse.res.nc' + else + filename = 'RESTART/fv_land_coarse.res.nc' + endif - id_restart = register_restart_field(restart%fv_land_coarse, & - filename, 'oro', restart%oro, domain=coarse_domain, & - tile_count=tile_count) + restart%fv_land_coarse_is_open = open_file(restart%fv_land_coarse, filename, & + "overwrite", coarse_domain, is_restart=.true.) + if (restart%fv_land_coarse_is_open) then + call fv_io_register_axis(restart%fv_land_coarse, numx=1, numy=1, xpos=(/CENTER/), ypos=(/CENTER/)) + + call register_restart_field(restart%fv_land_coarse, & + 'oro', restart%oro, (/"xaxis_1","yaxis_1","Time"/)) + endif end subroutine register_fv_land_coarse subroutine coarse_grain_restart_data(Atm) diff --git a/tools/coarse_graining.F90 b/tools/coarse_graining.F90 index ccf91d53e..19b8ff21f 100644 --- a/tools/coarse_graining.F90 +++ b/tools/coarse_graining.F90 @@ -1,6 +1,6 @@ module coarse_graining_mod - use fms_mod, only: check_nml_error, close_file, open_namelist_file + use fms_mod, only: check_nml_error use mpp_domains_mod, only: domain2d, mpp_define_io_domain, mpp_define_mosaic, mpp_get_compute_domain use fv_mapz_mod, only: mappm use mpp_mod, only: FATAL, input_nml_file, mpp_error, mpp_npes diff --git a/tools/external_ic.F90 b/tools/external_ic.F90 index 70176a521..91d3e761b 100644 --- a/tools/external_ic.F90 +++ b/tools/external_ic.F90 @@ -27,12 +27,11 @@ module external_ic_mod use external_sst_mod, only: i_sst, j_sst, sst_ncep - use fms_mod, only: file_exist, read_data, field_exist, write_version_number - use fms_mod, only: open_namelist_file, check_nml_error, close_file - use fms_mod, only: get_mosaic_tile_file, read_data, error_mesg - use fms_io_mod, only: get_tile_string, field_size, free_restart_type - use fms_io_mod, only: restart_file_type, register_restart_field - use fms_io_mod, only: save_restart, restore_state, set_filename_appendix, get_global_att_value + use fms_mod, only: write_version_number, check_nml_error + use fms2_io_mod, only: file_exists, open_file, close_file, read_data, variable_exists, & + get_variable_size, get_global_attribute, global_att_exists, & + FmsNetcdfFile_t, FmsNetcdfDomainFile_t, read_restart, & + register_restart_field, register_axis use mpp_mod, only: mpp_error, FATAL, NOTE, mpp_pe, mpp_root_pe use mpp_mod, only: stdlog, input_nml_file use mpp_parameter_mod, only: AGRID_PARAM=>AGRID @@ -221,6 +220,7 @@ end subroutine get_external_ic subroutine get_cubed_sphere_terrain( Atm, fv_domain ) type(fv_atmos_type), intent(inout), target :: Atm type(domain2d), intent(inout) :: fv_domain + type(FmsNetcdfDomainFile_t) :: Fv_core integer :: tile_id(1) character(len=64) :: fname character(len=7) :: gn @@ -253,13 +253,13 @@ subroutine get_cubed_sphere_terrain( Atm, fv_domain ) tile_id = mpp_get_tile_id( fv_domain ) - call get_tile_string(fname, 'INPUT/fv_core.res'//trim(gn)//'.tile', tile_id(n), '.nc' ) + fname = 'INPUT/fv_core.res'//trim(gn)//'.nc' call mpp_error(NOTE, 'external_ic: looking for '//fname) - if( file_exist(fname) ) then - call read_data(fname, 'phis', Atm%phis(is:ie,js:je), & - domain=fv_domain, tile_count=n) + if( open_file(Fv_core, fname, "read", fv_domain, is_restart=.true.) ) then + call read_data(Fv_core, 'phis', Atm%phis(is:ie,js:je)) + call close_file(Fv_core) else call mpp_error(NOTE, fname//' not found; generating terrain from USGS data') call surfdrv( Atm%npx, Atm%npy, Atm%gridstruct%grid_64, Atm%gridstruct%agrid_64, & @@ -326,19 +326,23 @@ subroutine get_nggps_ic (Atm, fv_domain) integer :: is, ie, js, je integer :: isd, ied, jsd, jed integer :: ios, ierr, unit, id_res - type (restart_file_type) :: ORO_restart, SFC_restart, GFS_restart + type(FmsNetcdfDomainFile_t) :: ORO_restart, SFC_restart, GFS_restart + type(FmsNetcdfFile_t) :: Gfs_ctl character(len=6) :: gn, stile_name + character(len=64) :: fname character(len=64) :: tracer_name character(len=64) :: fn_gfs_ctl = 'gfs_ctrl.nc' - character(len=64) :: fn_gfs_ics = 'gfs_data.nc' - character(len=64) :: fn_sfc_ics = 'sfc_data.nc' - character(len=64) :: fn_oro_ics = 'oro_data.nc' + character(len=64) :: fn_gfs_ics = 'INPUT/gfs_data.nc' + character(len=64) :: fn_sfc_ics = 'INPUT/sfc_data.nc' + character(len=64) :: fn_oro_ics = 'INPUT/oro_data.nc' logical :: remap logical :: filtered_terrain = .true. logical :: gfs_dwinds = .true. integer :: levp = 64 logical :: checker_tr = .false. integer :: nt_checker = 0 + character(len=20) :: suffix + character(len=1) :: tile_num real(kind=R_GRID), dimension(2):: p1, p2, p3 real(kind=R_GRID), dimension(3):: e1, e2, ex, ey integer:: i,j,k,nts, ks @@ -351,15 +355,8 @@ subroutine get_nggps_ic (Atm, fv_domain) call mpp_error(NOTE,'Using external_IC::get_nggps_ic which is valid only for data which has been & &horizontally interpolated to the current cubed-sphere grid') -#ifdef INTERNAL_FILE_NML read (input_nml_file,external_ic_nml,iostat=ios) ierr = check_nml_error(ios,'external_ic_nml') -#else - unit=open_namelist_file() - read (unit,external_ic_nml,iostat=ios) - ierr = check_nml_error(ios,'external_ic_nml') - call close_file(unit) -#endif unit = stdlog() call write_version_number ( 'EXTERNAL_IC_MOD::get_nggps_ic', version ) @@ -396,22 +393,16 @@ subroutine get_nggps_ic (Atm, fv_domain) call get_number_tracers(MODEL_ATMOS, num_tracers=ntracers, num_prog=ntprog) ntdiag = ntracers-ntprog -!--- set the 'nestXX' appendix for all files using fms_io - if (Atm%grid_number > 1) then - write(gn,'(A4, I2.2)') "nest", Atm%grid_number + fname = 'INPUT/'//trim(fn_gfs_ctl) + if( open_file(Gfs_ctl, fname, "read") ) then +!--- read in the number of tracers in the NCEP NGGPS ICs + call read_data (Gfs_ctl, 'ntrac', ntrac) + call close_file(Gfs_ctl) else - gn = '' - end if - call set_filename_appendix('') - -!--- test for existence of the GFS control file - if (.not. file_exist('INPUT/'//trim(fn_gfs_ctl), no_domain=.TRUE.)) then call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: file '//trim(fn_gfs_ctl)//' for NGGPS IC does not exist') endif call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using control file '//trim(fn_gfs_ctl)//' for NGGPS IC') -!--- read in the number of tracers in the NCEP NGGPS ICs - call read_data ('INPUT/'//trim(fn_gfs_ctl), 'ntrac', ntrac, no_domain=.TRUE.) if (ntrac > ntracers) call mpp_error(FATAL,'==> External_ic::get_nggps_ic: more NGGPS tracers & &than defined in field_table '//trim(fn_gfs_ctl)//' for NGGPS IC') @@ -425,7 +416,6 @@ subroutine get_nggps_ic (Atm, fv_domain) call get_ncdim1( ncid, 'levsp', levsp ) call close_ncfile( ncid ) - ! read in gfs_data. If levp = 66, read only the lowest 65 level if (levsp .eq. 66) then call mpp_error(NOTE,'==> External_ic::get_nggps_ic: Correcting BAD IC') @@ -445,55 +435,52 @@ subroutine get_nggps_ic (Atm, fv_domain) enddo endif -!--- test for existence of the GFS orography and surface files - if (.not. file_exist('INPUT/'//trim(fn_oro_ics), domain=Atm%domain)) then - call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_oro_ics)//' for NGGPS IC does not exist') - endif - call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_oro_ics)//' for NGGPS IC') - - if (.not. file_exist('INPUT/'//trim(fn_sfc_ics), domain=Atm%domain)) then - call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_sfc_ics)//' for NGGPS IC does not exist') - endif - call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_sfc_ics)//' for NGGPS IC') - - !--- read in surface temperature (k) and land-frac ! surface skin temperature - id_res = register_restart_field (SFC_restart, fn_sfc_ics, 'tsea', Atm%ts, domain=Atm%domain) + if( open_file(SFC_restart, fn_sfc_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(SFC_restart, "lat", "y") + call register_axis(SFC_restart, "lon", "x") + call register_restart_field(SFC_restart, 'tsea', Atm%ts, (/"lat","lon"/)) + call read_restart(SFC_restart) + call close_file(SFC_restart) + else + call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_sfc_ics)//' for NGGPS IC does not exist') + endif + call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_sfc_ics)//' for NGGPS IC') ! terrain surface height -- (needs to be transformed into phis = zs*grav) - if (filtered_terrain) then - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'orog_filt', Atm%phis, domain=Atm%domain) - elseif (.not. filtered_terrain) then - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'orog_raw', Atm%phis, domain=Atm%domain) - endif + if( open_file(ORO_restart, fn_oro_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(ORO_restart, "lat", "y") + call register_axis(ORO_restart, "lon", "x") + if (filtered_terrain) then + call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, (/"lat", "lon"/)) + elseif (.not. filtered_terrain) then + call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, (/"lat", "lon"/)) + endif - if ( Atm%flagstruct%full_zs_filter) then - allocate (oro_g(isd:ied,jsd:jed)) - oro_g = 0. - ! land-frac - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'land_frac', oro_g, domain=Atm%domain) - call mpp_update_domains(oro_g, Atm%domain) - if (Atm%neststruct%nested) then - call extrapolation_BC(oro_g, 0, 0, Atm%npx, Atm%npy, Atm%bd, .true.) + if ( Atm%flagstruct%full_zs_filter) then + allocate (oro_g(isd:ied,jsd:jed)) + oro_g = 0. + ! land-frac + call register_restart_field(ORO_restart, 'land_frac', oro_g, (/"lat", "lon"/)) + call mpp_update_domains(oro_g, Atm%domain) + if (Atm%neststruct%nested) then + call extrapolation_BC(oro_g, 0, 0, Atm%npx, Atm%npy, Atm%bd, .true.) + endif endif - endif - if ( Atm%flagstruct%fv_land ) then - ! stddev - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'stddev', Atm%sgh, domain=Atm%domain) - ! land-frac - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'land_frac', Atm%oro, domain=Atm%domain) + if ( Atm%flagstruct%fv_land ) then + ! stddev + call register_restart_field(ORO_restart, 'stddev', Atm%sgh, (/"lat", "lon"/)) + ! land-frac + call register_restart_field(ORO_restart, 'land_frac', Atm%oro, (/"lat", "lon"/)) + endif + call read_restart(ORO_restart) + call close_file(ORO_restart) + else + call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_oro_ics)//' for NGGPS IC does not exist') endif - - - ! read in the restart - call restore_state (ORO_restart) - call restore_state (SFC_restart) - ! free the restart type to be re-used by the nest - call free_restart_type(ORO_restart) - call free_restart_type(SFC_restart) - + call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_oro_ics)//' for NGGPS IC') ! initialize all tracers to default values prior to being input do nt = 1, ntprog @@ -747,16 +734,14 @@ subroutine read_gfs_data_original() allocate (ak(levp+1)) allocate (bk(levp+1)) - call read_data('INPUT/'//trim(fn_gfs_ctl),'vcoord',wk2, no_domain=.TRUE.) - ak(1:levp+1) = wk2(1:levp+1,1) - bk(1:levp+1) = wk2(1:levp+1,2) - deallocate (wk2) - - - if (.not. file_exist('INPUT/'//trim(fn_gfs_ics), domain=Atm%domain)) then - call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_gfs_ics)//' for NGGPS IC does not exist') + fname = 'INPUT/'//trim(fn_gfs_ctl) + if( open_file(Gfs_ctl, fname, "read") ) then + call read_data(Gfs_ctl,'vcoord',wk2) + ak(1:levp+1) = wk2(1:levp+1,1) + bk(1:levp+1) = wk2(1:levp+1,2) + deallocate (wk2) + call close_file(Gfs_ctl) endif - call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_gfs_ics)//' for NGGPS IC') allocate (zh(is:ie,js:je,levp+1)) ! SJL allocate (ps(is:ie,js:je)) @@ -770,37 +755,45 @@ subroutine read_gfs_data_original() ! surface pressure (Pa) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'ps', ps, domain=Atm%domain) - - ! D-grid west face tangential wind component (m/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'u_w', u_w, domain=Atm%domain,position=EAST) - ! D-grid west face normal wind component (m/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'v_w', v_w, domain=Atm%domain,position=EAST) - ! D-grid south face tangential wind component (m/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'u_s', u_s, domain=Atm%domain,position=NORTH) - ! D-grid south face normal wind component (m/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'v_s', v_s, domain=Atm%domain,position=NORTH) - - ! vertical velocity 'omega' (Pa/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'w', omga, domain=Atm%domain) - ! GFS grid height at edges (including surface height) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'ZH', zh, domain=Atm%domain) - - ! real temperature (K) - if (trim(source) == source_fv3gfs) id_res = register_restart_field (GFS_restart, fn_gfs_ics, 't', temp, mandatory=.false., & - domain=Atm%domain) - ! prognostic tracers - do nt = 1, ntracers - q(:,:,:,nt) = -999.99 - call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, trim(tracer_name), q(:,:,:,nt), & - mandatory=.false.,domain=Atm%domain) - enddo - - ! read in the gfs_data and free the restart type to be re-used by the nest - call restore_state(GFS_restart) - call free_restart_type(GFS_restart) + if( open_file(GFS_restart, fn_gfs_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(GFS_restart, "lat", "y") + call register_axis(GFS_restart, "lon", "x") + call register_axis(GFS_restart, "lonp", "x", domain_position=east) + call register_axis(GFS_restart, "latp", "y", domain_position=north) + call register_axis(GFS_restart, "lev", size(u_w,3)) + call register_axis(GFS_restart, 'levp', size(zh,3)) + + call register_restart_field(GFS_restart, 'ps', ps, (/"lat", "lon"/)) + ! D-grid west face tangential wind component (m/s) + call register_restart_field(GFS_restart, 'u_w', u_w, (/"lev", "lat", "lonp"/)) + ! D-grid west face normal wind component (m/s) + call register_restart_field(GFS_restart, 'v_w', v_w, (/"lev", "lat", "lonp"/)) + ! D-grid south face tangential wind component (m/s) + call register_restart_field(GFS_restart, 'u_s', u_s, (/"lev", "latp", "lon"/)) + ! D-grid south face normal wind component (m/s) + call register_restart_field(GFS_restart, 'v_s', v_s, (/"lev", "latp", "lon"/)) + ! vertical velocity 'omega' (Pa/s) + call register_restart_field(GFS_restart, 'w', omga, (/"lev", "lat", "lon"/)) + ! GFS grid height at edges (including surface height) + call register_restart_field(GFS_restart, 'zh', zh, (/"levp", "lat", "lon"/)) + + ! real temperature (K) + if (trim(source) == source_fv3gfs) call register_restart_field(GFS_restart, 't', temp, (/"lev", "lat", "lon"/), is_optional=.true.) + + ! prognostic tracers + do nt = 1, ntracers + q(:,:,:,nt) = -999.99 + call get_tracer_names(MODEL_ATMOS, nt, tracer_name) + call register_restart_field(GFS_restart, trim(tracer_name), q(:,:,:,nt), (/"lev", "lat", "lon"/),is_optional=.true.) + enddo + ! read in the gfs_data and free the restart type to be re-used by the nest + call read_restart(GFS_restart) + call close_file(GFS_restart) + else + call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_gfs_ics)//' for NGGPS IC does not exist') + endif + call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_gfs_ics)//' for NGGPS IC') endsubroutine read_gfs_data_original @@ -840,50 +833,58 @@ subroutine read_gfs_data_bad() !--- read in ak and bk from the gfs control file using fms_io read_data --- ! ! put the lowest 64 levels into ak and bk - call read_data('INPUT/'//trim(fn_gfs_ctl),'vcoord',wk2_tmp, no_domain=.TRUE.) - ak(1:levp+1) = wk2_tmp(2:levsp,1) - bk(1:levp+1) = wk2_tmp(2:levsp,2) - - deallocate (wk2_tmp) - - - if (.not. file_exist('INPUT/'//trim(fn_gfs_ics), domain=Atm%domain)) then - call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_gfs_ics)//' for NGGPS IC does not exist') + fname = 'INPUT/'//trim(fn_gfs_ctl) + if( open_file(Gfs_ctl, fname, "read") ) then + call read_data(Gfs_ctl,'vcoord',wk2_tmp) + ak(1:levp+1) = wk2_tmp(2:levsp,1) + bk(1:levp+1) = wk2_tmp(2:levsp,2) + + deallocate (wk2_tmp) + call close_file(Gfs_ctl) endif - call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_gfs_ics)//' for NGGPS IC') ! surface pressure (Pa) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'ps', ps, domain=Atm%domain) - - - ! D-grid west face tangential wind component (m/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'u_w', u_w_tmp, domain=Atm%domain,position=EAST) - ! D-grid west face normal wind component (m/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'v_w', v_w_tmp, domain=Atm%domain,position=EAST) - ! D-grid south face tangential wind component (m/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'u_s', u_s_tmp, domain=Atm%domain,position=NORTH) - ! D-grid south face normal wind component (m/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'v_s', v_s_tmp, domain=Atm%domain,position=NORTH) - ! vertical velocity 'omega' (Pa/s) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'w', omga_tmp, domain=Atm%domain) - ! GFS grid height at edges (including surface height) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'ZH', zh_tmp, domain=Atm%domain) - ! real temperature (K) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 't', temp_tmp, mandatory=.false., & - domain=Atm%domain) - - ! prognostic tracers - do nt = 1, ntracers - call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, trim(tracer_name), q_tmp(:,:,:,nt), & - mandatory=.false.,domain=Atm%domain) - enddo + if( open_file(GFS_restart, fn_gfs_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(GFS_restart, "lat", "y") + call register_axis(GFS_restart, "lon", "x") + call register_axis(GFS_restart, "lonp", "x", domain_position=east) + call register_axis(GFS_restart, "latp", "y", domain_position=north) + call register_axis(GFS_restart, "lev", size(u_w_tmp,3)) + call register_axis(GFS_restart, "levp", size(zh_tmp,3)) + + + + call register_restart_field(GFS_restart, 'ps', ps, (/"lat", "lon"/)) + ! D-grid west face tangential wind component (m/s) + call register_restart_field(GFS_restart, 'u_w', u_w_tmp, (/"lev", "lat", "lonp"/)) + ! D-grid west face normal wind component (m/s) + call register_restart_field(GFS_restart, 'v_w', v_w_tmp, (/"lev", "lat", "lonp"/)) + ! D-grid south face tangential wind component (m/s) + call register_restart_field(GFS_restart, 'u_s', u_s_tmp, (/"lev", "latp", "lon"/)) + ! D-grid south face normal wind component (m/s) + call register_restart_field(GFS_restart, 'v_s', v_s_tmp, (/"lev", "latp", "lon"/)) + ! vertical velocity 'omega' (Pa/s) + call register_restart_field(GFS_restart, 'w', omga_tmp, (/"lev", "lat", "lon"/)) + ! GFS grid height at edges (including surface height) + call register_restart_field(GFS_restart, 'zh', zh_tmp, (/"levp", "lat", "lon"/)) + ! real temperature (K) + call register_restart_field(GFS_restart, 't', temp_tmp, (/"lev", "lat", "lon"/), is_optional=.true.) + + ! Prognostic tracers + do nt = 1, ntracers + call get_tracer_names(MODEL_ATMOS, nt, tracer_name) + call register_restart_field(GFS_restart, trim(tracer_name), q_tmp(:,:,:,nt), (/"lev", "lat", "lon"/), is_optional=.true.) + enddo - ! read in the gfs_data and free the restart type to be re-used by the nest - call restore_state(GFS_restart) - call free_restart_type(GFS_restart) + ! read in the gfs_data and free the restart type to be re-used by the nest + call read_restart(GFS_restart) + call close_file(GFS_restart) + else + call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_gfs_ics)//' for NGGPS IC does not exist') + endif + call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_gfs_ics)//' for NGGPS IC') ! extract and return the lowest 64 levels of data do nt = 1, ntracers @@ -947,19 +948,23 @@ subroutine get_hrrr_ic (Atm, fv_domain) integer :: is, ie, js, je integer :: isd, ied, jsd, jed integer :: ios, ierr, unit, id_res - type (restart_file_type) :: ORO_restart, SFC_restart, HRRR_restart + type (FmsNetcdfDomainFile_t) :: ORO_restart, SFC_restart, HRRR_restart + type(FmsNetcdfFile_t) :: Hrr_ctl character(len=6) :: gn, stile_name + character(len=64) :: fname character(len=64) :: tracer_name character(len=64) :: fn_hrr_ctl = 'hrrr_ctrl.nc' - character(len=64) :: fn_hrr_ics = 'hrrr_data.nc' - character(len=64) :: fn_sfc_ics = 'sfc_data.nc' - character(len=64) :: fn_oro_ics = 'oro_data.nc' + character(len=64) :: fn_hrr_ics = 'INPUT/hrrr_data.nc' + character(len=64) :: fn_sfc_ics = 'INPUT/sfc_data.nc' + character(len=64) :: fn_oro_ics = 'INPUT/oro_data.nc' logical :: remap logical :: filtered_terrain = .true. logical :: gfs_dwinds = .true. integer :: levp = 50 logical :: checker_tr = .false. integer :: nt_checker = 0 + character(len=20) :: suffix + character(len=1) :: tile_num real(kind=R_GRID), dimension(2):: p1, p2, p3 real(kind=R_GRID), dimension(3):: e1, e2, ex, ey integer:: i,j,k,nts, ks @@ -969,15 +974,8 @@ subroutine get_hrrr_ic (Atm, fv_domain) call mpp_error(NOTE,'Using external_IC::get_hrrr_ic which is valid only for data which has been & &horizontally interpolated to the current lambert grid') -#ifdef INTERNAL_FILE_NML read (input_nml_file,external_ic_nml,iostat=ios) ierr = check_nml_error(ios,'external_ic_nml') -#else - unit=open_namelist_file() - read (unit,external_ic_nml,iostat=ios) - ierr = check_nml_error(ios,'external_ic_nml') - call close_file(unit) -#endif unit = stdlog() call write_version_number ( 'EXTERNAL_IC_MOD::get_hrrr_ic', version ) @@ -1006,48 +1004,26 @@ subroutine get_hrrr_ic (Atm, fv_domain) call get_number_tracers(MODEL_ATMOS, num_tracers=ntracers, num_prog=ntprog) ntdiag = ntracers-ntprog -!--- set the 'nestXX' appendix for all files using fms_io - if (Atm%grid_number > 1) then - write(gn,'(A4, I2.2)') "nest", Atm%grid_number - else - gn = '' - end if - call set_filename_appendix('') - -!--- test for existence of the HRRR control file - if (.not. file_exist('INPUT/'//trim(fn_hrr_ctl), no_domain=.TRUE.)) then - call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: file '//trim(fn_hrr_ctl)//' for HRRR IC does not exist') - endif - call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using control file '//trim(fn_hrr_ctl)//' for HRRR IC') - + fname = 'INPUT/'//trim(fn_hrr_ctl) + if( open_file(Hrr_ctl, fname, "read") ) then !--- read in the number of tracers in the HRRR ICs - call read_data ('INPUT/'//trim(fn_hrr_ctl), 'ntrac', ntrac, no_domain=.TRUE.) - if (ntrac > ntracers) call mpp_error(FATAL,'==> External_ic::get_hrrr_ic: more HRRR tracers & - &than defined in field_table '//trim(fn_hrr_ctl)//' for HRRR IC') + call read_data (Hrr_ctl, 'ntrac', ntrac) + if (ntrac > ntracers) call mpp_error(FATAL,'==> External_ic::get_hrrr_ic: more HRRR tracers & + &than defined in field_table '//trim(fn_hrr_ctl)//' for HRRR IC') !--- read in ak and bk from the HRRR control file using fms_io read_data --- - allocate (wk2(levp+1,2)) - allocate (ak(levp+1)) - allocate (bk(levp+1)) - call read_data('INPUT/'//trim(fn_hrr_ctl),'vcoord',wk2, no_domain=.TRUE.) - ak(1:levp+1) = wk2(1:levp+1,1) - bk(1:levp+1) = wk2(1:levp+1,2) - deallocate (wk2) - - if (.not. file_exist('INPUT/'//trim(fn_oro_ics), domain=Atm%domain)) then - call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: tiled file '//trim(fn_oro_ics)//' for HRRR IC does not exist') - endif - call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using tiled data file '//trim(fn_oro_ics)//' for HRRR IC') - - if (.not. file_exist('INPUT/'//trim(fn_sfc_ics), domain=Atm%domain)) then - call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: tiled file '//trim(fn_sfc_ics)//' for HRRR IC does not exist') - endif - call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using tiled data file '//trim(fn_sfc_ics)//' for HRRR IC') - - if (.not. file_exist('INPUT/'//trim(fn_hrr_ics), domain=Atm%domain)) then - call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: tiled file '//trim(fn_hrr_ics)//' for HRRR IC does not exist') + allocate (wk2(levp+1,2)) + allocate (ak(levp+1)) + allocate (bk(levp+1)) + call read_data(Hrr_ctl,'vcoord',wk2) + ak(1:levp+1) = wk2(1:levp+1,1) + bk(1:levp+1) = wk2(1:levp+1,2) + deallocate (wk2) + call close_file(Hrr_ctl) + else + call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: file '//trim(fn_hrr_ctl)//' for HRRR IC does not exist') endif - call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using tiled data file '//trim(fn_hrr_ics)//' for HRRR IC') + call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using control file '//trim(fn_hrr_ctl)//' for HRRR IC') allocate (zh(is:ie,js:je,levp+1)) allocate (ps(is:ie,js:je)) @@ -1072,60 +1048,89 @@ subroutine get_hrrr_ic (Atm, fv_domain) !--- read in surface temperature (k) and land-frac ! surface skin temperature - id_res = register_restart_field (SFC_restart, fn_sfc_ics, 'tsea', Atm%ts, domain=Atm%domain) + if( open_file(SFC_restart, fn_sfc_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(SFC_restart, "lat", "y") + call register_axis(SFC_restart, "lon", "x") + call register_restart_field(SFC_restart, 'tsea', Atm%ts, (/"lat","lon"/)) + call read_restart(SFC_restart) + call close_file(SFC_restart) + else + call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: tiled file '//trim(fn_sfc_ics)//' for HRRR IC does not exist') + endif + call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using tiled data file '//trim(fn_sfc_ics)//' for HRRR IC') ! terrain surface height -- (needs to be transformed into phis = zs*grav) - if (filtered_terrain) then - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'orog_filt', Atm%phis, domain=Atm%domain) - elseif (.not. filtered_terrain) then - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'orog_raw', Atm%phis, domain=Atm%domain) - endif + if( open_file(ORO_restart, fn_oro_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(ORO_restart, "lat", "y") + call register_axis(ORO_restart, "lon", "x") + if (filtered_terrain) then + call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, (/"lat", "lon"/)) + elseif (.not. filtered_terrain) then + call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, (/"lat", "lon"/)) + endif - if ( Atm%flagstruct%full_zs_filter) then - allocate (oro_g(isd:ied,jsd:jed)) - oro_g = 0. - ! land-frac - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'land_frac', oro_g, domain=Atm%domain) - call mpp_update_domains(oro_g, Atm%domain) - if (Atm%neststruct%nested) then - call extrapolation_BC(oro_g, 0, 0, Atm%npx, Atm%npy, Atm%bd, .true.) + if ( Atm%flagstruct%full_zs_filter) then + allocate (oro_g(isd:ied,jsd:jed)) + oro_g = 0. + ! land-frac + call register_restart_field(ORO_restart, 'land_frac', oro_g, (/"lat", "lon"/)) + call mpp_update_domains(oro_g, Atm%domain) + if (Atm%neststruct%nested) then + call extrapolation_BC(oro_g, 0, 0, Atm%npx, Atm%npy, Atm%bd, .true.) + endif endif - endif - if ( Atm%flagstruct%fv_land ) then - ! stddev - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'stddev', Atm%sgh, domain=Atm%domain) - ! land-frac - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'land_frac', Atm%oro, domain=Atm%domain) + if ( Atm%flagstruct%fv_land ) then + ! stddev + call register_restart_field(ORO_restart, 'stddev', Atm%sgh, (/"lat", "lon"/)) + ! land-frac + call register_restart_field(ORO_restart, 'land_frac', Atm%oro, (/"lat", "lon"/)) + endif + call read_restart(ORO_restart) + call close_file(ORO_restart) + else + call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: tiled file '//trim(fn_oro_ics)//' for HRRR IC does not exist') endif + call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using tiled data file '//trim(fn_oro_ics)//' for HRRR IC') ! edge pressure (Pa) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, 'ps', ps, domain=Atm%domain) - - ! physical temperature (K) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, 'pt', t, domain=Atm%domain) - - ! D-grid west face tangential wind component (m/s) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, 'u_w', u_w, domain=Atm%domain,position=EAST) - ! D-grid west face normal wind component (m/s) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, 'v_w', v_w, domain=Atm%domain,position=EAST) - ! D-grid south face tangential wind component (m/s) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, 'u_s', u_s, domain=Atm%domain,position=NORTH) - ! D-grid south face normal wind component (m/s) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, 'v_s', v_s, domain=Atm%domain,position=NORTH) - + if( open_file(HRRR_restart, fn_hrr_ics, "read", Atm%domain,is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(HRRR_restart, "lat", "y") + call register_axis(HRRR_restart, "lon", "x") + call register_axis(HRRR_restart, "lonp", "x", domain_position=east) + call register_axis(HRRR_restart, "latp", "y", domain_position=north) + call register_axis(HRRR_restart, "lev", size(u_w,3)) + call register_axis(HRRR_restart, "levp", size(zh,3)) + + call register_restart_field(HRRR_restart, 'ps', ps, (/"lat", "lon"/)) + ! physical temperature (K) + call register_restart_field(HRRR_restart, 'pt', t, (/"lat", "lon"/)) + ! D-grid west face tangential wind component (m/s) + call register_restart_field(HRRR_restart, 'u_w', u_w, (/"lev","lat","lonp"/)) + ! D-grid west face normal wind component (m/s) + call register_restart_field(HRRR_restart, 'v_w', v_w, (/"lev","lat","lonp"/)) + ! D-grid south face tangential wind component (m/s) + call register_restart_field(HRRR_restart, 'u_s', u_s, (/"lev","latp","lon"/)) + ! D-grid south face normal wind component (m/s) + call register_restart_field(HRRR_restart, 'v_s', v_s, (/"lev","latp","lon"/)) + ! vertical velocity 'omega' (m/s) + call register_restart_field(HRRR_restart, 'w', w, (/"lev","lat","lon"/)) + ! GFS grid height at edges (including surface height) + call register_restart_field(HRRR_restart, 'zh', zh, (/"levp","lat","lon"/)) + + ! prognostic tracers + do nt = 1, ntracers + call get_tracer_names(MODEL_ATMOS, nt, tracer_name) + call register_restart_field(HRRR_restart, trim(tracer_name), q(:,:,:,nt), (/"lev","lat","lon"/), is_optional=.true.) + enddo + call read_restart(HRRR_restart) + call close_file(HRRR_restart) + else + call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: tiled file '//trim(fn_hrr_ics)//' for HRRR IC does not exist') + endif + call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using tiled data file '//trim(fn_hrr_ics)//' for HRRR IC') - ! vertical velocity (m/s) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, 'w', w, domain=Atm%domain) - ! GFS grid height at edges (including surface height) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, 'ZH', zh, domain=Atm%domain) - ! prognostic tracers - do nt = 1, ntracers - call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - id_res = register_restart_field (HRRR_restart, fn_hrr_ics, trim(tracer_name), q(:,:,:,nt), & - mandatory=.false.,domain=Atm%domain) - enddo ! initialize all tracers to default values prior to being input do nt = 1, ntprog @@ -1140,16 +1145,6 @@ subroutine get_hrrr_ic (Atm, fv_domain) enddo - ! read in the restart - call restore_state (ORO_restart) - call restore_state (SFC_restart) - call restore_state (HRRR_restart) - ! free the restart type to be re-used by the nest - call free_restart_type(ORO_restart) - call free_restart_type(SFC_restart) - call free_restart_type(HRRR_restart) - - ! multiply static terrain 'phis' by gravity to be true geopotential Atm%phis = Atm%phis*grav @@ -1396,7 +1391,7 @@ subroutine get_ncep_ic( Atm, fv_domain, nq ) fname = Atm%flagstruct%res_latlon_dynamics - if( file_exist(fname) ) then + if( file_exists(fname) ) then call open_ncfile( fname, ncid ) ! open the file call get_ncdim1( ncid, 'lon', tsize(1) ) call get_ncdim1( ncid, 'lat', tsize(2) ) @@ -1910,10 +1905,13 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) integer :: id_res, ntprog, ntracers, ks, iq, nt character(len=64) :: tracer_name integer :: levp_gfs = 64 - type (restart_file_type) :: ORO_restart, GFS_restart - character(len=64) :: fn_oro_ics = 'oro_data.nc' - character(len=64) :: fn_gfs_ics = 'gfs_data.nc' + type(FmsNetcdfDomainFile_t) :: ORO_restart, GFS_restart + type(FmsNetcdfFile_t) :: Gfs_ctl + character(len=64) :: fn_oro_ics = 'INPUT/oro_data.nc' + character(len=64) :: fn_gfs_ics = 'INPUT/gfs_data.nc' character(len=64) :: fn_gfs_ctl = 'gfs_ctrl.nc' + character(len=20) :: suffix + character(len=1) :: tile_num logical :: filtered_terrain = .true. namelist /external_ic_nml/ filtered_terrain @@ -1966,14 +1964,26 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) !!$ call set_eta(npz, ks, Atm%ptop, Atm%ak, Atm%bk, Atm%flagstruct%npz_type) !!$ endif + !!! If a nested grid, add "nestXX.tileX" to the filename + if (Atm%neststruct%nested) then + write(tile_num,'(I1)') Atm%neststruct%nestupdate + suffix = ".tile"//trim(tile_num)//"" + fn_oro_ics = fn_oro_ics(1:len_trim(fn_oro_ics)-2)//trim(suffix)//".nc" + fn_gfs_ics = fn_gfs_ics(1:len_trim(fn_gfs_ics)-2)//trim(suffix)//".nc" + endif + !! Read in model terrain from oro_data.tile?.nc - if (filtered_terrain) then - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'orog_filt', Atm%phis, domain=Atm%domain) - elseif (.not. filtered_terrain) then - id_res = register_restart_field (ORO_restart, fn_oro_ics, 'orog_raw', Atm%phis, domain=Atm%domain) + if( open_file(ORO_restart, fn_oro_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(ORO_restart, "lat", "y") + call register_axis(ORO_restart, "lon", "x") + if (filtered_terrain) then + call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, (/"lat","lon"/)) + elseif (.not. filtered_terrain) then + call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, (/"lat","lon"/)) + endif + call read_restart(ORO_restart) + call close_file(ORO_restart) endif - call restore_state (ORO_restart) - call free_restart_type(ORO_restart) Atm%phis = Atm%phis*grav if(is_master()) write(*,*) 'done reading model terrain from oro_data.nc' call mpp_update_domains( Atm%phis, Atm%domain ) @@ -1983,19 +1993,27 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) allocate (ps_gfs(is:ie,js:je)) allocate (zh_gfs(is:ie,js:je,levp_gfs+1)) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'o3mr', o3mr_gfs, & - mandatory=.false.,domain=Atm%domain) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'ps', ps_gfs, domain=Atm%domain) - id_res = register_restart_field (GFS_restart, fn_gfs_ics, 'ZH', zh_gfs, domain=Atm%domain) - call restore_state (GFS_restart) - call free_restart_type(GFS_restart) - + if( open_file(GFS_restart, fn_gfs_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then + call register_axis(GFS_restart, "lat", "y") + call register_axis(GFS_restart, "lon", "x") + call register_axis(GFS_restart, "lev", size(o3mr_gfs,3)) + call register_axis(GFS_restart, "levp", size(zh_gfs,3)) + call register_restart_field(GFS_restart, 'o3mr', o3mr_gfs, (/"lev","lat","lon"/), is_optional=.true.) + call register_restart_field(GFS_restart, 'ps', ps_gfs, (/"lat","lon"/)) + call register_restart_field(GFS_restart, 'ZH', zh_gfs, (/"levp","lat","lon"/)) + call read_restart(GFS_restart) + call close_file(GFS_restart) + endif ! Get GFS ak, bk for o3mr vertical interpolation allocate (wk2(levp_gfs+1,2)) allocate (ak_gfs(levp_gfs+1)) allocate (bk_gfs(levp_gfs+1)) - call read_data('INPUT/'//trim(fn_gfs_ctl),'vcoord',wk2, no_domain=.TRUE.) + fname = 'INPUT/'//trim(fn_gfs_ctl) + if( open_file(Gfs_ctl, fname, "read") ) then + call read_data(Gfs_ctl,'vcoord',wk2) + call close_file(Gfs_ctl) + endif ak_gfs(1:levp_gfs+1) = wk2(1:levp_gfs+1,1) bk_gfs(1:levp_gfs+1) = wk2(1:levp_gfs+1,2) deallocate (wk2) @@ -2014,7 +2032,7 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) !! Start to read EC data fname = Atm%flagstruct%res_latlon_dynamics - if( file_exist(fname) ) then + if( file_exists(fname) ) then call open_ncfile( fname, ncid ) ! open the file call get_ncdim1( ncid, 'longitude', tsize(1) ) @@ -2457,6 +2475,7 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) type(domain2d), intent(inout) :: fv_domain integer, intent(in):: nq + type(FmsNetcdfFile_t) :: Latlon_dyn, Latlon_tra character(len=128) :: fname, tracer_name real, allocatable:: ps0(:,:), gz0(:,:), u0(:,:,:), v0(:,:,:), t0(:,:,:), dp0(:,:,:), q0(:,:,:,:) real, allocatable:: ua(:,:,:), va(:,:,:) @@ -2474,8 +2493,8 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) ! Read in lat-lon FV core restart file fname = Atm%flagstruct%res_latlon_dynamics - if( file_exist(fname) ) then - call field_size(fname, 'T', tsize, field_found=found) + if( file_exists(fname) .and. open_file(Latlon_dyn, fname, "read", is_restart=.true.) ) then + call get_variable_size(Latlon_dyn, 'T', tsize) if(is_master()) write(*,*) 'Using lat-lon FV restart:', fname if ( found ) then @@ -2506,13 +2525,13 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) allocate ( t0(1:im,1:jm,1:km) ) allocate ( dp0(1:im,1:jm,1:km) ) - call read_data (fname, 'ak', ak0) - call read_data (fname, 'bk', bk0) - call read_data (fname, 'Surface_geopotential', gz0) - call read_data (fname, 'U', u0) - call read_data (fname, 'V', v0) - call read_data (fname, 'T', t0) - call read_data (fname, 'DELP', dp0) + call read_data (Latlon_dyn, 'ak', ak0) + call read_data (Latlon_dyn, 'bk', bk0) + call read_data (Latlon_dyn, 'Surface_geopotential', gz0) + call read_data (Latlon_dyn, 'U', u0) + call read_data (Latlon_dyn, 'V', v0) + call read_data (Latlon_dyn, 'T', t0) + call read_data (Latlon_dyn, 'DELP', dp0) ! Share the load if(is_master()) call pmaxmin( 'ZS_data', gz0, im, jm, 1./grav) @@ -2520,7 +2539,7 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) if(mpp_pe()==1) call pmaxmin( 'V_data', v0, im*jm, km, 1.) if(mpp_pe()==2) call pmaxmin( 'T_data', t0, im*jm, km, 1.) if(mpp_pe()==3) call pmaxmin( 'DEL-P', dp0, im*jm, km, 0.01) - + call close_file(Latlon_dyn) else call mpp_error(FATAL,'==> Error in get_external_ic: Expected file '//trim(fname)//' for dynamics does not exist') @@ -2529,7 +2548,7 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) ! Read in tracers: only AM2 "physics tracers" at this point fname = Atm%flagstruct%res_latlon_tracers - if( file_exist(fname) ) then + if( file_exists(fname) .and. open_file(Latlon_tra, fname, "read", is_restart=.true.) ) then if(is_master()) write(*,*) 'Using lat-lon tracer restart:', fname allocate ( q0(im,jm,km,Atm%ncnst) ) @@ -2537,12 +2556,13 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) do tr_ind = 1, nq call get_tracer_names(MODEL_ATMOS, tr_ind, tracer_name) - if (field_exist(fname,tracer_name)) then - call read_data(fname, tracer_name, q0(1:im,1:jm,1:km,tr_ind)) + if (variable_exists(Latlon_tra,tracer_name)) then + call read_data(Latlon_tra, tracer_name, q0(1:im,1:jm,1:km,tr_ind)) call mpp_error(NOTE,'==> Have read tracer '//trim(tracer_name)//' from '//trim(fname)) cycle endif enddo + call close_file(Latlon_tra) else call mpp_error(FATAL,'==> Error in get_external_ic: Expected file '//trim(fname)//' for tracers does not exist') endif @@ -4472,13 +4492,22 @@ subroutine get_data_source(source,regional) character (len = 80) :: source integer :: ncids,sourceLength logical :: lstatus,regional + type(FmsNetcdfFile_t) :: Gfs_data ! ! Use the fms call here so we can actually get the return code value. ! if (regional) then - lstatus = get_global_att_value('INPUT/gfs_data.nc',"source", source) + if (open_file(Gfs_data , 'INPUT/gfs_data.nc', "read")) then + lstatus = global_att_exists(Gfs_data, "source") + if(lstatus) call get_global_attribute(Gfs_data, "source", source) + call close_file(Gfs_data) + endif else - lstatus = get_global_att_value('INPUT/gfs_data.tile1.nc',"source", source) + if (open_file(Gfs_data , 'INPUT/gfs_data.tile1.nc', "read")) then + lstatus = global_att_exists(Gfs_data, "source") + if(lstatus) call get_global_attribute(Gfs_data, "source", source) + call close_file(Gfs_data) + endif endif if (.not. lstatus) then if (mpp_pe() == 0) write(0,*) 'INPUT source not found ',lstatus,' set source=No Source Attribute' diff --git a/tools/fv_diagnostics.F90 b/tools/fv_diagnostics.F90 index 41caffca9..56c8afd98 100644 --- a/tools/fv_diagnostics.F90 +++ b/tools/fv_diagnostics.F90 @@ -27,7 +27,6 @@ module fv_diagnostics_mod use constants_mod, only: grav, rdgas, rvgas, pi=>pi_8, radius, kappa, WTMAIR, WTMCO2, & omega, hlv, cp_air, cp_vapor, TFREEZE use fms_mod, only: write_version_number - use fms_io_mod, only: set_domain, nullify_domain, write_version_number use time_manager_mod, only: time_type, get_date, get_time use mpp_domains_mod, only: domain2d, mpp_update_domains, DGRID_NE, NORTH, EAST use diag_manager_mod, only: diag_axis_init, register_diag_field, & @@ -45,7 +44,6 @@ module fv_diagnostics_mod use tracer_manager_mod, only: get_tracer_names, get_number_tracers, get_tracer_index use field_manager_mod, only: MODEL_ATMOS use mpp_mod, only: mpp_error, FATAL, stdlog, mpp_pe, mpp_root_pe, mpp_sum, mpp_max, NOTE, input_nml_file - use mpp_io_mod, only: mpp_flush use sat_vapor_pres_mod, only: compute_qs, lookup_es use fv_arrays_mod, only: max_step @@ -177,8 +175,6 @@ subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) ncnst = Atm(1)%ncnst m_calendar = Atm(1)%flagstruct%moist_phys - call set_domain(Atm(1)%domain) ! Set domain so that diag_manager can access tile information - sphum = get_tracer_index (MODEL_ATMOS, 'sphum') liq_wat = get_tracer_index (MODEL_ATMOS, 'liq_wat') ice_wat = get_tracer_index (MODEL_ATMOS, 'ice_wat') @@ -1311,8 +1307,6 @@ subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) yr_init = 0 ; mo_init = 0 ; hr_init = 0 ; mn_init = 0 endif - call nullify_domain() ! Nullify set_domain info - module_is_initialized=.true. istep = 0 #ifndef GFS_PHYS @@ -1468,7 +1462,6 @@ subroutine fv_diag(Atm, zvir, Time, print_freq) endif fv_time = Time - call set_domain(Atm(1)%domain) if ( m_calendar ) then call get_date(fv_time, yr, mon, dd, hr, mn, seconds) @@ -3780,8 +3773,6 @@ subroutine fv_diag(Atm, zvir, Time, print_freq) if (allocated(dmmr)) deallocate(dmmr) if (allocated(dvmr)) deallocate(dvmr) - call nullify_domain() - end subroutine fv_diag subroutine wind_max(isc, iec, jsc, jec ,isd, ied, jsd, jed, us, vs, ws_max, domain) diff --git a/tools/fv_grid_tools.F90 b/tools/fv_grid_tools.F90 index aed1cc50f..f38088567 100644 --- a/tools/fv_grid_tools.F90 +++ b/tools/fv_grid_tools.F90 @@ -40,7 +40,6 @@ module fv_grid_tools_mod mpp_get_data_domain, mpp_get_compute_domain, & mpp_get_global_domain, mpp_global_sum, mpp_global_max, mpp_global_min use mpp_domains_mod, only: domain2d - use mpp_io_mod, only: mpp_get_att_value use mpp_parameter_mod, only: AGRID_PARAM=>AGRID, & DGRID_NE_PARAM=>DGRID_NE, & @@ -50,9 +49,9 @@ module fv_grid_tools_mod BGRID_SW_PARAM=>BGRID_SW, & SCALAR_PAIR, & CORNER, CENTER, XUPDATE - use fms_mod, only: get_mosaic_tile_grid - use fms_io_mod, only: file_exist, field_exist, read_data, & - get_global_att_value, get_var_att_value + use fms2_io_mod, only: file_exists, variable_exists, open_file, read_data, & + get_global_attribute, get_variable_attribute, & + close_file, get_mosaic_tile_grid, FmsNetcdfFile_t use mosaic_mod, only : get_mosaic_ntiles use mpp_mod, only: mpp_transmit, mpp_recv @@ -86,6 +85,7 @@ subroutine read_grid(Atm, grid_file, ndims, nregions, ng) integer, intent(IN) :: nregions integer, intent(IN) :: ng + type(FmsNetcdfFile_t) :: Grid_input real, allocatable, dimension(:,:) :: tmpx, tmpy real(kind=R_GRID), pointer, dimension(:,:,:) :: grid character(len=128) :: units = "" @@ -108,31 +108,34 @@ subroutine read_grid(Atm, grid_file, ndims, nregions, ng) jed = Atm%bd%jed grid => Atm%gridstruct%grid_64 - if(.not. file_exist(grid_file)) call mpp_error(FATAL, 'fv_grid_tools(read_grid): file '// & + if(.not. file_exists(grid_file)) call mpp_error(FATAL, 'fv_grid_tools(read_grid): file '// & trim(grid_file)//' does not exist') !--- make sure the grid file is mosaic file. - if( field_exist(grid_file, 'atm_mosaic_file') .OR. field_exist(grid_file, 'gridfiles') ) then - stdunit = stdout() - write(stdunit,*) '==>Note from fv_grid_tools_mod(read_grid): read atmosphere grid from mosaic version grid' - else - call mpp_error(FATAL, 'fv_grid_tools(read_grid): neither atm_mosaic_file nor gridfiles exists in file ' & - //trim(grid_file)) - endif + if( open_file(Grid_input, grid_file, "read") ) then + if( variable_exists(Grid_input, 'atm_mosaic_file') .OR. variable_exists(Grid_input, 'gridfiles') ) then + stdunit = stdout() + write(stdunit,*) '==>Note from fv_grid_tools_mod(read_grid): read atmosphere grid from mosaic version grid' + else + call mpp_error(FATAL, 'fv_grid_tools(read_grid): neither atm_mosaic_file nor gridfiles exists in file ' & + //trim(grid_file)) + endif - if(field_exist(grid_file, 'atm_mosaic_file')) then - call read_data(grid_file, "atm_mosaic_file", atm_mosaic) - atm_mosaic = "INPUT/"//trim(atm_mosaic) - else - atm_mosaic = trim(grid_file) + if(variable_exists(Grid_input, 'atm_mosaic_file') ) then + call read_data(Grid_input, "atm_mosaic_file", atm_mosaic) + atm_mosaic = "INPUT/"//trim(atm_mosaic) + else + atm_mosaic = trim(grid_file) + endif + call close_file(Grid_input) endif call get_mosaic_tile_grid(atm_hgrid, atm_mosaic, Atm%domain) grid_form = "none" - if( get_global_att_value(atm_hgrid, "history", attvalue) ) then + if (open_file(Grid_input, atm_hgrid, "read")) then + call get_global_attribute(Grid_input, "history", attvalue) if( index(attvalue, "gnomonic_ed") > 0) grid_form = "gnomonic_ed" - endif if(grid_form .NE. "gnomonic_ed") call mpp_error(FATAL, & "fv_grid_tools(read_grid): the grid should be 'gnomonic_ed' when reading from grid file, contact developer") @@ -144,22 +147,24 @@ subroutine read_grid(Atm, grid_file, ndims, nregions, ng) 'fv_grid_tools(read_grid): nregions should be 6 when reading from mosaic file '//trim(grid_file) ) endif - call get_var_att_value(atm_hgrid, 'x', 'units', units) + call get_variable_attribute(Grid_input, 'x', 'units', units) - !--- get the geographical coordinates of super-grid. - isc2 = 2*is-1; iec2 = 2*ie+1 - jsc2 = 2*js-1; jec2 = 2*je+1 - if( Atm%gridstruct%bounded_domain ) then - isc2 = 2*(isd+halo)-1; iec2 = 2*(ied+1+halo)-1 ! For the regional domain the cell corner locations must be transferred - jsc2 = 2*(jsd+halo)-1; jec2 = 2*(jed+1+halo)-1 ! from the entire supergrid to the compute grid, including the halo region. + !--- get the geographical coordinates of super-grid. + isc2 = 2*is-1; iec2 = 2*ie+1 + jsc2 = 2*js-1; jec2 = 2*je+1 + if( Atm%gridstruct%bounded_domain ) then + isc2 = 2*(isd+halo)-1; iec2 = 2*(ied+1+halo)-1 ! For the regional domain the cell corner locations must be transferred + jsc2 = 2*(jsd+halo)-1; jec2 = 2*(jed+1+halo)-1 ! from the entire supergrid to the compute grid, including the halo region. + endif + allocate(tmpx(isc2:iec2, jsc2:jec2) ) + allocate(tmpy(isc2:iec2, jsc2:jec2) ) + start = 1; nread = 1 + start(1) = isc2; nread(1) = iec2 - isc2 + 1 + start(2) = jsc2; nread(2) = jec2 - jsc2 + 1 + call read_data(Grid_input, 'x', tmpx, corner=start, edge_lengths=nread) !<-- tmpx (lon, deg east) is on the supergrid + call read_data(Grid_input, 'y', tmpy, corner=start, edge_lengths=nread) !<-- tmpy (lat, deg) is on the supergrid + call close_file(Grid_input) endif - allocate(tmpx(isc2:iec2, jsc2:jec2) ) - allocate(tmpy(isc2:iec2, jsc2:jec2) ) - start = 1; nread = 1 - start(1) = isc2; nread(1) = iec2 - isc2 + 1 - start(2) = jsc2; nread(2) = jec2 - jsc2 + 1 - call read_data(atm_hgrid, 'x', tmpx, start, nread, no_domain=.TRUE.) !<-- tmpx (lon, deg east) is on the supergrid - call read_data(atm_hgrid, 'y', tmpy, start, nread, no_domain=.TRUE.) !<-- tmpy (lat, deg) is on the supergrid !--- geographic grid at cell corner grid(isd: is-1, jsd:js-1,1:ndims)=0. @@ -1237,6 +1242,7 @@ subroutine setup_orthogonal_grid(npx, npy, bd, grid_file) ! real, pointer, dimension(:,:,:) :: e1, e2 + type(FmsNetcdfFile_t) :: Grid_input character(len=256) :: atm_mosaic, atm_hgrid real, allocatable, dimension(:,:) :: tmpx, tmpy, tmpu, tmpv, tmpa @@ -1262,23 +1268,26 @@ subroutine setup_orthogonal_grid(npx, npy, bd, grid_file) jed = bd%jed - if(.not. file_exist(grid_file)) call mpp_error(FATAL, 'fv_grid_tools(read_grid): file '// & + if(.not. file_exists(grid_file)) call mpp_error(FATAL, 'fv_grid_tools(read_grid): file '// & trim(grid_file)//' does not exist') !--- make sure the grid file is mosaic file. - if( field_exist(grid_file, 'atm_mosaic_file') .OR. field_exist(grid_file, 'gridfiles') ) then - stdunit = stdout() - write(stdunit,*) '==>Note from fv_grid_tools_mod(read_grid): read atmosphere grid from mosaic version grid' - else - call mpp_error(FATAL, 'fv_grid_tools(read_grid): neither atm_mosaic_file nor gridfiles exists in file ' & - //trim(grid_file)) - endif + if( open_file(Grid_input, grid_file, "read") ) then + if( variable_exists(Grid_input, 'atm_mosaic_file') .OR. variable_exists(Grid_input, 'gridfiles') ) then + stdunit = stdout() + write(stdunit,*) '==>Note from fv_grid_tools_mod(read_grid): read atmosphere grid from mosaic version grid' + else + call mpp_error(FATAL, 'fv_grid_tools(read_grid): neither atm_mosaic_file nor gridfiles exists in file ' & + //trim(grid_file)) + endif - if(field_exist(grid_file, 'atm_mosaic_file')) then - call read_data(grid_file, "atm_mosaic_file", atm_mosaic) - atm_mosaic = "INPUT/"//trim(atm_mosaic) - else - atm_mosaic = trim(grid_file) + if(variable_exists(Grid_input, 'atm_mosaic_file') ) then + call read_data(Grid_input, "atm_mosaic_file", atm_mosaic) + atm_mosaic = "INPUT/"//trim(atm_mosaic) + else + atm_mosaic = trim(grid_file) + endif + call close_file(Grid_input) endif call get_mosaic_tile_grid(atm_hgrid, atm_mosaic, Atm%domain) @@ -1295,69 +1304,73 @@ subroutine setup_orthogonal_grid(npx, npy, bd, grid_file) start = 1; nread = 1 start(1) = isc2; nread(1) = iec2 - isc2 + 1 start(2) = jsc2; nread(2) = jec2 - jsc2 + 1 - call read_data(atm_hgrid, 'x', tmpx, start, nread, no_domain=.TRUE.) !<-- tmpx (lon, deg east) is on the supergrid - call read_data(atm_hgrid, 'y', tmpy, start, nread, no_domain=.TRUE.) !<-- tmpy (lat, deg) is on the supergrid + if (open_file(Grid_input, atm_hgrid, "read")) then + call read_data(Grid_input, 'x', tmpx, corner=start, edge_lengths=nread) !<-- tmpx (lon, deg east) is on the supergrid + call read_data(Grid_input, 'y', tmpy, corner=start, edge_lengths=nread) !<-- tmpy (lat, deg) is on the supergrid - !--- geographic grid at cell corner - grid(isd: is-1, jsd:js-1,1:ndims)=0. - grid(isd: is-1, je+2:jed+1,1:ndims)=0. - grid(ie+2:ied+1,jsd:js-1,1:ndims)=0. - grid(ie+2:ied+1,je+2:jed+1,1:ndims)=0. + !--- geographic grid at cell corner + grid(isd: is-1, jsd:js-1,1:ndims)=0. + grid(isd: is-1, je+2:jed+1,1:ndims)=0. + grid(ie+2:ied+1,jsd:js-1,1:ndims)=0. + grid(ie+2:ied+1,je+2:jed+1,1:ndims)=0. - do j = jsd, jed+1 - do i = isd, ied+1 - grid(i,j,1) = tmpx(2*i+halo+2,2*j+halo+2)*pi/180. - grid(i,j,2) = tmpy(2*i+halo+2,2*j+halo+2)*pi/180. + do j = jsd, jed+1 + do i = isd, ied+1 + grid(i,j,1) = tmpx(2*i+halo+2,2*j+halo+2)*pi/180. + grid(i,j,2) = tmpy(2*i+halo+2,2*j+halo+2)*pi/180. + enddo enddo - enddo - call mpp_update_domains( grid, Atm%domain, position=CORNER) + call mpp_update_domains( grid, Atm%domain, position=CORNER) - iec2 = 2*(ied+1+halo)-2 ! For the regional domain the cell corner locations must be transferred - jec2 = 2*(jed+1+halo)-1 ! from the entire supergrid to the compute grid, including the halo region. + iec2 = 2*(ied+1+halo)-2 ! For the regional domain the cell corner locations must be transferred + jec2 = 2*(jed+1+halo)-1 ! from the entire supergrid to the compute grid, including the halo region. - allocate(tmpu(isc2:iec2, jsc2:jec2) ) + allocate(tmpu(isc2:iec2, jsc2:jec2) ) - nread(1) = iec2 - isc2 + 1 - nread(2) = jec2 - jsc2 + 1 - call read_data(atm_hgrid, 'dx', tmpu, start, nread, no_domain=.TRUE.) + nread(1) = iec2 - isc2 + 1 + nread(2) = jec2 - jsc2 + 1 + call read_data(Grid_input, 'dx', tmpu, corner=start, edge_lengths=nread) - do j = jsd, jed+1 - do i = isd, ied - dx(i,j) = tmpu(2*i+halo+2,2*j+halo+2) + tmpu(2*i+halo+3,2*j+halo+2) + do j = jsd, jed+1 + do i = isd, ied + dx(i,j) = tmpu(2*i+halo+2,2*j+halo+2) + tmpu(2*i+halo+3,2*j+halo+2) + enddo enddo - enddo - iec2 = 2*(ied+1+halo)-1 ! For the regional domain the cell corner locations must be transferred - jec2 = 2*(jed+1+halo)-2 ! from the entire supergrid to the compute grid, including the halo region. + iec2 = 2*(ied+1+halo)-1 ! For the regional domain the cell corner locations must be transferred + jec2 = 2*(jed+1+halo)-2 ! from the entire supergrid to the compute grid, including the halo region. - allocate(tmpv(isc2:iec2, jsc2:jec2) ) + allocate(tmpv(isc2:iec2, jsc2:jec2) ) - nread(1) = iec2 - isc2 + 1 - nread(2) = jec2 - jsc2 + 1 - call read_data(atm_hgrid, 'dy', tmpv, start, nread, no_domain=.TRUE.) + nread(1) = iec2 - isc2 + 1 + nread(2) = jec2 - jsc2 + 1 + call read_data(Grid_input, 'dy', tmpv, corner=start, edge_lengths=nread) - do j = jsd, jed - do i = isd, ied+1 - dy(i,j) = tmpv(2*i+halo+2,2*j+halo+2) + tmpv(2*i+halo+2,2*j+halo+3) + do j = jsd, jed + do i = isd, ied+1 + dy(i,j) = tmpv(2*i+halo+2,2*j+halo+2) + tmpv(2*i+halo+2,2*j+halo+3) + enddo enddo - enddo - call mpp_update_domains( dy, dx, Atm%domain, flags=SCALAR_PAIR, & - gridtype=CGRID_NE_PARAM, complete=.true.) + call mpp_update_domains( dy, dx, Atm%domain, flags=SCALAR_PAIR, & + gridtype=CGRID_NE_PARAM, complete=.true.) + + iec2 = 2*(ied+1+halo)-2 ! For the regional domain the cell corner locations must be transferred + jec2 = 2*(jed+1+halo)-2 ! from the entire supergrid to the compute grid, including the halo region. - iec2 = 2*(ied+1+halo)-2 ! For the regional domain the cell corner locations must be transferred - jec2 = 2*(jed+1+halo)-2 ! from the entire supergrid to the compute grid, including the halo region. + allocate(tmpa(isc2:iec2, jsc2:jec2) ) - allocate(tmpa(isc2:iec2, jsc2:jec2) ) + nread(1) = iec2 - isc2 + 1 + nread(2) = jec2 - jsc2 + 1 + call read_data(Grid_input, 'area', tmpa, corner=start, edge_lengths=nread) !<-- tmpx (lon, deg east) is on the supergrid + call close_file(Grid_input) + endif - nread(1) = iec2 - isc2 + 1 - nread(2) = jec2 - jsc2 + 1 - call read_data(atm_hgrid, 'area', tmpa, start, nread, no_domain=.TRUE.) !<-- tmpx (lon, deg east) is on the supergrid !agrid(:,:,:) = -1.e25 area_c(:,:) = -missing ! To prevent divide by zero error diff --git a/tools/fv_io.F90 b/tools/fv_io.F90 index 0d72dff7a..c659efac3 100644 --- a/tools/fv_io.F90 +++ b/tools/fv_io.F90 @@ -33,16 +33,15 @@ module fv_io_mod ! for the model. ! - use fms_mod, only: file_exist - use fms_io_mod, only: fms_io_exit, get_tile_string, & - restart_file_type, register_restart_field, & - save_restart, restore_state, & - set_domain, nullify_domain, set_filename_appendix, & - get_mosaic_tile_file, get_instance_filename, & - save_restart_border, restore_state_border, free_restart_type, & - field_exist + use fms2_io_mod, only: FmsNetcdfFile_t, FmsNetcdfDomainFile_t, & + register_restart_field, register_axis, unlimited, & + open_file, read_restart, read_restart_bc, write_restart, & + write_restart_bc, close_file, register_field, write_data, & + get_global_io_domain_indices, register_variable_attribute, & + variable_exists, read_data, set_filename_appendix use mpp_mod, only: mpp_error, FATAL, NOTE, WARNING, mpp_root_pe, & - mpp_sync, mpp_pe, mpp_declare_pelist + mpp_sync, mpp_pe, mpp_declare_pelist, mpp_get_current_pelist, & + mpp_npes use mpp_domains_mod, only: domain2d, EAST, WEST, NORTH, CENTER, SOUTH, CORNER, & mpp_get_compute_domain, mpp_get_data_domain, & mpp_get_layout, mpp_get_ntile_count, & @@ -57,7 +56,6 @@ module fv_io_mod use fv_eta_mod, only: set_external_eta use fv_mp_mod, only: mp_gather, is_master - use fms_io_mod, only: set_domain use fv_treat_da_inc_mod, only: read_da_inc implicit none @@ -67,6 +65,7 @@ module fv_io_mod public :: fv_io_read_tracers, fv_io_register_restart, fv_io_register_nudge_restart public :: fv_io_register_restart_BCs public :: fv_io_write_BCs, fv_io_read_BCs + public :: fv_io_register_axis logical :: module_is_initialized = .FALSE. @@ -102,6 +101,216 @@ end subroutine fv_io_exit ! NAME="fv_io_exit" + !##################################################################### + ! + ! + ! + ! Register the fv axis for new fms2 io + ! + ! + subroutine fv_io_register_axis(file_obj, numx, xpos, numy, ypos, numz, zsize) + type(FmsNetcdfDomainFile_t), intent(inout) :: file_obj + integer, intent(in), optional :: numx, numy, numz + integer, dimension(:), intent(in), optional :: xpos, ypos, zsize + + integer :: i, ie, is, j + integer, dimension(:), allocatable :: buffer + character(len=1) :: suffix + character(len=7) :: axisname + + if (present(numx)) then + do i=1, numx + write(suffix,'(I1)') i + axisname = 'xaxis_'//suffix + call register_axis(file_obj, axisname, 'X', domain_position=xpos(i)) + if (.not. file_obj%is_readonly) then !if writing file + call register_field(file_obj, axisname, "double", (/axisname/)) + call register_variable_attribute(file_obj,axisname, "axis", "X", str_len=1) + call get_global_io_domain_indices(file_obj, axisname, is, ie, buffer) + call write_data(file_obj, axisname, buffer) + endif + end do + endif + + if (present(numy)) then + do i=1, numy + write(suffix,'(I1)') i + axisname = 'yaxis_'//suffix + call register_axis(file_obj, axisname, 'Y', domain_position=ypos(i)) + if (.not. file_obj%is_readonly) then !if writing file + call register_field(file_obj, axisname, "double", (/axisname/)) + call register_variable_attribute(file_obj,axisname, "axis", "Y", str_len=1) + call get_global_io_domain_indices(file_obj, axisname, is, ie, buffer) + call write_data(file_obj, axisname, buffer) + endif + end do + endif + + if (present(numz)) then + do i= 1, numz + write(suffix,'(I1)') i + axisname = 'zaxis_'//suffix + call register_axis(file_obj, axisname, zsize(i)) + if (.not. file_obj%is_readonly) then !if writing file + call register_field(file_obj, axisname, "double", (/axisname/)) + call register_variable_attribute(file_obj,axisname, "axis", "Z", str_len=1) + if (allocated(buffer)) deallocate(buffer) + allocate(buffer(zsize(i))) + do j = 1, zsize(i) + buffer(j) = j + end do + call write_data(file_obj, axisname, buffer) + deallocate(buffer) + endif + end do + endif + + call register_axis(file_obj, "Time", unlimited) + if (.not. file_obj%is_readonly) then !if writing file + call register_field(file_obj, "Time", "double", (/"Time"/)) + call register_variable_attribute(file_obj, "Time", "cartesian_axis", "T", str_len=1) + call register_variable_attribute(file_obj, "Time", "units", "time level", & + str_len=len("time level")) + call register_variable_attribute(file_obj, "Time", "long_name", "Time", & + str_len=len("Time")) + call write_data(file_obj, "Time", 1) + endif + + end subroutine fv_io_register_axis + ! NAME="fv_io_register_axis" + +!##################################################################### + ! + ! + ! + ! register restart field to be written out to restart file. + ! + subroutine fv_io_register_restart(Atm) + + type(fv_atmos_type), intent(inout) :: Atm + character(len=64) :: tracer_name + character(len=8), dimension(1) :: dim_names + character(len=8), dimension(2) :: dim_names_2d + character(len=8), dimension(4) :: dim_names_4d, dim_names_4d2, dim_names_4d3 + character(len=8), dimension(3) :: dim_names_3d, dim_names_3d2 + integer :: i, j + integer :: nt, ntracers, ntprog, ntdiag + integer, dimension(:), allocatable :: buffer + integer, parameter :: numx=1, numx_2d=2, numy=1, numy_2d=2, numz=1 + integer, dimension(1) :: xpos + integer, dimension(2) :: xpos_2d + integer, dimension(1) :: ypos + integer, dimension(2) :: ypos_2d + integer, dimension(numz) :: zsize + + dim_names_2d = (/"xaxis_1", "Time"/) + dim_names_3d = (/"xaxis_1", "yaxis_2", "Time"/) + dim_names_3d2 = (/"xaxis_1", "yaxis_1", "Time"/) + dim_names_4d = (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/) + dim_names_4d2 = (/"xaxis_2", "yaxis_2", "zaxis_1", "Time"/) + dim_names_4d3 = (/"xaxis_1", "yaxis_2", "zaxis_1", "Time"/) + + ntprog = size(Atm%q,4) + ntdiag = size(Atm%qdiag,4) + ntracers = ntprog+ntdiag + + xpos = (/CENTER/) + xpos_2d = (/CENTER, EAST/) + ypos = (/CENTER/) + ypos_2d = (/NORTH, CENTER/) + + ! fname = 'fv_core.res.nc' + if (Atm%Fv_restart_is_open) then + call register_axis(Atm%Fv_restart, "xaxis_1", size(Atm%ak(:), 1)) + call register_axis(Atm%Fv_restart, "Time", unlimited) + if (.not. Atm%Fv_restart%is_readonly) then !if writing file + call register_field(Atm%Fv_restart, "xaxis_1", "double", (/"xaxis_1"/)) + call register_variable_attribute(Atm%Fv_restart,"xaxis_1", "axis", "X", str_len=1) + if (allocated(buffer)) deallocate(buffer) + allocate(buffer(size(Atm%ak(:), 1))) + do j = 1, size(Atm%ak(:), 1) + buffer(j) = j + end do + call write_data(Atm%Fv_restart, "xaxis_1", buffer) + deallocate(buffer) + call register_field(Atm%Fv_restart, "Time", "double", (/"Time"/)) + call register_variable_attribute(Atm%Fv_restart, dim_names_2d(2), "cartesian_axis", "T", str_len=1) + call register_variable_attribute(Atm%Fv_restart, dim_names_2d(2), "units", "time level", str_len=len("time level")) + call register_variable_attribute(Atm%Fv_restart, dim_names_2d(2), "long_name", dim_names_2d(2), str_len=len(dim_names_2d(2))) + call write_data(Atm%Fv_restart, "Time", 1) + endif + call register_restart_field (Atm%Fv_restart, 'ak', Atm%ak(:), dim_names_2d) + call register_restart_field (Atm%Fv_restart, 'bk', Atm%bk(:), dim_names_2d) + + ! fname= 'fv_core.res'//trim(stile_name)//'.nc' + elseif (Atm%Fv_restart_tile_is_open) then + zsize = (/size(Atm%u,3)/) + call fv_io_register_axis(Atm%Fv_restart_tile, numx=numx_2d, numy=numy_2d, xpos=xpos_2d, ypos=ypos_2d, numz=numz, zsize=zsize) + call register_restart_field(Atm%Fv_restart_tile, 'u', Atm%u, dim_names_4d) + call register_restart_field(Atm%Fv_restart_tile, 'v', Atm%v, dim_names_4d2) + + if (.not.Atm%flagstruct%hydrostatic) then + call register_restart_field(Atm%Fv_restart_tile, 'W', Atm%w, dim_names_4d3) + call register_restart_field(Atm%Fv_restart_tile, 'DZ', Atm%delz, dim_names_4d3) + if ( Atm%flagstruct%hybrid_z ) then + call register_restart_field(Atm%Fv_restart_tile, 'ZE0', Atm%ze0, dim_names_4d3) + endif + endif + call register_restart_field(Atm%Fv_restart_tile, 'T', Atm%pt, dim_names_4d3) + call register_restart_field(Atm%Fv_restart_tile, 'delp', Atm%delp, dim_names_4d3) + call register_restart_field(Atm%Fv_restart_tile, 'phis', Atm%phis, dim_names_3d) + + !--- include agrid winds in restarts for use in data assimilation + if (Atm%flagstruct%agrid_vel_rst) then + call register_restart_field(Atm%Fv_restart_tile, 'ua', Atm%ua, dim_names_4d3) + call register_restart_field(Atm%Fv_restart_tile, 'va', Atm%va, dim_names_4d3) + endif + + ! fname = 'fv_srf_wnd.res'//trim(stile_name)//'.nc + elseif (Atm%Rsf_restart_is_open) then + call fv_io_register_axis(Atm%Rsf_restart, numx=numx, numy=numy, xpos=xpos, ypos=ypos) + call register_restart_field(Atm%Rsf_restart, 'u_srf', Atm%u_srf, dim_names_3d2) + call register_restart_field(Atm%Rsf_restart, 'v_srf', Atm%v_srf, dim_names_3d2) +#ifdef SIM_PHYS + call register_restart_field(Atm%Rsf_restart, 'ts', Atm%ts, dim_names_3d2) +#endif + + ! fname = 'mg_drag.res'//trim(stile_name)//'.nc' + elseif (Atm%Mg_restart_is_open) then + call fv_io_register_axis(Atm%Mg_restart, numx=numx, numy=numy, xpos=xpos, ypos=ypos) + call register_restart_field (Atm%Mg_restart, 'ghprime', Atm%sgh, dim_names_3d2) + + ! fname = 'fv_land.res'//trim(stile_name)//'.nc' + elseif (Atm%Lnd_restart_is_open) then + call fv_io_register_axis(Atm%Lnd_restart, numx=numx, numy=numy, xpos=xpos, ypos=ypos) + call register_restart_field (Atm%Lnd_restart, 'oro', Atm%oro, dim_names_3d2) + + ! fname = 'fv_tracer.res'//trim(stile_name)//'.nc' + elseif (Atm%Tra_restart_is_open) then + zsize = (/size(Atm%q,3)/) + call fv_io_register_axis(Atm%Tra_restart, numx=numx, numy=numy, xpos=xpos, ypos=ypos, numz=numz, zsize=zsize) + do nt = 1, ntprog + call get_tracer_names(MODEL_ATMOS, nt, tracer_name) + if(Atm%Tra_restart%is_readonly) then !if reading file (don't do this if writing) + ! set all tracers to an initial profile value + call set_tracer_profile (MODEL_ATMOS, nt, Atm%q(:,:,:,nt) ) + endif + call register_restart_field(Atm%Tra_restart, tracer_name, Atm%q(:,:,:,nt), & + dim_names_4d, is_optional=.true.) + enddo + do nt = ntprog+1, ntracers + call get_tracer_names(MODEL_ATMOS, nt, tracer_name) + if(Atm%Tra_restart%is_readonly) then !if reading file (don't do this if writing) + ! set all tracers to an initial profile value + call set_tracer_profile (MODEL_ATMOS, nt, Atm%qdiag(:,:,:,nt) ) + endif + call register_restart_field(Atm%Tra_restart, tracer_name, Atm%qdiag(:,:,:,nt), & + dim_names_4d, is_optional=.true.) + enddo + endif + end subroutine fv_io_register_restart + ! NAME="fv_io_register_restart" + !##################################################################### ! @@ -113,18 +322,27 @@ subroutine fv_io_read_restart(fv_domain,Atm) type(domain2d), intent(inout) :: fv_domain type(fv_atmos_type), intent(inout) :: Atm(:) - character(len=64) :: fname, tracer_name - character(len=6) :: stile_name + character(len=64) :: tracer_name integer :: isc, iec, jsc, jec, n, nt, nk, ntracers integer :: ntileMe integer :: ks, ntiles real :: ptop - character(len=128) :: tracer_longname, tracer_units - - ntileMe = size(Atm(:)) ! This will need mods for more than 1 tile per pe + character(len=128) :: tracer_longname, tracer_units + character(len=120) :: fname + character(len=20) :: suffix + character(len=1) :: tile_num + + suffix = '' + fname = 'INPUT/fv_core.res.nc' + Atm(1)%Fv_restart_is_open = open_file(Atm(1)%Fv_restart,fname,"read", is_restart=.true.) + if (Atm(1)%Fv_restart_is_open) then + call fv_io_register_restart(Atm(1)) + call read_restart(Atm(1)%Fv_restart) + call close_file(Atm(1)%Fv_restart) + Atm(1)%Fv_restart_is_open = .false. + endif - call restore_state(Atm(1)%Fv_restart) if (Atm(1)%flagstruct%external_eta) then call set_external_eta(Atm(1)%ak, Atm(1)%bk, Atm(1)%ptop, Atm(1)%ks) endif @@ -134,53 +352,76 @@ subroutine fv_io_read_restart(fv_domain,Atm) !call restore_state(Atm(1)%SST_restart) endif -! fix for single tile runs where you need fv_core.res.nc and fv_core.res.tile1.nc ntiles = mpp_get_ntile_count(fv_domain) - if(ntiles == 1 .and. .not. Atm(1)%neststruct%nested) then - stile_name = '.tile1' - else - stile_name = '' + !If the number of tiles is equal to 1, and it is not a nested case add the ".tile1" suffix to the filename + if (ntiles == 1 .and. .not. Atm(1)%neststruct%nested) then + suffix = ''//trim(suffix)//'.tile1' + !If this is a nested case add the ".tileXX" suffix to the filename + elseif (Atm(1)%neststruct%nested) then + tile_num = '' + write(tile_num,'(I1)') Atm(1)%neststruct%nestupdate + suffix = '.tile' //trim(tile_num)//'' endif - do n = 1, ntileMe - call restore_state(Atm(n)%Fv_tile_restart) + fname = 'INPUT/fv_core.res'//trim(suffix)//'.nc' + Atm(1)%Fv_restart_tile_is_open = open_file(Atm(1)%Fv_restart_tile, fname, "read", fv_domain, is_restart=.true.) + if (Atm(1)%Fv_restart_tile_is_open) then + call fv_io_register_restart(Atm(1)) + call read_restart(Atm(1)%Fv_restart_tile) + call close_file(Atm(1)%Fv_restart_tile) + Atm(1)%Fv_restart_tile_is_open = .false. + endif !--- restore data for fv_tracer - if it exists - fname = 'INPUT/fv_tracer.res'//trim(stile_name)//'.nc' - if (file_exist(fname)) then - call restore_state(Atm(n)%Tra_restart) - else - call mpp_error(NOTE,'==> Warning from fv_read_restart: Expected file '//trim(fname)//' does not exist') - endif + fname = 'INPUT/fv_tracer.res'//trim(suffix)//'.nc' + Atm(1)%Tra_restart_is_open = open_file(Atm(1)%Tra_restart, fname, "read", fv_domain, is_restart=.true.) + if (Atm(1)%Tra_restart_is_open) then + call fv_io_register_restart(Atm(1)) + call read_restart(Atm(1)%Tra_restart) + call close_file(Atm(1)%Tra_restart) + Atm(1)%Tra_restart_is_open = .false. + else + call mpp_error(NOTE,'==> Warning from fv_read_restart: Expected file '//trim(fname)//' does not exist') + endif !--- restore data for surface winds - if it exists - fname = 'INPUT/fv_srf_wnd.res'//trim(stile_name)//'.nc' - if (file_exist(fname)) then - call restore_state(Atm(n)%Rsf_restart) - Atm(n)%flagstruct%srf_init = .true. - else - call mpp_error(NOTE,'==> Warning from fv_read_restart: Expected file '//trim(fname)//' does not exist') - Atm(n)%flagstruct%srf_init = .false. - endif + fname = 'INPUT/fv_srf_wnd.res'//trim(suffix)//'.nc' + Atm(1)%Rsf_restart_is_open = open_file(Atm(1)%Rsf_restart, fname, "read", fv_domain, is_restart=.true.) + if (Atm(1)%Rsf_restart_is_open) then + Atm(1)%flagstruct%srf_init = .true. + call fv_io_register_restart(Atm(1)) + call read_restart(Atm(1)%Rsf_restart) + call close_file(Atm(1)%Rsf_restart) + Atm(1)%Rsf_restart_is_open = .false. + else + call mpp_error(NOTE,'==> Warning from fv_read_restart: Expected file '//trim(fname)//' does not exist') + Atm(1)%flagstruct%srf_init = .false. + endif - if ( Atm(n)%flagstruct%fv_land ) then + if ( Atm(1)%flagstruct%fv_land ) then !--- restore data for mg_drag - if it exists - fname = 'INPUT/mg_drag.res'//trim(stile_name)//'.nc' - if (file_exist(fname)) then - call restore_state(Atm(n)%Mg_restart) + fname = 'INPUT/mg_drag.res'//trim(suffix)//'.nc' + Atm(1)%Mg_restart_is_open = open_file(Atm(1)%Mg_restart, fname, "read", fv_domain, is_restart=.true.) + if (Atm(1)%Mg_restart_is_open) then + call fv_io_register_restart(Atm(1)) + call read_restart(Atm(1)%Mg_restart) + call close_file(Atm(1)%Mg_restart) + Atm(1)%Mg_restart_is_open = .false. else call mpp_error(NOTE,'==> Warning from fv_read_restart: Expected file '//trim(fname)//' does not exist') endif !--- restore data for fv_land - if it exists - fname = 'INPUT/fv_land.res'//trim(stile_name)//'.nc' - if (file_exist(fname)) then - call restore_state(Atm(n)%Lnd_restart) + fname = 'INPUT/fv_land.res'//trim(suffix)//'.nc' + Atm(1)%Lnd_restart_is_open = open_file(Atm(1)%Lnd_restart, fname, "read", fv_domain, is_restart=.true.) + if (Atm(1)%Lnd_restart_is_open) then + call fv_io_register_restart(Atm(1)) + call read_restart(Atm(1)%Lnd_restart) + call close_file(Atm(1)%Lnd_restart) + Atm(1)%Lnd_restart_is_open = .false. else call mpp_error(NOTE,'==> Warning from fv_read_restart: Expected file '//trim(fname)//' does not exist') endif - endif - - end do + endif return @@ -192,17 +433,16 @@ end subroutine fv_io_read_restart subroutine fv_io_read_tracers(fv_domain,Atm) type(domain2d), intent(inout) :: fv_domain type(fv_atmos_type), intent(inout) :: Atm(:) - integer :: n, ntracers, ntprog, nt, isc, iec, jsc, jec, id_restart + integer :: ntracers, ntprog, nt, isc, iec, jsc, jec character(len=6) :: stile_name character(len=64):: fname, tracer_name - type(restart_file_type) :: Tra_restart_r + type(FmsNetcdfDomainFile_t) :: Tra_restart_r integer :: ntiles - n = 1 - isc = Atm(n)%bd%isc - iec = Atm(n)%bd%iec - jsc = Atm(n)%bd%jsc - jec = Atm(n)%bd%jec + isc = Atm(1)%bd%isc + iec = Atm(1)%bd%iec + jsc = Atm(1)%bd%jsc + jec = Atm(1)%bd%jec call get_number_tracers(MODEL_ATMOS, num_tracers=ntracers, num_prog=ntprog) ! fix for single tile runs where you need fv_core.res.nc and fv_core.res.tile1.nc @@ -213,26 +453,27 @@ subroutine fv_io_read_tracers(fv_domain,Atm) stile_name = '' endif - fname = 'fv_tracer.res'//trim(stile_name)//'.nc' + fname = 'INPUT/fv_tracer.res'//trim(stile_name)//'.nc' + + if (open_file(Tra_restart_r,fname,"read",fv_domain, is_restart=.true.)) then do nt = 2, ntprog call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - call set_tracer_profile (MODEL_ATMOS, nt, Atm(n)%q(isc:iec,jsc:jec,:,nt) ) - id_restart = register_restart_field(Tra_restart_r, fname, tracer_name, Atm(n)%q(:,:,:,nt), & - domain=fv_domain, mandatory=.false., tile_count=n) + call set_tracer_profile (MODEL_ATMOS, nt, Atm(1)%q(isc:iec,jsc:jec,:,nt) ) + if (variable_exists(Tra_restart_r, tracer_name)) then + call read_data(Tra_restart_r, tracer_name, Atm(1)%q(:,:,:,nt)) + endif enddo do nt = ntprog+1, ntracers call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - call set_tracer_profile (MODEL_ATMOS, nt, Atm(n)%qdiag(isc:iec,jsc:jec,:,nt) ) - id_restart = register_restart_field(Tra_restart_r, fname, tracer_name, Atm(n)%qdiag(:,:,:,nt), & - domain=fv_domain, mandatory=.false., tile_count=n) + call set_tracer_profile (MODEL_ATMOS, nt, Atm(1)%qdiag(isc:iec,jsc:jec,:,nt) ) + if (variable_exists(Tra_restart_r, tracer_name)) then + call read_data (Tra_restart_r, tracer_name, Atm(1)%qdiag(:,:,:,nt)) + endif enddo - if (file_exist('INPUT'//trim(fname))) then - call restore_state(Tra_restart_r) - call free_restart_type(Tra_restart_r) + call close_file(Tra_restart_r) else call mpp_error(NOTE,'==> Warning from fv_io_read_tracers: Expected file '//trim(fname)//' does not exist') endif - return end subroutine fv_io_read_tracers @@ -249,8 +490,9 @@ subroutine remap_restart(fv_domain,Atm) integer :: isc, iec, jsc, jec, n, nt, nk, ntracers, ntprog, ntdiag integer :: isd, ied, jsd, jed integer :: ntiles - type(restart_file_type) :: FV_restart_r, FV_tile_restart_r, Tra_restart_r - integer :: id_restart + + type(FmsNetcdfDomainFile_t) :: FV_tile_restart_r, Tra_restart_r + type(FmsNetcdfFile_t) :: Fv_restart_r ! !------------------------------------------------------------------------- @@ -298,11 +540,12 @@ subroutine remap_restart(fv_domain,Atm) allocate ( ze0_r(isc:iec, jsc:jec, npz_rst+1) ) endif - fname = 'fv_core.res.nc' - id_restart = register_restart_field(Fv_restart_r, fname, 'ak', ak_r(:), no_domain=.true.) - id_restart = register_restart_field(Fv_restart_r, fname, 'bk', bk_r(:), no_domain=.true.) - call restore_state(Fv_restart_r) - call free_restart_type(Fv_restart_r) + fname = 'INPUT/fv_core.res.nc' + if (open_file(Fv_restart_r,fname,"read", is_restart=.true.)) then + call read_data(Fv_restart_r, 'ak', ak_r(:)) + call read_data(Fv_restart_r, 'bk', bk_r(:)) + call close_file(Fv_restart_r) + endif ! fix for single tile runs where you need fv_core.res.nc and fv_core.res.tile1.nc ntiles = mpp_get_ntile_count(fv_domain) @@ -316,85 +559,85 @@ subroutine remap_restart(fv_domain,Atm) !!! file_exist() needs the full relative path, including INPUT/ !!! But register_restart_field ONLY looks in INPUT/ and so JUST needs the file name!! -! do n = 1, ntileMe - n = 1 - fname = 'fv_core.res'//trim(stile_name)//'.nc' - id_restart = register_restart_field(Fv_tile_restart_r, fname, 'u', u_r, & - domain=fv_domain, position=NORTH,tile_count=n) - id_restart = register_restart_field(Fv_tile_restart_r, fname, 'v', v_r, & - domain=fv_domain, position=EAST,tile_count=n) - if (.not.Atm(n)%flagstruct%hydrostatic) then - id_restart = register_restart_field(Fv_tile_restart_r, fname, 'W', w_r, & - domain=fv_domain, mandatory=.false., tile_count=n) - id_restart = register_restart_field(Fv_tile_restart_r, fname, 'DZ', delz_r, & - domain=fv_domain, mandatory=.false., tile_count=n) - if ( Atm(n)%flagstruct%hybrid_z ) then - id_restart = register_restart_field(Fv_tile_restart_r, fname, 'ZE0', ze0_r, & - domain=fv_domain, mandatory=.false., tile_count=n) + fname = 'INPUT/fv_core.res'//trim(stile_name)//'.nc' + if (open_file(Fv_tile_restart_r, fname, "read", fv_domain, is_restart=.true.)) then + call read_data(Fv_tile_restart_r, 'u', u_r) + call read_data(Fv_tile_restart_r, 'v', v_r) + if (.not.Atm(1)%flagstruct%hydrostatic) then + call read_data(Fv_tile_restart_r, 'W', w_r) + call read_data(Fv_tile_restart_r, 'DZ', delz_r) + if ( Atm(1)%flagstruct%hybrid_z ) then + call read_data(Fv_tile_restart_r, 'ZE0', ze0_r) + endif endif + call read_data(Fv_tile_restart_r, 'T', pt_r) + call read_data(Fv_tile_restart_r, 'delp', delp_r) + call read_data(Fv_tile_restart_r, 'phis', Atm(1)%phis) + call close_file(FV_tile_restart_r) endif - id_restart = register_restart_field(Fv_tile_restart_r, fname, 'T', pt_r, & - domain=fv_domain, tile_count=n) - id_restart = register_restart_field(Fv_tile_restart_r, fname, 'delp', delp_r, & - domain=fv_domain, tile_count=n) - id_restart = register_restart_field(Fv_tile_restart_r, fname, 'phis', Atm(n)%phis, & - domain=fv_domain, tile_count=n) - call restore_state(FV_tile_restart_r) - call free_restart_type(FV_tile_restart_r) - fname = 'fv_srf_wnd.res'//trim(stile_name)//'.nc' - if (file_exist('INPUT/'//fname)) then - call restore_state(Atm(n)%Rsf_restart) - Atm(n)%flagstruct%srf_init = .true. - else + + fname = 'INPUT/fv_srf_wnd.res'//trim(stile_name)//'.nc' + Atm(1)%Rsf_restart_is_open = open_file(Atm(1)%Rsf_restart, fname, "read", fv_domain, is_restart=.true.) + if (Atm(1)%Rsf_restart_is_open) then + Atm%flagstruct%srf_init = .true. + call fv_io_register_restart(Atm(1)) + call read_restart(Atm(1)%Rsf_restart) + call close_file(Atm(1)%Rsf_restart) + Atm(1)%Rsf_restart_is_open = .false. call mpp_error(NOTE,'==> Warning from remap_restart: Expected file '//trim(fname)//' does not exist') - Atm(n)%flagstruct%srf_init = .false. + Atm%flagstruct%srf_init = .false. endif - if ( Atm(n)%flagstruct%fv_land ) then + if ( Atm(1)%flagstruct%fv_land ) then !--- restore data for mg_drag - if it exists - fname = 'mg_drag.res'//trim(stile_name)//'.nc' - if (file_exist('INPUT/'//fname)) then - call restore_state(Atm(n)%Mg_restart) + fname = 'INPUT/mg_drag.res'//trim(stile_name)//'.nc' + Atm(1)%Mg_restart_is_open = open_file(Atm(1)%Mg_restart, fname, "read", fv_domain, is_restart=.true.) + if (Atm(1)%Mg_restart_is_open) then + call read_data(Atm(1)%Mg_restart, 'ghprime', Atm(1)%sgh) + call close_file(Atm(1)%Mg_restart) else call mpp_error(NOTE,'==> Warning from remap_restart: Expected file '//trim(fname)//' does not exist') endif !--- restore data for fv_land - if it exists - fname = 'fv_land.res'//trim(stile_name)//'.nc' - if (file_exist('INPUT/'//fname)) then - call restore_state(Atm(n)%Lnd_restart) + fname = 'INPUT/fv_land.res'//trim(stile_name)//'.nc' + Atm(1)%Lnd_restart_is_open = open_file(Atm(1)%Lnd_restart, fname, "read", fv_domain, is_restart=.true.) + if (Atm(1)%Lnd_restart_is_open) then + call read_data(Atm(1)%Lnd_restart, 'oro', Atm(1)%oro) + call close_file(Atm(1)%Lnd_restart) else call mpp_error(NOTE,'==> Warning from remap_restart: Expected file '//trim(fname)//' does not exist') endif endif - fname = 'fv_tracer.res'//trim(stile_name)//'.nc' - if (file_exist('INPUT/'//fname)) then + fname = 'INPUT/fv_tracer.res'//trim(stile_name)//'.nc' + if (open_file(Tra_restart_r, fname, "read", fv_domain, is_restart=.true.)) then do nt = 1, ntprog call get_tracer_names(MODEL_ATMOS, nt, tracer_name) call set_tracer_profile (MODEL_ATMOS, nt, q_r(isc:iec,jsc:jec,:,nt) ) - id_restart = register_restart_field(Tra_restart_r, fname, tracer_name, q_r(:,:,:,nt), & - domain=fv_domain, mandatory=.false., tile_count=n) + if (variable_exists(Tra_restart_r, tracer_name)) then + call read_data(Tra_restart_r, tracer_name, q_r(:,:,:,nt)) + endif enddo do nt = ntprog+1, ntracers call get_tracer_names(MODEL_ATMOS, nt, tracer_name) call set_tracer_profile (MODEL_ATMOS, nt, qdiag_r(isc:iec,jsc:jec,:,nt) ) - id_restart = register_restart_field(Tra_restart_r, fname, tracer_name, qdiag_r(:,:,:,nt), & - domain=fv_domain, mandatory=.false., tile_count=n) + if (variable_exists(Tra_restart_r, tracer_name)) then + call read_data (Tra_restart_r, tracer_name, qdiag_r(:,:,:,nt)) + endif enddo - call restore_state(Tra_restart_r) - call free_restart_type(Tra_restart_r) + call close_file(Tra_restart_r) else call mpp_error(NOTE,'==> Warning from remap_restart: Expected file '//trim(fname)//' does not exist') endif ! ====== PJP added DA functionality ====== - if (Atm(n)%flagstruct%read_increment) then + if (Atm(1)%flagstruct%read_increment) then ! print point in middle of domain for a sanity check i = (isc + iec)/2 j = (jsc + jec)/2 k = npz_rst/2 if( is_master() ) write(*,*) 'Calling read_da_inc',pt_r(i,j,k) - call read_da_inc(Atm(n), Atm(n)%domain, Atm(n)%bd, npz_rst, ntprog, & + call read_da_inc(Atm(1), Atm(1)%domain, Atm(1)%bd, npz_rst, ntprog, & u_r, v_r, q_r, delp_r, pt_r, isc, jsc, iec, jec ) if( is_master() ) write(*,*) 'Back from read_da_inc',pt_r(i,j,k) endif @@ -439,144 +682,18 @@ subroutine fv_io_register_nudge_restart(Atm) ! use_ncep_sst may not be initialized at this point? call mpp_error(NOTE, 'READING FROM SST_restart DISABLED') - if ( use_ncep_sst .or. Atm(1)%flagstruct%nudge .or. Atm(1)%flagstruct%ncep_ic ) then -! if ( Atm(1)%nudge .or. Atm(1)%ncep_ic ) then - fname = 'sst_ncep.res.nc' - id_restart = register_restart_field(Atm(1)%SST_restart, fname, 'sst_ncep', sst_ncep) - id_restart = register_restart_field(Atm(1)%SST_restart, fname, 'sst_anom', sst_anom) - endif - - end subroutine fv_io_register_nudge_restart - ! NAME="fv_io_register_nudge_restart" - - - !##################################################################### - ! - ! - ! - ! register restart field to be written out to restart file. - ! - subroutine fv_io_register_restart(fv_domain,Atm) - type(domain2d), intent(inout) :: fv_domain - type(fv_atmos_type), intent(inout) :: Atm(:) - - character(len=64) :: fname, tracer_name - character(len=6) :: gn, stile_name - integer :: id_restart - integer :: n, nt, ntracers, ntprog, ntdiag, ntileMe, ntiles - - ntileMe = size(Atm(:)) - ntprog = size(Atm(1)%q,4) - ntdiag = size(Atm(1)%qdiag,4) - ntracers = ntprog+ntdiag - -!--- set the 'nestXX' appendix for all files using fms_io - if (Atm(1)%grid_number > 1) then - write(gn,'(A4, I2.2)') "nest", Atm(1)%grid_number - else - gn = '' - end if - call set_filename_appendix(gn) - -!--- fix for single tile runs where you need fv_core.res.nc and fv_core.res.tile1.nc - ntiles = mpp_get_ntile_count(fv_domain) - if(ntiles == 1 .and. .not. Atm(1)%neststruct%nested) then - stile_name = '.tile1' - else - stile_name = '' - endif - -! use_ncep_sst may not be initialized at this point? -#ifndef DYCORE_SOLO -! call mpp_error(NOTE, 'READING FROM SST_RESTART DISABLED') -!!$ if ( use_ncep_sst .or. Atm(1)%flagstruct%nudge .or. Atm(1)%flagstruct%ncep_ic ) then -!!$ fname = 'sst_ncep'//trim(gn)//'.res.nc' +!!$ if ( use_ncep_sst .or. Atm(1)%flagstruct%nudge .or. Atm(1)%flagstruct%ncep_ic ) then +!!$ if ( Atm(1)%nudge .or. Atm(1)%ncep_ic ) then +!!$ fname = 'sst_ncep.res.nc' !!$ id_restart = register_restart_field(Atm(1)%SST_restart, fname, 'sst_ncep', sst_ncep) !!$ id_restart = register_restart_field(Atm(1)%SST_restart, fname, 'sst_anom', sst_anom) -!!$ endif -#endif - - fname = 'fv_core.res.nc' - id_restart = register_restart_field(Atm(1)%Fv_restart, fname, 'ak', Atm(1)%ak(:), no_domain=.true.) - id_restart = register_restart_field(Atm(1)%Fv_restart, fname, 'bk', Atm(1)%bk(:), no_domain=.true.) - - do n = 1, ntileMe - fname = 'fv_core.res'//trim(stile_name)//'.nc' - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'u', Atm(n)%u, & - domain=fv_domain, position=NORTH,tile_count=n) - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'v', Atm(n)%v, & - domain=fv_domain, position=EAST,tile_count=n) - if (.not.Atm(n)%flagstruct%hydrostatic) then - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'W', Atm(n)%w, & - domain=fv_domain, mandatory=.false., tile_count=n) - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'DZ', Atm(n)%delz, & - domain=fv_domain, mandatory=.false., tile_count=n) - if ( Atm(n)%flagstruct%hybrid_z ) then - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'ZE0', Atm(n)%ze0, & - domain=fv_domain, mandatory=.false., tile_count=n) - endif - endif - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'T', Atm(n)%pt, & - domain=fv_domain, tile_count=n) - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'delp', Atm(n)%delp, & - domain=fv_domain, tile_count=n) - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'phis', Atm(n)%phis, & - domain=fv_domain, tile_count=n) - - !--- include agrid winds in restarts for use in data assimilation - if (Atm(n)%flagstruct%agrid_vel_rst) then - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'ua', Atm(n)%ua, & - domain=fv_domain, tile_count=n, mandatory=.false.) - id_restart = register_restart_field(Atm(n)%Fv_tile_restart, fname, 'va', Atm(n)%va, & - domain=fv_domain, tile_count=n, mandatory=.false.) - endif - - fname = 'fv_srf_wnd.res'//trim(stile_name)//'.nc' - id_restart = register_restart_field(Atm(n)%Rsf_restart, fname, 'u_srf', Atm(n)%u_srf, & - domain=fv_domain, tile_count=n) - id_restart = register_restart_field(Atm(n)%Rsf_restart, fname, 'v_srf', Atm(n)%v_srf, & - domain=fv_domain, tile_count=n) -#ifdef SIM_PHYS - id_restart = register_restart_field(Rsf_restart(n), fname, 'ts', Atm(n)%ts, & - domain=fv_domain, tile_count=n) -#endif - - if ( Atm(n)%flagstruct%fv_land ) then - !------------------------------------------------------------------------------------------------- - ! Optional terrain deviation (sgh) and land fraction (oro) - fname = 'mg_drag.res'//trim(stile_name)//'.nc' - id_restart = register_restart_field(Atm(n)%Mg_restart, fname, 'ghprime', Atm(n)%sgh, & - domain=fv_domain, tile_count=n) - - fname = 'fv_land.res'//trim(stile_name)//'.nc' - id_restart = register_restart_field(Atm(n)%Lnd_restart, fname, 'oro', Atm(n)%oro, & - domain=fv_domain, tile_count=n) - endif +!!$ endif - fname = 'fv_tracer.res'//trim(stile_name)//'.nc' - do nt = 1, ntprog - call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - ! set all tracers to an initial profile value - call set_tracer_profile (MODEL_ATMOS, nt, Atm(n)%q(:,:,:,nt) ) - id_restart = register_restart_field(Atm(n)%Tra_restart, fname, tracer_name, Atm(n)%q(:,:,:,nt), & - domain=fv_domain, mandatory=.false., tile_count=n) - enddo - do nt = ntprog+1, ntracers - call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - ! set all tracers to an initial profile value - call set_tracer_profile (MODEL_ATMOS, nt, Atm(n)%qdiag(:,:,:,nt) ) - id_restart = register_restart_field(Atm(n)%Tra_restart, fname, tracer_name, Atm(n)%qdiag(:,:,:,nt), & - domain=fv_domain, mandatory=.false., tile_count=n) - enddo + end subroutine fv_io_register_nudge_restart + ! NAME="fv_io_register_nudge_restart" - if ( Atm(n)%neststruct%nested ) then - call fv_io_register_restart_BCs(Atm(n)) !TODO put into fv_io_register_restart - endif - enddo - end subroutine fv_io_register_restart - ! NAME="fv_io_register_restart" @@ -590,6 +707,13 @@ subroutine fv_io_write_restart(Atm, timestamp) type(fv_atmos_type), intent(inout) :: Atm character(len=*), optional, intent(in) :: timestamp + integer :: ntiles + logical :: tile_file_exists + type(domain2d) :: fv_domain + character(len=120) :: fname + character(len=20) :: suffix + character(len=1) :: tile_num + fv_domain = Atm%domain !!$ if ( use_ncep_sst .or. Atm%flagstruct%nudge .or. Atm%flagstruct%ncep_ic ) then !!$ call mpp_error(NOTE, 'READING FROM SST_RESTART DISABLED') @@ -597,27 +721,103 @@ subroutine fv_io_write_restart(Atm, timestamp) !!$ endif if ( (use_ncep_sst .or. Atm%flagstruct%nudge) .and. .not. Atm%gridstruct%nested ) then - call save_restart(Atm%SST_restart, timestamp) + !call save_restart(Atm%SST_restart, timestamp) endif - call save_restart(Atm%Fv_restart, timestamp) - call save_restart(Atm%Fv_tile_restart, timestamp) - call save_restart(Atm%Rsf_restart, timestamp) + suffix = '' + if (present(timestamp)) then + fname = 'RESTART/'//trim(timestamp)//'.fv_core.res'//trim(suffix)//'.nc' + else + fname = 'RESTART/fv_core.res'//trim(suffix)//'.nc' + endif + Atm%Fv_restart_is_open = open_file(Atm%Fv_restart, fname, "overwrite", is_restart=.true.) + if (Atm%Fv_restart_is_open) then + call fv_io_register_restart(Atm) + call write_restart(Atm%Fv_restart) + call close_file(Atm%Fv_restart) + Atm%Fv_restart_is_open = .false. + endif - if ( Atm%flagstruct%fv_land ) then - call save_restart(Atm%Mg_restart, timestamp) - call save_restart(Atm%Lnd_restart, timestamp) + ntiles = mpp_get_ntile_count(fv_domain) + !If the number of tiles is equal to 1, and it is not a nested case add the ".tile1" suffix to the filename + if (ntiles == 1 .and. .not. Atm%neststruct%nested) then + suffix = ''//trim(suffix)//'.tile1' + endif + + if (present(timestamp)) then + fname = 'RESTART/'//trim(timestamp)//'.fv_core.res'//trim(suffix)//'.nc' + else + fname = 'RESTART/fv_core.res'//trim(suffix)//'.nc' + endif + + Atm%Fv_restart_tile_is_open = open_file(Atm%Fv_restart_tile, fname, "overwrite", fv_domain, is_restart=.true.) + if (Atm%Fv_restart_tile_is_open) then + call fv_io_register_restart(Atm) + call write_restart (Atm%Fv_restart_tile) + call close_file (Atm%Fv_restart_tile) + Atm%Fv_restart_tile_is_open = .false. + endif + + if (present(timestamp)) then + fname = 'RESTART/'//trim(timestamp)//'.fv_srf_wnd.res'//trim(suffix)//'.nc' + else + fname = 'RESTART/fv_srf_wnd.res'//trim(suffix)//'.nc' + endif + Atm%Rsf_restart_is_open = open_file(Atm%Rsf_restart, fname, "overwrite", fv_domain, is_restart=.true.) + if (Atm%Rsf_restart_is_open) then + call fv_io_register_restart(Atm) + call write_restart (Atm%Rsf_restart) + call close_file (Atm%Rsf_restart) + Atm%Rsf_restart_is_open = .false. endif - call save_restart(Atm%Tra_restart, timestamp) + if ( Atm%flagstruct%fv_land ) then + if (present(timestamp)) then + fname = 'RESTART/'//trim(timestamp)//'.mg_drag.res'//trim(suffix)//'.nc' + else + fname = 'RESTART/mg_drag.res'//trim(suffix)//'.nc' + endif + Atm%Mg_restart_is_open = open_file(Atm%Mg_restart, fname, "overwrite", fv_domain, is_restart=.true.) + if (Atm%Mg_restart_is_open) then + call fv_io_register_restart(Atm) + call write_restart(Atm%Mg_restart) + call close_file(Atm%Mg_restart) + Atm%Mg_restart_is_open = .false. + endif + + if (present(timestamp)) then + fname = 'RESTART'//trim(timestamp)//'./fv_land.res'//trim(suffix)//'.nc' + else + fname = 'RESTART/fv_land.res'//trim(suffix)//'.nc' + endif + Atm%Lnd_restart_is_open = open_file(Atm%Lnd_restart, fname, "overwrite", fv_domain, is_restart=.true.) + if (Atm%Lnd_restart_is_open) then + call fv_io_register_restart(Atm) + call write_restart(Atm%Lnd_restart) + call close_file(Atm%Lnd_restart) + Atm%Lnd_restart_is_open = .false. + endif + endif + if (present(timestamp)) then + fname = 'RESTART/'//trim(timestamp)//'.fv_tracer.res'//trim(suffix)//'.nc' + else + fname = 'RESTART/fv_tracer.res'//trim(suffix)//'.nc' + endif + Atm%Tra_restart_is_open = open_file(Atm%Tra_restart, fname, "overwrite", fv_domain, is_restart=.true.) + if (Atm%Tra_restart_is_open) then + call fv_io_register_restart(Atm) + call write_restart(Atm%Tra_restart) + call close_file(Atm%Tra_restart) + Atm%Tra_restart_is_open = .false. + endif end subroutine fv_io_write_restart subroutine register_bcs_2d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & var_name, var, var_bc, istag, jstag) type(fv_atmos_type), intent(in) :: Atm - type(restart_file_type), intent(inout) :: BCfile_ne, BCfile_sw + type(FmsNetcdfFile_t), intent(inout) :: BCfile_ne, BCfile_sw character(len=120), intent(in) :: fname_ne, fname_sw character(len=*), intent(in) :: var_name real, dimension(:,:), intent(in), optional :: var @@ -675,13 +875,13 @@ subroutine register_bcs_2d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & is_root_pe = .FALSE. if (is.eq.1 .and. js.eq.1) is_root_pe = .TRUE. !register west halo data in t1 - if (present(var_bc)) id_restart = register_restart_field(BCfile_sw, trim(fname_sw), & + if (present(var_bc) .and. Atm%neststruct%BCfile_sw_is_open) call register_restart_field(BCfile_sw, & trim(var_name)//'_west_t1', & var_bc%west_t1, & indices, global_size, y2_pelist, & is_root_pe, jshift=y_halo) !register west prognostic halo data - if (present(var)) id_restart = register_restart_field(BCfile_sw, trim(fname_sw), & + if (present(var) .and. Atm%neststruct%BCfile_sw_is_open) call register_restart_field(BCfile_sw, & trim(var_name)//'_west', & var, indices, global_size, & y2_pelist, is_root_pe, jshift=y_halo) @@ -690,7 +890,7 @@ subroutine register_bcs_2d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & is_root_pe = .FALSE. if (ie.eq.npx-1 .and. je.eq.npy-1) is_root_pe = .TRUE. !register east halo data in t1 - if (present(var_bc)) id_restart = register_restart_field(BCfile_ne, trim(fname_ne), & + if (present(var_bc) .and. Atm%neststruct%BCfile_ne_is_open) call register_restart_field(BCfile_ne, & trim(var_name)//'_east_t1', & var_bc%east_t1, & indices, global_size, y1_pelist, & @@ -700,7 +900,7 @@ subroutine register_bcs_2d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & indices(1) = ied-x_halo+1+i_stag indices(2) = ied+i_stag !register east prognostic halo data - if (present(var)) id_restart = register_restart_field(BCfile_ne, trim(fname_ne), & + if (present(var) .and. Atm%neststruct%BCfile_ne_is_open) call register_restart_field(BCfile_ne, & trim(var_name)//'_east', & var, indices, global_size, & y1_pelist, is_root_pe, jshift=y_halo, & @@ -724,13 +924,13 @@ subroutine register_bcs_2d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & is_root_pe = .FALSE. if (is.eq.1 .and. js.eq.1) is_root_pe = .TRUE. !register south halo data in t1 - if (present(var_bc)) id_restart = register_restart_field(BCfile_sw, trim(fname_sw), & + if (present(var_bc) .and. Atm%neststruct%BCfile_sw_is_open) call register_restart_field(BCfile_sw, & trim(var_name)//'_south_t1', & var_bc%south_t1, & indices, global_size, x2_pelist, & is_root_pe, x_halo=x_halo_ns) !register south prognostic halo data - if (present(var)) id_restart = register_restart_field(BCfile_sw, trim(fname_sw), & + if (present(var) .and. Atm%neststruct%BCfile_sw_is_open) call register_restart_field(BCfile_sw, & trim(var_name)//'_south', & var, indices, global_size, & x2_pelist, is_root_pe, x_halo=x_halo_ns) @@ -739,7 +939,7 @@ subroutine register_bcs_2d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & is_root_pe = .FALSE. if (ie.eq.npx-1 .and. je.eq.npy-1) is_root_pe = .TRUE. !register north halo data in t1 - if (present(var_bc)) id_restart = register_restart_field(BCfile_ne, trim(fname_ne), & + if (present(var_bc) .and. Atm%neststruct%BCfile_ne_is_open) call register_restart_field(BCfile_ne, & trim(var_name)//'_north_t1', & var_bc%north_t1, & indices, global_size, x1_pelist, & @@ -749,19 +949,24 @@ subroutine register_bcs_2d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & indices(3) = jed-y_halo+1+j_stag indices(4) = jed+j_stag !register north prognostic halo data - if (present(var)) id_restart = register_restart_field(BCfile_ne, trim(fname_ne), & + if (present(var) .and. Atm%neststruct%BCfile_ne_is_open) call register_restart_field(BCfile_ne, & trim(var_name)//'_north', & var, indices, global_size, & x1_pelist, is_root_pe, x_halo=x_halo_ns, & y_halo=(size(var,2)-y_halo), jshift=-(je+j_stag)) + deallocate (x1_pelist) + deallocate (y1_pelist) + deallocate (x2_pelist) + deallocate (y2_pelist) + end subroutine register_bcs_2d subroutine register_bcs_3d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & var_name, var, var_bc, istag, jstag, mandatory) type(fv_atmos_type), intent(in) :: Atm - type(restart_file_type), intent(inout) :: BCfile_ne, BCfile_sw + type(FmsNetcdfFile_t), intent(inout) :: BCfile_ne, BCfile_sw character(len=120), intent(in) :: fname_ne, fname_sw character(len=*), intent(in) :: var_name real, dimension(:,:,:), intent(in), optional :: var @@ -776,6 +981,10 @@ subroutine register_bcs_3d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & integer, allocatable, dimension(:) :: x1_pelist, y1_pelist integer, allocatable, dimension(:) :: x2_pelist, y2_pelist logical :: is_root_pe + logical :: mandatory_flag + + mandatory_flag = .true. + if (present(mandatory)) mandatory_flag = mandatory i_stag = 0 j_stag = 0 @@ -821,36 +1030,36 @@ subroutine register_bcs_3d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & is_root_pe = .FALSE. if (is.eq.1 .and. js.eq.1) is_root_pe = .TRUE. !register west halo data in t1 - if (present(var_bc)) id_restart = register_restart_field(BCfile_sw, trim(fname_sw), & + if (present(var_bc) .and. Atm%neststruct%BCfile_sw_is_open) call register_restart_field(BCfile_sw, & trim(var_name)//'_west_t1', & var_bc%west_t1, & indices, global_size, y2_pelist, & - is_root_pe, jshift=y_halo, mandatory=mandatory) + is_root_pe, jshift=y_halo, is_optional=.not.mandatory_flag) !register west prognostic halo data - if (present(var)) id_restart = register_restart_field(BCfile_sw, trim(fname_sw), & + if (present(var) .and. Atm%neststruct%BCfile_sw_is_open) call register_restart_field(BCfile_sw, & trim(var_name)//'_west', & var, indices, global_size, & - y2_pelist, is_root_pe, jshift=y_halo, mandatory=mandatory) + y2_pelist, is_root_pe, jshift=y_halo, is_optional=.not.mandatory_flag) !define east root_pe is_root_pe = .FALSE. if (ie.eq.npx-1 .and. je.eq.npy-1) is_root_pe = .TRUE. !register east halo data in t1 - if (present(var_bc)) id_restart = register_restart_field(BCfile_ne, trim(fname_ne), & + if (present(var_bc) .and. Atm%neststruct%BCfile_ne_is_open) call register_restart_field(BCfile_ne, & trim(var_name)//'_east_t1', & var_bc%east_t1, & indices, global_size, y1_pelist, & - is_root_pe, jshift=y_halo, mandatory=mandatory) + is_root_pe, jshift=y_halo, is_optional=.not.mandatory_flag) !reset indices for prognostic variables in the east halo indices(1) = ied-x_halo+1+i_stag indices(2) = ied+i_stag !register east prognostic halo data - if (present(var)) id_restart = register_restart_field(BCfile_ne, trim(fname_ne), & + if (present(var) .and. Atm%neststruct%BCfile_ne_is_open) call register_restart_field(BCfile_ne, & trim(var_name)//'_east', & var, indices, global_size, & y1_pelist, is_root_pe, jshift=y_halo, & - x_halo=(size(var,1)-x_halo), ishift=-(ie+i_stag), mandatory=mandatory) + x_halo=(size(var,1)-x_halo), ishift=-(ie+i_stag), is_optional=.not.mandatory_flag) !NORTH & SOUTH !set defaults for north/south halo regions @@ -871,41 +1080,45 @@ subroutine register_bcs_3d(Atm, BCfile_ne, BCfile_sw, fname_ne, fname_sw, & is_root_pe = .FALSE. if (is.eq.1 .and. js.eq.1) is_root_pe = .TRUE. !register south halo data in t1 - if (present(var_bc)) id_restart = register_restart_field(BCfile_sw, trim(fname_sw), & + if (present(var_bc) .and. Atm%neststruct%BCfile_sw_is_open) call register_restart_field(BCfile_sw, & trim(var_name)//'_south_t1', & var_bc%south_t1, & indices, global_size, x2_pelist, & - is_root_pe, x_halo=x_halo_ns, mandatory=mandatory) + is_root_pe, x_halo=x_halo_ns, is_optional=.not.mandatory_flag) !register south prognostic halo data - if (present(var)) id_restart = register_restart_field(BCfile_sw, trim(fname_sw), & + if (present(var) .and. Atm%neststruct%BCfile_sw_is_open) call register_restart_field(BCfile_sw, & trim(var_name)//'_south', & var, indices, global_size, & - x2_pelist, is_root_pe, x_halo=x_halo_ns, mandatory=mandatory) + x2_pelist, is_root_pe, x_halo=x_halo_ns, is_optional=.not.mandatory_flag) !define north root_pe is_root_pe = .FALSE. if (ie.eq.npx-1 .and. je.eq.npy-1) is_root_pe = .TRUE. !register north halo data in t1 - if (present(var_bc)) id_restart = register_restart_field(BCfile_ne, trim(fname_ne), & + if (present(var_bc) .and. Atm%neststruct%BCfile_ne_is_open) call register_restart_field(BCfile_ne, & trim(var_name)//'_north_t1', & var_bc%north_t1, & indices, global_size, x1_pelist, & - is_root_pe, x_halo=x_halo_ns, mandatory=mandatory) + is_root_pe, x_halo=x_halo_ns, is_optional=.not.mandatory_flag) !reset indices for prognostic variables in the north halo indices(3) = jed-y_halo+1+j_stag indices(4) = jed+j_stag !register north prognostic halo data - if (present(var)) id_restart = register_restart_field(BCfile_ne, trim(fname_ne), & + if (present(var) .and. Atm%neststruct%BCfile_ne_is_open) call register_restart_field(BCfile_ne, & trim(var_name)//'_north', & var, indices, global_size, & x1_pelist, is_root_pe, x_halo=x_halo_ns, & - y_halo=(size(var,2)-y_halo), jshift=-(je+j_stag), mandatory=mandatory) + y_halo=(size(var,2)-y_halo), jshift=-(je+j_stag), is_optional=.not.mandatory_flag) + deallocate (x1_pelist) + deallocate (y1_pelist) + deallocate (x2_pelist) + deallocate (y2_pelist) end subroutine register_bcs_3d - ! NAME="fv_io_regsiter_restart_BCs" + ! NAME="fv_io_register_restart_BCs" !##################################################################### subroutine fv_io_register_restart_BCs(Atm) @@ -921,8 +1134,6 @@ subroutine fv_io_register_restart_BCs(Atm) ntdiag=size(Atm%qdiag,4) ntracers=ntprog+ntdiag - call set_domain(Atm%domain) - call register_bcs_2d(Atm, Atm%neststruct%BCfile_ne, Atm%neststruct%BCfile_sw, & fname_ne, fname_sw, 'phis', var=Atm%phis) call register_bcs_3d(Atm, Atm%neststruct%BCfile_ne, Atm%neststruct%BCfile_sw, & @@ -973,11 +1184,40 @@ end subroutine fv_io_register_restart_BCs subroutine fv_io_write_BCs(Atm, timestamp) - type(fv_atmos_type), intent(inout) :: Atm + type(fv_atmos_type), intent(inout) :: Atm character(len=*), intent(in), optional :: timestamp + integer, allocatable, dimension(:) :: all_pelist + integer, dimension(2) :: layout + integer :: n + character(len=1) :: tile_num + character(len=120) :: fname_ne, fname_sw + + if (present(timestamp)) then + fname_ne = trim(timestamp)//'fv_BC_ne.res.nc' + fname_sw = trim(timestamp)//'fv_BC_sw.res.nc' + else + fname_ne = 'fv_BC_ne.res.nc' + fname_sw = 'fv_BC_sw.res.nc' + endif + + allocate(all_pelist(mpp_npes())) + call mpp_get_current_pelist(all_pelist) + + Atm%neststruct%BCfile_sw_is_open = open_file(Atm%neststruct%BCfile_sw, fname_sw, "overwrite", is_restart=.true., pelist=all_pelist) + Atm%neststruct%BCfile_ne_is_open = open_file(Atm%neststruct%BCfile_ne, fname_ne, "overwrite", is_restart=.true., pelist=all_pelist) + call fv_io_register_restart_BCs(Atm) + + if (Atm%neststruct%BCfile_sw_is_open) then + call write_restart_bc(Atm%neststruct%BCfile_sw) + call close_file(Atm%neststruct%BCfile_sw) + endif - call save_restart_border(Atm%neststruct%BCfile_ne, timestamp) - call save_restart_border(Atm%neststruct%BCfile_sw, timestamp) + if (Atm%neststruct%BCfile_ne_is_open) then + call write_restart_bc(Atm%neststruct%BCfile_ne) + call close_file(Atm%neststruct%BCfile_ne) + endif + + deallocate(all_pelist) return end subroutine fv_io_write_BCs @@ -985,9 +1225,32 @@ end subroutine fv_io_write_BCs subroutine fv_io_read_BCs(Atm) type(fv_atmos_type), intent(inout) :: Atm + integer, allocatable, dimension(:) :: all_pelist + integer, dimension(2) :: layout + integer :: n + character(len=1) :: tile_num + character(len=120) :: fname_ne, fname_sw + + fname_ne = 'fv_BC_ne.res.nc' + fname_sw = 'fv_BC_sw.res.nc' + + allocate(all_pelist(mpp_npes())) + call mpp_get_current_pelist(all_pelist) + + Atm%neststruct%BCfile_sw_is_open = open_file(Atm%neststruct%BCfile_sw, fname_sw, "read", is_restart=.true., pelist=all_pelist) + Atm%neststruct%BCfile_ne_is_open = open_file(Atm%neststruct%BCfile_ne, fname_ne, "read", is_restart=.true., pelist=all_pelist) + call fv_io_register_restart_BCs(Atm) + + if (Atm%neststruct%BCfile_sw_is_open) then + call read_restart_bc(Atm%neststruct%BCfile_sw) + call close_file(Atm%neststruct%BCfile_sw) + endif + + if (Atm%neststruct%BCfile_ne_is_open) then + call read_restart_bc(Atm%neststruct%BCfile_ne) + call close_file(Atm%neststruct%BCfile_ne) + endif - call restore_state_border(Atm%neststruct%BCfile_ne) - call restore_state_border(Atm%neststruct%BCfile_sw) !These do not work yet !need to modify register_bcs_?d to get ids for registered variables, and then use query_initialized_id @@ -996,6 +1259,8 @@ subroutine fv_io_read_BCs(Atm) !Atm%neststruct%delz_BC%initialized = field_exist(fname_ne, 'delz_north_t1', Atm%domain) !if (is_master()) print*, ' BCs: ', Atm%neststruct%divg_BC%initialized, Atm%neststruct%w_BC%initialized, Atm%neststruct%delz_BC%initialized + deallocate(all_pelist) + return end subroutine fv_io_read_BCs diff --git a/tools/fv_mp_mod.F90 b/tools/fv_mp_mod.F90 index 7827caa71..fb7dcef0c 100644 --- a/tools/fv_mp_mod.F90 +++ b/tools/fv_mp_mod.F90 @@ -26,7 +26,7 @@ module fv_mp_mod #if defined(SPMD) ! !USES: - use fms_mod, only : fms_init, fms_end + use fms_mod, only : fms_end use mpp_mod, only : FATAL, MPP_DEBUG, NOTE, MPP_CLOCK_SYNC,MPP_CLOCK_DETAILED, WARNING use mpp_mod, only : mpp_pe, mpp_npes, mpp_root_pe, mpp_error, mpp_set_warn_level use mpp_mod, only : mpp_declare_pelist, mpp_set_current_pelist, mpp_sync @@ -50,7 +50,6 @@ module fv_mp_mod use mpp_domains_mod, only: nest_domain_type use mpp_parameter_mod, only : WUPDATE, EUPDATE, SUPDATE, NUPDATE, XUPDATE, YUPDATE use fv_arrays_mod, only: fv_atmos_type, fv_grid_bounds_type - use fms_io_mod, only: set_domain use mpp_mod, only : mpp_get_current_pelist, mpp_set_current_pelist use mpp_domains_mod, only : mpp_get_domain_shift use ensemble_manager_mod, only : get_ensemble_id @@ -911,9 +910,6 @@ subroutine switch_current_domain(new_domain,new_domain_for_coupler) ! if (debug .AND. (gid==masterproc)) write(*,200) tile, is, ie, js, je !200 format('New domain: ', i4.4, ' ', i4.4, ' ', i4.4, ' ', i4.4, ' ', i4.4, ' ') - call set_domain(new_domain) - - end subroutine switch_current_domain !depreciated diff --git a/tools/fv_nggps_diag.F90 b/tools/fv_nggps_diag.F90 index 08e891f78..f4df4878c 100644 --- a/tools/fv_nggps_diag.F90 +++ b/tools/fv_nggps_diag.F90 @@ -45,10 +45,6 @@ module fv_nggps_diags_mod ! MODEL_ATMOS ! ! -! fms_io_mod -! set_domain, nullify_domain -! -! ! fv_arrays_mod ! fv_atmos_type ! @@ -68,7 +64,6 @@ module fv_nggps_diags_mod use mpp_mod, only: mpp_pe, mpp_root_pe,FATAL,mpp_error use constants_mod, only: grav, rdgas - use fms_io_mod, only: set_domain, nullify_domain use time_manager_mod, only: time_type, get_time use diag_manager_mod, only: register_diag_field, send_data use diag_axis_mod, only: get_axis_global_length, get_diag_axis, get_diag_axis_name @@ -165,8 +160,6 @@ subroutine fv_nggps_diag_init(Atm, axes, Time) jsdo = Atm(n)%bd%jsd; jedo = Atm(n)%bd%jed hydrostatico = Atm(n)%flagstruct%hydrostatic - call set_domain(Atm(1)%domain) ! Set domain so that diag_manager can access tile information - sphum = get_tracer_index (MODEL_ATMOS, 'sphum') liq_wat = get_tracer_index (MODEL_ATMOS, 'liq_wat') ice_wat = get_tracer_index (MODEL_ATMOS, 'ice_wat') @@ -729,8 +722,6 @@ subroutine fv_nggps_diag(Atm, zvir, Time) call store_data(id_uhmin25, uhmin25, Time, kstt_uhmin25, kend_uhmin25) endif - call nullify_domain() - end subroutine fv_nggps_diag subroutine fv_nggps_tavg(Atm, Time_step_atmos,avg_max_length,zvir) diff --git a/tools/fv_nudge.F90 b/tools/fv_nudge.F90 index 912745b09..2e1a01bed 100644 --- a/tools/fv_nudge.F90 +++ b/tools/fv_nudge.F90 @@ -29,10 +29,9 @@ module fv_nwp_nudge_mod use external_sst_mod, only: i_sst, j_sst, sst_ncep, sst_anom, forecast_mode use diag_manager_mod, only: register_diag_field, send_data use constants_mod, only: pi=>pi_8, grav, rdgas, cp_air, kappa, cnst_radius =>radius - use fms_mod, only: write_version_number, open_namelist_file, & - check_nml_error, file_exist, close_file -!use fms_io_mod, only: field_size - use mpp_mod, only: mpp_error, FATAL, stdlog, get_unit, mpp_pe + use fms_mod, only: write_version_number, check_nml_error + use fms2_io_mod, only: file_exists + use mpp_mod, only: mpp_error, FATAL, stdlog, get_unit, mpp_pe, input_nml_file use mpp_domains_mod, only: mpp_update_domains, domain2d use time_manager_mod, only: time_type, get_time, get_date @@ -1248,14 +1247,9 @@ subroutine fv_nwp_nudge_init(time, axes, npz, zvir, ak, bk, ts, phis, gridstruct track_file_name = "No_File_specified" - if( file_exist( 'input.nml' ) ) then - unit = open_namelist_file () - io = 1 - do while ( io .ne. 0 ) - read( unit, nml = fv_nwp_nudge_nml, iostat = io, end = 10 ) - ierr = check_nml_error(io,'fv_nwp_nudge_nml') - end do -10 call close_file ( unit ) + if( file_exists( 'input.nml' ) ) then + read( input_nml_file, nml = fv_nwp_nudge_nml, iostat = io ) + ierr = check_nml_error(io,'fv_nwp_nudge_nml') end if call write_version_number ( 'FV_NUDGE_MOD', version ) if ( master ) then @@ -1443,7 +1437,7 @@ subroutine get_ncep_analysis ( ps, u, v, t, q, zvir, ts, nfile, fname, bd ) #include - if( .not. file_exist(fname) ) then + if( .not. file_exists(fname) ) then call mpp_error(FATAL,'==> Error from get_ncep_analysis: file not found: '//fname) else call open_ncfile( fname, ncid ) ! open the file diff --git a/tools/fv_restart.F90 b/tools/fv_restart.F90 index 551194842..ffa7f472c 100644 --- a/tools/fv_restart.F90 +++ b/tools/fv_restart.F90 @@ -32,7 +32,7 @@ module fv_restart_mod use constants_mod, only: kappa, pi=>pi_8, omega, rdgas, grav, rvgas, cp_air, radius use fv_arrays_mod, only: fv_atmos_type, fv_nest_type, fv_grid_bounds_type, R_GRID use fv_io_mod, only: fv_io_init, fv_io_read_restart, fv_io_write_restart, & - remap_restart, fv_io_register_restart, fv_io_register_nudge_restart, & + remap_restart, fv_io_register_nudge_restart, & fv_io_register_restart_BCs, fv_io_write_BCs, fv_io_read_BCs use fv_grid_utils_mod, only: ptop_min, fill_ghost, g_sum, & make_eta_level, cubed_to_latlon, great_circle_dist @@ -58,8 +58,8 @@ module fv_restart_mod use mpp_mod, only: mpp_send, mpp_recv, mpp_sync_self, mpp_set_current_pelist, mpp_get_current_pelist, mpp_npes, mpp_pe, mpp_sync use mpp_domains_mod, only: CENTER, CORNER, NORTH, EAST, mpp_get_C2F_index, WEST, SOUTH use mpp_domains_mod, only: mpp_global_field - use fms_mod, only: file_exist use fv_treat_da_inc_mod, only: read_da_inc + use fms2_io_mod, only: file_exists, set_filename_appendix use coarse_grained_restart_files_mod, only: fv_io_write_restart_coarse implicit none @@ -118,6 +118,7 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ character(len=128):: tname, errstring, fname, tracer_name character(len=120):: fname_ne, fname_sw character(len=3) :: gn + character(len=6) :: gnn integer :: npts, sphum integer, allocatable :: pelist(:), smoothed_topo(:) @@ -167,8 +168,8 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ write(fname_ne,'(A, I2.2, A)') 'INPUT/fv_BC_ne.res.nest', Atm(n)%grid_number, '.nc' write(fname_sw,'(A, I2.2, A)') 'INPUT/fv_BC_sw.res.nest', Atm(n)%grid_number, '.nc' if (is_master()) print*, 'Searching for nested grid BC files ', trim(fname_ne), ' ', trim (fname_sw) - do_read_restart = file_exist(fname, Atm(n)%domain) - do_read_restart_bc = file_exist(fname_ne, Atm(n)%domain) .and. file_exist(fname_sw, Atm(n)%domain) + do_read_restart = file_exists(fname) + do_read_restart_bc = file_exists(fname_ne) .and. file_exists(fname_sw) if (is_master()) then print*, 'FV_RESTART: ', n, do_read_restart, do_read_restart_bc if (.not. do_read_restart_bc) write(*,*) 'BC files not found, re-generating nested grid boundary conditions' @@ -176,16 +177,12 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ Atm(N)%neststruct%first_step = .not. do_read_restart_bc else fname='INPUT/fv_core.res.nc' - do_read_restart = file_exist('INPUT/fv_core.res.nc') .or. file_exist('INPUT/fv_core.res.tile1.nc') + do_read_restart = file_exists('INPUT/fv_core.res.nc') .or. file_exists('INPUT/fv_core.res.tile1.nc') if (is_master()) print*, 'FV_RESTART: ', n, do_read_restart, do_read_restart_bc endif !2. Register restarts - !--- call fv_io_register_restart to register restart field to be written out in fv_io_write_restart - if ( n==this_grid ) call fv_io_register_restart(Atm(n)%domain,Atm(n:n)) - - !if (Atm(n)%neststruct%nested) call fv_io_register_restart_BCs(Atm(n)) !TODO put into fv_io_register_restart - + !No longer need to register restarts in fv_restart_mod with fms2_io implementation !3preN. Topography BCs for nest, including setup for blending diff --git a/tools/fv_surf_map.F90 b/tools/fv_surf_map.F90 index 6fcc1b263..84252bec9 100644 --- a/tools/fv_surf_map.F90 +++ b/tools/fv_surf_map.F90 @@ -20,9 +20,9 @@ !*********************************************************************** module fv_surf_map_mod - use fms_mod, only: file_exist, check_nml_error, & - open_namelist_file, close_file, stdlog, & + use fms_mod, only: check_nml_error, stdlog, & mpp_pe, mpp_root_pe, FATAL, error_mesg + use fms2_io_mod, only: file_exists use mpp_mod, only: get_unit, input_nml_file, mpp_error use mpp_domains_mod, only: mpp_update_domains, domain2d use constants_mod, only: grav, radius, pi=>pi_8 @@ -175,7 +175,7 @@ subroutine surfdrv(npx, npy, grid, agrid, area, dx, dy, dxa, dya, dxc, dyc, sin_ ! ! surface file must be in NetCDF format ! - if ( file_exist(surf_file) ) then + if ( file_exists(surf_file) ) then if (surf_format == "netcdf") then status = nf_open (surf_file, NF_NOWRITE, ncid) @@ -1561,18 +1561,8 @@ subroutine read_namelist if (namelist_read) return -#ifdef INTERNAL_FILE_NML read (input_nml_file, nml=surf_map_nml, iostat=io) ierr = check_nml_error(io,'surf_map_nml') -#else - unit = open_namelist_file ( ) - ierr=1 - do while (ierr /= 0) - read (unit, nml=surf_map_nml, iostat=io, end=10) - ierr = check_nml_error(io,'surf_map_nml') - enddo - 10 call close_file (unit) -#endif ! write version and namelist to log file diff --git a/tools/fv_treat_da_inc.F90 b/tools/fv_treat_da_inc.F90 index e42878741..7165b4a84 100644 --- a/tools/fv_treat_da_inc.F90 +++ b/tools/fv_treat_da_inc.F90 @@ -35,8 +35,7 @@ module fv_treat_da_inc_mod - use fms_mod, only: file_exist, read_data, & - field_exist, write_version_number + use fms2_io_mod, only: file_exists use mpp_mod, only: mpp_error, FATAL, NOTE, mpp_pe use mpp_domains_mod, only: mpp_get_tile_id, & domain2d, & @@ -138,7 +137,7 @@ subroutine read_da_inc(Atm, fv_domain, bd, npz_in, nq, u, v, q, delp, pt, is_in, fname = 'INPUT/'//Atm%flagstruct%res_latlon_dynamics - if( file_exist(fname) ) then + if( file_exists(fname) ) then call open_ncfile( fname, ncid ) ! open the file call get_ncdim1( ncid, 'lon', tsize(1) ) call get_ncdim1( ncid, 'lat', tsize(2) ) diff --git a/tools/test_cases.F90 b/tools/test_cases.F90 index 55c8e9e87..e162f536b 100644 --- a/tools/test_cases.F90 +++ b/tools/test_cases.F90 @@ -6819,19 +6819,9 @@ subroutine read_namelist_test_case_nml(nml_filename) bubble_do = .false. test_case = 11 ! (USGS terrain) -#ifdef INTERNAL_FILE_NML ! Read Test_Case namelist read (input_nml_file,test_case_nml,iostat=ios) ierr = check_nml_error(ios,'test_case_nml') -#else - f_unit = open_namelist_file(nml_filename) - - ! Read Test_Case namelist - rewind (f_unit) - read (f_unit,test_case_nml,iostat=ios) - ierr = check_nml_error(ios,'test_case_nml') - call close_file(f_unit) -#endif write(unit, nml=test_case_nml) From c4d0928320c8e5c33f1138f67b9cc55b4d2c6cda Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Wed, 10 Mar 2021 13:47:00 -0500 Subject: [PATCH 02/52] Adding a call to set_filename_appendix so that nest is added to filename when needed and removing unneccessary code in fv_io_mod --- tools/fv_io.F90 | 17 ++++++----------- tools/fv_restart.F90 | 8 ++++++++ 2 files changed, 14 insertions(+), 11 deletions(-) diff --git a/tools/fv_io.F90 b/tools/fv_io.F90 index c659efac3..64ad874f0 100644 --- a/tools/fv_io.F90 +++ b/tools/fv_io.F90 @@ -356,11 +356,6 @@ subroutine fv_io_read_restart(fv_domain,Atm) !If the number of tiles is equal to 1, and it is not a nested case add the ".tile1" suffix to the filename if (ntiles == 1 .and. .not. Atm(1)%neststruct%nested) then suffix = ''//trim(suffix)//'.tile1' - !If this is a nested case add the ".tileXX" suffix to the filename - elseif (Atm(1)%neststruct%nested) then - tile_num = '' - write(tile_num,'(I1)') Atm(1)%neststruct%nestupdate - suffix = '.tile' //trim(tile_num)//'' endif fname = 'INPUT/fv_core.res'//trim(suffix)//'.nc' @@ -1193,11 +1188,11 @@ subroutine fv_io_write_BCs(Atm, timestamp) character(len=120) :: fname_ne, fname_sw if (present(timestamp)) then - fname_ne = trim(timestamp)//'fv_BC_ne.res.nc' - fname_sw = trim(timestamp)//'fv_BC_sw.res.nc' + fname_ne = 'RESTART/'//trim(timestamp)//'fv_BC_ne.res.nc' + fname_sw = 'RESTART/'//trim(timestamp)//'fv_BC_sw.res.nc' else - fname_ne = 'fv_BC_ne.res.nc' - fname_sw = 'fv_BC_sw.res.nc' + fname_ne = 'RESTART/fv_BC_ne.res.nc' + fname_sw = 'RESTART/fv_BC_sw.res.nc' endif allocate(all_pelist(mpp_npes())) @@ -1231,8 +1226,8 @@ subroutine fv_io_read_BCs(Atm) character(len=1) :: tile_num character(len=120) :: fname_ne, fname_sw - fname_ne = 'fv_BC_ne.res.nc' - fname_sw = 'fv_BC_sw.res.nc' + fname_ne = 'RESTART/fv_BC_ne.res.nc' + fname_sw = 'RESTART/fv_BC_sw.res.nc' allocate(all_pelist(mpp_npes())) call mpp_get_current_pelist(all_pelist) diff --git a/tools/fv_restart.F90 b/tools/fv_restart.F90 index ffa7f472c..6abbf3484 100644 --- a/tools/fv_restart.F90 +++ b/tools/fv_restart.F90 @@ -60,6 +60,7 @@ module fv_restart_mod use mpp_domains_mod, only: mpp_global_field use fv_treat_da_inc_mod, only: read_da_inc use fms2_io_mod, only: file_exists, set_filename_appendix + use fms_io_mod, only: fmsset_filename_appendix=> set_filename_appendix use coarse_grained_restart_files_mod, only: fv_io_write_restart_coarse implicit none @@ -184,6 +185,13 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ !2. Register restarts !No longer need to register restarts in fv_restart_mod with fms2_io implementation + ! The two calls are needed until everything uses fms2io + if (Atm(n)%neststruct%nested .and. n==this_grid) then + write(gnn,'(A4, I2.2)') "nest", Atm(n)%grid_number + call set_filename_appendix(gnn) + call fmsset_filename_appendix(gnn) + endif + !3preN. Topography BCs for nest, including setup for blending if (Atm(n)%neststruct%nested) then From 1485f910ca023a0c96dc9dc5157941af6d7a723a Mon Sep 17 00:00:00 2001 From: Rusty Benson Date: Mon, 29 Mar 2021 11:20:31 -0400 Subject: [PATCH 03/52] remove trailiing spaces --- GFDL_tools/fv_diag_column.F90 | 56 ++-- README.md | 2 +- driver/SHiELD/atmosphere.F90 | 6 +- model/fv_arrays.F90 | 354 ++++++++++++------------- model/fv_control.F90 | 4 +- tools/coarse_grained_diagnostics.F90 | 54 ++-- tools/coarse_grained_restart_files.F90 | 24 +- tools/coarse_graining.F90 | 22 +- tools/fv_diagnostics.F90 | 48 ++-- tools/fv_nggps_diag.F90 | 50 ++-- tools/fv_nudge.F90 | 2 +- 11 files changed, 311 insertions(+), 311 deletions(-) diff --git a/GFDL_tools/fv_diag_column.F90 b/GFDL_tools/fv_diag_column.F90 index 7460a4a9f..7a76e27b3 100644 --- a/GFDL_tools/fv_diag_column.F90 +++ b/GFDL_tools/fv_diag_column.F90 @@ -50,7 +50,7 @@ module fv_diag_column_mod #include contains - + subroutine fv_diag_column_init(Atm, yr_init, mo_init, dy_init, hr_init, do_diag_debug_out, do_diag_sonde_out, sound_freq_out) type(fv_atmos_type), intent(inout), target :: Atm @@ -60,7 +60,7 @@ subroutine fv_diag_column_init(Atm, yr_init, mo_init, dy_init, hr_init, do_diag_ integer :: ios, nlunit logical :: exists - + call write_version_number ( 'FV_DIAG_COLUMN_MOD', version ) diag_debug_names(:) = '' @@ -99,7 +99,7 @@ subroutine fv_diag_column_init(Atm, yr_init, mo_init, dy_init, hr_init, do_diag_ endif if (do_diag_debug) then - allocate(diag_debug_units(num_diag_debug)) + allocate(diag_debug_units(num_diag_debug)) call find_diagnostic_column("DEBUG", diag_debug_names, diag_debug_i, diag_debug_j, diag_debug_tile, diag_debug_lat, diag_debug_lon, diag_debug_units, Atm%gridstruct%grid_64, Atm%gridstruct%agrid_64, num_diag_debug, Atm%gridstruct%ntiles_g, Atm%bd, Atm%global_tile, Atm%npx, Atm%npy) endif if (do_diag_sonde) then @@ -113,7 +113,7 @@ subroutine fv_diag_column_init(Atm, yr_init, mo_init, dy_init, hr_init, do_diag_ do_diag_debug_out = do_diag_debug do_diag_sonde_out = do_diag_sonde sound_freq_out = sound_freq - + end subroutine fv_diag_column_init @@ -142,7 +142,7 @@ subroutine read_column_table character(len=256) :: record character(len=10) :: dum1, dum2 - iunit = get_unit() + iunit = get_unit() open(iunit, file='column_table', action='READ', iostat=io) if(io/=0) call mpp_error(FATAL, ' find_diagnostic_column: Error in opening column_table') @@ -154,7 +154,7 @@ subroutine read_column_table read(iunit,'(a)',end=100) record if (record(1:1) == '#') cycle if (record(1:10) == ' ') cycle - + !Debug record with index point (index point not supported for sonde output) !if (is_master()) print*, index(lowercase(record), "debug"), index(lowercase(record), "index"), trim(record) if (index(lowercase(record), "debug") .ne. 0 .and. index(lowercase(record), "index") .ne. 0) then @@ -183,14 +183,14 @@ subroutine read_column_table call mpp_error(FATAL,'error in column_table format') endif endif - + endif - + enddo 100 continue - + end subroutine read_column_table - + !Note that output lat-lon are in degrees but input is in radians subroutine find_diagnostic_column(diag_class, diag_names, diag_i, diag_j, diag_tile, diag_lat, diag_lon, diag_units, grid, agrid, num_diag, ntiles, bd, tile, npx, npy) @@ -204,7 +204,7 @@ subroutine find_diagnostic_column(diag_class, diag_names, diag_i, diag_j, diag_t integer, dimension(num_diag), intent(OUT) :: diag_units real(kind=R_GRID), intent(IN) :: grid(bd%isd+1:bd%ied+1,bd%jsd+1:bd%jed+1,2) real(kind=R_GRID), intent(IN) :: agrid(bd%isd:bd%ied,bd%jsd:bd%jed,2) - + integer :: i,j,m,io character(80) :: filename real(kind=R_GRID), dimension(2):: pp @@ -213,7 +213,7 @@ subroutine find_diagnostic_column(diag_class, diag_names, diag_i, diag_j, diag_t integer :: isc, iec, jsc, jec integer :: isd, ied, jsd, jed logical :: point_found - + isd = bd%isd ied = bd%ied jsd = bd%jsd @@ -223,11 +223,11 @@ subroutine find_diagnostic_column(diag_class, diag_names, diag_i, diag_j, diag_t jsc = bd%jsc jec = bd%jec - + do m=1,num_diag point_found = .false. - + !Index specified if (diag_i(m) >= -10 .and. diag_j(m) >= -10) then @@ -241,7 +241,7 @@ subroutine find_diagnostic_column(diag_class, diag_names, diag_i, diag_j, diag_t i=diag_i(m) j=diag_j(m) - + if (diag_tile(m) == tile .and. i >= isc .and. i <= iec .and. & j >= jsc .and. j <= jec) then diag_lon(m) = agrid(i,j,1)*rad2deg @@ -281,7 +281,7 @@ subroutine find_diagnostic_column(diag_class, diag_names, diag_i, diag_j, diag_t enddo enddo !print*, 'lat-lon point:', mpp_pe(), dmin, diag_i(m), diag_j(m), isc, iec, jsc, jec - + if ( diag_i(m) < isc .or. diag_i(m) > iec .or. diag_j(m) < jsc .or. diag_j(m) > jec ) then diag_i(m) = -999 diag_j(m) = -999 @@ -295,11 +295,11 @@ subroutine find_diagnostic_column(diag_class, diag_names, diag_i, diag_j, diag_t diag_tile(m) = tile point_found = .true. endif - + endif if (point_found) then - + !Initialize output file diag_units(m) = get_unit() write(filename, 202) trim(diag_names(m)), trim(diag_class) @@ -312,7 +312,7 @@ subroutine find_diagnostic_column(diag_class, diag_names, diag_i, diag_j, diag_t endif enddo - + end subroutine find_diagnostic_column subroutine debug_column(pt, delp, delz, u, v, w, q, npz, ncnst, sphum, nwat, zvir, ptop, hydrostatic, bd, Time) @@ -353,7 +353,7 @@ subroutine debug_column(pt, delp, delz, u, v, w, q, npz, ncnst, sphum, nwat, zvi !< !< longitude = 271.354 latitude = 42.063 !< on processor # 162 : processor i = 2 , processor j = 30 - + write(unit, *) "DEBUG POINT ", diag_debug_names(n) write(unit, *) call get_date(Time, yr, mon, dd, hr, mn, seconds) @@ -362,7 +362,7 @@ subroutine debug_column(pt, delp, delz, u, v, w, q, npz, ncnst, sphum, nwat, zvi write(unit, '(A, F8.3, A, F8.3)') ' longitude = ', diag_debug_lon(n), ' latitude = ', diag_debug_lat(n) write(unit, '(A, I8, A, I6, A, I6, A, I3)') ' on processor # ', mpp_pe(), ' : local i = ', i, ', local j = ', j, ' tile = ', diag_debug_tile(n) write(unit, *) - + write(unit,500) 'k', 'T', 'delp', 'delz', 'u', 'v', 'w', 'sphum', 'cond', 'pres', 'NHprime'!, 'pdry', 'NHpdry' write(unit,500) ' ', 'K', 'mb', 'm', 'm/s', 'm/s', 'm/s', 'g/kg', 'g/kg', 'mb', 'mb'!, ! 'mb', 'mb' 500 format(A4, A7, A8, A6, A8, A8, A8, A8, A9, A9, A9) @@ -377,7 +377,7 @@ subroutine debug_column(pt, delp, delz, u, v, w, q, npz, ncnst, sphum, nwat, zvi !pehyddry(k+1) = pehyddry(k) + delp(i,j,k)*(1.-sum(q(i,j,k,1:nwat))) !preshyddry(k) = (pehyddry(k+1) - pehyddry(k))/log(pehyddry(k+1)/pehyddry(k)) enddo - + !do k=2*npz/3,npz do k=max(diag_debug_kbottom-diag_debug_nlevels,1),min(diag_debug_kbottom,npz) cond = 0. @@ -391,10 +391,10 @@ subroutine debug_column(pt, delp, delz, u, v, w, q, npz, ncnst, sphum, nwat, zvi q(i,j,k,sphum)*1000., cond*1000., pres*1.e-2, (pres-preshyd(k))*1.e-2!, presdry*1.e-2, (presdry-preshyddry(k))*1.e-2 enddo endif - + write(unit, *) '===================================================================' write(unit, *) - + call mpp_flush(unit) @@ -433,7 +433,7 @@ subroutine debug_column_dyn(pt, delp, delz, u, v, w, q, heat_source, cappa, akap i=diag_debug_i(n) j=diag_debug_j(n) unit=diag_debug_units(n) - + if (i < bd%is .or. i > bd%ie) cycle if (j < bd%js .or. j > bd%je) cycle @@ -446,7 +446,7 @@ subroutine debug_column_dyn(pt, delp, delz, u, v, w, q, heat_source, cappa, akap write(unit, '(A, F8.3, A, F8.3)') ' longitude = ', diag_debug_lon(n), ' latitude = ', diag_debug_lat(n) write(unit, '(A, I8, A, I6, A, I6)') ' on processor # ', mpp_pe(), ' : local i = ', i, ', local j = ', j write(unit, *) - + write(unit,500) 'k', 'T', 'delp', 'delz', 'u', 'v', 'w', 'sphum', 'cond', 'pres', 'NHprime', 'heat' write(unit,500) ' ', 'K', 'mb', 'm', 'm/s', 'm/s', 'm/s', 'g/kg', 'g/kg', 'mb', 'mb', 'K' 500 format(A4, A7, A8, A6, A8, A8, A8, A8, A9, A9, A9, A8) @@ -486,7 +486,7 @@ subroutine debug_column_dyn(pt, delp, delz, u, v, w, q, heat_source, cappa, akap write(unit, *) '===================================================================' write(unit, *) - + call mpp_flush(unit) enddo @@ -590,5 +590,5 @@ subroutine sounding_column( pt, delp, delz, u, v, q, peln, pkz, thetae, phis, & end subroutine sounding_column - + end module fv_diag_column_mod diff --git a/README.md b/README.md index 59e296809..19f1f8b4a 100644 --- a/README.md +++ b/README.md @@ -6,7 +6,7 @@ The GFDL Microphysics is also available via this repository. # Where to find information -Visit the [FV3 website](https://www.gfdl.noaa.gov/fv3/) for more information. Reference material is available at [FV3 documentation and references](https://www.gfdl.noaa.gov/fv3/fv3-documentation-and-references/). +Visit the [FV3 website](https://www.gfdl.noaa.gov/fv3/) for more information. Reference material is available at [FV3 documentation and references](https://www.gfdl.noaa.gov/fv3/fv3-documentation-and-references/). # Proper usage attribution diff --git a/driver/SHiELD/atmosphere.F90 b/driver/SHiELD/atmosphere.F90 index a815f6c30..3699357cb 100644 --- a/driver/SHiELD/atmosphere.F90 +++ b/driver/SHiELD/atmosphere.F90 @@ -197,7 +197,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) Atm(mygrid)%coarse_graining%strategy, & Atm(mygrid)%coarse_graining%domain) endif - + Atm(mygrid)%Time_init = Time_init !----- write version and namelist to log file ----- @@ -300,7 +300,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) Atm(mygrid)%coarse_graining%domain, & Atm(mygrid)%coarse_graining%restart) endif - + !---------- reference profile ----------- ps1 = 101325. ps2 = 81060. @@ -486,7 +486,7 @@ subroutine atmosphere_dynamics ( Time ) qv_dt(:,:,:) = Atm(n)%q (isc:iec,jsc:jec,:,sphum) rdt = 1./dt_atmos - + w_diff = get_tracer_index (MODEL_ATMOS, 'w_diff' ) if ( Atm(n)%flagstruct%fv_sg_adj > 0 ) then nt_dyn = nq diff --git a/model/fv_arrays.F90 b/model/fv_arrays.F90 index a0c2edd80..d21a1215a 100644 --- a/model/fv_arrays.F90 +++ b/model/fv_arrays.F90 @@ -227,26 +227,26 @@ module fv_arrays_mod !> Momentum (or KE) options: integer :: hord_mt = 9 !< Horizontal advection scheme for momentum fluxes. A !< complete list of kord options is given in the - !< corresponding table in Appendix A of the + !< corresponding table in Appendix A of the !< FV3 technical document. The default value is 9, which !< uses the third-order piecewise-parabolic method with the - !< monotonicity constraint of Huynh, which is less diffusive - !< but more expensive than other constraints. For hydrostatic simulation, 8 - !< (the L04 monotonicity constraint) or 10 are recommended; for - !< nonhydrostatic simulation, the completely unlimited (“linear” - !< or non-monotone) PPM scheme is recommended. If no monotonicity - !< constraint is applied, enabling the flux damping + !< monotonicity constraint of Huynh, which is less diffusive + !< but more expensive than other constraints. For hydrostatic simulation, 8 + !< (the L04 monotonicity constraint) or 10 are recommended; for + !< nonhydrostatic simulation, the completely unlimited (“linear” + !< or non-monotone) PPM scheme is recommended. If no monotonicity + !< constraint is applied, enabling the flux damping !< (do_vort_damp = .true.) is highly recommended to control grid-scale !< noise. It is also recommended that hord_mt, hord_vt, hord_tm, and - !< hord_dp use the same value, to ensure consistent transport of all + !< hord_dp use the same value, to ensure consistent transport of all !< dynamical fields, unless a positivity constraint on mass advection !< (hord_dp) is desired. - integer :: kord_mt = 8 !< Vertical remapping scheme for the winds. 8 by default; 9 is recommended as - !< the safest option, although 10, and 11 can also be useful. See + integer :: kord_mt = 8 !< Vertical remapping scheme for the winds. 8 by default; 9 is recommended as + !< the safest option, although 10, and 11 can also be useful. See !< corresponding table in Appendix A of the FV3 !< technical document for a complete list of kord options. integer :: kord_wz = 8 !< Vertical remapping scheme for vertical velocity in nonhydrostatic simulations. - !< 8 by default; 9 recommended. It is also recommended to use the same value + !< 8 by default; 9 recommended. It is also recommended to use the same value !< for 'kord_wz' as for 'kord_mt'. !> Vorticity & w transport options: @@ -257,29 +257,29 @@ module fv_arrays_mod integer :: hord_tm = 9 !< Horizontal advection scheme for potential temperature and !< layer thickness in nonhydrostatic simulations. 9 by default. integer :: hord_dp = 9 !< Horizontal advection scheme for mass. A positivity - !< constraint may be warranted for hord_dp but not strictly + !< constraint may be warranted for hord_dp but not strictly !< necessary. 9 by default. integer :: kord_tm =-8 !< Vertical remapping scheme for temperature. If positive - !< (not recommended), then vertical remapping is performed on - !< total energy instead of temperature (see 'remap_t'). + !< (not recommended), then vertical remapping is performed on + !< total energy instead of temperature (see 'remap_t'). !< The default value is -8. !> Tracer transport options: integer :: hord_tr = 12 !< Horizontal advection scheme for tracers. The default is 12. !< This value can differ from the other hord options since - !< tracers are subcycled (if inline_q == .false.) and require + !< tracers are subcycled (if inline_q == .false.) and require !< positive-definite advection to control the appearance of !< non-physical negative masses. 8 (fastest) or 10 (least diffusive) !< are typically recommended. integer :: kord_tr = 8 !< The vertical remapping scheme for tracers. The default is 8. - !< 9 or 11 recommended. It is often recommended to use the same + !< 9 or 11 recommended. It is often recommended to use the same !< value for 'kord_tr' as for 'kord_tm'. real :: scale_z = 0. !< diff_z = scale_z**2 * 0.25 (only used for Riemann solver) real :: w_max = 75. !< Not used. real :: z_min = 0.05 !< Not used. real :: lim_fac = 1.0 !< linear scheme limiting factor when using hord = 1. 1: hord = 5, 3: hord = 6 - integer :: nord=1 !< Order of divergence damping: 0 for second-order; 1 for fourth-order + integer :: nord=1 !< Order of divergence damping: 0 for second-order; 1 for fourth-order !< (default); 2 for sixth-order; 3 for eighth-order. Sixth-order generally !< yields the best balance of low diffusivity and better stability; eighth- !< order is effectively inviscid but may be unstable for some configurations. @@ -287,35 +287,35 @@ module fv_arrays_mod !< The default value is 0. Positivity not guaranteed for nord > 0. !< (We really don't recommend using tracer damping.) real :: dddmp = 0.0 !< Dimensionless coefficient for the second-order Smagorinsky-type - !< divergence damping. The default is value is 0.0. 0.2 + !< divergence damping. The default is value is 0.0. 0.2 !< (the Smagorinsky constant) is recommended if ICs are noisy. real :: d2_bg = 0.0 !< Coefficient for explicit second-order divergence damping. !< This option remains active even if nord is nonzero. The default !< value is 0.0. The proper range is 0 to 0.02, with 0 strongly recommended !< except for LES simulation. - real :: d4_bg = 0.16 !< Dimensionless coefficient for explicit higher-order divergence damping. - !< 0.0 by default. If no second-order divergence damping is used, then values + real :: d4_bg = 0.16 !< Dimensionless coefficient for explicit higher-order divergence damping. + !< 0.0 by default. If no second-order divergence damping is used, then values !< between 0.1 and 0.16 are recommended. Requires 'nord' > 0. Note that the !< scaling for 'd4_bg' differs from that of 'd2_bg'; 'nord' >= 1 and !< 'd4_bg' = 0.16 will be less diffusive than 'nord' = 0 and 'd2_bg' = 0.02. real :: vtdm4 = 0.0 !< Coefficient for explicit other-variable damping. The value of 'vtdm4' !< should be less than that of 'd4_bg'. A good first guess for 'vtdm4' is - !< about one-third the value of d4_bg. Requires 'do_vort_damp' + !< about one-third the value of d4_bg. Requires 'do_vort_damp' !< to be .true. Disabled for values less than 1.e-3. Other- !< variable damping should not be used if a monotonic horizontal advection !< scheme is used. The default value is 0.0. real :: trdm2 = 0.0 !< Coefficient for del-2 tracer damping real :: d2_bg_k1 = 4. !< Strength of second-order diffusion in the top sponge layer. - !< Value must be specified. This value, and d2_bg_k2, will be changed - !< appropriately in the model (depending on the height of model - !< top), so the actual damping may be very reduced. See + !< Value must be specified. This value, and d2_bg_k2, will be changed + !< appropriately in the model (depending on the height of model + !< top), so the actual damping may be very reduced. See !< atmos_cubed_sphere/model/dyncore.F90 for details. Recommended !< range is 0. to 0.2. Note that since diffusion is converted to !< heat if d_con > 0 larger amounts of sponge-layer diffusion may !< be less stable. real :: d2_bg_k2 = 2. !< Strength of second-order diffusion in the second sponge - !< layer from the model top. This value must be specified, and + !< layer from the model top. This value must be specified, and !< should be less than 'd2_bg_k1'. real :: d2_divg_max_k1 = 0.15 !< d2_divg max value (k=1) real :: d2_divg_max_k2 = 0.08 !< d2_divg max value (k=2) @@ -338,7 +338,7 @@ module fv_arrays_mod !< terrain filter, and SHOULD NOT BE USED FOR REGULAR RUNS. !< use del-2 (2) OR del-4 (4) logical :: full_zs_filter=.false.!< Whether to apply the on-line topography filter during - !< initialization. Only active if get_nggps_ic = .true. This is so + !< initialization. Only active if get_nggps_ic = .true. This is so !< topography filtering can be performed on the initial conditions output by the !< pre-processing tools, which currently do not support topography filter- !< ing for some configurations (such as the nested grid); this also allows @@ -348,21 +348,21 @@ module fv_arrays_mod !< during the initialization of the topography. The default value is .false. logical :: RF_fast =.false. !< Option controlling whether to apply Rayleigh damping (for tau > 0) !< on the dynamic/acoustic timestep rather than on the physics timestep. - !< This can help stabilize the model by applying the damping more weakly - !< more frequently, so the instantaneous amount of damping (and thereby + !< This can help stabilize the model by applying the damping more weakly + !< more frequently, so the instantaneous amount of damping (and thereby !< heat added) is reduced. The default is .false., which applies the Rayleigh !< drag every physics timestep. logical :: consv_am = .false. !< Whether to enable Angular momentum fixer. The default is .false. - logical :: do_sat_adj= .false. !< Controls split GFDL Microphysics. .false. by default. Must have the same + logical :: do_sat_adj= .false. !< Controls split GFDL Microphysics. .false. by default. Must have the same !< value as do_sat_adj in gfdl_mp_nml. Not compatible with other microphysics !< schemes. Also requires GFDL microphysics be installed within the physics driver. - logical :: do_inline_mp = .false.!< Controls Inline GFDL cloud microphysics, in which the full microphysics is - !< called entirely within FV3. If .true. disabling microphysics within the physics - !< is very strongly recommended. .false. by default. + logical :: do_inline_mp = .false.!< Controls Inline GFDL cloud microphysics, in which the full microphysics is + !< called entirely within FV3. If .true. disabling microphysics within the physics + !< is very strongly recommended. .false. by default. logical :: do_f3d = .false. ! logical :: no_dycore = .false. !< Disables execution of the dynamical core, only running !< the initialization, diagnostic, and I/O routines, and - !< any physics that may be enabled. Essentially turns the + !< any physics that may be enabled. Essentially turns the !< model into a column physics model. The default is .false. logical :: convert_ke = .false. !< If .true., adds energy dissipated through mechanical !< damping to heat throughout the entire depth of the domain; @@ -372,36 +372,36 @@ module fv_arrays_mod logical :: do_vort_damp = .false. !< Whether to apply flux damping (of strength governed by 'vtdm4') !< to the fluxes of vorticity, air mass, and nonhydrostatic !< vertical velocity (there is no dynamically correct way to add - !< explicit diffusion to the tracer fluxes). The form is the same + !< explicit diffusion to the tracer fluxes). The form is the same !< as is used for the divergence damping, including the same order !< (from 'nord') damping, unless 'nord' = 0, in which case this !< damping is fourth-order, or if 'nord' = 3,in which case this !< damping is sixth-order (instead of eighth-order). We recommend !< enabling this damping when the linear or non-monotonic - !< horizontal advection schemes are enabled, but is unnecessary and + !< horizontal advection schemes are enabled, but is unnecessary and !< not recommended when using monotonic advection. The default is .false. - logical :: use_old_omega = .true. + logical :: use_old_omega = .true. !> PG off centering: real :: beta = 0.0 !< Parameter specifying fraction of time-off-centering for backwards - !< evaluation of the pressure gradient force. The default is 0.0, which + !< evaluation of the pressure gradient force. The default is 0.0, which !< produces a fully backwards evaluation of the pressure gradient force - !< that is entirely evaluated using the updated (time n+1) dynamical fields. + !< that is entirely evaluated using the updated (time n+1) dynamical fields. !< A value of 0.5 will equally weight the PGF determined at times n and !< n+1, but may not be stable; values larger than 0.45 are not recommended. - !< A value of 0.4 is recommended for most hydrostatic simulations, which - !< allows an improved representation of inertia-gravity waves in the tropics. + !< A value of 0.4 is recommended for most hydrostatic simulations, which + !< allows an improved representation of inertia-gravity waves in the tropics. !< In non-hydrostatic simulations using the semi-implicit solver (a_imp > 0.5) !< the values of 'a_imp' and 'beta' should add to 1, so that the time-centering is - !< consistent between the PGF and the nonhydrostatic solver. + !< consistent between the PGF and the nonhydrostatic solver. !< The proper range is 0 to 0.45. #ifdef SW_DYNAMIC integer :: n_sponge = 0 !< Controls the number of layers at the upper boundary on !< which the 2Dx filter is applied. This does not control the sponge layer. !< The default value is 0. - real :: d_ext = 0. !< Coefficient for external (barotropic) mode damping. The - !< default value is 0.02. The proper range is 0 to 0.02. A value - !< of 0.01 or 0.02 may help improve the models maximum stable - !< time step in low-resolution (2-degree or lower) simulations; + real :: d_ext = 0. !< Coefficient for external (barotropic) mode damping. The + !< default value is 0.02. The proper range is 0 to 0.02. A value + !< of 0.01 or 0.02 may help improve the models maximum stable + !< time step in low-resolution (2-degree or lower) simulations; !< otherwise a value of 0 is recommended. integer :: nwat = 0 !< Number of water species to be included in condensate and !< water vapor loading. The masses of the first nwattracer species will be @@ -410,12 +410,12 @@ module fv_arrays_mod !< microphysics in the physics package you are using. For GFS physics !< with only a single condensate species, set to 2. For schemes with !< prognostic cloud water and cloud ice, such as GFDL AM2/AM3/AM4 - !< Rotsteyn-Klein or Morrison-Gettlean microphysics, set to 3. For + !< Rotsteyn-Klein or Morrison-Gettlean microphysics, set to 3. For !< warm-rain (Kessler) microphysics set to 4 (with an inactive ice tracer), !< which only handles three species but uses 4 to avoid interference with the - !< R-K physics. For schemes such as WSM5 or Ferrier that have prognostic rain + !< R-K physics. For schemes such as WSM5 or Ferrier that have prognostic rain !< and snow but not hail, set to 5 (not yet implemented). For six-category - !< schemes that also have prognostic hail or graupel, such as the GFDL, Thompson, + !< schemes that also have prognostic hail or graupel, such as the GFDL, Thompson, !< or WSM6 microphysics, set to 6. A value of 0 turns off condensate loading. !< The default value is 3. logical :: warm_start = .false. !< Whether to start from restart files, instead of cold-starting @@ -426,14 +426,14 @@ module fv_arrays_mod !< at the same time and on the same time step as is p and potential !< temperature. False by default; if true, q_split and z_tracer are ignored. logical :: adiabatic = .true. !< Whether to skip any physics. If true, the physics is not - !< called at all and there is no virtual temperature effect. + !< called at all and there is no virtual temperature effect. !< False by default; this option has no effect if not running solo_core. #else integer :: n_sponge = 1 !< Controls the number of layers at the upper boundary on which the 2Dx filter !< is applied. This does not control the sponge layer. The default value is 0. - real :: d_ext = 0.02 !< Coefficient for external (barotropic) mode damping. Proper range is 0 to 0.02. - !< A value of 0.01 or 0.02 may help improve the models maximum stable time - !< step in low-resolution (2-degree or lower) simulations; otherwise a + real :: d_ext = 0.02 !< Coefficient for external (barotropic) mode damping. Proper range is 0 to 0.02. + !< A value of 0.01 or 0.02 may help improve the models maximum stable time + !< step in low-resolution (2-degree or lower) simulations; otherwise a !< value of 0 is recommended. The default value is 0.02. integer :: nwat = 3 !< Number of water species to be included in condensate and !< water vapor loading. The masses of the first nwat tracer species will be @@ -442,12 +442,12 @@ module fv_arrays_mod !< microphysics in the physics package you are using. For GFS physics !< with only a single condensate species, set to 2. For schemes with !< prognostic cloud water and cloud ice, such as GFDL AM2/AM3/AM4 - !< Rotsteyn-Klein or Morrison-Gettlean microphysics, set to 3. For + !< Rotsteyn-Klein or Morrison-Gettlean microphysics, set to 3. For !< warm-rain (Kessler) microphysics set to 4 (with an inactive ice tracer), !< which only handles three species but uses 4 to avoid interference with the - !< R-K physics. For schemes such as WSM5 or Ferrier that have prognostic rain + !< R-K physics. For schemes such as WSM5 or Ferrier that have prognostic rain !< and snow but not hail, set to 5 (not yet implemented). For six-category - !< schemes that also have prognostic hail or graupel, such as the GFDL, Thompson, + !< schemes that also have prognostic hail or graupel, such as the GFDL, Thompson, !< or WSM6 microphysics, set to 6. A value of 0 turns off condensate loading. !< The default value is 3. logical :: warm_start = .true. !< Whether to start from restart files, instead of cold-starting @@ -468,28 +468,28 @@ module fv_arrays_mod !< does not move the poles. By default this is set to 18, shifting the grid !< westward 180/18=10 degrees, so that the edges of the cube do not run !< through the mountains of Japan; all standard CM2.x, AM3, CM3, and - !< HiRAM simulations use this orientation of the grid. + !< HiRAM simulations use this orientation of the grid. !< Requires do_schmidt = .false. ! Defaults for Schmidt transformation: logical :: do_schmidt = .false. !< Whether to enable grid stretching and rotation using - !< stretch_fac, target_lat, and target_lon. + !< stretch_fac, target_lat, and target_lon. !< The default value is .false. logical :: do_cube_transform = .false. !< alternate version of do_schmidt in which rotation is done from the north pole instead of the south pole. This ensures that the target face (tile 6) has the "conventional" orientation with North at the "top", as opposed to do_schmidt which rotates the south pole to the target and for which tile 6 has North at the "bottom". This will be ignored if do_schmidt = .true. real(kind=R_GRID) :: stretch_fac = 1. !< Stretching factor for the Schmidt transformation. This - !< is the factor by which tile 6 of the cubed sphere will - !< be shrunk, with the grid size shrinking accordingly. - !< The default value is 1, which performs no grid stretching. - !< Requires do_schmidt =.true. + !< is the factor by which tile 6 of the cubed sphere will + !< be shrunk, with the grid size shrinking accordingly. + !< The default value is 1, which performs no grid stretching. + !< Requires do_schmidt =.true. !< THE MODEL WILL CRASH IF stretch_fac IS SET TO ZERO. - !< Values of up to 40 have been found useful and stable + !< Values of up to 40 have been found useful and stable !< for short-term cloud-scale integrations. real(kind=R_GRID) :: target_lat = -90. !< Latitude (in degrees) to which the center of tile 6 will be - !< rotated; if stretching is done with stretch_fac the center of - !< the high-resolution part of the grid will be at this latitude. + !< rotated; if stretching is done with stretch_fac the center of + !< the high-resolution part of the grid will be at this latitude. !< -90 by default, which does no grid rotation (the Schmidt transformation !< rotates the south pole to the appropriate target). !< Requires do_schmidt = .true. - real(kind=R_GRID) :: target_lon = 0. !< Longitude to which the center of tile 6 will be rotated. + real(kind=R_GRID) :: target_lon = 0. !< Longitude to which the center of tile 6 will be rotated. !< 0 by default. Requires do_schmidt = .true. !----------------------------------------------------------------------------------------------- @@ -504,36 +504,36 @@ module fv_arrays_mod logical :: reset_eta = .false. real :: p_fac = 0.05 !< Safety factor for minimum nonhydrostatic pressures, which - !< will be limited so the full pressure is no less than p_fac - !< times the hydrostatic pressure. This is only of concern in mid-top - !< or high-top models with very low pressures near the model top, and - !< has no effect in most simulations. The pressure limiting activates - !< only when model is in danger of blowup due to unphysical negative - !< total pressures. Only used if 'hydrostatic' = .false.and the - !< semi-implicit solver is used. The proper range is 0 to 0.25. + !< will be limited so the full pressure is no less than p_fac + !< times the hydrostatic pressure. This is only of concern in mid-top + !< or high-top models with very low pressures near the model top, and + !< has no effect in most simulations. The pressure limiting activates + !< only when model is in danger of blowup due to unphysical negative + !< total pressures. Only used if 'hydrostatic' = .false.and the + !< semi-implicit solver is used. The proper range is 0 to 0.25. !< The default value is 0.05. real :: a_imp = 0.75 !< Controls behavior of the non-hydrostatic solver. Values > 0.5 - !< enable the semi-implicit solver, in which the value of 'a_imp' - !< controls the time-off-centering: use a_imp = 1.0 for a fully - !< backward time stepping. For consistency, the sum of 'beta' and - !< 'a_imp' should be 1 when the semi-implicit solver is used. The - !< semi-implicit algorithm is substantially more efficient except - !< at very high (km-scale) resolutions with an acoustic time step - !< of a few seconds or less. Proper values are 0, or between 0.5 - !< and 1. The default value is 0.75. Only used if + !< enable the semi-implicit solver, in which the value of 'a_imp' + !< controls the time-off-centering: use a_imp = 1.0 for a fully + !< backward time stepping. For consistency, the sum of 'beta' and + !< 'a_imp' should be 1 when the semi-implicit solver is used. The + !< semi-implicit algorithm is substantially more efficient except + !< at very high (km-scale) resolutions with an acoustic time step + !< of a few seconds or less. Proper values are 0, or between 0.5 + !< and 1. The default value is 0.75. Only used if !< 'hydrostatic' = .false. integer :: n_split = 0 !< The number of small dynamics (acoustic) time steps between - !< vertical remapping. 0 by default, in which case the model - !< produces a good first guess by examining the resolution, + !< vertical remapping. 0 by default, in which case the model + !< produces a good first guess by examining the resolution, !< dt_atmos, and k_split. integer :: m_split = 0 !< Number of time splits for Riemann solver integer :: k_split = 1 !< Number of vertical remappings per dt_atmos (physics timestep). !< 1 by default. - logical :: use_logp = .false. !< Enables a variant of the Lin pressure-gradient force - !< algorithm, which uses the logarithm of pressure instead - !< of the Exner function (as in \cite lin1997explicit). This yields - !< more accurate results for regions that are nearly isothermal. + logical :: use_logp = .false. !< Enables a variant of the Lin pressure-gradient force + !< algorithm, which uses the logarithm of pressure instead + !< of the Exner function (as in \cite lin1997explicit). This yields + !< more accurate results for regions that are nearly isothermal. !< Ignored if 'hydrostatic' = .true. The default is .false. ! For doubly periodic domain with sim_phys @@ -551,7 +551,7 @@ module fv_arrays_mod ! For a 1024 system: try 6 x 13 * 13 = 1014 CPUs integer :: q_split = 0 !< number of time steps for sub-cycled tracer advection. - !< The default value is 0 (recommended), in which case + !< The default value is 0 (recommended), in which case !< the model determines the number of time steps from the !< global maximum wind speed at each call to the tracer advection. @@ -560,22 +560,22 @@ module fv_arrays_mod !< never prints out any output; set to -1 to see output after every !< dt_at-mos. Computing these diagnostics requires some computational overhead - logical :: write_3d_diags = .true. !< whether to write out three-dimensional dynamical diagnostic + logical :: write_3d_diags = .true. !< whether to write out three-dimensional dynamical diagnostic !< fields (those defined in fv_diagnostics.F90). This is useful !< for runs with multiple grids if you only want very large 3D - !< diagnostics written out for (say) a nested grid, and not for + !< diagnostics written out for (say) a nested grid, and not for !< the global grid. False by default. !------------------------------------------ ! Model Domain parameters !------------------------------------------ - integer :: npx !< Number of grid corners in the x-direction on one tile of the domain; + integer :: npx !< Number of grid corners in the x-direction on one tile of the domain; !< so one more than the number of grid cells across a tile. On the cubed sphere !< this is one more than the number of cells across a cube face. Must be set. integer :: npy !< Number of grid corners in the y-direction on one tile of the !< domain. This value should be identical to npx on a cubed-sphere grid; !< doubly periodic or nested grids do not have this restriction. Must be set. integer :: npz !< Number of vertical levels. Each choice of npz comes with a - !< pre-defined set of hybrid sigma-pressure levels and model top + !< pre-defined set of hybrid sigma-pressure levels and model top !< (see fv_eta.F90). Must be set. #ifdef USE_GFSL63 character(24) :: npz_type = 'gfs' !< Option for selecting vertical level setup (gfs levels, when available, by default) @@ -586,17 +586,17 @@ module fv_arrays_mod !< levels, set npz_rst to be the number of levels in your restart file. !< The model will then remap the restart file data to the vertical coordinates !< specified by npz. 0 by default; if 0 or equal to npz no remapping is done. - integer :: ncnst = 0 !< Number of tracer species advected by fv_tracer in the dynamical core. - !< Typically this is set automatically by reading in values from field_table, - !< but ncnst can be set to a smaller value so only the first ncnst tracers - !< listed in field_table are not advected. 0 by default, which will use the value + integer :: ncnst = 0 !< Number of tracer species advected by fv_tracer in the dynamical core. + !< Typically this is set automatically by reading in values from field_table, + !< but ncnst can be set to a smaller value so only the first ncnst tracers + !< listed in field_table are not advected. 0 by default, which will use the value !< from field_table. integer :: pnats = 0 !< The number of tracers not to advect by the dynamical core. - !< Unlike dnats, these tracers are not seen by the dynamical core. - !< The last pnats entries in field_table are not advected. + !< Unlike dnats, these tracers are not seen by the dynamical core. + !< The last pnats entries in field_table are not advected. !< The default value is 0. integer :: dnats = 0 !< The number of tracers which are not to be advected by the dynamical core, - !< but still passed into the dynamical core; the last dnats+pnats tracers + !< but still passed into the dynamical core; the last dnats+pnats tracers !< in field_table are not advected. 0 by default. integer :: dnrts = -1 !< Number of non-remapped consituents. Only makes sense for dnrts <= dnats integer :: ntiles = 1 !< Number of tiles on the domain. For the cubed sphere, this @@ -607,11 +607,11 @@ module fv_arrays_mod integer :: nf_omega = 1 !< Number of times to apply second-order smoothing to the !< diagnosed omega. When 0 the filter is disabled. 1 by default. integer :: fv_sg_adj = -1 !< Timescale (in seconds) at which to remove two-delta-z - !< instability when the local (between two adjacent levels) - !< Richardson number is less than 1. This is achieved by local - !< mixing, which conserves mass, momentum, and total energy. - !< Values of 0 or smaller disable this feature. If n_sponge < 0 - !< then the mixing is applied only to the top n_sponge layers of the + !< instability when the local (between two adjacent levels) + !< Richardson number is less than 1. This is achieved by local + !< mixing, which conserves mass, momentum, and total energy. + !< Values of 0 or smaller disable this feature. If n_sponge < 0 + !< then the mixing is applied only to the top n_sponge layers of the !< domain. Set to -1 (inactive) by default. The proper range is 0 to 3600. real :: sg_cutoff = -1 !< cutoff level for fv_sg_adj (2dz filter; overrides n_sponge) integer :: na_init = 0 !< Number of forward-backward dynamics steps used to initialize @@ -626,9 +626,9 @@ module fv_arrays_mod !< virtual temperature effect, and may be more stable. .false.by default. real :: p_ref = 1.E5 !< Surface pressure used to construct a horizontally-uniform reference !< vertical pressure profile, used in some simple physics packages - !< in the solo_core and in the Rayleigh damping. This should not be + !< in the solo_core and in the Rayleigh damping. This should not be !< confused with the actual, horizontally-varying pressure levels used - !< for all other dynamical calculations. The default value is 1.e5. + !< for all other dynamical calculations. The default value is 1.e5. !< CHANGING THIS VALUE IS STRONGLY DISCOURAGED. real :: dry_mass = 98290. !< If adjust_dry_mass is .true., sets the global dry air mass, !< measured in the globally-averaged surface pressure (Pascals) by adding @@ -638,19 +638,19 @@ module fv_arrays_mod integer :: nt_phys = 0 real :: tau_h2o = 0. !< Time-scale (days) for simple methane chemistry to act as !< a source of water in the stratosphere. Can be useful if the - !< stratosphere dries out too quickly; consider a value between - !< 60 and 120 days if this is the case. The default value is 0., - !< which disables the methane chemistry. Values less than zero apply - !< the chemistry above 100 mb; else applied above 30 mb. + !< stratosphere dries out too quickly; consider a value between + !< 60 and 120 days if this is the case. The default value is 0., + !< which disables the methane chemistry. Values less than zero apply + !< the chemistry above 100 mb; else applied above 30 mb. !< Requires 'adiabatic' to be .false. - real :: delt_max = 1. !< Maximum allowed magnitude of the dissipative heating rate, K/s; + real :: delt_max = 1. !< Maximum allowed magnitude of the dissipative heating rate, K/s; !< larger magnitudes are clipped to this amount. This can help avoid - !< instability that can occur due to strong heating when d_con > 0. + !< instability that can occur due to strong heating when d_con > 0. !< A value of 0.008 (a rate equivalent to about 800 K/day) is - !< sufficient to stabilize the model at 3-km resolution. + !< sufficient to stabilize the model at 3-km resolution. !< Set to 1. by default, which effectively disables this limitation. - real :: d_con = 0. !< Fraction of kinetic energy lost to explicit damping to be - !< converted to heat. Acts as a dissipative heating mechanism in + real :: d_con = 0. !< Fraction of kinetic energy lost to explicit damping to be + !< converted to heat. Acts as a dissipative heating mechanism in !< the dynamical core. The default is 0. Proper range is 0 to 1. !< Note that this is a local, physically correct, energy fixer. real :: ke_bg = 0. !< background KE production (m^2/s^3) over a small step @@ -658,32 +658,32 @@ module fv_arrays_mod real :: consv_te = 0. !< Fraction of total energy lost during the adiabatic integration !< between calls of the physics, to be added backglobally as heat; !< essentially the strength of the energy fixer in the physics. - !< Note that this is a global energy fixer and cannot add back energy + !< Note that this is a global energy fixer and cannot add back energy !< locally. The default algorithm increments the potential temperature !< so the pressure gradients are unchanged. The default value is 0. !< Proper range is 0 to 1. 1 will restore the energy completely to its - !< original value before entering the physics; a value of 0.7 roughly + !< original value before entering the physics; a value of 0.7 roughly !< causes the energy fixer to compensate for the amount of energy changed !< by the physics in GFDL HiRAM or AM3. real :: tau = 0. !< Time scale (in days) for Rayleigh friction applied to horizontal !< and vertical winds; lost kinetic energy is converted to heat, except !< on nested grids. The default value is 0.0, which disables damping. - !< Larger values yield less damping. For models with tops at 1 mb or lower - !< values between 10 and 30 are useful for preventing overly-strong polar night - !< jets; for higher-top hydrostatic models values between 5 and 15 should be - !< considered; and for non-hydrostatic models values of 10 or less should be + !< Larger values yield less damping. For models with tops at 1 mb or lower + !< values between 10 and 30 are useful for preventing overly-strong polar night + !< jets; for higher-top hydrostatic models values between 5 and 15 should be + !< considered; and for non-hydrostatic models values of 10 or less should be !< considered, with smaller values for higher-resolution. real :: rf_cutoff = 30.E2 !< Pressure below which no Rayleigh damping is applied if tau > 0. logical :: filter_phys = .false. logical :: dwind_2d = .false. !< Whether to use a simpler & faster algorithm for interpolating - !< the A-grid (cell-centered) wind tendencies computed from the physics + !< the A-grid (cell-centered) wind tendencies computed from the physics !< to the D-grid. Typically, the A-grid wind tendencies are first !< converted in 3D cartesian coordinates and then interpolated before !< converting back to 2D local coordinates. When this option enabled, !< a much simpler but less accurate 2D interpolation is used. False by !< default. - logical :: breed_vortex_inline = .false. !< Whether to bogus tropical cyclones into the model, - !< which are specified by an external file. Options are set in + logical :: breed_vortex_inline = .false. !< Whether to bogus tropical cyclones into the model, + !< which are specified by an external file. Options are set in !< fv_nwp_nudge_nml. False by default. logical :: range_warn = .false. !< Checks whether the values of the prognostic variables !< are within a reasonable range at the end of a dynamics time @@ -694,9 +694,9 @@ module fv_arrays_mod !< the cells above and below. This option is useful when the physical !< parameterizations produced negatives. The default is .false. logical :: fill_dp = .false. !< Like 'fill' except for p, the hydrostatic pressure thickness. - !< When the filling occurs a diagnostic message is printed out, + !< When the filling occurs a diagnostic message is printed out, !< which is helpful for diagnosing where the problem may be occurring. - !< Typically, a crash is inevitable if the pressure filling is needed; + !< Typically, a crash is inevitable if the pressure filling is needed; !< thus, this option is often better for debugging than as a safety valve. !< The default is .false. logical :: fill_wz = .false. @@ -705,24 +705,24 @@ module fv_arrays_mod logical :: non_ortho = .true. logical :: moist_phys = .true. !< Run with moist physics logical :: do_Held_Suarez = .false. !< Whether to use Held-Suarez forcing. Requires adiabatic - !< to be false. The default is .false.; this option has no + !< to be false. The default is .false.; this option has no !< effect if not running solo_core. logical :: do_reed_physics = .false. logical :: reed_cond_only = .false. - logical :: reproduce_sum = .true. !< uses an exactly-reproducible global sum operation performed - !< when computing the global energy for consv_te. This is used + logical :: reproduce_sum = .true. !< uses an exactly-reproducible global sum operation performed + !< when computing the global energy for consv_te. This is used !< because the FMS routine mpp_sum() is not bit-wise reproducible - !< due to its handling of floating-point arithmetic, and so can - !< return different answers for (say) different processor layouts. + !< due to its handling of floating-point arithmetic, and so can + !< return different answers for (say) different processor layouts. !< The default is .true. logical :: adjust_dry_mass = .false. !< Whether to adjust the global dry-air mass to the - !< value set by dry_mass. This is only done in an initialization step, - !< particularly when using an initial condition from an external dataset, + !< value set by dry_mass. This is only done in an initialization step, + !< particularly when using an initial condition from an external dataset, !< interpolated from another resolution (either horizontal or vertical), or !< when changing the topography, so that the global mass of the atmosphere !< matches some estimate of observed value. False by default. It !< is recommended to only set this to .true. when initializing the model. - logical :: fv_debug = .false. !< Whether to turn on additional diagnostics in fv_dynamics. + logical :: fv_debug = .false. !< Whether to turn on additional diagnostics in fv_dynamics. !< The default is .false. logical :: srf_init = .false. logical :: mountain = .true. !< Takes topography into account when initializing the @@ -732,16 +732,16 @@ module fv_arrays_mod !< cold-start without any topography; this value is ignored for the aquaplanet !< test_case = 14. The default is .true. It is highly recommended TO NOT ALTER !< this value unless you know what you are doing. - logical :: remap_t = .true. !< Whether the vertical remapping is performed on (virtual) temperature - !< instead of (virtual) potential temperature. Since typically potential - !< temperature increases exponentially from layer to layer near the top - !< boundary, the cubic-spline interpolation in the vertical remapping + logical :: remap_t = .true. !< Whether the vertical remapping is performed on (virtual) temperature + !< instead of (virtual) potential temperature. Since typically potential + !< temperature increases exponentially from layer to layer near the top + !< boundary, the cubic-spline interpolation in the vertical remapping !< will have difficulty with the exponential profile. Temperature !< does not have this problem and will often yield a more accurate result. !< The default is .true. logical :: z_tracer = .false. !< Whether to transport sub-cycled tracers layer-by-layer, !< each with its own computed sub-cycling time step (if q_split = 0). - !< This may improve efficiency for very large numbers of tracers. + !< This may improve efficiency for very large numbers of tracers. !< The default value is .false.; currently not implemented. logical :: old_divg_damp = .false. !< parameter to revert damping parameters back to values @@ -766,14 +766,14 @@ module fv_arrays_mod !-------------------------------------------------------------------------------------- ! The following options are useful for NWP experiments using datasets on the lat-lon grid !-------------------------------------------------------------------------------------- - logical :: nudge = .false. !< Whether to use the nudging towards the state in some externally-supplied + logical :: nudge = .false. !< Whether to use the nudging towards the state in some externally-supplied !< file (such as from reanalysis or another simulation). Further !< nudging options are set in fv_nwp_nudge_nml. The default is .false. - logical :: nudge_ic = .false. !< Same as nudge, but works in adiabatic solo_core simulations to - !< nudge the field to a single external analysis file. + logical :: nudge_ic = .false. !< Same as nudge, but works in adiabatic solo_core simulations to + !< nudge the field to a single external analysis file. !< The default is .false. logical :: ncep_ic = .false. !< If external_ic = .true., this variable says whether the - !< file in res_latlon_dynamics is an NCEP analysis or reanalysis file. + !< file in res_latlon_dynamics is an NCEP analysis or reanalysis file. !< This option zeros out all tracer fields except specific humidity. !< The default is .false. logical :: nggps_ic = .false. !< If external_ic = .true., reads initial conditions from @@ -783,9 +783,9 @@ module fv_arrays_mod logical :: ecmwf_ic = .false. !< If external_ic = .true., reads initial conditions from ECMWF analyses. !< The default is .false. logical :: gfs_phil = .false. !< if .T., compute geopotential inside of GFS physics (not used?) - logical :: agrid_vel_rst = .false. !< Whether to write the unstaggered latitude-longitude winds - !< (ua and va) to the restart files. This is useful for data - !< assimilation cycling systems which do not handle staggered winds. + logical :: agrid_vel_rst = .false. !< Whether to write the unstaggered latitude-longitude winds + !< (ua and va) to the restart files. This is useful for data + !< assimilation cycling systems which do not handle staggered winds. !< The default is .false. logical :: use_new_ncep = .false. !< use the NCEP ICs created after 2014/10/22, if want to read CWAT (not used??) logical :: use_ncep_phy = .false. !< if .T., separate CWAT by weights of liq_wat and liq_ice in FV_IC (not used??) @@ -803,12 +803,12 @@ module fv_arrays_mod !< hard-coded levels in fv_eta. The default is .false. logical :: read_increment = .false. !< read in analysis increment and add to restart ! Default restart files from the "Memphis" latlon FV core: - character(len=128) :: res_latlon_dynamics = 'INPUT/fv_rst.res.nc' !< If external_ic =.true.gives the filename of the + character(len=128) :: res_latlon_dynamics = 'INPUT/fv_rst.res.nc' !< If external_ic =.true.gives the filename of the !< input IC file. The default is 'INPUT/fv_rst.res.nc'. character(len=128) :: res_latlon_tracers = 'INPUT/atmos_tracers.res.nc' !< If external_ic =.true.and both ncep_ic and fv_diag_ic !< are.false., this variable gives the filename of the - !< initial conditions for the tracers, assumed to be a - !< legacy lat-lon FV core restart file. + !< initial conditions for the tracers, assumed to be a + !< legacy lat-lon FV core restart file. !< The default is 'INPUT/atmos_tracers.res.nc'. ! The user also needs to copy the "cold start" cubed sphere restart files (fv_core.res.tile1-6) ! to the INPUT dir during runtime @@ -817,28 +817,28 @@ module fv_arrays_mod !------------------------------------------------ logical :: hydrostatic = .true. !< Whether to use the hydrostatic or nonhydrostatic solver. !< The default is .true. - logical :: phys_hydrostatic = .true. !< Option to enable hydrostatic application of heating from the physics - !< in a nonhydrostatic simulation: heating is applied in hydrostatic + logical :: phys_hydrostatic = .true. !< Option to enable hydrostatic application of heating from the physics + !< in a nonhydrostatic simulation: heating is applied in hydrostatic !< balance, causing the entire atmospheric column to expand instantaneously. !< If .false., heating from the physics is applied simply as a temperature !< tendency. The default value is .true.; ignored if hydrostatic = .true. - logical :: use_hydro_pressure = .false. !< Whether to compute hydrostatic pressure for input to the physics. + logical :: use_hydro_pressure = .false. !< Whether to compute hydrostatic pressure for input to the physics. !< Currently only enabled for the fvGFS model. !< Ignored in hydrostatic simulations. The default is .false. - logical :: do_uni_zfull = .false. !< Whether to compute z_full (the height of each modellayer, + logical :: do_uni_zfull = .false. !< Whether to compute z_full (the height of each modellayer, !< as opposed to z_half, the height of each model interface) - !< as the midpoint of the layer, as is done for the nonhydrostatic + !< as the midpoint of the layer, as is done for the nonhydrostatic !< solver, instead of the height of the location where p = p the mean - !< pressure in the layer. This option is not available for fvGFS or + !< pressure in the layer. This option is not available for fvGFS or !< the solo_core. The default is .false. logical :: hybrid_z = .false. !< Whether to use a hybrid-height coordinate, instead of - !< the usual sigma-p coordinate. The default value is .false. + !< the usual sigma-p coordinate. The default value is .false. !< (Not currently maintained.) logical :: Make_NH = .false. !< Whether to re-initialize the nonhydrostatic state, by recomputing - !< dz from hydrostatic balance and setting w to 0. The default is + !< dz from hydrostatic balance and setting w to 0. The default is !< false. - logical :: make_hybrid_z = .false. !< Converts the vertical coordinate to a hybrid-height coordinate, - !< instead of the usual sigma-p coordinate. Requires hybrid_z = .true. + logical :: make_hybrid_z = .false. !< Converts the vertical coordinate to a hybrid-height coordinate, + !< instead of the usual sigma-p coordinate. Requires hybrid_z = .true. !< The default value is .false. logical :: nudge_qv = .false. !< During the adiabatic initialization (na_init > 0), if set to .true., !< the water vapor profile is nudged to an analytic fit to the @@ -847,25 +847,25 @@ module fv_arrays_mod !< values can be several times higher than observed. This nudging is !< unnecessary for other ICs, especially the ECMWF initial conditions. !< The default is .false. - real :: add_noise = -1. !< Amplitude of random thermal noise (in K) to add upon startup. + real :: add_noise = -1. !< Amplitude of random thermal noise (in K) to add upon startup. !< Useful for perturbing initial conditions. -1 by default; !< disabled if 0 or negative. integer :: a2b_ord = 4 !< Order of interpolation used by the pressure gradient force - !< to interpolate cell-centered (A-grid) values to the grid corners. - !< The default value is 4 (recommended), which uses fourth-order + !< to interpolate cell-centered (A-grid) values to the grid corners. + !< The default value is 4 (recommended), which uses fourth-order !< interpolation; otherwise second-order interpolation is used. integer :: c2l_ord = 4 !< Order of interpolation from the solvers native D-grid winds !< to latitude-longitude A-grid winds, which are used as input to - !< the physics routines and for writing to history files. + !< the physics routines and for writing to history files. !< The default value is 4 (recommended); fourth-order interpolation !< is used unless c2l_ord = 2. real(kind=R_GRID) :: dx_const = 1000. !< Specifies the (uniform) grid-cell-width in the x-direction - !< on a doubly-periodic grid (grid_type = 4) in meters. + !< on a doubly-periodic grid (grid_type = 4) in meters. !< The default value is 1000. real(kind=R_GRID) :: dy_const = 1000. !< Specifies the (uniform) grid-cell-width in the y-direction - !< on a doubly-periodic grid (grid_type = 4) in meters. + !< on a doubly-periodic grid (grid_type = 4) in meters. !< The default value is 1000. real(kind=R_GRID) :: deglat=15. !< Latitude (in degrees) used to compute the uniform f-plane !< Coriolis parameter for doubly-periodic simulations @@ -928,17 +928,17 @@ module fv_arrays_mod !nested grid flags: integer :: refinement = 3 !< Refinement ratio of the nested grid. This is the number - !< of times that each coarse-grid cell face will be divided - !< into smaller segments on the nested grid. Required to be a - !< positive integer if nested = true. Nested grids are aligned - !< with the coarse grid, so non-integer refinements are not + !< of times that each coarse-grid cell face will be divided + !< into smaller segments on the nested grid. Required to be a + !< positive integer if nested = true. Nested grids are aligned + !< with the coarse grid, so non-integer refinements are not !< permitted. The default value is 3. integer :: parent_tile = 1 !< Number of the tile (ie. face) in which this nested grid !< is found in its parent. Required to be a positive value if nested = true. !< If the parent grid is not a cubed sphere, or itself is a nested grid, this !< should be set to 1. If the parent grid has been rotated (using do_schmidt) with - !< the intent of centering the nested grid at target_lat and target_lon, then + !< the intent of centering the nested grid at target_lat and target_lon, then !< parent_tile should be set to 6. The default value is 1. logical :: nested = .false. !< Whether this is a nested grid. The default value is .false. integer :: nestbctype = 1 @@ -946,7 +946,7 @@ module fv_arrays_mod integer :: nestupdate = 7 !< Type of nested-grid update to use; details are given in !< model/fv_nesting.F90. The default is 7. logical :: twowaynest = .true. !< Whether to use two-way nesting, the process by which - !< the nested-grid solution can feed back onto the + !< the nested-grid solution can feed back onto the !< coarse-grid solution. The default value is .false. integer :: ioffset, joffset !@brief 'allocate_fv_nest_BC_type' is an interface to subroutines !! that allocate the 'fv_nest_BC_type' structure that holds the nested-grid BCs. !>@details The subroutines can pass the array bounds explicitly or not. -!! The bounds in Atm%bd are used for the non-explicit case. +!! The bounds in Atm%bd are used for the non-explicit case. interface allocate_fv_nest_BC_type module procedure allocate_fv_nest_BC_type_3D module procedure allocate_fv_nest_BC_type_3D_Atm @@ -1247,14 +1247,14 @@ module fv_arrays_mod !global tile and tile_of_mosaic only have a meaning for the CURRENT pe integer :: num_contact, npes_per_tile, global_tile, tile_of_mosaic, npes_this_grid - integer :: layout(2), io_layout(2) = (/ 1,1 /) !< layout: Processor layout on each tile. - !< The number of PEs assigned to a domain must equal + integer :: layout(2), io_layout(2) = (/ 1,1 /) !< layout: Processor layout on each tile. + !< The number of PEs assigned to a domain must equal !< layout(1)*layout(2)*ntiles. Must be set. !< io_layout: Layout of output files on each tile. 1,1 by default, !< which combines all restart and history files on a tile into one file. !< For 0,0, every process writes out its own restart and history files. - !< If not equal to 1,1, you will have to use mppnccombine to combine these - !< output files prior to post-processing, or if you want to change the + !< If not equal to 1,1, you will have to use mppnccombine to combine these + !< output files prior to post-processing, or if you want to change the !< number of PEs. Both entries must divide the respective value in layout. #endif @@ -1300,7 +1300,7 @@ module fv_arrays_mod contains !>@brief The subroutine 'allocate_fv_atmos_type' allocates the fv_atmos_type -!>@details It includes an option to define dummy grids that have scalar and +!>@details It includes an option to define dummy grids that have scalar and !! small arrays defined as null 3D arrays. subroutine allocate_fv_atmos_type(Atm, isd_in, ied_in, jsd_in, jed_in, is_in, ie_in, js_in, je_in, & npx_in, npy_in, npz_in, ndims_in, ncnst_in, nq_in, dummy, alloc_2d, ngrids_in) diff --git a/model/fv_control.F90 b/model/fv_control.F90 index 971b5180c..6d076338a 100644 --- a/model/fv_control.F90 +++ b/model/fv_control.F90 @@ -320,7 +320,7 @@ subroutine fv_control_init(Atm, dt_atmos, this_grid, grids_on_this_pe, p_split) endif endif enddo - + ngrids = 1 do n=2,MAX_NNEST if (grid_coarse(n) <= 0) then @@ -966,7 +966,7 @@ subroutine read_namelist_fv_core_nml(Atm) write_coarse_diagnostics,& write_only_coarse_intermediate_restarts, & write_coarse_agrid_vel_rst, write_coarse_dgrid_vel_rst - + #ifdef INTERNAL_FILE_NML ! Read FVCORE namelist diff --git a/tools/coarse_grained_diagnostics.F90 b/tools/coarse_grained_diagnostics.F90 index 96e3ee35e..8f910abdd 100644 --- a/tools/coarse_grained_diagnostics.F90 +++ b/tools/coarse_grained_diagnostics.F90 @@ -14,10 +14,10 @@ module coarse_grained_diagnostics_mod block_edge_sum_x, block_edge_sum_y use time_manager_mod, only: time_type use tracer_manager_mod, only: get_tracer_index, get_tracer_names - + implicit none private - + type data_subtype real, dimension(:,:), pointer :: var2 => null() real, dimension(:,:,:), pointer :: var3 => null() @@ -124,7 +124,7 @@ subroutine populate_coarse_diag_type(Atm, coarse_diagnostics) coarse_diagnostics(index)%units = 'Pa' coarse_diagnostics(index)%reduction_method = AREA_WEIGHTED coarse_diagnostics(index)%data%var2 => Atm(tile_count)%ps(is:ie,js:je) - + if (.not. Atm(tile_count)%flagstruct%hydrostatic) then index = index + 1 coarse_diagnostics(index)%axes = 3 @@ -145,7 +145,7 @@ subroutine populate_coarse_diag_type(Atm, coarse_diagnostics) coarse_diagnostics(index)%reduction_method = MASS_WEIGHTED coarse_diagnostics(index)%data%var3 => Atm(tile_count)%w(is:ie,js:je,1:npz) endif - + do t = 1, n_tracers call get_tracer_names(MODEL_ATMOS, t, tracer_name, tracer_long_name, tracer_units) index = index + 1 @@ -171,7 +171,7 @@ subroutine populate_coarse_diag_type(Atm, coarse_diagnostics) coarse_diagnostics(index)%description = 'coarse-grained water vapor specific humidity tendency from physics' coarse_diagnostics(index)%units = 'kg/kg/s' coarse_diagnostics(index)%reduction_method = MASS_WEIGHTED - + index = index + 1 coarse_diagnostics(index)%axes = 3 coarse_diagnostics(index)%module_name = DYNAMICS @@ -292,7 +292,7 @@ subroutine populate_coarse_diag_type(Atm, coarse_diagnostics) coarse_diagnostics(index)%description = 'coarse-grained meridional wind tendency from nudging' coarse_diagnostics(index)%units = 'm/s/s' coarse_diagnostics(index)%reduction_method = MASS_WEIGHTED - + ! Vertically integrated diagnostics index = index + 1 coarse_diagnostics(index)%axes = 2 @@ -302,7 +302,7 @@ subroutine populate_coarse_diag_type(Atm, coarse_diagnostics) coarse_diagnostics(index)%units = 'kg/m**2/s' coarse_diagnostics(index)%vertically_integrated = .true. coarse_diagnostics(index)%reduction_method = AREA_WEIGHTED - + index = index + 1 coarse_diagnostics(index)%axes = 2 coarse_diagnostics(index)%module_name = DYNAMICS @@ -419,7 +419,7 @@ subroutine populate_coarse_diag_type(Atm, coarse_diagnostics) coarse_diagnostics(index)%units = 'kg/m s/s' coarse_diagnostics(index)%vertically_integrated = .true. coarse_diagnostics(index)%reduction_method = AREA_WEIGHTED - + ! iv =-1: winds ! iv = 0: positive definite scalars ! iv = 1: temperature @@ -471,7 +471,7 @@ subroutine populate_coarse_diag_type(Atm, coarse_diagnostics) coarse_diagnostics(index)%reduction_method = AREA_WEIGHTED coarse_diagnostics(index)%data%var3 => Atm(tile_count)%omga(is:ie,js:je,1:npz) coarse_diagnostics(index)%iv = -1 - + index = index + 1 coarse_diagnostics(index)%pressure_level = pressure_levels(p) coarse_diagnostics(index)%axes = 2 @@ -536,7 +536,7 @@ subroutine register_coarse_diagnostics(Atm, coarse_diagnostics, Time, & do index = 1, DIAG_SIZE if (trim(coarse_diagnostics(index)%name) == '') exit n_valid_diagnostics = index - enddo + enddo do index = 1, n_valid_diagnostics coarse_diagnostics(index)%id = register_diag_field( & @@ -553,7 +553,7 @@ subroutine register_coarse_diagnostics(Atm, coarse_diagnostics, Time, & call register_coarse_static_diagnostics(Atm, Time, axes_t, axes) end subroutine register_coarse_diagnostics - + ! Some diagnostics may only have memory allocated for them if they are requested subroutine maybe_allocate_reference_array(Atm, coarse_diagnostic) type(fv_atmos_type), target, intent(inout) :: Atm(:) @@ -656,7 +656,7 @@ subroutine maybe_allocate_reference_array(Atm, coarse_diagnostic) endif endif end subroutine maybe_allocate_reference_array - + subroutine fv_coarse_diag_init(Atm, Time, id_pfull, id_phalf, coarse_graining) type(fv_atmos_type), intent(inout) :: Atm(:) type(time_type), intent(in) :: Time @@ -670,7 +670,7 @@ subroutine fv_coarse_diag_init(Atm, Time, id_pfull, id_phalf, coarse_graining) call initialize_coarse_diagnostic_axes(coarse_graining%domain, coarse_graining%nx_coarse, & coarse_graining%id_x_coarse, coarse_graining%id_y_coarse, coarse_graining%id_xt_coarse, & coarse_graining%id_yt_coarse) - + coarse_graining%id_pfull = id_pfull coarse_graining%id_phalf = id_phalf @@ -698,7 +698,7 @@ subroutine initialize_coarse_diagnostic_axes(coarse_domain, & grid_y_coarse = (/ (j, j=1, nx_coarse + 1) /) grid_xt_coarse = (/ (i, i=1, nx_coarse) /) grid_yt_coarse = (/ (j, j=1, nx_coarse) /) - + id_xt_coarse = diag_axis_init('grid_xt_coarse', grid_xt_coarse, & 'index', 'x', 'x-index of cell center points', set_name='coarse_grid', & Domain2=coarse_domain, tile_count=tile_count) @@ -713,11 +713,11 @@ subroutine initialize_coarse_diagnostic_axes(coarse_domain, & 'index', 'y', 'y-index of cell corner points', set_name='coarse_grid', & Domain2=coarse_domain, tile_count=tile_count, domain_position=NORTH) end subroutine initialize_coarse_diagnostic_axes - + subroutine fv_coarse_diag(Atm, Time) type(fv_atmos_type), intent(in), target :: Atm(:) type(time_type), intent(in) :: Time - + real, allocatable :: work_2d(:,:), work_2d_coarse(:,:), work_3d_coarse(:,:,:) real, allocatable :: mass(:,:,:), height_on_interfaces(:,:,:), masked_area(:,:,:) real, allocatable :: phalf(:,:,:), upsampled_coarse_phalf(:,:,:) @@ -747,9 +747,9 @@ subroutine fv_coarse_diag(Atm, Time) endif if (need_3d_work_array) then - allocate(work_3d_coarse(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz)) + allocate(work_3d_coarse(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz)) if (trim(Atm(tile_count)%coarse_graining%strategy) .eq. PRESSURE_LEVEL) then - allocate(phalf(is:ie,js:je,1:npz+1)) + allocate(phalf(is:ie,js:je,1:npz+1)) allocate(upsampled_coarse_phalf(is:ie,js:je,1:npz+1)) call vertical_remapping_requirements( & @@ -835,7 +835,7 @@ subroutine fv_coarse_diag(Atm, Time) used = send_data(coarse_diagnostics(index)%id, work_3d_coarse, Time) endif endif - enddo + enddo end subroutine fv_coarse_diag subroutine coarse_grain_3D_field_on_model_levels(is, ie, js, je, is_coarse, ie_coarse, js_coarse, je_coarse, & @@ -920,7 +920,7 @@ subroutine coarse_grain_2D_field(is, ie, js, je, npz, is_coarse, ie_coarse, js_c real, allocatable :: work_2d(:,:) if (coarse_diag%pressure_level > 0 .or. coarse_diag%vertically_integrated & - .or. coarse_diag%scaled_by_specific_heat_and_vertically_integrated) then + .or. coarse_diag%scaled_by_specific_heat_and_vertically_integrated) then allocate(work_2d(is:ie,js:je)) endif @@ -1030,7 +1030,7 @@ subroutine get_need_mass_array(need_mass_array) need_mass_array = .false. do index = 1, DIAG_SIZE - if ((coarse_diagnostics(index)%axes == 3) .and. & + if ((coarse_diagnostics(index)%axes == 3) .and. & (trim(coarse_diagnostics(index)%reduction_method) .eq. MASS_WEIGHTED) .and. & (coarse_diagnostics(index)%id > 0)) then need_mass_array = .true. @@ -1048,7 +1048,7 @@ subroutine get_need_height_array(need_height_array) need_height_array = .false. do index = 1, DIAG_SIZE - if ((coarse_diagnostics(index)%axes == 2) .and. & + if ((coarse_diagnostics(index)%axes == 2) .and. & (coarse_diagnostics(index)%pressure_level > 0) .and. & (coarse_diagnostics(index)%id > 0)) then need_height_array = .true. @@ -1064,7 +1064,7 @@ subroutine get_need_masked_area_array(need_masked_area_array) need_masked_area_array = .false. do index = 1, DIAG_SIZE - if ((coarse_diagnostics(index)%axes == 3) .and. & + if ((coarse_diagnostics(index)%axes == 3) .and. & (trim(coarse_diagnostics(index)%reduction_method) .eq. AREA_WEIGHTED) .and. & (coarse_diagnostics(index)%id > 0)) then need_masked_area_array = .true. @@ -1181,7 +1181,7 @@ function ends_with(string, suffix) endif return end function ends_with - + subroutine vertically_integrate(is, ie, js, je, npz, delp, field, integrated_field) integer, intent(in) :: is, ie, js, je, npz real, intent(in) :: delp(is:ie,js:je,1:npz), field(is:ie,js:je,1:npz) @@ -1269,13 +1269,13 @@ subroutine register_coarse_static_diagnostics(Atm, Time, axes_t, axes) character(len=8) :: DYNAMICS = 'dynamics' real :: rad2deg = 180. / pi - + real, allocatable, dimension(:,:,:) :: grid_coarse, gridt_coarse real, allocatable, dimension(:,:) :: work_2d_coarse call get_fine_array_bounds(is, ie, js, je) call get_coarse_array_bounds(is_coarse, ie_coarse, js_coarse, je_coarse) - + id_grid_lon_coarse = register_static_field(DYNAMICS, 'grid_lon_coarse', & axes(1:2), 'longitude', 'degrees_E') id_grid_lat_coarse = register_static_field(DYNAMICS, 'grid_lat_coarse', & @@ -1292,7 +1292,7 @@ subroutine register_coarse_static_diagnostics(Atm, Time, axes_t, axes) axes_t(1:2), 'cell area', 'm**2') id_zsurf_coarse = register_static_field(DYNAMICS, 'zsurf_coarse', & axes_t(1:2), 'surface height', 'm') - + if (id_grid_lont_coarse .gt. 0 .or. id_grid_latt_coarse .gt. 0) then allocate(gridt_coarse(is_coarse:ie_coarse,js_coarse:je_coarse,1:2)) call compute_gridt_coarse(is, ie, js, je, is_coarse, ie_coarse, js_coarse, je_coarse, Atm, gridt_coarse) diff --git a/tools/coarse_grained_restart_files.F90 b/tools/coarse_grained_restart_files.F90 index fa3a318c7..c11bbdfe1 100644 --- a/tools/coarse_grained_restart_files.F90 +++ b/tools/coarse_grained_restart_files.F90 @@ -165,14 +165,14 @@ subroutine register_fv_core_coarse(tile_count, hydrostatic, hybrid_z, & filename, 'v', restart%v, domain=coarse_domain, position=EAST, & tile_count=tile_count) endif - + if (write_coarse_agrid_vel_rst) then id_restart = register_restart_field(restart%fv_core_coarse, & filename, 'ua', restart%ua, domain=coarse_domain, tile_count=tile_count) id_restart = register_restart_field(restart%fv_core_coarse, & filename, 'va', restart%va, domain=coarse_domain, tile_count=tile_count) endif - + if (.not. hydrostatic) then id_restart = register_restart_field(restart%fv_core_coarse, & filename, 'W', restart%w, domain=coarse_domain, mandatory=.false., tile_count=tile_count) @@ -281,7 +281,7 @@ subroutine coarse_grain_restart_data(Atm) call mpp_error(FATAL, error_message) endif end subroutine coarse_grain_restart_data - + subroutine coarse_grain_restart_data_on_model_levels(Atm) type(fv_atmos_type), intent(inout) :: Atm @@ -415,7 +415,7 @@ subroutine coarse_grain_fv_land_restart_data(Atm) Atm%oro(is:ie,js:je), Atm%coarse_graining%restart%oro) end subroutine coarse_grain_fv_land_restart_data - subroutine coarse_grain_fv_core_restart_data_on_pressure_levels(& + subroutine coarse_grain_fv_core_restart_data_on_pressure_levels(& Atm, phalf, coarse_phalf, coarse_phalf_on_fine, masked_mass_weights, masked_area_weights) type(fv_atmos_type), intent(inout) :: Atm real, intent(in) :: phalf(is-1:ie+1,js-1:je+1,1:npz+1) @@ -472,7 +472,7 @@ subroutine coarse_grain_fv_tracer_restart_data_on_pressure_levels( & real, allocatable :: remapped(:,:,:) character(len=64) :: tracer_name integer :: n_tracer - + allocate(remapped(is:ie,js:je,1:npz)) do n_tracer = 1, n_prognostic_tracers @@ -489,7 +489,7 @@ subroutine coarse_grain_fv_tracer_restart_data_on_pressure_levels( & Atm%coarse_graining%restart%q(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz,n_tracer)) endif enddo - + do n_tracer = n_prognostic_tracers + 1, n_tracers call vertically_remap_field(phalf(is:ie,js:je,1:npz+1), & Atm%qdiag(is:ie,js:je,1:npz,n_tracer), coarse_phalf_on_fine, Atm%ptop, remapped) @@ -503,7 +503,7 @@ subroutine compute_top_height(delz, phis, top_height) real, intent(in) :: delz(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz) real, intent(in) :: phis(is_coarse:ie_coarse,js_coarse:je_coarse) real, intent(out) :: top_height(is_coarse:ie_coarse,js_coarse:je_coarse) - + top_height = (phis / GRAV) - sum(delz, dim=3) end subroutine compute_top_height @@ -512,10 +512,10 @@ subroutine hydrostatic_delz(phalf, temp, sphum, delz) real, intent(in) :: temp(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz) real, intent(in) :: sphum(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz) real, intent(out) :: delz(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz) - + real, allocatable :: virtual_temp(:,:,:), dlogp(:,:,:) integer :: k - + allocate(virtual_temp(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz)) allocate(dlogp(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz)) @@ -530,7 +530,7 @@ subroutine delz_and_top_height_to_phis(top_height, delz, phis) real, intent(in) :: top_height(is_coarse:ie_coarse,js_coarse:je_coarse) real, intent(in) :: delz(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz) real, intent(out) :: phis(is_coarse:ie_coarse,js_coarse:je_coarse) - + phis = GRAV * (top_height + sum(delz, dim=3)) end subroutine delz_and_top_height_to_phis @@ -543,7 +543,7 @@ subroutine impose_hydrostatic_balance(Atm, coarse_phalf) allocate(top_height(is_coarse:ie_coarse,js_coarse:je_coarse)) sphum = get_tracer_index(MODEL_ATMOS, 'sphum') - + call compute_top_height(Atm%coarse_graining%restart%delz, Atm%coarse_graining%restart%phis, top_height) call hydrostatic_delz(coarse_phalf, Atm%coarse_graining%restart%pt, Atm%coarse_graining%restart%q(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz,sphum), Atm%coarse_graining%restart%delz) call delz_and_top_height_to_phis(top_height, Atm%coarse_graining%restart%delz, Atm%coarse_graining%restart%phis) @@ -556,7 +556,7 @@ subroutine compute_pressure_level_coarse_graining_requirements( & real, intent(out) :: coarse_phalf(is_coarse:ie_coarse,js_coarse:je_coarse,1:npz+1) real, intent(out) :: coarse_phalf_on_fine(is:ie,js:je,1:npz+1) real, intent(out), dimension(is:ie,js:je,1:npz) :: masked_mass_weights, masked_area_weights - + ! Do a halo update on delp before proceeding here, because the remapping procedure ! for the winds requires interpolating across tile edges. call mpp_update_domains(Atm%delp, Atm%domain, complete=.true.) diff --git a/tools/coarse_graining.F90 b/tools/coarse_graining.F90 index ccf91d53e..347ef29a7 100644 --- a/tools/coarse_graining.F90 +++ b/tools/coarse_graining.F90 @@ -4,7 +4,7 @@ module coarse_graining_mod use mpp_domains_mod, only: domain2d, mpp_define_io_domain, mpp_define_mosaic, mpp_get_compute_domain use fv_mapz_mod, only: mappm use mpp_mod, only: FATAL, input_nml_file, mpp_error, mpp_npes - + implicit none private @@ -14,7 +14,7 @@ module coarse_graining_mod block_upsample, mask_area_weights, PRESSURE_LEVEL, vertical_remapping_requirements, & vertically_remap_field, mask_mass_weights, remap_edges_along_x, remap_edges_along_y, & block_edge_sum_x, block_edge_sum_y - + interface block_sum module procedure block_sum_2d end interface block_sum @@ -26,7 +26,7 @@ module coarse_graining_mod interface block_edge_sum_y module procedure block_edge_sum_y_2d_full_input end interface block_edge_sum_y - + interface weighted_block_average module procedure weighted_block_average_2d module procedure weighted_block_average_3d_field_2d_weights @@ -42,7 +42,7 @@ module coarse_graining_mod module procedure weighted_block_edge_average_y_2d module procedure weighted_block_edge_average_y_3d_field_2d_weights end interface weighted_block_edge_average_y - + interface block_upsample module procedure block_upsample_2d module procedure block_upsample_3d @@ -68,7 +68,7 @@ module coarse_graining_mod integer :: coarsening_factor = 8 !< factor the coarse grid is downsampled by (e.g. 8 if coarsening from C384 to C48 resolution) integer :: coarse_io_layout(2) = (/1, 1/) !< I/O layout for coarse-grid fields character(len=64) :: strategy = 'model_level' !< Valid values are 'model_level' and 'pressure_level' - + namelist /coarse_graining_nml/ coarsening_factor, coarse_io_layout, strategy contains @@ -110,7 +110,7 @@ subroutine compute_nx_coarse(npx, coarsening_factor, nx_coarse) character(len=256) :: error_message integer :: nx - + nx = npx - 1 if (coarsening_factor < 1) then @@ -134,7 +134,7 @@ subroutine assert_valid_domain_layout(nx_coarse, layout) layout_x = layout(1) layout_y = layout(2) - if (mod(nx_coarse, layout_x) > 0 .or. mod(nx_coarse, layout_y) > 0) then + if (mod(nx_coarse, layout_x) > 0 .or. mod(nx_coarse, layout_y) > 0) then write(error_message, *) 'coarse_graining_init: domain decomposition layout does not evenly divide the coarse grid.' call mpp_error(FATAL, error_message) endif @@ -189,7 +189,7 @@ subroutine compute_mass_weights(area, delp, mass) mass(:,:,k) = area * delp(:,:,k) enddo end subroutine compute_mass_weights - + subroutine block_sum_2d(fine, coarse) real, intent(in) :: fine(is:ie,js:je) real, intent(out) :: coarse(is_coarse:ie_coarse,js_coarse:je_coarse) @@ -205,7 +205,7 @@ subroutine block_sum_2d(fine, coarse) enddo enddo end subroutine - + subroutine weighted_block_average_2d(weights, fine, coarse) real, intent(in) :: weights(is:ie,js:je), fine(is:ie,js:je) real, intent(out) :: coarse(is_coarse:ie_coarse,js_coarse:je_coarse) @@ -258,7 +258,7 @@ subroutine block_edge_sum_x_2d(fine, coarse) enddo enddo end subroutine block_edge_sum_x_2d - + subroutine weighted_block_edge_average_x_2d(weights, fine, coarse) real, intent(in) :: weights(is:ie,js:je+1) real, intent(in) :: fine(is:ie,js:je+1) @@ -845,7 +845,7 @@ subroutine remap_edges_along_y(field, phalf, dy, ptop, result) ! 6. Coarsen the remapped field call weighted_block_edge_average_y_pre_downsampled(remapped, dy, result, mask, npz) end subroutine remap_edges_along_y - + subroutine block_edge_sum_x_2d_full_input(fine, coarse) real, intent(in) :: fine(is:ie,js:je+1) real, intent(out) :: coarse(is_coarse:ie_coarse,js_coarse:je_coarse+1) diff --git a/tools/fv_diagnostics.F90 b/tools/fv_diagnostics.F90 index 41caffca9..66266271b 100644 --- a/tools/fv_diagnostics.F90 +++ b/tools/fv_diagnostics.F90 @@ -48,11 +48,11 @@ module fv_diagnostics_mod use mpp_io_mod, only: mpp_flush use sat_vapor_pres_mod, only: compute_qs, lookup_es - use fv_arrays_mod, only: max_step + use fv_arrays_mod, only: max_step use gfdl_mp_mod, only: wqs1, qsmith_init, c_liq use fv_diag_column_mod, only: fv_diag_column_init, sounding_column, debug_column - + implicit none private @@ -84,8 +84,8 @@ module fv_diagnostics_mod real, parameter :: rad2deg = 180./pi logical :: do_diag_sonde, do_diag_debug integer :: sound_freq - logical :: prt_sounding = .false. - + logical :: prt_sounding = .false. + ! tracers character(len=128) :: tname character(len=256) :: tlongname, tunits @@ -96,9 +96,9 @@ module fv_diagnostics_mod public :: prt_mass, prt_minmax, ppme, fv_diag_init_gn, z_sum, sphum_ll_fix, eqv_pot, qcly0, gn public :: prt_height, prt_gb_nh_sh, interpolate_vertical, rh_calc, get_height_field, dbzcalc public :: max_vv, get_vorticity, max_uh - public :: max_vorticity, max_vorticity_hy1, bunkers_vector, helicity_relative_CAPS + public :: max_vorticity, max_vorticity_hy1, bunkers_vector, helicity_relative_CAPS public :: cs3_interpolator, get_height_given_pressure - + integer, parameter :: MAX_PLEVS = 31 #ifdef FEWER_PLEVS integer :: nplev = 11 !< # of levels in plev interpolated standard level output, with levels given by levs. 11 by default @@ -126,7 +126,7 @@ module fv_diagnostics_mod !Constants #include - + contains subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) @@ -375,7 +375,7 @@ subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) call mpp_error(NOTE, "fv_diag_plevs_nml: k500 set incorrectly, finding closest entry in plevs") k500 = minloc(abs(levs(1:nplev)-500),1) endif - + nplev_ave = 0 if (levs_ave(1) > 0 ) then do i=1,MAX_PLEVS-1 @@ -388,7 +388,7 @@ subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) nplev_ave = nplev_ave + 1 enddo end if - + id_plev = diag_axis_init('plev', levs(1:nplev)*1.0, 'mb', 'z', & 'actual pressure level', direction=-1, set_name="dynamics") @@ -684,7 +684,7 @@ subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) id_qs_dt_phys = register_diag_field ( trim(field), 'qs_dt_phys', axes(1:3), Time, & 'snow water tendency from physics', 'kg/kg/s', missing_value=missing_value ) if (id_qs_dt_phys > 0) allocate (Atm(n)%phys_diag%phys_qs_dt(isc:iec,jsc:jec,npz)) - + idiag%id_T_dt_sg = register_diag_field ( trim(field), 'T_dt_sg', axes(1:3), Time, & 'temperature tendency from 2dz subgrid mixing', 'K/s', missing_value=missing_value ) idiag%id_u_dt_sg = register_diag_field ( trim(field), 'u_dt_sg', axes(1:3), Time, & @@ -735,7 +735,7 @@ subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) if ((id_v_dt_nudge > 0) .and. (.not. allocated(Atm(n)%nudge_diag%nudge_v_dt))) then allocate (Atm(n)%nudge_diag%nudge_v_dt(isc:iec,jsc:jec,npz)) Atm(n)%nudge_diag%nudge_v_dt(isc:iec,jsc:jec,1:npz) = 0.0 - endif + endif endif ! @@ -1321,7 +1321,7 @@ subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) call fv_diag_column_init(Atm(n), yr_init, mo_init, dy_init, hr_init, do_diag_debug, do_diag_sonde, sound_freq) - + end subroutine fv_diag_init @@ -1677,7 +1677,7 @@ subroutine fv_diag(Atm, zvir, Time, print_freq) if (id_delp_dt_nudge > 0) used=send_data(id_delp_dt_nudge, Atm(n)%nudge_diag%nudge_delp_dt(isc:iec,jsc:jec,1:npz), Time) if (id_u_dt_nudge > 0) used=send_data(id_u_dt_nudge, Atm(n)%nudge_diag%nudge_u_dt(isc:iec,jsc:jec,1:npz), Time) if (id_v_dt_nudge > 0) used=send_data(id_v_dt_nudge, Atm(n)%nudge_diag%nudge_v_dt(isc:iec,jsc:jec,1:npz), Time) - + if(id_c15>0 .or. id_c25>0 .or. id_c35>0 .or. id_c45>0) then call wind_max(isc, iec, jsc, jec ,isd, ied, jsd, jed, Atm(n)%ua(isc:iec,jsc:jec,npz), & Atm(n)%va(isc:iec,jsc:jec,npz), ws_max, Atm(n)%domain) @@ -1878,7 +1878,7 @@ subroutine fv_diag(Atm, zvir, Time, print_freq) call interpolate_z(isc, iec, jsc, jec, npz, 550., a3, wk, a2) used = send_data( id_pv550K, a2, Time) endif - deallocate ( a3 ) + deallocate ( a3 ) if (prt_minmax) call prt_maxmin('PV', wk, isc, iec, jsc, jec, 0, 1, 1.) endif @@ -3281,7 +3281,7 @@ subroutine fv_diag(Atm, zvir, Time, print_freq) allocate(a3(isc:iec,jsc:jec,nplev_ave)) if (allocated(a2)) deallocate(a2) allocate(a2(isc:iec,nplev_ave+1)) - + !Use logp to interpolate temperature do k=1,nplev_ave+1 a2(:,k) = log(real(levs_ave(k))*100.) @@ -3332,7 +3332,7 @@ subroutine fv_diag(Atm, zvir, Time, print_freq) deallocate(a2) deallocate(a3) !!! END LAYER AVERAGED DIAGNOSTICS - + if (allocated(a2)) deallocate(a2) allocate ( a2(isc:iec,jsc:jec) ) @@ -5739,7 +5739,7 @@ subroutine max_vorticity(is, ie, js, je, ng, km, zvir, sphum, delz, q, hydrostat maxvort(i,j) = max(maxvort(i,j),vort(i,j,k)) else maxvort(i,j) = max(maxvort(i,j),vort(i,j,k)) - EXIT K_LOOP + EXIT K_LOOP endif enddo K_LOOP ! maxvorthy1(i,j)=max(maxvorthy1(i,j),vort(i,j,km)) @@ -5796,7 +5796,7 @@ subroutine max_uh(is, ie, js, je, ng, km, zvir, sphum, uphmax,uphmin, & if(w(i,j,k).lt.0)then uh(i,j) = 0. EXIT K_LOOP - endif + endif uh(i,j) = vort(i,j,k)*w(i,j,k)*(zh(i) - z_bot) below(i) = .false. ! Compute mean winds below z_top @@ -5815,15 +5815,15 @@ subroutine max_uh(is, ie, js, je, ng, km, zvir, sphum, uphmax,uphmin, & EXIT K_LOOP endif enddo K_LOOP - if (uh(i,j) > uphmax(i,j)) then + if (uh(i,j) > uphmax(i,j)) then uphmax(i,j) = uh(i,j) - elseif (uh(i,j) < uphmin(i,j)) then + elseif (uh(i,j) < uphmin(i,j)) then uphmin(i,j) = uh(i,j) - endif + endif enddo ! i-loop enddo ! j-loop - end subroutine max_uh + end subroutine max_uh subroutine max_vv(is,ie,js,je,npz,ng,up2,dn2,pe,w) ! !INPUT PARAMETERS: @@ -5835,14 +5835,14 @@ subroutine max_vv(is,ie,js,je,npz,ng,up2,dn2,pe,w) do j=js,je do i=is,ie do k=3,npz - if (pe(i,k,j) >= 100.e2) then + if (pe(i,k,j) >= 100.e2) then up2(i,j) = max(up2(i,j),w(i,j,k)) dn2(i,j) = min(dn2(i,j),w(i,j,k)) endif enddo enddo enddo - end subroutine max_vv + end subroutine max_vv !####################################################################### diff --git a/tools/fv_nggps_diag.F90 b/tools/fv_nggps_diag.F90 index 08e891f78..5456cb876 100644 --- a/tools/fv_nggps_diag.F90 +++ b/tools/fv_nggps_diag.F90 @@ -1,22 +1,22 @@ !*********************************************************************** -!* GNU Lesser General Public License +!* GNU Lesser General Public License !* !* This file is part of the FV3 dynamical core. !* -!* The FV3 dynamical core is free software: you can redistribute it +!* The FV3 dynamical core is free software: you can redistribute it !* and/or modify it under the terms of the !* GNU Lesser General Public License as published by the -!* Free Software Foundation, either version 3 of the License, or +!* Free Software Foundation, either version 3 of the License, or !* (at your option) any later version. !* -!* The FV3 dynamical core is distributed in the hope that it will be -!* useful, but WITHOUT ANYWARRANTY; without even the implied warranty -!* of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. +!* The FV3 dynamical core is distributed in the hope that it will be +!* useful, but WITHOUT ANYWARRANTY; without even the implied warranty +!* of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. !* See the GNU General Public License for more details. !* !* You should have received a copy of the GNU Lesser General Public -!* License along with the FV3 dynamical core. +!* License along with the FV3 dynamical core. !* If not, see . !*********************************************************************** @@ -78,7 +78,7 @@ module fv_nggps_diags_mod use field_manager_mod, only: MODEL_ATMOS use fv_diagnostics_mod, only: range_check, dbzcalc,max_vv,get_vorticity, & max_uh,max_vorticity,bunkers_vector, & - helicity_relative_CAPS,max_vorticity_hy1 + helicity_relative_CAPS,max_vorticity_hy1 use fv_arrays_mod, only: fv_atmos_type use mpp_domains_mod, only: domain1d, domainUG #ifdef MULTI_GASES @@ -208,7 +208,7 @@ subroutine fv_nggps_diag_init(Atm, axes, Time) windvect = 0. endif - if( Atm(n)%flagstruct%hydrostatic ) then + if( Atm(n)%flagstruct%hydrostatic ) then id_pfhy = register_diag_field ( trim(file_name), 'pfhy', axes(1:3), Time, & 'hydrostatic pressure', 'pa', missing_value=missing_value ) if (id_pfhy>0) then @@ -351,7 +351,7 @@ subroutine fv_nggps_diag_init(Atm, axes, Time) if( id_wmaxup > 0) then allocate ( up2(isco:ieco,jsco:jeco) ) kstt_wup = nlevs+1; kend_wup = nlevs+1 - nlevs = nlevs + 1 + nlevs = nlevs + 1 endif id_wmaxdn = register_diag_field ( trim(file_name), 'wmaxdn',axes(1:2), Time, & 'Max hourly downdraft velocity', 'm/s', missing_value=missing_value ) @@ -468,7 +468,7 @@ subroutine fv_nggps_diag(Atm, zvir, Time) !--- A-GRID WINDS if ( .not. allocated(buffer_dyn)) allocate(buffer_dyn(isco:ieco,jsco:jeco,nlevs)) if(id_ua > 0) call store_data(id_ua, Atm(n)%ua(isco:ieco,jsco:jeco,:), Time, kstt_ua, kend_ua) - + if(id_va > 0) call store_data(id_va, Atm(n)%va(isco:ieco,jsco:jeco,:), Time, kstt_va, kend_va) !--- set up 3D wind vector @@ -525,7 +525,7 @@ subroutine fv_nggps_diag(Atm, zvir, Time) if( Atm(n)%flagstruct%hydrostatic .and. id_pfhy > 0 ) then do k=1,npzo do j=jsco,jeco - do i=isco,ieco + do i=isco,ieco wk(i,j,k) = 0.5 *(Atm(n)%pe(i,k,j)+Atm(n)%pe(i,k+1,j)) enddo enddo @@ -538,7 +538,7 @@ subroutine fv_nggps_diag(Atm, zvir, Time) if(id_delp > 0 .or. ((.not. Atm(n)%flagstruct%hydrostatic) .and. id_pfnh > 0)) then do k=1,npzo do j=jsco,jeco - do i=isco,ieco + do i=isco,ieco wk(i,j,k) = Atm(n)%delp(i,j,k)*(1.-sum(Atm(n)%q(i,j,k,2:Atm(n)%flagstruct%nwat))) enddo enddo @@ -634,7 +634,7 @@ subroutine fv_nggps_diag(Atm, zvir, Time) ! 'rdgas=',rdgas,'grav=',grav,'stndrd_atmos_lapse=',stndrd_atmos_lapse,rdgas/grav*stndrd_atmos_lapse call store_data(id_ps, wk, Time, kstt_ps, kend_ps) endif - + if( id_hs > 0) then do j=jsco,jeco do i=isco,ieco @@ -653,7 +653,7 @@ subroutine fv_nggps_diag(Atm, zvir, Time) endif deallocate ( wk ) - !---u and v comp of storm motion, 0-1, 0-3km SRH + !---u and v comp of storm motion, 0-1, 0-3km SRH if ( id_ustm > 0 .or. id_vstm > 0 .or. id_srh01 > 0 .or. id_srh03 > 0) then if ( id_ustm > 0 .and. id_vstm > 0 .and. id_srh01 > 0 .and. id_srh03 > 0) then call bunkers_vector(isco,ieco,jsco,jeco,ngc,npzo,zvir,sphum,ustm,vstm, & @@ -696,12 +696,12 @@ subroutine fv_nggps_diag(Atm, zvir, Time) if ( id_maxvort02 > 0) then call store_data(id_maxvort02, maxvort02, Time, kstt_maxvort02, kend_maxvort02) endif - !--- max hourly hybrid lev 1 vert. vorticity + !--- max hourly hybrid lev 1 vert. vorticity if ( id_maxvorthy1 > 0) then call store_data(id_maxvorthy1, maxvorthy1, Time, kstt_maxvorthy1, kend_maxvorthy1) endif -! - !--- max hourly updraft velocity +! + !--- max hourly updraft velocity if ( id_wmaxup > 0) then call store_data(id_wmaxup, up2, Time, kstt_wup, kend_wup) endif @@ -709,7 +709,7 @@ subroutine fv_nggps_diag(Atm, zvir, Time) if ( id_wmaxdn > 0) then call store_data(id_wmaxdn, dn2, Time, kstt_wdn, kend_wdn) endif - !--- max hourly max 0-3km updraft helicity + !--- max hourly max 0-3km updraft helicity if ( .not.Atm(n)%flagstruct%hydrostatic .and. id_uhmax03 > 0) then call store_data(id_uhmax03, uhmax03, Time, kstt_uhmax03, kend_uhmax03) endif @@ -718,7 +718,7 @@ subroutine fv_nggps_diag(Atm, zvir, Time) if ( .not.Atm(n)%flagstruct%hydrostatic .and. id_uhmin03 > 0) then call store_data(id_uhmin03, uhmin03, Time, kstt_uhmin03, kend_uhmin03) endif -! +! !--- max hourly max 2-5km updraft helicity if ( .not.Atm(n)%flagstruct%hydrostatic .and. id_uhmax25 > 0) then call store_data(id_uhmax25, uhmax25, Time, kstt_uhmax25, kend_uhmax25) @@ -743,7 +743,7 @@ subroutine fv_nggps_tavg(Atm, Time_step_atmos,avg_max_length,zvir) real, save :: first_time = 0. integer, save :: kdtt = 0 real :: avg_max_length - real,dimension(:,:,:),allocatable :: vort + real,dimension(:,:,:),allocatable :: vort n = 1 ngc = Atm(n)%ng nq = size (Atm(n)%q,4) @@ -757,7 +757,7 @@ subroutine fv_nggps_tavg(Atm, Time_step_atmos,avg_max_length,zvir) !abort ! if(id_wmaxup > 0 .and. id_wmaxdn > 0 .and. id_uhmax03 > 0 .and. id_uhmin03 > 0 & - .and. id_uhmax25 > 0 .and. id_uhmin25 > 0 .and. id_maxvort01 > 0 & + .and. id_uhmax25 > 0 .and. id_uhmin25 > 0 .and. id_maxvort01 > 0 & .and. id_maxvorthy1 > 0 .and. id_maxvort02 > 0) then allocate ( vort(isco:ieco,jsco:jeco,npzo) ) if (first_call) then @@ -1003,7 +1003,7 @@ subroutine fv_dyn_bundle_setup(axes, dyn_bundle, fcst_grid, quilting, rc) endif do id = 1,num_axes - axis_length = get_axis_global_length(axes(id)) + axis_length = get_axis_global_length(axes(id)) allocate(axis_data(axis_length)) call get_diag_axis( axes(id), axis_name(id), units, long_name, cart_name, & direction, edges, Domain, DomainU, axis_data, & @@ -1369,7 +1369,7 @@ subroutine add_field_to_bundle(var_name,long_name,units,cell_methods, axes,dyn_g real(4),dimension(:,:), pointer :: temp_r2d logical, save :: first=.true. ! -!*** create esmf field +!*** create esmf field if( present(l3Dvector) ) then temp_r4d => windvect(1:3,isco:ieco,jsco:jeco,kstt:kend) call ESMF_LogWrite('create winde vector esmf field', ESMF_LOGMSG_INFO, rc=rc) @@ -1377,7 +1377,7 @@ subroutine add_field_to_bundle(var_name,long_name,units,cell_methods, axes,dyn_g line=__LINE__, & file=__FILE__)) & return ! bail out -!jw field = ESMF_FieldCreate(dyn_grid, temp_r4d, datacopyflag=ESMF_DATACOPY_VALUE, +!jw field = ESMF_FieldCreate(dyn_grid, temp_r4d, datacopyflag=ESMF_DATACOPY_VALUE, field = ESMF_FieldCreate(dyn_grid, temp_r4d, datacopyflag=ESMF_DATACOPY_REFERENCE, & gridToFieldMap=(/2,3/), ungriddedLBound=(/1,kstt/), ungriddedUBound=(/3,kend/), & name="windvector", indexFlag=ESMF_INDEX_DELOCAL, rc=rc) diff --git a/tools/fv_nudge.F90 b/tools/fv_nudge.F90 index 912745b09..75a92bf5a 100644 --- a/tools/fv_nudge.F90 +++ b/tools/fv_nudge.F90 @@ -1366,7 +1366,7 @@ subroutine fv_nwp_nudge_init(time, axes, npz, zvir, ak, bk, ts, phis, gridstruct call close_ncfile( ncid ) ! Note: definition of NCEP hybrid is p(k) = a(k)*1.E5 + b(k)*ps - if ( .not. using_merra2) then + if ( .not. using_merra2) then ! This is not needed for MERRA2 data ak0(:) = ak0(:) * 1.E5 endif From 3b104ca5fe786bb6bc742101a43babc09b8387c6 Mon Sep 17 00:00:00 2001 From: Rusty Benson Date: Wed, 31 Mar 2021 13:34:48 -0400 Subject: [PATCH 04/52] fixes missing argument in store_data for case where GFS_PHYS macro not enabled --- tools/fv_nggps_diag.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/tools/fv_nggps_diag.F90 b/tools/fv_nggps_diag.F90 index 5456cb876..27bd72dfa 100644 --- a/tools/fv_nggps_diag.F90 +++ b/tools/fv_nggps_diag.F90 @@ -584,7 +584,7 @@ subroutine fv_nggps_diag(Atm, zvir, Time) endif #else !--- DELP - if(id_delp > 0) call store_data(id_delp, Atm(n)%delp(isco:ieco,jsco:jeco,:), Time, kstt_delp) + if(id_delp > 0) call store_data(id_delp, Atm(n)%delp(isco:ieco,jsco:jeco,:), Time, kstt_delp, kend_delp) !--- Surface Pressure (PS) if( id_ps > 0) then From 0c3a1ba846a6bc0183127d73a7d12ed676d75db8 Mon Sep 17 00:00:00 2001 From: Rusty Benson Date: Fri, 2 Apr 2021 18:04:32 -0400 Subject: [PATCH 05/52] add in test for do_cube_transform in fv_grid_tool::init_grid --- tools/fv_grid_tools.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/tools/fv_grid_tools.F90 b/tools/fv_grid_tools.F90 index aed1cc50f..36f5ef7ae 100644 --- a/tools/fv_grid_tools.F90 +++ b/tools/fv_grid_tools.F90 @@ -666,7 +666,7 @@ subroutine init_grid(Atm, grid_name, grid_file, npx, npy, npz, ndims, nregions, Atm%flagstruct%target_lon, Atm%flagstruct%target_lat, & n, grid_global(1:npx,1:npy,1,n), grid_global(1:npx,1:npy,2,n)) enddo - else + elseif ( Atm%flagstruct%do_cube_transform) then do n=1,nregions call cube_transform(Atm%flagstruct%stretch_fac, 1, npx, 1, npy, & Atm%flagstruct%target_lon, Atm%flagstruct%target_lat, & From 84fb058b2d0ff524ca663934b53edfc6e8dd57fd Mon Sep 17 00:00:00 2001 From: Rusty Benson Date: Mon, 5 Apr 2021 09:06:51 -0400 Subject: [PATCH 06/52] fixes bug in regional bc time calculation in fv_tracer2d.F90 --- model/fv_tracer2d.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/model/fv_tracer2d.F90 b/model/fv_tracer2d.F90 index 5488c4a13..fd298279e 100644 --- a/model/fv_tracer2d.F90 +++ b/model/fv_tracer2d.F90 @@ -715,7 +715,7 @@ subroutine tracer_2d_nested(q, dp1, mfx, mfy, cx, cy, gridstruct, bd, domain, np if (gridstruct%regional) then !This is more accurate than the nested BC calculation ! since it takes into account varying nsplit - reg_bc_update_time=current_time_in_seconds+(real(n_map-1) + real(it-1)/frac)*dt + reg_bc_update_time=current_time_in_seconds+(real(n_map-1) + real(it-1)*frac)*dt do iq=1,nq call regional_boundary_update(q(:,:,:,iq), 'q', & isd, ied, jsd, jed, npz, & From fe683c8b4826c131ed7ba742b4b5f484fc5f6488 Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Wed, 21 Apr 2021 10:44:37 -0400 Subject: [PATCH 07/52] Updating dimension string arrays to address GNU compilation errors. --- model/fv_regional_bc.F90 | 15 ++- tools/coarse_grained_restart_files.F90 | 68 ++++++++++--- tools/external_ic.F90 | 131 +++++++++++++++++-------- tools/fv_io.F90 | 22 +++-- 4 files changed, 169 insertions(+), 67 deletions(-) diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index 2e33291e8..3d7be4038 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -6019,6 +6019,11 @@ subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) integer, allocatable, dimension(:) :: pelist character(len=1) :: stagname integer :: isection_s, isection_e, jsection_s, jsection_e + character(len=8), dimension(3) :: dim_names_3d + + dim_names_3d(1) = "grid_xt" + dim_names_3d(2) = "grid_yt" + dim_names_3d(3) = "lev" write(fname,"(A,A,A,I1.1,A)") "regional_",name,".tile", 7 , ".nc" write(0,*)'dump_field_3d: file name = |', trim(fname) , '|' @@ -6102,7 +6107,7 @@ subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) call register_global_attribute(fileobj, "jhalo_shift", halo ) call register_global_attribute(fileobj, "hstagger", stagname ) - call register_field(fileobj, name, "double", (/"grid_xt", "grid_yt", "lev"/)) + call register_field(fileobj, name, "double", dim_names_3d) call write_data(fileobj, name, glob_field) @@ -6130,6 +6135,12 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) character(len=1) :: stagname integer :: isection_s, isection_e, jsection_s, jsection_e + character(len=8), dimension(3) :: dim_names_3d + + dim_names_3d(1) = "grid_xt" + dim_names_3d(2) = "grid_yt" + dim_names_3d(3) = "lev" + write(fname,"(A,A,A,I1.1,A)") "regional_",name,".tile", 7 , ".nc" ! write(0,*)'dump_field_3d: file name = |', trim(fname) , '|' @@ -6205,7 +6216,7 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) call register_global_attribute(fileobj, "jhalo_shift", halo ) call register_global_attribute(fileobj, "hstagger", stagname ) - call register_field(fileobj, name, "double", (/"grid_xt", "grid_yt", "lev"/)) + call register_field(fileobj, name, "double", dim_names_3d) call write_data(fileobj, name, glob_field) diff --git a/tools/coarse_grained_restart_files.F90 b/tools/coarse_grained_restart_files.F90 index ee50e438b..6457349b3 100644 --- a/tools/coarse_grained_restart_files.F90 +++ b/tools/coarse_grained_restart_files.F90 @@ -177,9 +177,24 @@ subroutine register_fv_core_coarse(hydrostatic, hybrid_z, & type(coarse_restart_type), intent(inout) :: restart character(len=*), optional, intent(in) :: timestamp + character(len=8), dimension(4) :: dim_names_4d, dim_names_4d2, dim_names_4d3 + character(len=8), dimension(3) :: dim_names_3d character(len=64) :: filename integer, dimension(1) :: zsize + dim_names_4d(1) = "xaxis_1" + dim_names_4d(2) = "yaxis_1" + dim_names_4d(3) = "zaxis_1" + dim_names_4d(4) = "Time" + dim_names_4d2 = dim_names_4d + dim_names_4d2(1) = "xaxis_2" + dim_names_4d2(2) = "yaxis_2" + dim_names_4d3 = dim_names_4d + dim_names_4d3(2) = "yaxis_2" + dim_names_3d(1) = "xaxis_1" + dim_names_3d(2) = "yaxis_2" + dim_names_3d(3) = "Time" + if (present(timestamp)) then filename = 'RESTART/'//trim(timestamp)//'.fv_core_coarse.res.nc' else @@ -194,35 +209,35 @@ subroutine register_fv_core_coarse(hydrostatic, hybrid_z, & if (write_coarse_dgrid_vel_rst) then call register_restart_field(restart%fv_core_coarse, & - 'u', restart%u, (/"xaxis_1","yaxis_1","zaxis_1","Time"/)) + 'u', restart%u, dim_names_4d) call register_restart_field(restart%fv_core_coarse, & - 'v', restart%v, (/"xaxis_2","yaxis_2","zaxis_1","Time"/)) + 'v', restart%v, dim_names_4d2) endif if (write_coarse_agrid_vel_rst) then call register_restart_field(restart%fv_core_coarse, & - 'ua', restart%ua, (/"xaxis_1","yaxis_2","zaxis_1","Time"/)) + 'ua', restart%ua, dim_names_4d3) call register_restart_field(restart%fv_core_coarse, & - 'va', restart%va, (/"xaxis_1","yaxis_2","zaxis_1","Time"/)) + 'va', restart%va, dim_names_4d3) endif if (.not. hydrostatic) then call register_restart_field(restart%fv_core_coarse, & - 'W', restart%w, (/"xaxis_1","yaxis_2","zaxis_1","Time"/), is_optional=.true.) + 'W', restart%w, dim_names_4d3, is_optional=.true.) call register_restart_field(restart%fv_core_coarse, & - 'DZ', restart%delz, (/"xaxis_1","yaxis_2","zaxis_1","Time"/), is_optional=.true.) + 'DZ', restart%delz, dim_names_4d3, is_optional=.true.) if (hybrid_z) then call register_restart_field(restart%fv_core_coarse, & - 'ZE0', restart%ze0, (/"xaxis_1","yaxis_2","zaxis_1","Time"/), is_optional=.false.) + 'ZE0', restart%ze0, dim_names_4d3, is_optional=.false.) endif endif call register_restart_field(restart%fv_core_coarse, & - 'T', restart%pt, (/"xaxis_1","yaxis_2","zaxis_1","Time"/)) + 'T', restart%pt, dim_names_4d3) call register_restart_field(restart%fv_core_coarse, & - 'delp', restart%delp, (/"xaxis_1","yaxis_2","zaxis_1","Time"/)) + 'delp', restart%delp, dim_names_4d3) call register_restart_field(restart%fv_core_coarse, & - 'phis', restart%phis, (/"xaxis_1","yaxis_2","Time"/)) + 'phis', restart%phis, dim_names_3d) endif end subroutine register_fv_core_coarse @@ -231,10 +246,16 @@ subroutine register_fv_tracer_coarse(coarse_domain, restart, timestamp) type(coarse_restart_type), intent(inout) :: restart character(len=*), optional, intent(in) :: timestamp + character(len=8), dimension(4) :: dim_names_4d character(len=64) :: filename, tracer_name integer :: n_tracer integer, dimension(1) :: zsize + dim_names_4d(1) = "xaxis_1" + dim_names_4d(2) = "yaxis_1" + dim_names_4d(3) = "zaxis_1" + dim_names_4d(4) = "Time" + if (present(timestamp)) then filename = 'RESTART/'//trim(timestamp)//'.fv_tracer_coarse.res.nc' else @@ -251,7 +272,7 @@ subroutine register_fv_tracer_coarse(coarse_domain, restart, timestamp) call get_tracer_names(MODEL_ATMOS, n_tracer, tracer_name) call set_tracer_profile(MODEL_ATMOS, n_tracer, restart%q(:,:,:,n_tracer)) call register_restart_field(restart%fv_tracer_coarse, & - tracer_name, restart%q(:,:,:,n_tracer), (/"xaxis_1","yaxis_1","zaxis_1","Time"/), & + tracer_name, restart%q(:,:,:,n_tracer), dim_names_4d, & is_optional=.true.) enddo @@ -259,7 +280,7 @@ subroutine register_fv_tracer_coarse(coarse_domain, restart, timestamp) call get_tracer_names(MODEL_ATMOS, n_tracer, tracer_name) call set_tracer_profile(MODEL_ATMOS, n_tracer, restart%qdiag(:,:,:,n_tracer)) call register_restart_field(restart%fv_tracer_coarse, & - tracer_name, restart%qdiag(:,:,:,n_tracer), (/"xaxis_1","yaxis_1","zaxis_1","Time"/), & + tracer_name, restart%qdiag(:,:,:,n_tracer), dim_names_4d, & is_optional=.true.) enddo endif @@ -270,8 +291,13 @@ subroutine register_fv_srf_wnd_coarse(coarse_domain, restart, timestamp) type(coarse_restart_type), intent(inout) :: restart character(len=*), optional, intent(in) :: timestamp + character(len=8), dimension(3) :: dim_names_3d character(len=64) :: filename + dim_names_3d(1) = "xaxis_1" + dim_names_3d(2) = "yaxis_1" + dim_names_3d(3) = "Time" + if (present(timestamp)) then filename = 'RESTART/'//trim(timestamp)//'.fv_srf_wnd_coarse.res.nc' else @@ -284,9 +310,9 @@ subroutine register_fv_srf_wnd_coarse(coarse_domain, restart, timestamp) call fv_io_register_axis(restart%fv_srf_wnd_coarse, numx=1 ,numy=1, xpos=(/CENTER/) ,ypos=(/CENTER/)) call register_restart_field(restart%fv_srf_wnd_coarse, & - 'u_srf', restart%u_srf, (/"xaxis_1","yaxis_1","Time"/)) + 'u_srf', restart%u_srf, dim_names_3d) call register_restart_field(restart%fv_srf_wnd_coarse, & - 'v_srf', restart%v_srf, (/"xaxis_1","yaxis_1","Time"/)) + 'v_srf', restart%v_srf, dim_names_3d) endif end subroutine register_fv_srf_wnd_coarse @@ -295,8 +321,13 @@ subroutine register_mg_drag_coarse(coarse_domain, restart, timestamp) type(coarse_restart_type), intent(out) :: restart character(len=*), optional, intent(in) :: timestamp + character(len=8), dimension(3) :: dim_names_3d character(len=64) :: filename + dim_names_3d(1) = "xaxis_1" + dim_names_3d(2) = "yaxis_1" + dim_names_3d(3) = "Time" + if (present(timestamp)) then filename = 'RESTART/'//trim(timestamp)//'.mg_drag_coarse.res.nc' else @@ -309,7 +340,7 @@ subroutine register_mg_drag_coarse(coarse_domain, restart, timestamp) call fv_io_register_axis(restart%mg_drag_coarse, numx=1, numy=1, xpos=(/CENTER/), ypos=(/CENTER/)) call register_restart_field(restart%mg_drag_coarse, & - 'ghprime', restart%sgh, (/"xaxis_1","yaxis_1","Time"/)) + 'ghprime', restart%sgh, dim_names_3d) endif end subroutine register_mg_drag_coarse @@ -318,8 +349,13 @@ subroutine register_fv_land_coarse(coarse_domain, restart, timestamp) type(coarse_restart_type), intent(inout) :: restart character(len=*), optional, intent(in) :: timestamp + character(len=8), dimension(3) :: dim_names_3d character(len=64) :: filename + dim_names_3d(1) = "xaxis_1" + dim_names_3d(2) = "yaxis_1" + dim_names_3d(3) = "Time" + if (present(timestamp)) then filename = 'RESTART/'//trim(timestamp)//'.fv_land_coarse.res.nc' else @@ -332,7 +368,7 @@ subroutine register_fv_land_coarse(coarse_domain, restart, timestamp) call fv_io_register_axis(restart%fv_land_coarse, numx=1, numy=1, xpos=(/CENTER/), ypos=(/CENTER/)) call register_restart_field(restart%fv_land_coarse, & - 'oro', restart%oro, (/"xaxis_1","yaxis_1","Time"/)) + 'oro', restart%oro, dim_names_3d) endif end subroutine register_fv_land_coarse diff --git a/tools/external_ic.F90 b/tools/external_ic.F90 index 91d3e761b..8998fe7f3 100644 --- a/tools/external_ic.F90 +++ b/tools/external_ic.F90 @@ -328,6 +328,8 @@ subroutine get_nggps_ic (Atm, fv_domain) integer :: ios, ierr, unit, id_res type(FmsNetcdfDomainFile_t) :: ORO_restart, SFC_restart, GFS_restart type(FmsNetcdfFile_t) :: Gfs_ctl + character(len=8), dimension(2) :: dim_names_2d + character(len=8), dimension(3) :: dim_names_3d, dim_names_3d2, dim_names_3d3, dim_names_3d4 character(len=6) :: gn, stile_name character(len=64) :: fname character(len=64) :: tracer_name @@ -435,12 +437,16 @@ subroutine get_nggps_ic (Atm, fv_domain) enddo endif + ! set dimensions for register restart + dim_names_2d(1) = "lat" + dim_names_2d(2) = "lon" + !--- read in surface temperature (k) and land-frac ! surface skin temperature if( open_file(SFC_restart, fn_sfc_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then call register_axis(SFC_restart, "lat", "y") call register_axis(SFC_restart, "lon", "x") - call register_restart_field(SFC_restart, 'tsea', Atm%ts, (/"lat","lon"/)) + call register_restart_field(SFC_restart, 'tsea', Atm%ts, dim_names_2d) call read_restart(SFC_restart) call close_file(SFC_restart) else @@ -453,16 +459,16 @@ subroutine get_nggps_ic (Atm, fv_domain) call register_axis(ORO_restart, "lat", "y") call register_axis(ORO_restart, "lon", "x") if (filtered_terrain) then - call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, dim_names_2d) elseif (.not. filtered_terrain) then - call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, dim_names_2d) endif if ( Atm%flagstruct%full_zs_filter) then allocate (oro_g(isd:ied,jsd:jed)) oro_g = 0. ! land-frac - call register_restart_field(ORO_restart, 'land_frac', oro_g, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'land_frac', oro_g, dim_names_2d) call mpp_update_domains(oro_g, Atm%domain) if (Atm%neststruct%nested) then call extrapolation_BC(oro_g, 0, 0, Atm%npx, Atm%npy, Atm%bd, .true.) @@ -471,9 +477,9 @@ subroutine get_nggps_ic (Atm, fv_domain) if ( Atm%flagstruct%fv_land ) then ! stddev - call register_restart_field(ORO_restart, 'stddev', Atm%sgh, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'stddev', Atm%sgh, dim_names_2d) ! land-frac - call register_restart_field(ORO_restart, 'land_frac', Atm%oro, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'land_frac', Atm%oro, dim_names_2d) endif call read_restart(ORO_restart) call close_file(ORO_restart) @@ -753,6 +759,17 @@ subroutine read_gfs_data_original() allocate ( v_s(is:ie, js:je+1, 1:levp) ) if (trim(source) == source_fv3gfs) allocate (temp(is:ie,js:je,1:levp)) + ! initialize dim_names for register restart + dim_names_3d(1) = "lev" + dim_names_3d(2) = "lat" + dim_names_3d(3) = "lonp" + dim_names_3d2 = dim_names_3d + dim_names_3d2(2) = "latp" + dim_names_3d2(3) = "lon" + dim_names_3d3 = dim_names_3d + dim_names_3d3(3) = "lon" + dim_names_3d4 = dim_names_3d3 + dim_names_3d4(1) = "levp" ! surface pressure (Pa) if( open_file(GFS_restart, fn_gfs_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then @@ -763,28 +780,28 @@ subroutine read_gfs_data_original() call register_axis(GFS_restart, "lev", size(u_w,3)) call register_axis(GFS_restart, 'levp', size(zh,3)) - call register_restart_field(GFS_restart, 'ps', ps, (/"lat", "lon"/)) + call register_restart_field(GFS_restart, 'ps', ps, dim_names_2d) ! D-grid west face tangential wind component (m/s) - call register_restart_field(GFS_restart, 'u_w', u_w, (/"lev", "lat", "lonp"/)) + call register_restart_field(GFS_restart, 'u_w', u_w, dim_names_3d) ! D-grid west face normal wind component (m/s) - call register_restart_field(GFS_restart, 'v_w', v_w, (/"lev", "lat", "lonp"/)) + call register_restart_field(GFS_restart, 'v_w', v_w, dim_names_3d) ! D-grid south face tangential wind component (m/s) - call register_restart_field(GFS_restart, 'u_s', u_s, (/"lev", "latp", "lon"/)) + call register_restart_field(GFS_restart, 'u_s', u_s, dim_names_3d2) ! D-grid south face normal wind component (m/s) - call register_restart_field(GFS_restart, 'v_s', v_s, (/"lev", "latp", "lon"/)) + call register_restart_field(GFS_restart, 'v_s', v_s, dim_names_3d2) ! vertical velocity 'omega' (Pa/s) - call register_restart_field(GFS_restart, 'w', omga, (/"lev", "lat", "lon"/)) + call register_restart_field(GFS_restart, 'w', omga, dim_names_3d3) ! GFS grid height at edges (including surface height) - call register_restart_field(GFS_restart, 'zh', zh, (/"levp", "lat", "lon"/)) + call register_restart_field(GFS_restart, 'zh', zh, dim_names_3d4) ! real temperature (K) - if (trim(source) == source_fv3gfs) call register_restart_field(GFS_restart, 't', temp, (/"lev", "lat", "lon"/), is_optional=.true.) + if (trim(source) == source_fv3gfs) call register_restart_field(GFS_restart, 't', temp, dim_names_3d3, is_optional=.true.) ! prognostic tracers do nt = 1, ntracers q(:,:,:,nt) = -999.99 call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - call register_restart_field(GFS_restart, trim(tracer_name), q(:,:,:,nt), (/"lev", "lat", "lon"/),is_optional=.true.) + call register_restart_field(GFS_restart, trim(tracer_name), q(:,:,:,nt), dim_names_3d3, is_optional=.true.) enddo ! read in the gfs_data and free the restart type to be re-used by the nest @@ -855,26 +872,26 @@ subroutine read_gfs_data_bad() - call register_restart_field(GFS_restart, 'ps', ps, (/"lat", "lon"/)) + call register_restart_field(GFS_restart, 'ps', ps, dim_names_2d) ! D-grid west face tangential wind component (m/s) - call register_restart_field(GFS_restart, 'u_w', u_w_tmp, (/"lev", "lat", "lonp"/)) + call register_restart_field(GFS_restart, 'u_w', u_w_tmp, dim_names_3d) ! D-grid west face normal wind component (m/s) - call register_restart_field(GFS_restart, 'v_w', v_w_tmp, (/"lev", "lat", "lonp"/)) + call register_restart_field(GFS_restart, 'v_w', v_w_tmp, dim_names_3d) ! D-grid south face tangential wind component (m/s) - call register_restart_field(GFS_restart, 'u_s', u_s_tmp, (/"lev", "latp", "lon"/)) + call register_restart_field(GFS_restart, 'u_s', u_s_tmp, dim_names_3d2) ! D-grid south face normal wind component (m/s) - call register_restart_field(GFS_restart, 'v_s', v_s_tmp, (/"lev", "latp", "lon"/)) + call register_restart_field(GFS_restart, 'v_s', v_s_tmp, dim_names_3d2) ! vertical velocity 'omega' (Pa/s) - call register_restart_field(GFS_restart, 'w', omga_tmp, (/"lev", "lat", "lon"/)) + call register_restart_field(GFS_restart, 'w', omga_tmp, dim_names_3d3) ! GFS grid height at edges (including surface height) - call register_restart_field(GFS_restart, 'zh', zh_tmp, (/"levp", "lat", "lon"/)) + call register_restart_field(GFS_restart, 'zh', zh_tmp, dim_names_3d4) ! real temperature (K) - call register_restart_field(GFS_restart, 't', temp_tmp, (/"lev", "lat", "lon"/), is_optional=.true.) + call register_restart_field(GFS_restart, 't', temp_tmp, dim_names_3d3, is_optional=.true.) ! Prognostic tracers do nt = 1, ntracers call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - call register_restart_field(GFS_restart, trim(tracer_name), q_tmp(:,:,:,nt), (/"lev", "lat", "lon"/), is_optional=.true.) + call register_restart_field(GFS_restart, trim(tracer_name), q_tmp(:,:,:,nt), dim_names_3d3, is_optional=.true.) enddo @@ -950,6 +967,8 @@ subroutine get_hrrr_ic (Atm, fv_domain) integer :: ios, ierr, unit, id_res type (FmsNetcdfDomainFile_t) :: ORO_restart, SFC_restart, HRRR_restart type(FmsNetcdfFile_t) :: Hrr_ctl + character(len=8), dimension(2) :: dim_names_2d + character(len=8), dimension(3) :: dim_names_3d, dim_names_3d2, dim_names_3d3, dim_names_3d4 character(len=6) :: gn, stile_name character(len=64) :: fname character(len=64) :: tracer_name @@ -1045,13 +1064,16 @@ subroutine get_hrrr_ic (Atm, fv_domain) enddo enddo endif + ! set dimensions for register restart + dim_names_2d(1) = "lat" + dim_names_2d(2) = "lon" !--- read in surface temperature (k) and land-frac ! surface skin temperature if( open_file(SFC_restart, fn_sfc_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then call register_axis(SFC_restart, "lat", "y") call register_axis(SFC_restart, "lon", "x") - call register_restart_field(SFC_restart, 'tsea', Atm%ts, (/"lat","lon"/)) + call register_restart_field(SFC_restart, 'tsea', Atm%ts, dim_names_2d) call read_restart(SFC_restart) call close_file(SFC_restart) else @@ -1064,16 +1086,16 @@ subroutine get_hrrr_ic (Atm, fv_domain) call register_axis(ORO_restart, "lat", "y") call register_axis(ORO_restart, "lon", "x") if (filtered_terrain) then - call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, dim_names_2d) elseif (.not. filtered_terrain) then - call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, dim_names_2d) endif if ( Atm%flagstruct%full_zs_filter) then allocate (oro_g(isd:ied,jsd:jed)) oro_g = 0. ! land-frac - call register_restart_field(ORO_restart, 'land_frac', oro_g, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'land_frac', oro_g, dim_names_2d) call mpp_update_domains(oro_g, Atm%domain) if (Atm%neststruct%nested) then call extrapolation_BC(oro_g, 0, 0, Atm%npx, Atm%npy, Atm%bd, .true.) @@ -1082,7 +1104,7 @@ subroutine get_hrrr_ic (Atm, fv_domain) if ( Atm%flagstruct%fv_land ) then ! stddev - call register_restart_field(ORO_restart, 'stddev', Atm%sgh, (/"lat", "lon"/)) + call register_restart_field(ORO_restart, 'stddev', Atm%sgh, dim_names_2d) ! land-frac call register_restart_field(ORO_restart, 'land_frac', Atm%oro, (/"lat", "lon"/)) endif @@ -1093,6 +1115,18 @@ subroutine get_hrrr_ic (Atm, fv_domain) endif call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using tiled data file '//trim(fn_oro_ics)//' for HRRR IC') + ! initialize dim_names for register restart + dim_names_3d(1) = "lev" + dim_names_3d(2) = "lat" + dim_names_3d(3) = "lonp" + dim_names_3d2 = dim_names_3d + dim_names_3d2(2) = "latp" + dim_names_3d2(3) = "lon" + dim_names_3d3 = dim_names_3d + dim_names_3d3(3) = "lon" + dim_names_3d4 = dim_names_3d3 + dim_names_3d4(1) = "levp" + ! edge pressure (Pa) if( open_file(HRRR_restart, fn_hrr_ics, "read", Atm%domain,is_restart=.true., dont_add_res_to_filename=.true.) ) then call register_axis(HRRR_restart, "lat", "y") @@ -1102,26 +1136,26 @@ subroutine get_hrrr_ic (Atm, fv_domain) call register_axis(HRRR_restart, "lev", size(u_w,3)) call register_axis(HRRR_restart, "levp", size(zh,3)) - call register_restart_field(HRRR_restart, 'ps', ps, (/"lat", "lon"/)) + call register_restart_field(HRRR_restart, 'ps', ps, dim_names_2d) ! physical temperature (K) - call register_restart_field(HRRR_restart, 'pt', t, (/"lat", "lon"/)) + call register_restart_field(HRRR_restart, 'pt', t, dim_names_2d) ! D-grid west face tangential wind component (m/s) - call register_restart_field(HRRR_restart, 'u_w', u_w, (/"lev","lat","lonp"/)) + call register_restart_field(HRRR_restart, 'u_w', u_w, dim_names_3d) ! D-grid west face normal wind component (m/s) - call register_restart_field(HRRR_restart, 'v_w', v_w, (/"lev","lat","lonp"/)) + call register_restart_field(HRRR_restart, 'v_w', v_w, dim_names_3d) ! D-grid south face tangential wind component (m/s) - call register_restart_field(HRRR_restart, 'u_s', u_s, (/"lev","latp","lon"/)) + call register_restart_field(HRRR_restart, 'u_s', u_s, dim_names_3d2) ! D-grid south face normal wind component (m/s) - call register_restart_field(HRRR_restart, 'v_s', v_s, (/"lev","latp","lon"/)) + call register_restart_field(HRRR_restart, 'v_s', v_s, dim_names_3d2) ! vertical velocity 'omega' (m/s) - call register_restart_field(HRRR_restart, 'w', w, (/"lev","lat","lon"/)) + call register_restart_field(HRRR_restart, 'w', w, dim_names_3d3) ! GFS grid height at edges (including surface height) - call register_restart_field(HRRR_restart, 'zh', zh, (/"levp","lat","lon"/)) + call register_restart_field(HRRR_restart, 'zh', zh, dim_names_3d4) ! prognostic tracers do nt = 1, ntracers call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - call register_restart_field(HRRR_restart, trim(tracer_name), q(:,:,:,nt), (/"lev","lat","lon"/), is_optional=.true.) + call register_restart_field(HRRR_restart, trim(tracer_name), q(:,:,:,nt), dim_names_3d3, is_optional=.true.) enddo call read_restart(HRRR_restart) call close_file(HRRR_restart) @@ -1867,6 +1901,8 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) 0.97771, 0.98608, 0.99347, 1./ character(len=128) :: fname + character(len=8), dimension(2) :: dim_names_2d + character(len=8), dimension(3) :: dim_names_3d3, dim_names_3d4 real, allocatable:: wk2(:,:) real(kind=4), allocatable:: wk2_r4(:,:) real, dimension(:,:,:), allocatable:: ud, vd @@ -1972,14 +2008,23 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) fn_gfs_ics = fn_gfs_ics(1:len_trim(fn_gfs_ics)-2)//trim(suffix)//".nc" endif +! initialize dim_names for register_restart + dim_names_2d(1) = "lat" + dim_names_2d(2) = "lon" + dim_names_3d3(1) = "lev" + dim_names_3d3(2) = "lat" + dim_names_3d3(3) = "lon" + dim_names_3d4 = dim_names_3d3 + dim_names_3d4(1) = "levp" + !! Read in model terrain from oro_data.tile?.nc if( open_file(ORO_restart, fn_oro_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then call register_axis(ORO_restart, "lat", "y") call register_axis(ORO_restart, "lon", "x") if (filtered_terrain) then - call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, (/"lat","lon"/)) + call register_restart_field(ORO_restart, 'orog_filt', Atm%phis, dim_names_2d) elseif (.not. filtered_terrain) then - call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, (/"lat","lon"/)) + call register_restart_field(ORO_restart, 'orog_raw', Atm%phis, dim_names_2d) endif call read_restart(ORO_restart) call close_file(ORO_restart) @@ -1998,9 +2043,9 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) call register_axis(GFS_restart, "lon", "x") call register_axis(GFS_restart, "lev", size(o3mr_gfs,3)) call register_axis(GFS_restart, "levp", size(zh_gfs,3)) - call register_restart_field(GFS_restart, 'o3mr', o3mr_gfs, (/"lev","lat","lon"/), is_optional=.true.) - call register_restart_field(GFS_restart, 'ps', ps_gfs, (/"lat","lon"/)) - call register_restart_field(GFS_restart, 'ZH', zh_gfs, (/"levp","lat","lon"/)) + call register_restart_field(GFS_restart, 'o3mr', o3mr_gfs, dim_names_3d3, is_optional=.true.) + call register_restart_field(GFS_restart, 'ps', ps_gfs, dim_names_2d) + call register_restart_field(GFS_restart, 'ZH', zh_gfs, dim_names_3d4) call read_restart(GFS_restart) call close_file(GFS_restart) endif diff --git a/tools/fv_io.F90 b/tools/fv_io.F90 index 64ad874f0..337421fa8 100644 --- a/tools/fv_io.F90 +++ b/tools/fv_io.F90 @@ -203,12 +203,22 @@ subroutine fv_io_register_restart(Atm) integer, dimension(2) :: ypos_2d integer, dimension(numz) :: zsize - dim_names_2d = (/"xaxis_1", "Time"/) - dim_names_3d = (/"xaxis_1", "yaxis_2", "Time"/) - dim_names_3d2 = (/"xaxis_1", "yaxis_1", "Time"/) - dim_names_4d = (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/) - dim_names_4d2 = (/"xaxis_2", "yaxis_2", "zaxis_1", "Time"/) - dim_names_4d3 = (/"xaxis_1", "yaxis_2", "zaxis_1", "Time"/) + dim_names_2d(1) = "xaxis_1" + dim_names_2d(2) = "Time" + dim_names_3d(1) = "xaxis_1" + dim_names_3d(2) = "yaxis_2" + dim_names_3d(3) = "Time" + dim_names_3d2 = dim_names_3d + dim_names_3d2(2) = "yaxis_1" + dim_names_4d(1) = "xaxis_1" + dim_names_4d(2) = "yaxis_1" + dim_names_4d(3) = "zaxis_1" + dim_names_4d(4) = "Time" + dim_names_4d2 = dim_names_4d + dim_names_4d2(1) = "xaxis_2" + dim_names_4d2(2) = "yaxis_2" + dim_names_4d3 = dim_names_4d + dim_names_4d3(2) = "yaxis_2" ntprog = size(Atm%q,4) ntdiag = size(Atm%qdiag,4) From 04a6d6e801724b0fddaa54388c70e84b92cda93d Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Thu, 29 Apr 2021 09:13:42 -0400 Subject: [PATCH 08/52] prepending INPUT/ to hrr_ctrl.nc and gfs_ctrl.nc in external_ic --- tools/external_ic.F90 | 25 +++++++++---------------- 1 file changed, 9 insertions(+), 16 deletions(-) diff --git a/tools/external_ic.F90 b/tools/external_ic.F90 index 8998fe7f3..9b9d496c1 100644 --- a/tools/external_ic.F90 +++ b/tools/external_ic.F90 @@ -331,9 +331,8 @@ subroutine get_nggps_ic (Atm, fv_domain) character(len=8), dimension(2) :: dim_names_2d character(len=8), dimension(3) :: dim_names_3d, dim_names_3d2, dim_names_3d3, dim_names_3d4 character(len=6) :: gn, stile_name - character(len=64) :: fname character(len=64) :: tracer_name - character(len=64) :: fn_gfs_ctl = 'gfs_ctrl.nc' + character(len=64) :: fn_gfs_ctl = 'INPUT/gfs_ctrl.nc' character(len=64) :: fn_gfs_ics = 'INPUT/gfs_data.nc' character(len=64) :: fn_sfc_ics = 'INPUT/sfc_data.nc' character(len=64) :: fn_oro_ics = 'INPUT/oro_data.nc' @@ -395,8 +394,7 @@ subroutine get_nggps_ic (Atm, fv_domain) call get_number_tracers(MODEL_ATMOS, num_tracers=ntracers, num_prog=ntprog) ntdiag = ntracers-ntprog - fname = 'INPUT/'//trim(fn_gfs_ctl) - if( open_file(Gfs_ctl, fname, "read") ) then + if( open_file(Gfs_ctl, fn_gfs_ctl, "read") ) then !--- read in the number of tracers in the NCEP NGGPS ICs call read_data (Gfs_ctl, 'ntrac', ntrac) call close_file(Gfs_ctl) @@ -414,7 +412,7 @@ subroutine get_nggps_ic (Atm, fv_domain) !--- read in the number of levp - call open_ncfile( 'INPUT/'//trim(fn_gfs_ctl), ncid ) ! open the file + call open_ncfile(fn_gfs_ctl, ncid ) ! open the file call get_ncdim1( ncid, 'levsp', levsp ) call close_ncfile( ncid ) @@ -740,8 +738,7 @@ subroutine read_gfs_data_original() allocate (ak(levp+1)) allocate (bk(levp+1)) - fname = 'INPUT/'//trim(fn_gfs_ctl) - if( open_file(Gfs_ctl, fname, "read") ) then + if( open_file(Gfs_ctl, fn_gfs_ctl, "read") ) then call read_data(Gfs_ctl,'vcoord',wk2) ak(1:levp+1) = wk2(1:levp+1,1) bk(1:levp+1) = wk2(1:levp+1,2) @@ -850,8 +847,7 @@ subroutine read_gfs_data_bad() !--- read in ak and bk from the gfs control file using fms_io read_data --- ! ! put the lowest 64 levels into ak and bk - fname = 'INPUT/'//trim(fn_gfs_ctl) - if( open_file(Gfs_ctl, fname, "read") ) then + if( open_file(Gfs_ctl, fn_gfs_ctl, "read") ) then call read_data(Gfs_ctl,'vcoord',wk2_tmp) ak(1:levp+1) = wk2_tmp(2:levsp,1) bk(1:levp+1) = wk2_tmp(2:levsp,2) @@ -970,9 +966,8 @@ subroutine get_hrrr_ic (Atm, fv_domain) character(len=8), dimension(2) :: dim_names_2d character(len=8), dimension(3) :: dim_names_3d, dim_names_3d2, dim_names_3d3, dim_names_3d4 character(len=6) :: gn, stile_name - character(len=64) :: fname character(len=64) :: tracer_name - character(len=64) :: fn_hrr_ctl = 'hrrr_ctrl.nc' + character(len=64) :: fn_hrr_ctl = 'INPUT/hrrr_ctrl.nc' character(len=64) :: fn_hrr_ics = 'INPUT/hrrr_data.nc' character(len=64) :: fn_sfc_ics = 'INPUT/sfc_data.nc' character(len=64) :: fn_oro_ics = 'INPUT/oro_data.nc' @@ -1023,8 +1018,7 @@ subroutine get_hrrr_ic (Atm, fv_domain) call get_number_tracers(MODEL_ATMOS, num_tracers=ntracers, num_prog=ntprog) ntdiag = ntracers-ntprog - fname = 'INPUT/'//trim(fn_hrr_ctl) - if( open_file(Hrr_ctl, fname, "read") ) then + if( open_file(Hrr_ctl, fn_hrr_ctl, "read") ) then !--- read in the number of tracers in the HRRR ICs call read_data (Hrr_ctl, 'ntrac', ntrac) if (ntrac > ntracers) call mpp_error(FATAL,'==> External_ic::get_hrrr_ic: more HRRR tracers & @@ -1945,7 +1939,7 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) type(FmsNetcdfFile_t) :: Gfs_ctl character(len=64) :: fn_oro_ics = 'INPUT/oro_data.nc' character(len=64) :: fn_gfs_ics = 'INPUT/gfs_data.nc' - character(len=64) :: fn_gfs_ctl = 'gfs_ctrl.nc' + character(len=64) :: fn_gfs_ctl = 'INPUT/gfs_ctrl.nc' character(len=20) :: suffix character(len=1) :: tile_num logical :: filtered_terrain = .true. @@ -2054,8 +2048,7 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) allocate (wk2(levp_gfs+1,2)) allocate (ak_gfs(levp_gfs+1)) allocate (bk_gfs(levp_gfs+1)) - fname = 'INPUT/'//trim(fn_gfs_ctl) - if( open_file(Gfs_ctl, fname, "read") ) then + if( open_file(Gfs_ctl, fn_gfs_ctl, "read") ) then call read_data(Gfs_ctl,'vcoord',wk2) call close_file(Gfs_ctl) endif From 9fe919e8467b2d16030bdb532098713d4cdb0e0b Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Fri, 30 Apr 2021 11:02:50 -0400 Subject: [PATCH 09/52] removing use fms_io_mod, only: write_version_number and keeping only use fms_mod, only: write_version_number now. --- tools/fv_diagnostics.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/tools/fv_diagnostics.F90 b/tools/fv_diagnostics.F90 index 66266271b..88bba0f29 100644 --- a/tools/fv_diagnostics.F90 +++ b/tools/fv_diagnostics.F90 @@ -27,7 +27,7 @@ module fv_diagnostics_mod use constants_mod, only: grav, rdgas, rvgas, pi=>pi_8, radius, kappa, WTMAIR, WTMCO2, & omega, hlv, cp_air, cp_vapor, TFREEZE use fms_mod, only: write_version_number - use fms_io_mod, only: set_domain, nullify_domain, write_version_number + use fms_io_mod, only: set_domain, nullify_domain use time_manager_mod, only: time_type, get_date, get_time use mpp_domains_mod, only: domain2d, mpp_update_domains, DGRID_NE, NORTH, EAST use diag_manager_mod, only: diag_axis_init, register_diag_field, & From 9746100fd96a3ae6d8a9cb290dd5c7d2747adef7 Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Tue, 4 May 2021 14:19:01 -0400 Subject: [PATCH 10/52] Adding pelist argument to some open_file calls, correcting some typos, addressding Uriel's comments from PR#74 --- GFDL_tools/fv_ada_nudge.F90 | 47 +++++++++---------- GFDL_tools/read_climate_nudge_data.F90 | 50 +++++++++++++++----- model/fv_regional_bc.F90 | 11 ++++- tools/external_ic.F90 | 63 ++++++++++++++++---------- tools/fv_io.F90 | 19 ++++++-- tools/fv_restart.F90 | 6 ++- 6 files changed, 128 insertions(+), 68 deletions(-) diff --git a/GFDL_tools/fv_ada_nudge.F90 b/GFDL_tools/fv_ada_nudge.F90 index f6db24a45..8e2a333b8 100644 --- a/GFDL_tools/fv_ada_nudge.F90 +++ b/GFDL_tools/fv_ada_nudge.F90 @@ -64,6 +64,7 @@ module fv_ada_nudge_mod use fms2_io_mod, only : register_restart_field, open_file, close_file, & read_restart, register_axis, register_field, & register_variable_attribute, file_exists + use fv_io_mod, only : fv_io_register_axis use axis_utils_mod, only : frac_index #ifdef ENABLE_ADA @@ -236,6 +237,7 @@ module fv_ada_nudge_mod type(FmsNetcdfFile_t) :: ada_driver_restart ! snz character(len=*), parameter :: restart_file="INPUT/ada_driver.res.nc" ! snz + character(len=8), dimension(4) :: dim_names_4d #ifdef ENABLE_ADA ! snz type(model_data_type) :: Atm_var @@ -1781,21 +1783,27 @@ subroutine fv_ada_nudge_init(time, axes, npz, zvir, ak, bk, ts, phis, gridstruct ! snz add the following lines for recording the return values from the previous assim run +! set dimensions for register restart + dim_names_4d(1) = "xaxis_1" + dim_names_4d(2) = "yaxis_1" + dim_names_4d(3) = "zaxis_1" + dim_names_4d(4) = "Time" + if (open_file(ada_driver_restart, restart_file, "read", domain, is_restart=.true.) - call register_axis(ada_driver_restart, "xaxis_1", size(Atm_var%u_adj,1) - call register_axis(ada_driver_restart, "yaxis_1", size(Atm_var%u_adj,2) + call register_axis(ada_driver_restart, "xaxis_1", "X") + call register_axis(ada_driver_restart, "yaxis_1", "Y") call register_axis(ada_driver_restart, "zaxis_1", size(Atm_var%u_adj,3) call register_axis(ada_driver_restart, "Time", unlimited) call register_restart_field(ada_driver_restart, & - & "u_adj", Atm_var%u_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "u_adj", Atm_var%u_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & - & "v_adj", Atm_var%v_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "v_adj", Atm_var%v_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & - & "t_adj", Atm_var%t_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "t_adj", Atm_var%t_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & - & "q_adj", Atm_var%q_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "q_adj", Atm_var%q_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & - & "ps_adj", Atm_var%ps_adj(:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "ps_adj", Atm_var%ps_adj(:,:), dim_names_4d) if ( mpp_pe() .eq. mpp_root_pe() ) then write (stdout_unit,*) 'Reading ada restart information from ', 'INPUT/'//trim(restart_file) @@ -2507,30 +2515,17 @@ subroutine fv_ada_nudge_end #ifdef ENABLE_ADA ! snz if (open_file(ada_driver_restart, restart_file, "overwrite", domain, is_restart=.true.) then - call register_axis(ada_driver_restart, "xaxis_1", size(Atm_var%u_adj,1) - call register_field(ada_driver_restart, "xaxis_1", "double", (/"xaxis_1"/)) - call register_variable_attribute(ada_driver_restart,"xaxis_1", "axis", "X", str_len=1) - call register_axis(ada_driver_restart, "yaxis_1", size(Atm_var%u_adj,2) - call register_field(ada_driver_restart, "yaxis_1", "double", (/"yaxis_1"/)) - call register_variable_attribute(ada_driver_restart,"yaxis_1", "axis", "Y", str_len=1) - call register_axis(ada_driver_restart, "zaxis_1", size(Atm_var%u_adj,3) - call register_field(ada_driver_restart, "zaxis_1", "double", (/"zaxis_1"/)) - call register_variable_attribute(ada_driver_restart,"zaxis_1", "axis", "Z", str_len=1) - call register_axis(ada_driver_restart, "Time", unlimited) - call register_field(ada_driver_restart, "Time", "double", (/"Time"/)) - call register_variable_attribute(ada_driver_restart, "Time", "cartesian_axis", "T", - call register_variable_attribute(ada_driver_restart, "Time", "units", "time level", str_len=len("time level") - call register_variable_attribute(ada_driver_restart, "Time", "long_name", "Time", str_len=len("Time") + call fv_io_register_axis(ada_driver_restart, numx=1, numy=1, numz=1, zsize=(/size(Atm_var%u_adj,3)/)) call register_restart_field(ada_driver_restart, & - & "u_adj", Atm_var%u_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "u_adj", Atm_var%u_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & - & "v_adj", Atm_var%v_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "v_adj", Atm_var%v_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & - & "t_adj", Atm_var%t_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "t_adj", Atm_var%t_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & - & "q_adj", Atm_var%q_adj(:,:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "q_adj", Atm_var%q_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & - & "ps_adj", Atm_var%ps_adj(:,:), (/"xaxis_1", "yaxis_1", "zaxis_1", "Time"/)) + & "ps_adj", Atm_var%ps_adj(:,:), dim_names_4d) call write_restart(ada_driver_restart) call close_file(ada_driver_restart) endif diff --git a/GFDL_tools/read_climate_nudge_data.F90 b/GFDL_tools/read_climate_nudge_data.F90 index b10f20f33..96c5baccc 100644 --- a/GFDL_tools/read_climate_nudge_data.F90 +++ b/GFDL_tools/read_climate_nudge_data.F90 @@ -1,3 +1,4 @@ + !*********************************************************************** !* GNU Lesser General Public License !* @@ -28,7 +29,7 @@ module read_climate_nudge_data_mod get_num_variables, get_variable_names, get_variable_size, & get_variable_num_dimensions, get_variable_units, & get_time_calendar, read_data, variable_att_axists -use mpp_mod, only: input_nml_file +use mpp_mod, only: input_nml_file, mpp_npes, mpp_get_current_pelist use constants_mod, only: PI, GRAV, RDGAS, RVGAS implicit none @@ -105,6 +106,7 @@ subroutine read_climate_nudge_data_init (nlon, nlat, nlev, ntime) integer :: istat, i, j, k, n, nd, siz(4), i1, i2 character(len=32), allocatable :: fields(:) type(FmsNetcdfFile_t) :: fileobj + integer, allocatable, dimension(:) :: pes !< Array of ther pes in the current pelist if (module_is_initialized) return ! initial file names to blanks @@ -138,8 +140,11 @@ subroutine read_climate_nudge_data_init (nlon, nlat, nlev, ntime) numtime = 0 ! open input file(s) + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + do n = 1, nfiles - if (open_file(fileobj, trim(filenames(n)), "read")) then + if (open_file(fileobj, trim(filenames(n)), "read", pelist=pes)) then Files(n)%ndim=get_num_dimensions(fileobj) allocate (Files(n)%dim_size(Files(n)%ndim)) @@ -188,9 +193,10 @@ subroutine read_climate_nudge_data_init (nlon, nlat, nlev, ntime) endif enddo deallocate(fields) - call close_file() + call close_file(fileobj) endif enddo ! "n" files loop + deallocate(pes) ! setup file indexing allocate(file_index(numtime)) @@ -221,6 +227,8 @@ subroutine read_time ( times, units, calendar ) integer :: istat, i1, i2, n real :: l_times(size(times)) character(len=32), save:: time_axis +type(FmsNetcdfFile_t) :: fileobj +integer, allocatable, dimension(:) :: pes !< Array of ther pes in the current pelist if (.not.module_is_initialized) then call error_mesg ('read_climate_nudge_data_mod/read_time', & @@ -233,24 +241,27 @@ subroutine read_time ( times, units, calendar ) ! data i2 = 0 + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) do n = 1, nfiles - if (open_file(fileobj, trim(filenames(n)), "read")) then + if (open_file(fileobj, trim(filenames(n)), "read", pelist=pes)) then i1 = i2+1 i2 = i2+Files(n)%ntim if( n == 1) then time_axis = Files(n)%axes(INDEX_TIME) call get_variable_units(fileobj, time_axis, units) if( variable_att_exists(fileobj, time_axis, calendar) then - call get_time_calendar(file_obj, time_axis, calendar) + call get_time_calendar(fileobj, time_axis, calendar) else calendar = 'gregorian ' endif endif - call read_data(file_obj,time_axis, l_times(i1:i2)) + call read_data(fileobj,time_axis, l_times(i1:i2)) times(i1:i2) = l_times(i1:i2) - call close_file(file_obj) + call close_file(fileobj) endif enddo + deallocate(pes) ! NOTE: need to do the conversion to time_type in this routine ! this will allow different units and calendars for each file @@ -264,6 +275,8 @@ subroutine read_grid ( lon, lat, ak, bk ) real :: pref integer :: istat + type(FmsNetcdfFile_t) :: fileobj + integer, allocatable, dimension(:) :: pes !< Array of ther pes in the current pelist if (.not.module_is_initialized) then call error_mesg ('read_climate_nudge_data_mod/read_grid', & @@ -272,7 +285,9 @@ subroutine read_grid ( lon, lat, ak, bk ) ! static fields from first file only - if (open_file(fileobj, trim(filenames(1)), "read")) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if (open_file(fileobj, trim(filenames(1)), "read", pelist=pes)) then call read_data(fileobj, Files(1)%axes(INDEX_LON), lon) call read_data(fileobj, Files(1)%axes(INDEX_LAT), lat) @@ -283,9 +298,9 @@ subroutine read_grid ( lon, lat, ak, bk ) ! vertical coodinate if (Files(1)%field_index(INDEX_AK) .gt. 0) then - call read_data(file_obj, Files(1)%fields(INDEX_AK), ak) + call read_data(fileobj, Files(1)%fields(INDEX_AK), ak) if (Files(1)%field_index(INDEX_P0) .gt. 0) then - call read_data(file_obj, Files(1)%fields(INDEX_P0), pref) + call read_data(fileobj, Files(1)%fields(INDEX_P0), pref) else pref = P0 endif @@ -297,6 +312,7 @@ subroutine read_grid ( lon, lat, ak, bk ) call read_data(fileobj, Files(1)%fields(INDEX_BK), bk) call close_file(fileobj) endif + deallocate(pes) end subroutine read_grid @@ -375,6 +391,8 @@ subroutine read_climate_nudge_data_2d (itime, field, dat, is, js) integer, intent(in), optional :: is, js integer :: istat, atime, n, this_index integer :: nread(4), start(4) +type(FmsNetcdfFile_t) :: fileobj +integer, allocatable, dimension(:) :: pes !< Array of ther pes in the current pelist if (.not.module_is_initialized) then call error_mesg ('read_climate_nudge_data_mod', & @@ -421,10 +439,13 @@ subroutine read_climate_nudge_data_2d (itime, field, dat, is, js) nread(1) = size(dat,1) nread(2) = size(dat,2) - if (open_file(fileobj, trim(filenames(n)), "read")) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if (open_file(fileobj, trim(filenames(n)), "read", pelist=pes)) then call read_data(fileobj, Files(n)%fields(this_index), dat, corner=start, edge_lengths=nread) call close_file(fileobj) endif + deallocate(pes) ! geopotential height (convert to m2/s2 if necessary) if (field .eq. 'phis') then @@ -445,6 +466,8 @@ subroutine read_climate_nudge_data_3d (itime, field, dat, is, js) real, intent(out), dimension(:,:,:) :: dat integer, intent(in), optional :: is, js integer :: istat, atime, n, this_index, start(4), nread(4) +type(FmsNetcdfFile_t) :: fileobj +integer, allocatable, dimension(:) :: pes !< Array of ther pes in the current pelist !logical :: convert_virt_temp = .false. if (.not.module_is_initialized) then @@ -501,10 +524,13 @@ subroutine read_climate_nudge_data_3d (itime, field, dat, is, js) nread(2) = size(dat,2) nread(3) = size(dat,3) - if (open_file(fileobj, trim(filenames(n)), "read")) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if (open_file(fileobj, trim(filenames(n)), "read", pelist=pes)) then call read_data(fileobj, Files(n)%fields(this_index), dat, corner=start, edge_lengths=nread) call close_file(fileobj) endif + deallocate(pes) ! convert virtual temp to temp ! necessary for some of the high resol AVN analyses diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index 3d7be4038..ea28ebe2a 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -1188,6 +1188,7 @@ subroutine start_regional_restart(Atm & !--------------------- ! type(FmsNetcdfFile_t) :: Grid_input + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist integer :: ierr, ios real, allocatable :: wk2(:,:) ! @@ -1224,10 +1225,13 @@ subroutine start_regional_restart(Atm & allocate (wk2(levp+1,2)) allocate (ak_in(levp+1)) !<-- Save the input vertical structure for allocate (bk_in(levp+1)) ! remapping BC updates during the forecast. - if (open_file(Grid_input, 'INPUT/gfs_ctrl.nc', "read")) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if (open_file(Grid_input, 'INPUT/gfs_ctrl.nc', "read", pelist=pes)) then call read_data(Grid_input,'vcoord',wk2) call close_file(Grid_input) endif + deallocate(pes) ak_in(1:levp+1) = wk2(1:levp+1,1) ak_in(1) = 1.e-9 bk_in(1:levp+1) = wk2(1:levp+1,2) @@ -6079,6 +6083,7 @@ subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) call register_variable_attribute(fileobj, "grid_xt", "units", "km", str_len=len("km")) call register_variable_attribute(fileobj, "grid_xt", "long_name", "X distance", str_len=len("X distance")) call register_variable_attribute(fileobj, "grid_xt", "cartesian", "X", str_len=1) + call write_data(fileobj, "grid_xt", (/(i*1.0,i=1,nxg)/)) call register_axis(fileobj, "grid_yt", nyg) call register_field(fileobj, "grid_yt", "double", (/"grid_yt"/)) @@ -6086,12 +6091,14 @@ subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) call register_variable_attribute(fileobj, "grid_yt", "units", "km", str_len=len("km")) call register_variable_attribute(fileobj, "grid_yt", "long_name", "Y distance", str_len=len("Y distance")) call register_variable_attribute(fileobj, "grid_yt", "cartesian", "Y", str_len=1) + call write_data(fileobj, "grid_yt", (/(j*1.0,j=1,nyg)/)) call register_axis(fileobj, "lev", nz) call register_field(fileobj, "lev", "double", (/"lev"/)) call register_variable_attribute(fileobj, "lev", "axis", "Z", str_len=1) call register_variable_attribute(fileobj, "lev", "units", "km", str_len=len("km")) call register_variable_attribute(fileobj, "lev", "long_name", "Z distance", str_len=len("Z distance")) + call write_data(fileobj, "lev", (/(i*1.0,i=1,nz)/)) call register_global_attribute(fileobj, "stretch_factor", stretch_factor ) call register_global_attribute(fileobj, "target_lon", target_lon ) @@ -6194,6 +6201,7 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) call register_variable_attribute(fileobj, "grid_xt", "units", "km", str_len=len("km")) call register_variable_attribute(fileobj, "grid_xt", "long_name", "X distance", str_len=len("X distance")) call register_variable_attribute(fileobj, "grid_xt", "cartesian", "X", str_len=1) + call write_data(fileobj, "grid_xt", (/(i*1.0,i=1,nxg)/)) call register_axis(fileobj, "grid_yt", nyg) call register_field(fileobj, "grid_yt", "double", (/"grid_yt"/)) @@ -6201,6 +6209,7 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) call register_variable_attribute(fileobj, "grid_yt", "units", "km", str_len=len("km")) call register_variable_attribute(fileobj, "grid_yt", "long_name", "Y distance", str_len=len("Y distance")) call register_variable_attribute(fileobj, "grid_yt", "cartesian", "Y", str_len=1) + call write_data(fileobj, "grid_yt", (/(j*1.0,j=1,nyg)/)) call register_global_attribute(fileobj, "stretch_factor", stretch_factor ) call register_global_attribute(fileobj, "target_lon", target_lon ) diff --git a/tools/external_ic.F90 b/tools/external_ic.F90 index 9b9d496c1..7db34ee42 100644 --- a/tools/external_ic.F90 +++ b/tools/external_ic.F90 @@ -33,7 +33,7 @@ module external_ic_mod FmsNetcdfFile_t, FmsNetcdfDomainFile_t, read_restart, & register_restart_field, register_axis use mpp_mod, only: mpp_error, FATAL, NOTE, mpp_pe, mpp_root_pe - use mpp_mod, only: stdlog, input_nml_file + use mpp_mod, only: stdlog, input_nml_file, mpp_npes, mpp_get_current_pelist use mpp_parameter_mod, only: AGRID_PARAM=>AGRID use mpp_domains_mod, only: mpp_get_tile_id, domain2d, mpp_update_domains, NORTH, EAST use tracer_manager_mod, only: get_tracer_names, get_number_tracers, get_tracer_index @@ -223,8 +223,6 @@ subroutine get_cubed_sphere_terrain( Atm, fv_domain ) type(FmsNetcdfDomainFile_t) :: Fv_core integer :: tile_id(1) character(len=64) :: fname - character(len=7) :: gn - integer :: n=1 integer :: jbeg, jend real ftop real, allocatable :: g_dat2(:,:,:) @@ -244,16 +242,9 @@ subroutine get_cubed_sphere_terrain( Atm, fv_domain ) jed = Atm%bd%jed ng = Atm%bd%ng - if (Atm%grid_number > 1) then - !write(gn,'(A2, I1)') ".g", Atm%grid_number - write(gn,'(A5, I2.2)') ".nest", Atm%grid_number - else - gn = '' - end if - tile_id = mpp_get_tile_id( fv_domain ) - fname = 'INPUT/fv_core.res'//trim(gn)//'.nc' + fname = 'INPUT/fv_core.res.nc' call mpp_error(NOTE, 'external_ic: looking for '//fname) @@ -328,9 +319,10 @@ subroutine get_nggps_ic (Atm, fv_domain) integer :: ios, ierr, unit, id_res type(FmsNetcdfDomainFile_t) :: ORO_restart, SFC_restart, GFS_restart type(FmsNetcdfFile_t) :: Gfs_ctl + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist character(len=8), dimension(2) :: dim_names_2d character(len=8), dimension(3) :: dim_names_3d, dim_names_3d2, dim_names_3d3, dim_names_3d4 - character(len=6) :: gn, stile_name + character(len=6) :: stile_name character(len=64) :: tracer_name character(len=64) :: fn_gfs_ctl = 'INPUT/gfs_ctrl.nc' character(len=64) :: fn_gfs_ics = 'INPUT/gfs_data.nc' @@ -394,13 +386,16 @@ subroutine get_nggps_ic (Atm, fv_domain) call get_number_tracers(MODEL_ATMOS, num_tracers=ntracers, num_prog=ntprog) ntdiag = ntracers-ntprog - if( open_file(Gfs_ctl, fn_gfs_ctl, "read") ) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if( open_file(Gfs_ctl, fn_gfs_ctl, "read", pelist=pes) ) then !--- read in the number of tracers in the NCEP NGGPS ICs call read_data (Gfs_ctl, 'ntrac', ntrac) call close_file(Gfs_ctl) else call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: file '//trim(fn_gfs_ctl)//' for NGGPS IC does not exist') endif + deallocate(pes) call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using control file '//trim(fn_gfs_ctl)//' for NGGPS IC') if (ntrac > ntracers) call mpp_error(FATAL,'==> External_ic::get_nggps_ic: more NGGPS tracers & @@ -738,13 +733,16 @@ subroutine read_gfs_data_original() allocate (ak(levp+1)) allocate (bk(levp+1)) - if( open_file(Gfs_ctl, fn_gfs_ctl, "read") ) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if( open_file(Gfs_ctl, fn_gfs_ctl, "read", pelist=pes) ) then call read_data(Gfs_ctl,'vcoord',wk2) ak(1:levp+1) = wk2(1:levp+1,1) bk(1:levp+1) = wk2(1:levp+1,2) deallocate (wk2) call close_file(Gfs_ctl) endif + deallocate(pes) allocate (zh(is:ie,js:je,levp+1)) ! SJL allocate (ps(is:ie,js:je)) @@ -847,7 +845,9 @@ subroutine read_gfs_data_bad() !--- read in ak and bk from the gfs control file using fms_io read_data --- ! ! put the lowest 64 levels into ak and bk - if( open_file(Gfs_ctl, fn_gfs_ctl, "read") ) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if( open_file(Gfs_ctl, fn_gfs_ctl, "read", pelist=pes) ) then call read_data(Gfs_ctl,'vcoord',wk2_tmp) ak(1:levp+1) = wk2_tmp(2:levsp,1) bk(1:levp+1) = wk2_tmp(2:levsp,2) @@ -855,6 +855,7 @@ subroutine read_gfs_data_bad() deallocate (wk2_tmp) call close_file(Gfs_ctl) endif + deallocate(pes) ! surface pressure (Pa) @@ -963,9 +964,10 @@ subroutine get_hrrr_ic (Atm, fv_domain) integer :: ios, ierr, unit, id_res type (FmsNetcdfDomainFile_t) :: ORO_restart, SFC_restart, HRRR_restart type(FmsNetcdfFile_t) :: Hrr_ctl + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist character(len=8), dimension(2) :: dim_names_2d character(len=8), dimension(3) :: dim_names_3d, dim_names_3d2, dim_names_3d3, dim_names_3d4 - character(len=6) :: gn, stile_name + character(len=6) :: stile_name character(len=64) :: tracer_name character(len=64) :: fn_hrr_ctl = 'INPUT/hrrr_ctrl.nc' character(len=64) :: fn_hrr_ics = 'INPUT/hrrr_data.nc' @@ -1018,7 +1020,9 @@ subroutine get_hrrr_ic (Atm, fv_domain) call get_number_tracers(MODEL_ATMOS, num_tracers=ntracers, num_prog=ntprog) ntdiag = ntracers-ntprog - if( open_file(Hrr_ctl, fn_hrr_ctl, "read") ) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if( open_file(Hrr_ctl, fn_hrr_ctl, "read", pelist=pes) ) then !--- read in the number of tracers in the HRRR ICs call read_data (Hrr_ctl, 'ntrac', ntrac) if (ntrac > ntracers) call mpp_error(FATAL,'==> External_ic::get_hrrr_ic: more HRRR tracers & @@ -1036,6 +1040,7 @@ subroutine get_hrrr_ic (Atm, fv_domain) else call mpp_error(FATAL,'==> Error in External_ic::get_hrrr_ic: file '//trim(fn_hrr_ctl)//' for HRRR IC does not exist') endif + deallocate(pes) call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using control file '//trim(fn_hrr_ctl)//' for HRRR IC') allocate (zh(is:ie,js:je,levp+1)) @@ -1937,6 +1942,7 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) integer :: levp_gfs = 64 type(FmsNetcdfDomainFile_t) :: ORO_restart, GFS_restart type(FmsNetcdfFile_t) :: Gfs_ctl + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist character(len=64) :: fn_oro_ics = 'INPUT/oro_data.nc' character(len=64) :: fn_gfs_ics = 'INPUT/gfs_data.nc' character(len=64) :: fn_gfs_ctl = 'INPUT/gfs_ctrl.nc' @@ -2048,10 +2054,13 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) allocate (wk2(levp_gfs+1,2)) allocate (ak_gfs(levp_gfs+1)) allocate (bk_gfs(levp_gfs+1)) - if( open_file(Gfs_ctl, fn_gfs_ctl, "read") ) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if( open_file(Gfs_ctl, fn_gfs_ctl, "read", pelist=pes) ) then call read_data(Gfs_ctl,'vcoord',wk2) call close_file(Gfs_ctl) endif + deallocate(pes) ak_gfs(1:levp_gfs+1) = wk2(1:levp_gfs+1,1) bk_gfs(1:levp_gfs+1) = wk2(1:levp_gfs+1,2) deallocate (wk2) @@ -2514,6 +2523,7 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) integer, intent(in):: nq type(FmsNetcdfFile_t) :: Latlon_dyn, Latlon_tra + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist character(len=128) :: fname, tracer_name real, allocatable:: ps0(:,:), gz0(:,:), u0(:,:,:), v0(:,:,:), t0(:,:,:), dp0(:,:,:), q0(:,:,:,:) real, allocatable:: ua(:,:,:), va(:,:,:) @@ -2530,8 +2540,9 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) ! Read in lat-lon FV core restart file fname = Atm%flagstruct%res_latlon_dynamics - - if( file_exists(fname) .and. open_file(Latlon_dyn, fname, "read", is_restart=.true.) ) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if( open_file(Latlon_dyn, fname, "read", is_restart=.true., pelist=pes) ) then call get_variable_size(Latlon_dyn, 'T', tsize) if(is_master()) write(*,*) 'Using lat-lon FV restart:', fname @@ -2585,8 +2596,7 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) ! Read in tracers: only AM2 "physics tracers" at this point fname = Atm%flagstruct%res_latlon_tracers - - if( file_exists(fname) .and. open_file(Latlon_tra, fname, "read", is_restart=.true.) ) then + if( open_file(Latlon_tra, fname, "read", is_restart=.true., pelist=pes) ) then if(is_master()) write(*,*) 'Using lat-lon tracer restart:', fname allocate ( q0(im,jm,km,Atm%ncnst) ) @@ -2604,6 +2614,7 @@ subroutine get_fv_ic( Atm, fv_domain, nq ) else call mpp_error(FATAL,'==> Error in get_external_ic: Expected file '//trim(fname)//' for tracers does not exist') endif + deallocate(pes) ! D to A transform on lat-lon grid: allocate ( ua(im,jm,km) ) @@ -4531,22 +4542,26 @@ subroutine get_data_source(source,regional) integer :: ncids,sourceLength logical :: lstatus,regional type(FmsNetcdfFile_t) :: Gfs_data + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist ! ! Use the fms call here so we can actually get the return code value. ! + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) if (regional) then - if (open_file(Gfs_data , 'INPUT/gfs_data.nc', "read")) then + if (open_file(Gfs_data , 'INPUT/gfs_data.nc', "read", pelist=pes)) then lstatus = global_att_exists(Gfs_data, "source") if(lstatus) call get_global_attribute(Gfs_data, "source", source) call close_file(Gfs_data) endif else - if (open_file(Gfs_data , 'INPUT/gfs_data.tile1.nc', "read")) then + if (open_file(Gfs_data , 'INPUT/gfs_data.tile1.nc', "read", pelist=pes)) then lstatus = global_att_exists(Gfs_data, "source") if(lstatus) call get_global_attribute(Gfs_data, "source", source) call close_file(Gfs_data) endif endif + deallocate(pes) if (.not. lstatus) then if (mpp_pe() == 0) write(0,*) 'INPUT source not found ',lstatus,' set source=No Source Attribute' source='No Source Attribute' diff --git a/tools/fv_io.F90 b/tools/fv_io.F90 index 337421fa8..525abac57 100644 --- a/tools/fv_io.F90 +++ b/tools/fv_io.F90 @@ -342,16 +342,21 @@ subroutine fv_io_read_restart(fv_domain,Atm) character(len=120) :: fname character(len=20) :: suffix character(len=1) :: tile_num + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist + + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) suffix = '' fname = 'INPUT/fv_core.res.nc' - Atm(1)%Fv_restart_is_open = open_file(Atm(1)%Fv_restart,fname,"read", is_restart=.true.) + Atm(1)%Fv_restart_is_open = open_file(Atm(1)%Fv_restart,fname,"read", is_restart=.true., pelist=pes) if (Atm(1)%Fv_restart_is_open) then call fv_io_register_restart(Atm(1)) call read_restart(Atm(1)%Fv_restart) call close_file(Atm(1)%Fv_restart) Atm(1)%Fv_restart_is_open = .false. endif + deallocate(pes) if (Atm(1)%flagstruct%external_eta) then call set_external_eta(Atm(1)%ak, Atm(1)%bk, Atm(1)%ptop, Atm(1)%ks) @@ -498,6 +503,7 @@ subroutine remap_restart(fv_domain,Atm) type(FmsNetcdfDomainFile_t) :: FV_tile_restart_r, Tra_restart_r type(FmsNetcdfFile_t) :: Fv_restart_r + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist ! !------------------------------------------------------------------------- @@ -546,11 +552,14 @@ subroutine remap_restart(fv_domain,Atm) endif fname = 'INPUT/fv_core.res.nc' - if (open_file(Fv_restart_r,fname,"read", is_restart=.true.)) then + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if (open_file(Fv_restart_r,fname,"read", is_restart=.true., pelist=pes)) then call read_data(Fv_restart_r, 'ak', ak_r(:)) call read_data(Fv_restart_r, 'bk', bk_r(:)) call close_file(Fv_restart_r) endif + deallocate(pes) ! fix for single tile runs where you need fv_core.res.nc and fv_core.res.tile1.nc ntiles = mpp_get_ntile_count(fv_domain) @@ -718,6 +727,7 @@ subroutine fv_io_write_restart(Atm, timestamp) character(len=120) :: fname character(len=20) :: suffix character(len=1) :: tile_num + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist fv_domain = Atm%domain !!$ if ( use_ncep_sst .or. Atm%flagstruct%nudge .or. Atm%flagstruct%ncep_ic ) then @@ -735,13 +745,16 @@ subroutine fv_io_write_restart(Atm, timestamp) else fname = 'RESTART/fv_core.res'//trim(suffix)//'.nc' endif - Atm%Fv_restart_is_open = open_file(Atm%Fv_restart, fname, "overwrite", is_restart=.true.) + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + Atm%Fv_restart_is_open = open_file(Atm%Fv_restart, fname, "overwrite", is_restart=.true., pelist=pes) if (Atm%Fv_restart_is_open) then call fv_io_register_restart(Atm) call write_restart(Atm%Fv_restart) call close_file(Atm%Fv_restart) Atm%Fv_restart_is_open = .false. endif + deallocate(pes) ntiles = mpp_get_ntile_count(fv_domain) !If the number of tiles is equal to 1, and it is not a nested case add the ".tile1" suffix to the filename diff --git a/tools/fv_restart.F90 b/tools/fv_restart.F90 index 6abbf3484..115a3762c 100644 --- a/tools/fv_restart.F90 +++ b/tools/fv_restart.F90 @@ -59,7 +59,7 @@ module fv_restart_mod use mpp_domains_mod, only: CENTER, CORNER, NORTH, EAST, mpp_get_C2F_index, WEST, SOUTH use mpp_domains_mod, only: mpp_global_field use fv_treat_da_inc_mod, only: read_da_inc - use fms2_io_mod, only: file_exists, set_filename_appendix + use fms2_io_mod, only: file_exists, set_filename_appendix, FmsNetcdfFile_t, open_file, close_file use fms_io_mod, only: fmsset_filename_appendix=> set_filename_appendix use coarse_grained_restart_files_mod, only: fv_io_write_restart_coarse @@ -126,6 +126,7 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ real :: sumpertn real :: zvir + type(FmsNetcdfFile_t) :: fileobj logical :: do_read_restart = .false. logical :: do_read_restart_bc = .false. integer, allocatable :: ideal_test_case(:), new_nest_topo(:) @@ -178,7 +179,8 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ Atm(N)%neststruct%first_step = .not. do_read_restart_bc else fname='INPUT/fv_core.res.nc' - do_read_restart = file_exists('INPUT/fv_core.res.nc') .or. file_exists('INPUT/fv_core.res.tile1.nc') + do_read_restart = open_file(fileobj, fname, "read", is_restart=.true.) + if (do_read_restart) call close_file(fileobj) if (is_master()) print*, 'FV_RESTART: ', n, do_read_restart, do_read_restart_bc endif From 35ee073eb64e7baaaf936214321a22cd0baf940b Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Fri, 7 May 2021 14:08:52 -0400 Subject: [PATCH 11/52] correcting minor typo and using fv_io_register_axis rather than register_axis in fv_ada_nudge. Reintroducing flush function and updating namelist read in fv_diag_column --- GFDL_tools/fv_ada_nudge.F90 | 11 ++++------- GFDL_tools/fv_diag_column.F90 | 14 +------------- 2 files changed, 5 insertions(+), 20 deletions(-) diff --git a/GFDL_tools/fv_ada_nudge.F90 b/GFDL_tools/fv_ada_nudge.F90 index 8e2a333b8..90cfe8510 100644 --- a/GFDL_tools/fv_ada_nudge.F90 +++ b/GFDL_tools/fv_ada_nudge.F90 @@ -62,7 +62,7 @@ module fv_ada_nudge_mod use fv_arrays_mod, only: fv_grid_type, fv_grid_bounds_type, fv_nest_type, R_GRID use fms2_io_mod, only : register_restart_field, open_file, close_file, & - read_restart, register_axis, register_field, & + read_restart, register_field, & register_variable_attribute, file_exists use fv_io_mod, only : fv_io_register_axis use axis_utils_mod, only : frac_index @@ -1789,11 +1789,8 @@ subroutine fv_ada_nudge_init(time, axes, npz, zvir, ak, bk, ts, phis, gridstruct dim_names_4d(3) = "zaxis_1" dim_names_4d(4) = "Time" - if (open_file(ada_driver_restart, restart_file, "read", domain, is_restart=.true.) - call register_axis(ada_driver_restart, "xaxis_1", "X") - call register_axis(ada_driver_restart, "yaxis_1", "Y") - call register_axis(ada_driver_restart, "zaxis_1", size(Atm_var%u_adj,3) - call register_axis(ada_driver_restart, "Time", unlimited) + if (open_file(ada_driver_restart, restart_file, "read", domain, is_restart=.true.)) + call fv_io_register_axis(ada_driver_restart, numx=1, numy=1, numz=1, zsize=(/size(Atm_var%u_adj,3)/)) call register_restart_field(ada_driver_restart, & & "u_adj", Atm_var%u_adj(:,:,:), dim_names_4d) call register_restart_field(ada_driver_restart, & @@ -2514,7 +2511,7 @@ subroutine fv_ada_nudge_end #ifdef ENABLE_ADA ! snz - if (open_file(ada_driver_restart, restart_file, "overwrite", domain, is_restart=.true.) then + if (open_file(ada_driver_restart, restart_file, "overwrite", domain, is_restart=.true.)) then call fv_io_register_axis(ada_driver_restart, numx=1, numy=1, numz=1, zsize=(/size(Atm_var%u_adj,3)/)) call register_restart_field(ada_driver_restart, & & "u_adj", Atm_var%u_adj(:,:,:), dim_names_4d) diff --git a/GFDL_tools/fv_diag_column.F90 b/GFDL_tools/fv_diag_column.F90 index 0bfb81253..25a3cf008 100644 --- a/GFDL_tools/fv_diag_column.F90 +++ b/GFDL_tools/fv_diag_column.F90 @@ -78,20 +78,7 @@ subroutine fv_diag_column_init(Atm, yr_init, mo_init, dy_init, hr_init, do_diag_ diag_sonde_j(:) = -999 diag_sonde_tile(:) = -99 -#ifdef INTERNAL_FILE_NML read(input_nml_file, nml=fv_diag_column_nml,iostat=ios) -#else - inquire (file=trim(Atm%nml_filename), exist=exists) - if (.not. exists) then - write(errmsg,*) 'fv_diag_column_nml: namelist file ',trim(Atm%nml_filename),' does not exist' - call mpp_error(FATAL, errmsg) - else - open (unit=nlunit, file=Atm%nml_filename, READONLY, status='OLD', iostat=ios) - endif - rewind(nlunit) - read (nlunit, nml=fv_diag_column_nml, iostat=ios) - close (nlunit) -#endif if (do_diag_debug .or. do_diag_sonde) then call read_column_table @@ -393,6 +380,7 @@ subroutine debug_column(pt, delp, delz, u, v, w, q, npz, ncnst, sphum, nwat, zvi write(unit, *) '===================================================================' write(unit, *) + flush(unit) enddo From 0f2c753b0f39fce73a789027f755b09f80464719 Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Tue, 1 Jun 2021 09:01:16 -0400 Subject: [PATCH 12/52] Adding Issue Templates --- .github/ISSUE_TEMPLATE/bug_report.md | 27 +++++++++++++++++++++++ .github/ISSUE_TEMPLATE/feature_request.md | 19 ++++++++++++++++ .github/ISSUE_TEMPLATE/support_request.md | 14 ++++++++++++ 3 files changed, 60 insertions(+) create mode 100644 .github/ISSUE_TEMPLATE/bug_report.md create mode 100644 .github/ISSUE_TEMPLATE/feature_request.md create mode 100644 .github/ISSUE_TEMPLATE/support_request.md diff --git a/.github/ISSUE_TEMPLATE/bug_report.md b/.github/ISSUE_TEMPLATE/bug_report.md new file mode 100644 index 000000000..eadaf9bc7 --- /dev/null +++ b/.github/ISSUE_TEMPLATE/bug_report.md @@ -0,0 +1,27 @@ +--- +name: Bug Report +about: Create a bug report to help us improve +title: '' +labels: Bug +--- + +**Describe the bug** +A clear and concise description of what the bug is + +**To Reproduce** +Steps to reproduce the behavior + +**Expected behavior** +A clear and concise description of what you expected to happen. + +**System Environment** +Describe the system environment, include: +- OS: [e.g. RHEL 7.2] +- Compiler(s): Type and version [e.g. Intel 19.1] +- MPI type, and version (e.g. MPICH, Cray MPI, openMPI) +- netCDF Version: For both C and Fortran +- Configure options: Any additional flags, or macros passed to configure + +**Additional context** +Add any other context about the problem. If applicable, include where any files +that help describe, or reproduce the problem exist. diff --git a/.github/ISSUE_TEMPLATE/feature_request.md b/.github/ISSUE_TEMPLATE/feature_request.md new file mode 100644 index 000000000..104f39199 --- /dev/null +++ b/.github/ISSUE_TEMPLATE/feature_request.md @@ -0,0 +1,19 @@ +--- +name: Feature request +about: Suggest an idea for this project +title: '' +labels: 'enhancement' +assignees: '' +--- + +**Is your feature request related to a problem? Please describe.** +A clear and concise description of what the problem is. Ex. I'm always frustrated when [...] + +**Describe the solution you'd like** +A clear and concise description of what you want to happen. + +**Describe alternatives you've considered** +A clear and concise description of any alternative solutions or features you've considered. + +**Additional context** +Add any other context or screenshots about the feature request here. diff --git a/.github/ISSUE_TEMPLATE/support_request.md b/.github/ISSUE_TEMPLATE/support_request.md new file mode 100644 index 000000000..5ce366818 --- /dev/null +++ b/.github/ISSUE_TEMPLATE/support_request.md @@ -0,0 +1,14 @@ +--- +name: Support request +about: Request for help +title: '' +labels: 'question' +assignees: '' +--- + +**Is your question related to a problem? Please describe.** +A clear and concise description of what the problem is. + +**Describe what you have tried** +A clear and concise description of what steps you have taken. Include command +lines, and any messages from the command. From a3f8a89d41eb5610b082531c4de06fa61dbbe7b2 Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Thu, 3 Jun 2021 09:28:48 -0400 Subject: [PATCH 13/52] Adding Code Style guide to the repository. --- CODE_STYLE.md | 127 ++++++++++++++++++++++++++++++++++++++++++++++++++ 1 file changed, 127 insertions(+) create mode 100644 CODE_STYLE.md diff --git a/CODE_STYLE.md b/CODE_STYLE.md new file mode 100644 index 000000000..733885f36 --- /dev/null +++ b/CODE_STYLE.md @@ -0,0 +1,127 @@ +# Coding Style + +## General + +* Trim all trailing whitespace from every line (some editors can do this + automatically). +* No tab characters. +* A copy of the FV3 Gnu Lesser General Public License Header + must be included at the top of each file. +* Supply an author block for each file with a description of the file and the author(s) + name or GitHub ID. +* Documentation may be written so that it can be parsed by [Doxygen](http://www.doxygen.nl/). +* All variables should be defined, and include units. Unit-less variables should be marked `unitless` +* Provide detailed descriptions of modules, interfaces, functions, and subroutines +* Define all function/subroutine arguments, and function results (see below) +* Follow coding style of the current file, as much as possible. + +## Fortran + +### General + +* Use Fortran 95 standard or newer +* Two space indentation +* Never use implicit variables (i.e., always specify `IMPLICIT NONE`) +* Lines must be <= 120 characters long (including comments) +* logical, compound logical, and relational if statements may be one line, + using “&” for line continuation if necessary: + ```Fortran + if(file_exists(fileName)) call open_file(fileObj,fileName, is_restart=.false) + ``` +* Avoid the use of `GOTO` statements +* Avoid the use of Fortran reserved words as variables (e.g. `DATA`, `NAME`) +* `COMMON` blocks should never be used + +### Derived types + +* Type names must be in CapitalWord format. +* Description on the line before the type definition. +* Inline doxygen descriptions for all member variables. + +## Functions +* Functions should include a result variable on its own line, that does not have + a specific intent. +* Inline descriptions for all arguments, except the result variable. +* Description on the line(s) before the function definition. Specify what the function is returning (with the `@return` doxygen keyword if using doxygen). + +## Blocks +* terminate `do` loops with `enddo` +* terminate block `if`, `then` statements with `endif` + +## OpenMP + +* All openMP directives should specify default(none), and then explicitly list + all shared and private variables. +* All critical sections must have a unique name. + +## Fortran Example + +```Fortran + +!*********************************************************************** +!* GNU Lesser General Public License +!* +!* This file is part of the FV3 dynamical core. +!* +!* The FV3 dynamical core is free software: you can redistribute it +!* and/or modify it under the terms of the +!* GNU Lesser General Public License as published by the +!* Free Software Foundation, either version 3 of the License, or +!* (at your option) any later version. +!* +!* The FV3 dynamical core is distributed in the hope that it will be +!* useful, but WITHOUT ANYWARRANTY; without even the implied warranty +!* of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. +!* See the GNU General Public License for more details. +!* +!* You should have received a copy of the GNU Lesser General Public +!* License along with the FV3 dynamical core. +!* If not, see . + +!*********************************************************************** + +!> @file +!! @brief Example code +!! @author +!! @email + +module example_mod + use util_mod, only: util_func1 + implicit none + private + + public :: sub1 + public :: func1 + + !> @brief Doxygen description of type. + type,public :: CustomType + integer(kind=) :: a_var !< Inline doxygen description. + real(kind=),dimension(:),allocatable :: b_arr !< long description + !! continued on + !! multiple lines. + endtype CustomType + + contains + + !> @brief Doxygen description. + subroutine sub1(arg1, & + & arg2, & + & arg3) + real(kind=),intent(in) :: arg1 !< Inline doxygen description. + integer(kind=),intent(inout) :: arg2 !< Inline doxygen description. + character(len=*),intent(inout) :: arg3 !< Long inline doxygen + !! description. + end subroutine sub1 + + !> @brief Doxygen description + !! @return Function return value. + function func1(arg1, & + & arg2) & + & result(res) + integer(kind=),intent(in) :: arg1 !< Inline doxygen description + integer(kind=),intent(in) :: arg2 !< Inline doxygen description + integer(kind=) :: res + end function func1 + +end module example_mod +``` From 9124fb7d2a9a82da1190d1a8ef77c56293e531ee Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Wed, 9 Jun 2021 15:13:44 -0400 Subject: [PATCH 14/52] Updating driver/GFDL/atmosphere.F90 to match what was in dev/GFDL after resolving merge conflicts --- driver/GFDL/atmosphere.F90 | 517 +++++++++++++++++++++++++++---------- 1 file changed, 387 insertions(+), 130 deletions(-) diff --git a/driver/GFDL/atmosphere.F90 b/driver/GFDL/atmosphere.F90 index e32d35564..347b184b5 100644 --- a/driver/GFDL/atmosphere.F90 +++ b/driver/GFDL/atmosphere.F90 @@ -49,38 +49,40 @@ module atmosphere_mod use mpp_domains_mod, only: domain2d use xgrid_mod, only: grid_box_type !miz -use diag_manager_mod, only: register_diag_field, send_data -use field_manager_mod, only: MODEL_ATMOS -use tracer_manager_mod, only: get_tracer_index,& - get_number_tracers, & - get_tracer_names, NO_TRACER -use physics_driver_mod, only: surf_diff_type -use physics_types_mod, only: physics_type, & - physics_tendency_type -use radiation_types_mod, only: radiation_type, compute_g_avg -use atmos_cmip_diag_mod, only: atmos_cmip_diag_init, & - register_cmip_diag_field_3d, & - send_cmip_data_3d, cmip_diag_id_type, & - query_cmip_diag_id -use atmos_global_diag_mod, only: atmos_global_diag_init, & - atmos_global_diag_end +use diag_manager_mod, only: register_diag_field, send_data +use field_manager_mod, only: MODEL_ATMOS +use tracer_manager_mod, only: get_tracer_index, get_number_tracers, & + NO_TRACER, get_tracer_names +use physics_driver_mod, only: surf_diff_type +use physics_types_mod, only: physics_type, & + physics_tendency_type +use radiation_types_mod, only: radiation_type, compute_g_avg +use atmos_cmip_diag_mod, only: atmos_cmip_diag_init, & + register_cmip_diag_field_3d, & + send_cmip_data_3d, cmip_diag_id_type, & + query_cmip_diag_id +use atmos_global_diag_mod, only: atmos_global_diag_init, & + atmos_global_diag_end !----------------- ! FV core modules: !----------------- -use fv_arrays_mod, only: fv_atmos_type -use fv_control_mod, only: fv_control_init, fv_end, ngrids -use fv_eta_mod, only: get_eta_level -use fv_io_mod, only: fv_io_register_nudge_restart -use fv_dynamics_mod, only: fv_dynamics -use fv_nesting_mod, only: twoway_nesting -use fv_diagnostics_mod, only: fv_diag_init, fv_diag, fv_time, prt_maxmin -use fv_cmip_diag_mod, only: fv_cmip_diag_init, fv_cmip_diag, fv_cmip_diag_end -use fv_restart_mod, only: fv_restart, fv_write_restart -use fv_timing_mod, only: timing_on, timing_off -use fv_mp_mod, only: switch_current_Atm -use fv_sg_mod, only: fv_subgrid_z -use fv_update_phys_mod, only: fv_update_phys +use fv_arrays_mod, only: fv_atmos_type +use fv_control_mod, only: fv_control_init, fv_end, ngrids +use fv_eta_mod, only: get_eta_level +use fv_dynamics_mod, only: fv_dynamics +use fv_nesting_mod, only: twoway_nesting +use fv_diagnostics_mod, only: fv_diag_init, fv_diag, fv_time, prt_maxmin, prt_height +use fv_cmip_diag_mod, only: fv_cmip_diag_init, fv_cmip_diag, fv_cmip_diag_end +use fv_restart_mod, only: fv_restart, fv_write_restart +use fv_timing_mod, only: timing_on, timing_off +use fv_mp_mod, only: is_master +use fv_sg_mod, only: fv_subgrid_z +use fv_update_phys_mod, only: fv_update_phys +use fv_io_mod, only: fv_io_register_nudge_restart +use fv_regional_mod, only: start_regional_restart, read_new_bc_data +use fv_regional_mod, only: a_step, p_step +use fv_regional_mod, only: current_time_in_seconds #if defined (ATMOS_NUDGE) use atmos_nudge_mod, only: atmos_nudge_init, atmos_nudge_end #elif defined (CLIMATE_NUDGE) @@ -92,7 +94,7 @@ module atmosphere_mod use amip_interp_mod, only: forecast_mode #endif -use mpp_domains_mod, only: mpp_get_data_domain, mpp_get_compute_domain +use mpp_domains_mod, only: mpp_get_data_domain, mpp_get_compute_domain use gfdl_mp_mod, only: gfdl_mp_init, gfdl_mp_end use cloud_diagnosis_mod,only: cloud_diagnosis_init use coarse_graining_mod, only: coarse_graining_init @@ -119,11 +121,10 @@ module atmosphere_mod public :: atmos_radiation_driver_inputs, atmos_physics_driver_inputs !----------------------------------------------------------------------- - ! version number of this module ! Include variable "version" to be written to log file. #include -character(len=7) :: mod_name = 'atmos' +character(len=20) :: mod_name = 'GFDL/atmosphere_mod' !---- private data ---- type (time_type) :: Time_step_atmos @@ -194,6 +195,14 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) character(len=32) :: tracer_name, tracer_units real :: ps1, ps2 + integer :: nlunit = 9999 + character (len = 64) :: fn_nml = 'input.nml' + + !For regional + a_step = 0 + current_time_in_seconds = time_type_to_real( Time - Time_init ) + if (mpp_pe() == 0) write(0,"('atmosphere_init: current_time_seconds = ',f9.1)")current_time_in_seconds + call timing_on('ATMOS_INIT') allocate(pelist(mpp_npes())) call mpp_get_current_pelist(pelist) @@ -215,7 +224,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) call fv_control_init( Atm, dt_atmos, mygrid, grids_on_this_pe, p_split ) ! allocates Atm components; sets mygrid if (Atm(mygrid)%coarse_graining%write_coarse_restart_files .or. & - Atm(mygrid)%coarse_graining%write_coarse_diagnostics) then + Atm(mygrid)%coarse_graining%write_coarse_diagnostics) then call coarse_graining_init(Atm(mygrid)%flagstruct%npx, Atm(mygrid)%npz, & Atm(mygrid)%layout, Atm(mygrid)%bd%is, Atm(mygrid)%bd%ie, & Atm(mygrid)%bd%js, Atm(mygrid)%bd%je, Atm(mygrid)%coarse_graining%factor, & @@ -227,7 +236,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) Atm(mygrid)%Time_init = Time_init !----- write version and namelist to log file ----- - call write_version_number ( 'COUPLED/ATMOSPHERE_MOD', version ) + call write_version_number ( mod_name, version ) !----------------------------------- @@ -297,7 +306,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) qv_dt(isc:iec,jsc:jec,npz), & q_dt(isc:iec,jsc:jec,npz,nq) ) !--- allocate pref - allocate(pref(npz+1,2), dum1d(npz+1)) + allocate(pref(npz+1,2), dum1d(npz+1)) if (Atm(mygrid)%flagstruct%do_inline_mp) then call gfdl_mp_init(mpp_pe(), mpp_root_pe(), nlunit, input_nml_file, stdlog(), fn_nml) @@ -333,6 +342,10 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) call get_eta_level ( npz, ps1, pref(1,1), dum1d, Atm(mygrid)%ak, Atm(mygrid)%bk ) call get_eta_level ( npz, ps2, pref(1,2), dum1d, Atm(mygrid)%ak, Atm(mygrid)%bk ) +! --- initialize clocks for dynamics, physics_down and physics_up + id_dynam = mpp_clock_id ('FV dy-core', flags = clock_flag_default, grain=CLOCK_SUBCOMPONENT ) + id_subgridz = mpp_clock_id ('FV subgrid_z',flags = clock_flag_default, grain=CLOCK_SUBCOMPONENT ) + id_fv_diag = mpp_clock_id ('FV Diag', flags = clock_flag_default, grain=CLOCK_SUBCOMPONENT ) !---- initialize cmip diagnostic output ---- call atmos_cmip_diag_init ( Atm(mygrid)%ak, Atm(mygrid)%bk, pref(1,1), Atm(mygrid)%atmos_axes, Time ) call atmos_global_diag_init ( Atm(mygrid)%atmos_axes, Atm(mygrid)%gridstruct%area(isc:iec,jsc:jec) ) @@ -372,10 +385,31 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) endif #endif +! --- initiate the start for a restarted regional forecast + if ( Atm(mygrid)%gridstruct%regional .and. Atm(mygrid)%flagstruct%warm_start ) then + call start_regional_restart(Atm(1), & + isc, iec, jsc, jec, & + isd, ied, jsd, jed ) + endif + ! This call needs to be separate from the register nudging restarts after initialization call fv_io_register_nudge_restart ( Atm ) -!uc/vc only need be same on coarse grid? However BCs do need to be the same + if ( Atm(mygrid)%flagstruct%na_init>0 ) then + call nullify_domain ( ) + if ( .not. Atm(mygrid)%flagstruct%hydrostatic ) then + call prt_maxmin('Before adi: W', Atm(mygrid)%w, isc, iec, jsc, jec, Atm(mygrid)%ng, npz, 1.) + endif + call adiabatic_init(zvir,Atm(mygrid)%flagstruct%nudge_dz) + if ( .not. Atm(mygrid)%flagstruct%hydrostatic ) then + call prt_maxmin('After adi: W', Atm(mygrid)%w, isc, iec, jsc, jec, Atm(mygrid)%ng, npz, 1.) +! Not nested? + call prt_height('na_ini Z500', isc,iec, jsc,jec, 3, npz, 500.E2, Atm(mygrid)%phis, Atm(mygrid)%delz, & + Atm(mygrid)%peln, Atm(mygrid)%gridstruct%area_64(isc:iec,jsc:jec), Atm(mygrid)%gridstruct%agrid_64(isc:iec,jsc:jec,2)) + endif + else + call mpp_error(NOTE,'No adiabatic initialization correction in use') + endif !This appears to all be diagnostics through the end of this routine, !and so for now we will only define for the coarsest grid @@ -405,6 +439,12 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) ID_tnhusa = register_cmip_diag_field_3d (mod_name, 'tnhusa', Time, & 'Tendency of Specific Humidity due to Advection', 's-1', & standard_name='tendency_of_specific_humidity_due_to_advection') + ID_tnt = register_cmip_diag_field_3d (mod_name, 'tnt', Time, & + 'Tendency of Air Temperature', 'K s-1', & + standard_name='tendency_of_air_temperature') + ID_tnhus = register_cmip_diag_field_3d (mod_name, 'tnhus', Time, & + 'Tendency of Specific Humidity', 's-1', & + standard_name='tendency_of_specific_humidity') !---loop for tracers do itrac = 1, num_tracers @@ -440,15 +480,71 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) end subroutine atmosphere_init + subroutine p_adi(km, ng, ifirst, ilast, jfirst, jlast, ptop, & + delp, pt, ps, pe, peln, pk, pkz, hydrostatic) +! Given (ptop, delp) computes (ps, pk, pe, peln, pkz) +! Input: + integer, intent(in):: km, ng + integer, intent(in):: ifirst, ilast ! Longitude strip + integer, intent(in):: jfirst, jlast ! Latitude strip + logical, intent(in):: hydrostatic + real, intent(in):: ptop + real, intent(in):: pt(ifirst-ng:ilast+ng,jfirst-ng:jlast+ng, km) + real, intent(in):: delp(ifirst-ng:ilast+ng,jfirst-ng:jlast+ng, km) +! Output: + real, intent(out) :: ps(ifirst-ng:ilast+ng, jfirst-ng:jlast+ng) + real, intent(out) :: pk(ifirst:ilast, jfirst:jlast, km+1) + real, intent(out) :: pe(ifirst-1:ilast+1,km+1,jfirst-1:jlast+1) ! Ghosted Edge pressure + real, intent(out) :: peln(ifirst:ilast, km+1, jfirst:jlast) ! Edge pressure + real, intent(out) :: pkz(ifirst:ilast, jfirst:jlast, km) +! Local + real pek + integer i, j, k + + pek = ptop ** kappa +!$OMP parallel do default (none) & +!$OMP shared (ifirst,ilast,jfirst,jlast,km,ptop,pek,pe,pk, & +!$OMP ps,delp,peln,hydrostatic,pkz) & +!$OMP private (j, i, k) + do j=jfirst,jlast + do i=ifirst,ilast + pe(i,1,j) = ptop + pk(i,j,1) = pek + enddo + + do k=2,km+1 + do i=ifirst,ilast + pe(i,k,j) = pe(i,k-1,j) + delp(i,j,k-1) + peln(i,k,j) = log(pe(i,k,j)) + pk(i,j,k) = exp( kappa*peln(i,k,j) ) + enddo + enddo + + do i=ifirst,ilast + ps(i,j) = pe(i,km+1,j) + enddo + + if ( hydrostatic ) then + do k=1,km + do i=ifirst,ilast + pkz(i,j,k) = (pk(i,j,k+1)-pk(i,j,k))/(kappa*(peln(i,k+1,j)-peln(i,k,j))) + enddo + enddo + endif + enddo + + end subroutine p_adi + - subroutine atmosphere_dynamics ( Time, surf_diff ) + subroutine atmosphere_dynamics ( Time, Surf_diff ) type(time_type),intent(in) :: Time integer :: itrac, n, psc integer :: k, w_diff, nt_dyn - type(surf_diff_type), intent(inout):: surf_diff + type(surf_diff_type), intent(inout):: Surf_diff logical :: used + type(time_type) :: atmos_time + integer :: atmos_time_step real :: rdt - !---- Call FV dynamics ----- call mpp_clock_begin (id_dynam) @@ -470,7 +566,17 @@ subroutine atmosphere_dynamics ( Time, surf_diff ) enddo n = mygrid + a_step = a_step + 1 +! +!*** If this is a regional run then read in the next boundary data when it is time. +! + if(Atm(n)%flagstruct%regional)then + + call read_new_bc_data(Atm(n), Time, Time_step_atmos, p_split, & + isd, ied, jsd, jed ) + endif do psc=1,abs(p_split) + p_step = psc call timing_on('fv_dynamics') !uc/vc only need be same on coarse grid? However BCs do need to be the same call fv_dynamics(npx, npy, npz, nq, Atm(n)%ng, dt_atmos/real(abs(p_split)),& @@ -494,6 +600,7 @@ subroutine atmosphere_dynamics ( Time, surf_diff ) call timing_off('fv_dynamics') if (ngrids > 1 .and. (psc < p_split .or. p_split < 0)) then + call mpp_sync() call timing_on('TWOWAY_UPDATE') call twoway_nesting(Atm, ngrids, grids_on_this_pe, zvir, fv_time, mygrid) call timing_off('TWOWAY_UPDATE') @@ -538,6 +645,10 @@ subroutine atmosphere_dynamics ( Time, surf_diff ) call mpp_clock_begin (id_subgridz) u_dt(:,:,:) = 0. ! These are updated by fv_subgrid_z v_dt(:,:,:) = 0. +! t_dt is used for two different purposes: +! 1 - to calculate the diagnostic temperature tendency from fv_subgrid_z +! 2 - as an accumulator for the IAU increment and physics tendency +! because of this, it will need to be zeroed out after the diagnostic is calculated t_dt(:,:,:) = Atm(n)%pt(isc:iec,jsc:jec,:) qv_dt(:,:,:) = Atm(n)%q (isc:iec,jsc:jec,:,sphum) q_dt(:,:,:,:) = 0. @@ -559,6 +670,7 @@ subroutine atmosphere_dynamics ( Time, surf_diff ) Atm(n)%flagstruct%n_sponge) endif +#ifdef USE_Q_DT if ( .not. Atm(n)%flagstruct%hydrostatic .and. w_diff /= NO_TRACER ) then !$OMP parallel do default (none) & !$OMP shared (isc, iec, jsc, jec, w_diff, n, Atm, q_dt) & @@ -568,6 +680,7 @@ subroutine atmosphere_dynamics ( Time, surf_diff ) q_dt(:,:,k,w_diff) = 0. enddo endif +#endif if (Atm(1)%idiag%id_u_dt_sg > 0) then used = send_data(Atm(1)%idiag%id_u_dt_sg, u_dt(isc:iec,jsc:jec,:), fv_time) @@ -584,6 +697,9 @@ subroutine atmosphere_dynamics ( Time, surf_diff ) used = send_data(Atm(1)%idiag%id_qv_dt_sg, qv_dt, fv_time) end if +! zero out t_dt for use as an accumulator + t_dt = 0. + call mpp_clock_end (id_subgridz) end subroutine atmosphere_dynamics @@ -610,6 +726,7 @@ subroutine atmosphere_end (Time, Grid_box )!rab, Radiation, Physics) call gfdl_mp_end ( ) endif + call timing_on('FV_DIAG') call atmos_global_diag_end call fv_cmip_diag_end call fv_end(Atm, mygrid) @@ -933,6 +1050,7 @@ subroutine atmosphere_state_update (Time, Physics_tendency, Physics, Atm_block) endif !--- adjust w and heat tendency for non-hydrostatic case +#ifdef USE_Q_DT if ( .not.Atm(n)%flagstruct%hydrostatic .and. w_diff /= NO_TRACER ) then rcp = 1. / cp_air !$OMP parallel do default (none) & @@ -950,6 +1068,7 @@ subroutine atmosphere_state_update (Time, Physics_tendency, Physics, Atm_block) enddo enddo endif +#endif call mpp_clock_begin (id_dynam) call timing_on('FV_UPDATE_PHYS') @@ -963,8 +1082,8 @@ subroutine atmosphere_state_update (Time, Physics_tendency, Physics, Atm_block) .true., Time_next, Atm(n)%flagstruct%nudge, Atm(n)%gridstruct, & Atm(n)%gridstruct%agrid(:,:,1), Atm(n)%gridstruct%agrid(:,:,2), & Atm(n)%npx, Atm(n)%npy, Atm(n)%npz, Atm(n)%flagstruct, & - Atm(n)%neststruct, Atm(n)%bd, Atm(n)%domain, Atm(n)%ptop, & - Atm(n)%phys_diag, q_dt) + Atm(n)%neststruct, Atm(n)%bd, Atm(n)%domain, & + Atm(n)%ptop, Atm(n)%phys_diag, Atm(n)%nudge_diag, q_dt) call timing_off('FV_UPDATE_PHYS') call mpp_clock_end (id_dynam) @@ -982,12 +1101,6 @@ subroutine atmosphere_state_update (Time, Physics_tendency, Physics, Atm_block) if (query_cmip_diag_id(ID_tnhus)) & used = send_cmip_data_3d (ID_tnhus, (Atm(mygrid)%q(isc:iec,jsc:jec,:,sphum)-qtend(:,:,:,sphum))/dt_atmos, Time) -#if !defined(ATMOS_NUDGE) && !defined(CLIMATE_NUDGE) && !defined(ADA_NUDGE) - if ( .not.forecast_mode .and. Atm(mygrid)%flagstruct%nudge .and. Atm(mygrid)%flagstruct%na_init>0 ) then - if(mod(seconds, 21600)==0) call adiabatic_init_drv (Time_prev, Time_next) - endif -#endif - !---- diagnostics for FV dynamics ----- if (Atm(mygrid)%flagstruct%print_freq /= -99) then call mpp_clock_begin(id_fv_diag) @@ -1008,111 +1121,254 @@ subroutine atmosphere_state_update (Time, Physics_tendency, Physics, Atm_block) end subroutine atmosphere_state_update - subroutine adiabatic_init_drv (Time_prev, Time_next) - type (time_type), intent(in) :: Time_prev, Time_next - integer:: n - real, allocatable, dimension(:,:,:):: u_dt, v_dt, t_dt - real, allocatable:: q_dt(:,:,:,:) - integer:: isd, ied, jsd, jed, ngc + + subroutine adiabatic_init(zvir,nudge_dz) + real, allocatable, dimension(:,:,:):: u0, v0, t0, dz0, dp0 + real, intent(in):: zvir + logical, intent(inout):: nudge_dz +! real, parameter:: wt = 1. ! was 2. + real, parameter:: wt = 2. +!*********** +! Haloe Data +!*********** + real, parameter:: q1_h2o = 2.2E-6 + real, parameter:: q7_h2o = 3.8E-6 + real, parameter:: q100_h2o = 3.8E-6 + real, parameter:: q1000_h2o = 3.1E-6 + real, parameter:: q2000_h2o = 2.8E-6 + real, parameter:: q3000_h2o = 3.0E-6 + real:: xt, p00, q00 + integer:: isc, iec, jsc, jec, npz + integer:: m, n, i,j,k, ngc character(len=80) :: errstr -!--------------------------------------------------- -! Call the adiabatic forward-backward initialization -!--------------------------------------------------- - write(errstr,'(A, I4, A)') 'Performing adiabatic nudging', Atm(mygrid)%flagstruct%na_init, ' times' + xt = 1./(1.+wt) + + write(errstr,'(A, I4, A)') 'Performing adiabatic init', Atm(mygrid)%flagstruct%na_init, ' times' call mpp_error(NOTE, errstr) + sphum = get_tracer_index (MODEL_ATMOS, 'sphum' ) - ngc = Atm(mygrid)%ng - isd = isc - ngc - ied = iec + ngc - jsd = jsc - ngc - jed = jec + ngc + npz = Atm(mygrid)%npz - call timing_on('adiabatic_init') + isc = Atm(mygrid)%bd%isc + iec = Atm(mygrid)%bd%iec + jsc = Atm(mygrid)%bd%jsc + jec = Atm(mygrid)%bd%jec - allocate ( u_dt(isd:ied,jsd:jed, npz) ) - allocate ( v_dt(isd:ied,jsd:jed, npz) ) - allocate ( t_dt(isc:iec,jsc:jec, npz) ) - allocate ( q_dt(isc:iec,jsc:jec, npz, nq) ) + ngc = Atm(mygrid)%ng + isd = isc - ngc + ied = iec + ngc + jsd = jsc - ngc + jed = jec + ngc + call timing_on('adiabatic_init') do_adiabatic_init = .true. - do n=1,Atm(mygrid)%flagstruct%na_init - call adiabatic_init(Atm, Time_next, -dt_atmos, u_dt, v_dt, t_dt, q_dt, .false.) ! Backward in time one step - fv_time = Time_prev - call adiabatic_init(Atm, Time_next, dt_atmos, u_dt, v_dt, t_dt, q_dt, .true. ) ! Forward to the original time - fv_time = Time_next - enddo + allocate ( u0(isc:iec, jsc:jec+1, npz) ) + allocate ( v0(isc:iec+1,jsc:jec, npz) ) + allocate (dp0(isc:iec,jsc:jec, npz) ) - do_adiabatic_init = .false. + if ( Atm(mygrid)%flagstruct%hydrostatic ) nudge_dz = .false. - deallocate ( u_dt ) - deallocate ( v_dt ) - deallocate ( t_dt ) - deallocate ( q_dt ) + if ( nudge_dz ) then + allocate (dz0(isc:iec,jsc:jec, npz) ) + else + allocate ( t0(isc:iec,jsc:jec, npz) ) + endif - call timing_off('adiabatic_init') +!$omp parallel do default (none) & +!$omp shared (nudge_dz, npz, jsc, jec, isc, iec, n, sphum, u0, v0, t0, dz0, dp0, Atm, zvir, mygrid) & +!$omp private (k, j, i) + do k=1,npz + do j=jsc,jec+1 + do i=isc,iec + u0(i,j,k) = Atm(mygrid)%u(i,j,k) + enddo + enddo + do j=jsc,jec + do i=isc,iec+1 + v0(i,j,k) = Atm(mygrid)%v(i,j,k) + enddo + enddo + if ( nudge_dz ) then + do j=jsc,jec + do i=isc,iec + dp0(i,j,k) = Atm(mygrid)%delp(i,j,k) + dz0(i,j,k) = Atm(mygrid)%delz(i,j,k) + enddo + enddo + else + do j=jsc,jec + do i=isc,iec + t0(i,j,k) = Atm(mygrid)%pt(i,j,k)*(1.+zvir*Atm(mygrid)%q(i,j,k,sphum)) ! virt T + dp0(i,j,k) = Atm(mygrid)%delp(i,j,k) + enddo + enddo + endif + enddo - end subroutine adiabatic_init_drv + do m=1,Atm(mygrid)%flagstruct%na_init +! Forward call + call fv_dynamics(Atm(mygrid)%npx, Atm(mygrid)%npy, npz, nq, Atm(mygrid)%ng, dt_atmos, 0., & + Atm(mygrid)%flagstruct%fill, Atm(mygrid)%flagstruct%reproduce_sum, kappa, cp_air, zvir, & + Atm(mygrid)%ptop, Atm(mygrid)%ks, nq, Atm(mygrid)%flagstruct%n_split, & + Atm(mygrid)%flagstruct%q_split, Atm(mygrid)%u, Atm(mygrid)%v, Atm(mygrid)%w, & + Atm(mygrid)%delz, Atm(mygrid)%flagstruct%hydrostatic, & + Atm(mygrid)%pt, Atm(mygrid)%delp, Atm(mygrid)%q, Atm(mygrid)%ps, & + Atm(mygrid)%pe, Atm(mygrid)%pk, Atm(mygrid)%peln, Atm(mygrid)%pkz, Atm(mygrid)%phis, & + Atm(mygrid)%q_con, Atm(mygrid)%omga, Atm(mygrid)%ua, Atm(mygrid)%va, Atm(mygrid)%uc, Atm(mygrid)%vc, & + Atm(mygrid)%ak, Atm(mygrid)%bk, Atm(mygrid)%mfx, Atm(mygrid)%mfy, & + Atm(mygrid)%cx, Atm(mygrid)%cy, Atm(mygrid)%ze0, Atm(mygrid)%flagstruct%hybrid_z, & + Atm(mygrid)%gridstruct, Atm(mygrid)%flagstruct, & + Atm(mygrid)%neststruct, Atm(mygrid)%idiag, Atm(mygrid)%bd, Atm(mygrid)%parent_grid, & + Atm(mygrid)%domain, Atm(mygrid)%inline_mp) +! Backward + call fv_dynamics(Atm(mygrid)%npx, Atm(mygrid)%npy, npz, nq, Atm(mygrid)%ng, -dt_atmos, 0., & + Atm(mygrid)%flagstruct%fill, Atm(mygrid)%flagstruct%reproduce_sum, kappa, cp_air, zvir, & + Atm(mygrid)%ptop, Atm(mygrid)%ks, nq, Atm(mygrid)%flagstruct%n_split, & + Atm(mygrid)%flagstruct%q_split, Atm(mygrid)%u, Atm(mygrid)%v, Atm(mygrid)%w, & + Atm(mygrid)%delz, Atm(mygrid)%flagstruct%hydrostatic, & + Atm(mygrid)%pt, Atm(mygrid)%delp, Atm(mygrid)%q, Atm(mygrid)%ps, & + Atm(mygrid)%pe, Atm(mygrid)%pk, Atm(mygrid)%peln, Atm(mygrid)%pkz, Atm(mygrid)%phis, & + Atm(mygrid)%q_con, Atm(mygrid)%omga, Atm(mygrid)%ua, Atm(mygrid)%va, Atm(mygrid)%uc, Atm(mygrid)%vc, & + Atm(mygrid)%ak, Atm(mygrid)%bk, Atm(mygrid)%mfx, Atm(mygrid)%mfy, & + Atm(mygrid)%cx, Atm(mygrid)%cy, Atm(mygrid)%ze0, Atm(mygrid)%flagstruct%hybrid_z, & + Atm(mygrid)%gridstruct, Atm(mygrid)%flagstruct, & + Atm(mygrid)%neststruct, Atm(mygrid)%idiag, Atm(mygrid)%bd, Atm(mygrid)%parent_grid, & + Atm(mygrid)%domain, Atm(mygrid)%inline_mp) +! Nudging back to IC +!$omp parallel do default (none) & +!$omp shared (pref, npz, jsc, jec, isc, iec, n, sphum, Atm, u0, v0, t0, dp0, xt, zvir, mygrid, nudge_dz, dz0) & +!$omp private (i, j, k, p00, q00) + do k=1,npz + do j=jsc,jec+1 + do i=isc,iec + Atm(mygrid)%u(i,j,k) = xt*(Atm(mygrid)%u(i,j,k) + wt*u0(i,j,k)) + enddo + enddo + do j=jsc,jec + do i=isc,iec+1 + Atm(mygrid)%v(i,j,k) = xt*(Atm(mygrid)%v(i,j,k) + wt*v0(i,j,k)) + enddo + enddo + if( Atm(mygrid)%flagstruct%nudge_qv ) then +! SJL note: Nudging water vaport towards HALOE climatology: +! In case of better IC (IFS) this step may not be necessary + p00 = Atm(mygrid)%pe(isc,k,jsc) + if ( p00 < 30.E2 ) then + if ( p00 < 1. ) then + q00 = q1_h2o + elseif ( p00 <= 7. .and. p00 >= 1. ) then + q00 = q1_h2o + (q7_h2o-q1_h2o)*log(pref(k,1)/1.)/log(7.) + elseif ( p00 < 100. .and. p00 >= 7. ) then + q00 = q7_h2o + (q100_h2o-q7_h2o)*log(pref(k,1)/7.)/log(100./7.) + elseif ( p00 < 1000. .and. p00 >= 100. ) then + q00 = q100_h2o + (q1000_h2o-q100_h2o)*log(pref(k,1)/1.E2)/log(10.) + elseif ( p00 < 2000. .and. p00 >= 1000. ) then + q00 = q1000_h2o + (q2000_h2o-q1000_h2o)*log(pref(k,1)/1.E3)/log(2.) + else + q00 = q2000_h2o + (q3000_h2o-q2000_h2o)*log(pref(k,1)/2.E3)/log(1.5) + endif + do j=jsc,jec + do i=isc,iec + Atm(mygrid)%q(i,j,k,sphum) = xt*(Atm(mygrid)%q(i,j,k,sphum) + wt*q00) + enddo + enddo + endif + endif + if ( nudge_dz ) then + do j=jsc,jec + do i=isc,iec + Atm(mygrid)%delp(i,j,k) = xt*(Atm(mygrid)%delp(i,j,k) + wt*dp0(i,j,k)) + Atm(mygrid)%delz(i,j,k) = xt*(Atm(mygrid)%delz(i,j,k) + wt*dz0(i,j,k)) + enddo + enddo + else + do j=jsc,jec + do i=isc,iec + Atm(mygrid)%pt(i,j,k) = xt*(Atm(mygrid)%pt(i,j,k) + wt*t0(i,j,k)/(1.+zvir*Atm(mygrid)%q(i,j,k,sphum))) + Atm(mygrid)%delp(i,j,k) = xt*(Atm(mygrid)%delp(i,j,k) + wt*dp0(i,j,k)) + enddo + enddo + endif - subroutine adiabatic_init (Atm, Time, dt_init, u_dt, v_dt, t_dt, q_dt, do_nudge) -! -! Perform adiabatic forward-backward adiabatic initialization with nudging -! - type(fv_atmos_type), intent(inout) :: Atm(:) - type (time_type), intent(in) :: Time - real, intent(in):: dt_init - logical, intent(in):: do_nudge - real, intent(inout), dimension(:,:,:):: u_dt, v_dt, t_dt - real, intent(inout):: q_dt(:,:,:,:) -! - integer:: isd, ied, jsd, jed, ngc, n - type(time_type) :: Time_next + enddo - Time_next = Time + Time_step_atmos +! Backward + call fv_dynamics(Atm(mygrid)%npx, Atm(mygrid)%npy, npz, nq, Atm(mygrid)%ng, -dt_atmos, 0., & + Atm(mygrid)%flagstruct%fill, Atm(mygrid)%flagstruct%reproduce_sum, kappa, cp_air, zvir, & + Atm(mygrid)%ptop, Atm(mygrid)%ks, nq, Atm(mygrid)%flagstruct%n_split, & + Atm(mygrid)%flagstruct%q_split, Atm(mygrid)%u, Atm(mygrid)%v, Atm(mygrid)%w, & + Atm(mygrid)%delz, Atm(mygrid)%flagstruct%hydrostatic, & + Atm(mygrid)%pt, Atm(mygrid)%delp, Atm(mygrid)%q, Atm(mygrid)%ps, & + Atm(mygrid)%pe, Atm(mygrid)%pk, Atm(mygrid)%peln, Atm(mygrid)%pkz, Atm(mygrid)%phis, & + Atm(mygrid)%q_con, Atm(mygrid)%omga, Atm(mygrid)%ua, Atm(mygrid)%va, Atm(mygrid)%uc, Atm(mygrid)%vc, & + Atm(mygrid)%ak, Atm(mygrid)%bk, Atm(mygrid)%mfx, Atm(mygrid)%mfy, & + Atm(mygrid)%cx, Atm(mygrid)%cy, Atm(mygrid)%ze0, Atm(mygrid)%flagstruct%hybrid_z, & + Atm(mygrid)%gridstruct, Atm(mygrid)%flagstruct, & + Atm(mygrid)%neststruct, Atm(mygrid)%idiag, Atm(mygrid)%bd, Atm(mygrid)%parent_grid, & + Atm(mygrid)%domain, Atm(mygrid)%inline_mp) +! Forward call + call fv_dynamics(Atm(mygrid)%npx, Atm(mygrid)%npy, npz, nq, Atm(mygrid)%ng, dt_atmos, 0., & + Atm(mygrid)%flagstruct%fill, Atm(mygrid)%flagstruct%reproduce_sum, kappa, cp_air, zvir, & + Atm(mygrid)%ptop, Atm(mygrid)%ks, nq, Atm(mygrid)%flagstruct%n_split, & + Atm(mygrid)%flagstruct%q_split, Atm(mygrid)%u, Atm(mygrid)%v, Atm(mygrid)%w, & + Atm(mygrid)%delz, Atm(mygrid)%flagstruct%hydrostatic, & + Atm(mygrid)%pt, Atm(mygrid)%delp, Atm(mygrid)%q, Atm(mygrid)%ps, & + Atm(mygrid)%pe, Atm(mygrid)%pk, Atm(mygrid)%peln, Atm(mygrid)%pkz, Atm(mygrid)%phis, & + Atm(mygrid)%q_con, Atm(mygrid)%omga, Atm(mygrid)%ua, Atm(mygrid)%va, Atm(mygrid)%uc, Atm(mygrid)%vc, & + Atm(mygrid)%ak, Atm(mygrid)%bk, Atm(mygrid)%mfx, Atm(mygrid)%mfy, & + Atm(mygrid)%cx, Atm(mygrid)%cy, Atm(mygrid)%ze0, Atm(mygrid)%flagstruct%hybrid_z, & + Atm(mygrid)%gridstruct, Atm(mygrid)%flagstruct, & + Atm(mygrid)%neststruct, Atm(mygrid)%idiag, Atm(mygrid)%bd, Atm(mygrid)%parent_grid, & + Atm(mygrid)%domain, Atm(mygrid)%inline_mp) +! Nudging back to IC +!$omp parallel do default (none) & +!$omp shared (nudge_dz,npz, jsc, jec, isc, iec, n, sphum, Atm, u0, v0, t0, dz0, dp0, xt, zvir, mygrid) & +!$omp private (i, j, k) + do k=1,npz + do j=jsc,jec+1 + do i=isc,iec + Atm(mygrid)%u(i,j,k) = xt*(Atm(mygrid)%u(i,j,k) + wt*u0(i,j,k)) + enddo + enddo + do j=jsc,jec + do i=isc,iec+1 + Atm(mygrid)%v(i,j,k) = xt*(Atm(mygrid)%v(i,j,k) + wt*v0(i,j,k)) + enddo + enddo + if ( nudge_dz ) then + do j=jsc,jec + do i=isc,iec + Atm(mygrid)%delp(i,j,k) = xt*(Atm(mygrid)%delp(i,j,k) + wt*dp0(i,j,k)) + Atm(mygrid)%delz(i,j,k) = xt*(Atm(mygrid)%delz(i,j,k) + wt*dz0(i,j,k)) + enddo + enddo + else + do j=jsc,jec + do i=isc,iec + Atm(mygrid)%pt(i,j,k) = xt*(Atm(mygrid)%pt(i,j,k) + wt*t0(i,j,k)/(1.+zvir*Atm(mygrid)%q(i,j,k,sphum))) + Atm(mygrid)%delp(i,j,k) = xt*(Atm(mygrid)%delp(i,j,k) + wt*dp0(i,j,k)) + enddo + enddo + endif + enddo - n = mygrid - ngc = Atm(mygrid)%ng - isd = isc - ngc - ied = iec + ngc - jsd = jsc - ngc - jed = jec + ngc + enddo - call fv_dynamics(npx, npy, npz, nq, ngc, dt_init, 0., & - .false., Atm(n)%flagstruct%reproduce_sum, kappa, cp_air, zvir, & - Atm(n)%ptop, Atm(n)%ks, ncnst, Atm(n)%flagstruct%n_split, & - Atm(n)%flagstruct%q_split, Atm(n)%u, Atm(n)%v, Atm(n)%w, & - Atm(n)%delz, Atm(n)%flagstruct%hydrostatic, & - Atm(n)%pt, Atm(n)%delp, Atm(n)%q, Atm(n)%ps, & - Atm(n)%pe, Atm(n)%pk, Atm(n)%peln, Atm(n)%pkz, Atm(n)%phis, & - Atm(n)%q_con, Atm(n)%omga, Atm(n)%ua, Atm(n)%va, Atm(n)%uc, Atm(n)%vc, & - Atm(n)%ak, Atm(n)%bk, Atm(n)%mfx, Atm(n)%mfy, & - Atm(n)%cx, Atm(n)%cy, Atm(n)%ze0, Atm(n)%flagstruct%hybrid_z, & - Atm(n)%gridstruct, Atm(n)%flagstruct, & - Atm(n)%neststruct, Atm(n)%idiag, Atm(n)%bd, & - Atm(n)%parent_grid, Atm(n)%domain, Atm(n)%inline_mp) - -! No large-scale nudging at "Time_prev" - if ( do_nudge ) then - u_dt = 0. ; v_dt = 0. ; t_dt = 0. ; q_dt = 0. - call fv_update_phys( abs(dt_init), isc, iec, jsc, jec, isd, ied, jsd, jed, ngc, nq, & - Atm(n)%u, Atm(n)%v, Atm(n)%w, Atm(n)%delp, Atm(n)%pt, & - Atm(n)%q, Atm(n)%qdiag, & - Atm(n)%ua, Atm(n)%va, Atm(n)%ps, Atm(n)%pe, Atm(n)%peln, & - Atm(n)%pk, Atm(n)%pkz, Atm(n)%ak, Atm(n)%bk, Atm(n)%phis, & - Atm(n)%u_srf, Atm(n)%v_srf, Atm(n)%ts, Atm(n)%delz, & - Atm(n)%flagstruct%hydrostatic, u_dt, v_dt, t_dt, & - .true., Time_next, Atm(n)%flagstruct%nudge, Atm(n)%gridstruct, & - Atm(n)%gridstruct%agrid(:,:,1), Atm(n)%gridstruct%agrid(:,:,2), & - Atm(n)%npx, Atm(n)%npy, Atm(n)%npz, Atm(n)%flagstruct, & - Atm(n)%neststruct, Atm(n)%bd, Atm(n)%domain, Atm(n)%ptop, & - Atm(n)%phys_diag, q_dt) + deallocate ( u0 ) + deallocate ( v0 ) + deallocate (dp0 ) + if ( allocated(t0) ) deallocate ( t0 ) + if ( allocated(dz0) ) deallocate ( dz0 ) - endif + do_adiabatic_init = .false. + call timing_off('adiabatic_init') end subroutine adiabatic_init + subroutine atmos_physics_driver_inputs (Physics, Atm_block, Physics_tendency) type (physics_type), intent(inout) :: Physics type (block_control_type), intent(in) :: Atm_block @@ -1241,7 +1497,8 @@ subroutine fv_compute_p_z (npz, phis, pe, peln, delp, delz, pt, q_sph, & real tvm real :: zvir, rrg, ginv #ifdef USE_COND - real, dimension(size(pe,1),size(pe,3),size(pe,2):: peg, pelng + real, dimension(size(pe,1),size(pe,3),size(pe,2)):: peg, pelng + real:: dlg #endif isiz=size(phis,1) From 1834cfbd5b275083b9b409e288ab233055af2a0d Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Thu, 3 Jun 2021 16:26:55 -0400 Subject: [PATCH 15/52] fixes to driver/GFDL/atmosphere.F90 --- driver/GFDL/atmosphere.F90 | 5 ++--- 1 file changed, 2 insertions(+), 3 deletions(-) diff --git a/driver/GFDL/atmosphere.F90 b/driver/GFDL/atmosphere.F90 index 347b184b5..316511622 100644 --- a/driver/GFDL/atmosphere.F90 +++ b/driver/GFDL/atmosphere.F90 @@ -33,7 +33,8 @@ module atmosphere_mod use atmos_co2_mod, only: atmos_co2_rad, co2_radiation_override use block_control_mod, only: block_control_type use constants_mod, only: cp_air, rdgas, grav, rvgas, kappa, pstd_mks -use time_manager_mod, only: time_type, get_time, set_time, operator(+) +use time_manager_mod, only: time_type, get_time, set_time, operator(+), & + operator(-), operator(/), time_type_to_real use fms_mod, only: error_mesg, FATAL, & check_nml_error, stdlog, & write_version_number, & @@ -396,7 +397,6 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Surf_diff, Grid_box) call fv_io_register_nudge_restart ( Atm ) if ( Atm(mygrid)%flagstruct%na_init>0 ) then - call nullify_domain ( ) if ( .not. Atm(mygrid)%flagstruct%hydrostatic ) then call prt_maxmin('Before adi: W', Atm(mygrid)%w, isc, iec, jsc, jec, Atm(mygrid)%ng, npz, 1.) endif @@ -600,7 +600,6 @@ subroutine atmosphere_dynamics ( Time, Surf_diff ) call timing_off('fv_dynamics') if (ngrids > 1 .and. (psc < p_split .or. p_split < 0)) then - call mpp_sync() call timing_on('TWOWAY_UPDATE') call twoway_nesting(Atm, ngrids, grids_on_this_pe, zvir, fv_time, mygrid) call timing_off('TWOWAY_UPDATE') From cc137d1fc9b49011b9dcf00e94ce9aa5199a1bfc Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 4 Jun 2021 10:21:59 -0400 Subject: [PATCH 16/52] fix a few duplicate module uses and add back in a missing timer caliper for FV_DIAG --- driver/GFDL/atmosphere.F90 | 40 ++++++++++++++++++-------------------- 1 file changed, 19 insertions(+), 21 deletions(-) diff --git a/driver/GFDL/atmosphere.F90 b/driver/GFDL/atmosphere.F90 index 316511622..ccab7590a 100644 --- a/driver/GFDL/atmosphere.F90 +++ b/driver/GFDL/atmosphere.F90 @@ -38,7 +38,6 @@ module atmosphere_mod use fms_mod, only: error_mesg, FATAL, & check_nml_error, stdlog, & write_version_number, & - mpp_pe, mpp_root_pe, & mpp_clock_id, mpp_clock_begin, & mpp_clock_end, CLOCK_SUBCOMPONENT, & clock_flag_default @@ -46,24 +45,24 @@ module atmosphere_mod use mpp_mod, only: mpp_error, FATAL, NOTE, input_nml_file, & mpp_npes, mpp_get_current_pelist, & mpp_set_current_pelist, stdout, & - mpp_pe, mpp_chksum + mpp_pe, mpp_root_pe, mpp_chksum use mpp_domains_mod, only: domain2d use xgrid_mod, only: grid_box_type !miz -use diag_manager_mod, only: register_diag_field, send_data -use field_manager_mod, only: MODEL_ATMOS -use tracer_manager_mod, only: get_tracer_index, get_number_tracers, & - NO_TRACER, get_tracer_names -use physics_driver_mod, only: surf_diff_type -use physics_types_mod, only: physics_type, & - physics_tendency_type -use radiation_types_mod, only: radiation_type, compute_g_avg -use atmos_cmip_diag_mod, only: atmos_cmip_diag_init, & - register_cmip_diag_field_3d, & - send_cmip_data_3d, cmip_diag_id_type, & - query_cmip_diag_id -use atmos_global_diag_mod, only: atmos_global_diag_init, & - atmos_global_diag_end +use diag_manager_mod, only: register_diag_field, send_data +use field_manager_mod, only: MODEL_ATMOS +use tracer_manager_mod, only: get_tracer_index, get_number_tracers, & + NO_TRACER, get_tracer_names +use physics_driver_mod, only: surf_diff_type +use physics_types_mod, only: physics_type, & + physics_tendency_type +use radiation_types_mod, only: radiation_type, compute_g_avg +use atmos_cmip_diag_mod, only: atmos_cmip_diag_init, & + register_cmip_diag_field_3d, & + send_cmip_data_3d, cmip_diag_id_type, & + query_cmip_diag_id +use atmos_global_diag_mod, only: atmos_global_diag_init, & + atmos_global_diag_end !----------------- ! FV core modules: @@ -704,11 +703,9 @@ subroutine atmosphere_dynamics ( Time, Surf_diff ) end subroutine atmosphere_dynamics - subroutine atmosphere_end (Time, Grid_box )!rab, Radiation, Physics) + subroutine atmosphere_end (Time, Grid_box ) type (time_type), intent(in) :: Time type(grid_box_type), intent(inout) :: Grid_box -!rab type (radiation_type), intent(inout) :: Radiation -!rab type (physics_type), intent(inout) :: Physics !--- end nudging module --- #if defined (ATMOS_NUDGE) @@ -729,9 +726,10 @@ subroutine atmosphere_end (Time, Grid_box )!rab, Radiation, Physics) call atmos_global_diag_end call fv_cmip_diag_end call fv_end(Atm, mygrid) - deallocate (Atm) + call timing_off('FV_DIAG') - deallocate( u_dt, v_dt, t_dt, qv_dt, q_dt, pref, dum1d ) + deallocate ( Atm ) + deallocate ( u_dt, v_dt, t_dt, qv_dt, q_dt, pref, dum1d ) end subroutine atmosphere_end From 1d8a0d9d917f32b1a2992fc4656c0b5e54654eb7 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Thu, 3 Jun 2021 16:25:27 -0400 Subject: [PATCH 17/52] fixes typos in nudging codes --- GFDL_tools/fv_ada_nudge.F90 | 4 ++-- GFDL_tools/read_climate_nudge_data.F90 | 20 ++++++++++---------- 2 files changed, 12 insertions(+), 12 deletions(-) diff --git a/GFDL_tools/fv_ada_nudge.F90 b/GFDL_tools/fv_ada_nudge.F90 index 90cfe8510..d4551cfb7 100644 --- a/GFDL_tools/fv_ada_nudge.F90 +++ b/GFDL_tools/fv_ada_nudge.F90 @@ -63,7 +63,7 @@ module fv_ada_nudge_mod use fms2_io_mod, only : register_restart_field, open_file, close_file, & read_restart, register_field, & - register_variable_attribute, file_exists + register_variable_attribute, file_exists, FmsNetcdfFile_t use fv_io_mod, only : fv_io_register_axis use axis_utils_mod, only : frac_index @@ -1807,7 +1807,7 @@ subroutine fv_ada_nudge_init(time, axes, npz, zvir, ak, bk, ts, phis, gridstruct end if call read_restart(ada_driver_restart) call close_file(ada_driver_restart) - endif + endif #endif ! snz for ENABLE_ADA diff --git a/GFDL_tools/read_climate_nudge_data.F90 b/GFDL_tools/read_climate_nudge_data.F90 index 96c5baccc..3489aa029 100644 --- a/GFDL_tools/read_climate_nudge_data.F90 +++ b/GFDL_tools/read_climate_nudge_data.F90 @@ -28,7 +28,7 @@ module read_climate_nudge_data_mod get_dimension_names, get_dimension_size, FmsNetcdfFile_t, & get_num_variables, get_variable_names, get_variable_size, & get_variable_num_dimensions, get_variable_units, & - get_time_calendar, read_data, variable_att_axists + get_time_calendar, read_data, variable_att_exists use mpp_mod, only: input_nml_file, mpp_npes, mpp_get_current_pelist use constants_mod, only: PI, GRAV, RDGAS, RVGAS @@ -80,7 +80,7 @@ module read_climate_nudge_data_mod integer, allocatable :: file_index(:) type filedata_type - integer, allocatable :: dim_size + integer, pointer :: length_axes(:) integer :: ndim, nvar, ntim integer :: time_offset integer, dimension(NUM_REQ_FLDS) :: field_index ! varid for variables @@ -147,23 +147,23 @@ subroutine read_climate_nudge_data_init (nlon, nlat, nlev, ntime) if (open_file(fileobj, trim(filenames(n)), "read", pelist=pes)) then Files(n)%ndim=get_num_dimensions(fileobj) - allocate (Files(n)%dim_size(Files(n)%ndim)) - + allocate (Files(n)%length_axes(Files(n)%ndim)) + ! inquire dimension sizes do i = 1, Files(n)%ndim call get_dimension_names(fileobj, Files(n)%axes) do j = 1, NUM_REQ_AXES if (trim(Files(n)%axes(j)) .eq. trim(required_axis_names(j))) then - call get_dimension_size(fileobj, Files(n)%axes(j), Files(n)%dim_size(j)) - call check_axis_size (j,Files(n)%dim_size(j)) + call get_dimension_size(fileobj, Files(n)%axes(j), Files(n)%length_axes(j)) + call check_axis_size (j,Files(n)%length_axes(j)) Files(n)%axis_index(j) = i exit endif enddo enddo ! time axis indexing - call get_dimension_size(fileobj, Files(n)%axes(INDEX_TIME), Files(n)%dim_size(INDEX_TIME)) - Files(n)%ntim = Files(n)%dim_size(INDEX_TIME) + call get_dimension_size(fileobj, Files(n)%axes(INDEX_TIME), Files(n)%length_axes(INDEX_TIME)) + Files(n)%ntim = Files(n)%length_axes(INDEX_TIME) Files(n)%time_offset = numtime numtime = numtime + Files(n)%ntim @@ -250,7 +250,7 @@ subroutine read_time ( times, units, calendar ) if( n == 1) then time_axis = Files(n)%axes(INDEX_TIME) call get_variable_units(fileobj, time_axis, units) - if( variable_att_exists(fileobj, time_axis, calendar) then + if( variable_att_exists(fileobj, time_axis, calendar) ) then call get_time_calendar(fileobj, time_axis, calendar) else calendar = 'gregorian ' @@ -308,7 +308,7 @@ subroutine read_grid ( lon, lat, ak, bk ) else ak = 0. endif - + call read_data(fileobj, Files(1)%fields(INDEX_BK), bk) call close_file(fileobj) endif From 91c8823d042dc7abd0e4f2e95d1cb5d8759af118 Mon Sep 17 00:00:00 2001 From: lharris4 <53020884+lharris4@users.noreply.github.com> Date: Mon, 14 Jun 2021 15:17:06 -0400 Subject: [PATCH 18/52] FV3 Documentation Formatted PDF and source files for FV3 documentation. --- docs/CDgrid.pdf | Bin 0 -> 53381 bytes docs/FV3flowchart.pdf | Bin 0 -> 14795 bytes docs/GFDLLogo.png | Bin 0 -> 156128 bytes docs/KESpectra.pdf | Bin 0 -> 147745 bytes docs/PGF.pdf | Bin 0 -> 14143 bytes docs/fv3_technical_2021.pdf | Bin 0 -> 1777752 bytes docs/fv3_technical_2021.tex | 1643 +++++++++++++++++++++++++++ docs/fv3logo.png | Bin 0 -> 37580 bytes docs/fv3references.bib | 1289 +++++++++++++++++++++ docs/gridmetrics1D.pdf | Bin 0 -> 25346 bytes docs/gridmetricsCoordinates.pdf | Bin 0 -> 39542 bytes docs/gridmetricsReconstructions.pdf | Bin 0 -> 25325 bytes docs/phasespeedbad.pdf | Bin 0 -> 18013 bytes docs/phasespeedgood.pdf | Bin 0 -> 19397 bytes docs/twowayschematic.pdf | Bin 0 -> 105561 bytes 15 files changed, 2932 insertions(+) create mode 100644 docs/CDgrid.pdf create mode 100644 docs/FV3flowchart.pdf create mode 100644 docs/GFDLLogo.png create mode 100644 docs/KESpectra.pdf create mode 100644 docs/PGF.pdf create mode 100644 docs/fv3_technical_2021.pdf create mode 100644 docs/fv3_technical_2021.tex create mode 100644 docs/fv3logo.png create mode 100644 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customise'' template for some common customisations +% Don't forget to read the Memoir manual: memman.pdf +%% LaTeX - Memoir customise + +\usepackage[utf8]{inputenc} % Any characters can be typed directly from the keyboard, eg éçñ +\usepackage{textcomp} % provide lots of new symbols +\usepackage{graphicx} % Add graphics capabilities +\usepackage{flafter} % Don't place floats before their definition +\usepackage{natbib} % use author/date bibliographic citations +\citestyle{egu} +\usepackage{color} +\usepackage{amsmath,amssymb} % Better maths support & more symbols +%\usepackage{bm} % Define \bm{} to use bold math fonts + +\usepackage[pdftex,bookmarks,colorlinks,breaklinks]{hyperref} % PDF hyperlinks, with coloured links +\definecolor{dullmagenta}{rgb}{0.4,0,0.4} % #660066 +\definecolor{darkblue}{rgb}{0,0,0.4} +\hypersetup{colorlinks=true,linkcolor=olive,citecolor=blue,filecolor=blue,urlcolor=darkblue} % coloured links +%\hypersetup{linkcolor=red,citecolor=blue,filecolor=dullmagenta,urlcolor=darkblue} % coloured links +%\hypersetup{linkcolor=black,citecolor=black,filecolor=black,urlcolor=black} % black links, for printed output + +\usepackage{memhfixc} % remove conflict between the memoir class & hyperref +% \usepackage[activate]{pdfcprot} % Turn on margin kerning (not in gwTeX) +\usepackage{pdfsync} % enable tex source and pdf output syncronicity +\usepackage{underscore} +\usepackage{mathtools} + + +%%% HEADERS & FOOTERS +\pagestyle{ruled} % try also: empty , plain , headings , ruled , Ruled , companion +%%% CHAPTERS +\chapterstyle{hangnum} % try also: default , section , hangnum , companion , article, demo +%%% SECTIONS +\hangsecnum % hang the section numbers into the margin to match \chapterstyle{hangnum} + +% Euler for math | Palatino for rm | Helvetica for ss | Courier for tt +\renewcommand{\rmdefault}{ppl} % rm +\linespread{1.05} % Palatino needs more leading +\usepackage[scaled]{helvet} % ss +\usepackage{courier} % tt +%\usepackage{euler} % math +\usepackage{eulervm} % a better implementation of the euler package (not in gwTeX) +\normalfont +\usepackage[T1]{fontenc} + + +%LMH Packages and customizations +\usepackage{bbm} +\newcommand{\redtext}[1]{\textcolor{red}{[#1]}} %%% FOR EDITING +%\newcommand{\redtext}[1]{} %%%FOR RELEASE +\usepackage{lineno} +\usepackage{algorithm} +\usepackage{tcolorbox} +\usepackage{longtable} +\usepackage[stable]{footmisc} %allows footnotes in section headers + +\usepackage[utf8]{inputenc} % Required for inputting international characters +\usepackage[T1]{fontenc} % Output font encoding for international characters +%\usepackage{fouriernc} % Use the New Century Schoolbook font + +\usepackage{topcapt} + +\newcommand{\half}{\frac{1}{2}} + +%From https://tex.stackexchange.com/a/663 + \catcode`\_=11\relax + \newcommand\email[1]{\_email #1\q_nil} + \def\_email#1@#2\q_nil{% + \href{mailto:#1@#2}{{\emailfont #1\emailampersat #2}} + } + \newcommand\emailfont{\sffamily} + \newcommand\emailampersat{{\color{red}\small@}} + \catcode`\_=8\relax + +%https://tex.stackexchange.com/questions/25516/same-margins-when-specifying-twoside-in-memoir +\checkandfixthelayout %or perhaps \checkandfixthelayout[lines] +\setlength{\evensidemargin}{\oddsidemargin}% after \checkandfix...... + +%https://tex.stackexchange.com/questions/122119/making-a-title-page-with-a-subtitle-in-memoir +\title{A Scientific Description of the GFDL Finite-Volume Cubed-Sphere Dynamical Core} +\newcommand{\subtitle}{GFDL Weather and Climate Dynamics Division\\Technical Memorandum GFDL2021001} +\author{Lucas Harris\\Xi Chen\\William Putman\\Linjiong Zhou\\Jan-Huey Chen} +\date{14 June 2021} + + + +\renewcommand{\maketitlehookd}{% + \begin{center} +\large \textcolor{gray}{\subtitle} +\vskip 0.5in + \includegraphics[scale=0.13]{{GFDLLogo.png}} + \end{center}} +% + +%\renewcommand{\maketitlehooka}{\sffamily \centering\textsf{\title}} +%\renewcommand{\maketitlehookc}{C} + +\pretitle{\centering \Huge} +\posttitle{\vskip 0.5em} + +\preauthor{\begin{center} +\Large \lineskip 0.5em% + \begin{tabular}[t]{c}} + \postauthor{\end{tabular}\par\end{center}} + \predate{\begin{center}\Large} + \postdate{\par\end{center}} + +%Bibliography +%\usepackage[backend=biber,natbib=true,style=apacite]{biblatex} +%\usepackage[style=apa]{biblatex} +%\addbibresource{fv3references.bib} + + +%%% BEGIN DOCUMENT +\begin{document} + +\maketitle +\thispagestyle{empty} + +\eject +\tableofcontents + +\chapter*{Disclaimer} + +\addcontentsline{toc}{chapter}{Disclaimer} + +We have made every effort to ensure that the information in this document is as accurate, complete, and as up-to-date as possible. However, due to the rapid pace of FV3 development the document may not always reflect the current state of FV3 capabilities. Often, the code itself is the best description of the current capabilities and the available options, which due to limited space cannot all be described in full detail here. Contact GFDL FV3 support at \email{oar.gfdl.fv3_dycore_support@noaa.gov} for assistance and more information. + +The most up-to-date documentation, articles, and tutorials can always be found at the GFDL Documentation and References site at \href{https://www.gfdl.noaa.gov/fv3/fv3-documentation-and-references/}{www.gfdl.noaa.gov/fv3/fv3-documentation-and-references/}. + +This document is licensed under the Creative Commons Attribution 4.0 International license, which allows reuse and distribution for any purpose but requires that the authors be credited. + + \begin{center} + \includegraphics[scale=1.0]{{fv3logo.png}} + \end{center} + +\chapter*{Dedication and Acknowledgements} + +\addcontentsline{toc}{chapter}{Dedication and Acknowledgements} + +Virtually all of the algorithms described in this document are the work of Shian-Jiann Lin, of late retired from NOAA. This document is the interpretation of the FV3 algorithms and design by the authors, although it is heavily influenced by S-J's thinking and he provided reviews of a very early draft. We could say of this document that it contains ``not one word of Lin and not one thought of Harris et al.'', channeling the aphorism applied to the textbooks written by the Soviet physicists Lev Landau and Evgeny Lifshitz. \textit{We strongly advise that, when citing this document, references to the documents describing specific algorithms also be cited.} This is to ensure S-J receives the proper credit for his work. + +Numerous scientists have lent their comments on this and earlier drafts. We thank Henry Juang and Sajal Kar (EMC) for reviewing an early draft. Stephen Griffies, Rusty Benson, Kai-Yuan Cheng, Joseph Mouallem, Mingjing Tong, Kun Gao, Baoqiang Xiang, and Kate Zhou have contributed reviews of the manuscript and made numerous and significant comments that have materially improved the draft. Alex Kaltenbaugh and Jake Huff helped compile the bibliography. +We also thank several of our colleagues for their encouragement and support towards completing this large and complex manuscript, including Whit Anderson, Sarah Kapnick, Chris Bretherton, Oli Fuhrer, Jenn Mahoney, DaNa Carlis, Sundamaran ``Gopal'' Gopalakrishnan, and Curtis Alexander. + +Many scientists and engineers have contributed to and supported FV3 and its predecessors over the years. S-J always appreciated the work of computational scientists who were able to lift some of the programming burden off of his hands so he could focus on the science of FV3, and Will Sawyer, Zhi Liang, Chris Kerr, and Rusty Benson were crucial in supporting implementations of FV and FV3. + + +An enlightened group of administrators at NASA and NOAA provided the continuing support to S-J and his teams over the decades, without which FV3 could never have become a success. Ricky Rood and Bob Atlas at NASA Goddard, and Ants Leetma, Isaac Held, V. ``Ram'' Ramaswamy, and Whit Anderson at GFDL have been directly supportive of S-J and his team. More recently Tom Knutson, Frank Marks, and Craig McLean have been very strong supporters of the FV3 Team. We also recognize the support from the National Weather Service for FV3-based model development: in particular Fred Toepfer, Dorothy Koch, Brian Gross, and the late Bill Lapenta all backed FV3's implementation and stuck to the science-based selection of FV3 when a politically-motivated choice would have been expedient. + +Finally, the FV3 Team gives our appreciation to S-J for his mentorship and support for the years we were fortunate enough to work for him. + + + +\chapter{FV3 introduction}\label{chap:intro} + +\section{A brief history of FV3} + +FV3, the GFDL Finite-Volume Cubed-Sphere Dynamical Core, has its roots in the early '90s at NASA's Goddard Space Flight Center. FV3's origin is Shian-Jiann Lin's offline transport module for a chemistry transport model (CTM), of which Goddard was a major center of development. Numerical noise, unphysical negative values, and non-conservation of mass had plagued atmospheric chemistry models for years \citep{Rood1987} and new techniques were desperately needed to maintain monotonicity and positivity. Inspired by the finite-volume methods that had emerged in the '70s and '80s in computational fluid dynamics \citep{VanLeer1977,CW84}, Lin developed a transport scheme which emphasized mass conservation, numerical accuracy, consistency, tracer-to-tracer correlations, and efficiency. This scheme \citep{LR96} solved many of these problems and led to major advances in atmospheric chemistry modeling. Several CTMs and climate models adopted LR96, including the community NASA GMI model \citep{Rotman2001}, GOCART \citep{Chin2000}, the Harvard-led GEOS-Chem community model \citep{Bey2001}, and the ECHAM5 climate model \citep{Roeckner2003}. + +Motivated by the success of monotonicity-preserving finite-volume advection schemes, a fully finite-volume shallow-water solver was developed. This solver was first presented at the 1994 PDEs on the Sphere Workshop and published in \citet{LR97}. The shallow-water solver was mass-conservative and had geophysically-correct vorticity dynamics, an important ``mimetic'' property for geophysical flows. It was the first solver for geophysical fluid flows to use high-order monotonic advection \textit{consistently} for momentum and all other prognostic variables---an achievement that even today few atmospheric dynamical cores reach. The FV core, a fully three-dimensional hydrostatic dynamical core discretized on the latitude-longitude grid, followed shortly thereafter. The FV core's foundation was the \citet{LR96} transport scheme and the \citet{LR97} shallow-water algorithm. The pressure-gradient force in FV was the mimetic, fully-finite volume \citet{L97} formulation, derived directly from Newton's second law and using Green's integral theorem, that had shown errors an order of magnitude smaller than did common finite-differencing pressure-gradient schemes of the time. The most powerful aspect of FV was the ``vertically-Lagrangian'' formulation for the vertical discretization, a revolutionary and as yet unmatched formulation permitting great computational efficiency and much improved numerical accuracy compared to traditional fixed-level coordinates. The FV core was running in Goddard's GEOS global weather and climate model by 1998 \citep{lin1998flux,lin1999development}. FV was next implemented in NCAR's CCSM (now CESM) in 2001 \citep{Rasch2006}, and as of 2021 remains its workhorse dynamical core \citep{Danabasoglu2020}. FV was later implemented within the GFDL CM2 model in 2004 \citep{Delworth2006}, notably only taking a month for Lin and an engineer to accomplish. This transformed the very good CM2.0 model into CM2.1, by some measures the best in the world in the CMIP3 era \citep{Gleckler2008,Reichler2008}. + +Latitude-longitude grid cores like FV scale poorly in modern massively-parallel environments and require filtering at the poles where the meridians converge. These needs led to the joint development of FV3 by Lin at GFDL and Bill Putman at Goddard, in which an improved FV algorithm was instead discretized on the cubed-sphere grid \citep{PL07}. The cubed-sphere geometry also could be easily re-purposed towards doubly-periodic domains \citep{Held2007,Arnold2018}, variable-resolution grids \citep{HL13,HLT16}, and even very highly-regular regional domains \citep{PurserTong2017}. + +The revised horizontal discretization in FV3 allowed it to run at much higher resolution and more efficiently than FV, making possible practical simulation at scales in which the hydrostatic approximation begins to break down. Two finite-volume nonhydrostatic solvers were created as a seamless, consistent extension to the successful hydrostatic solver. The first, introduced by Lin in 2006, used a highly-accurate Riemann solver to nearly exactly solve for vertical sound-wave propagation \citep{XChen2013}. This nonhydrostatic solver was used in NASA GEOS in 2008 to perform the first global cloud-resolving model (GCRM) simulations in the United States. +The second, developed by Lin in 2012, used a traditional semi-implicit approach for treating the vertically-propagating sound waves, and had no Courant number restriction \citep{Harris2020b}. The enhanced resolutions enabled by FV3 also spurred a re-consideration of how moist thermodynamics and latent heating is formulated in dynamical cores, especially in convective clouds. The moist energetics and microphysics in FV3 were thus carefully re-formulated to be thermodynamically-rigorous and consistent \citep{ChenLin2013,Zhou2019}. + +FV3 is a very widely used global dynamical core in the United States and is being adopted internationally. It is in use in all GFDL and Goddard global models and has been adopted into the GEOS-Chem High-Performance chemistry transport model, the F-GOALS climate model of the Chinese Academy of Sciences \citep{LiBao2019}, the Taiwan Central Weather Bureau Global Forecast System, and is under consideration in CESM. Most notably, FV3 was selected by the US National Weather Service for the Unified Forecast System (UFS), which has paved the way for unification of global and regional models, and for unification of GFDL's climate models with NOAA's weather models. + +\section{The FV3 Way---Advantages of FV3} + +FV3 has been used for coarse-resolution paleoclimate Earth-system models ($\Delta x\approx 500$~km) to $\Delta x<$~100-m radiative-convective equilibrium simulations. The rare ability for FV3 to adapt to all of these use cases stems from some simple considerations that have guided FV3's development over three decades through many different applications. + +\subsection{Physical consistency} Many of FV3's algorithms are discrete representations of physical laws. The algorithms are designed not as isolated simple solvers but as parts of a consistent, integrated whole. Numerical consistency and ``mimetic'' discretizations obeying physical laws limit the generation of computational and unstable modes. As a result, FV3 is able to remain stable and noise-free with a minimum of artificial dissipation. FV3 most notably preserves vertical vorticity very well, much to its benefit in many geophysical systems (Sections~\ref{sec:CDgrid} and \ref{sec:vorticity}). The discrete pressure-gradient force formulation (Section~\ref{sec:PGF}) recovers Newton's third law and thereby greatly reduces numerical noise. The powerful flow-following Lagrangian vertical coordinate (Chapter~\ref{chap:VLsolver}) better-maintains vertical structures, even in the strongest updrafts. The forward-in-time, upwinding piecewise-parabolic method (Section~\ref{sec:advection1d}) preserves the hyperbolicity and causality of the governing equations. Rigorous moist thermodynamics greatly improves simulation of cloud systems (Chapter~\ref{chap:PDcoupling}). + +\subsection{Fully FV-numerics} FV3 is \textit{consistently finite volume}. All algorithms to the extent possible are formulated in a finite-volume manner: variables are cell- or face- means, and are advanced using explicit fluxes in the horizontal and implicitly in the vertical (Section~\ref{sec:horizdiscr}). The pressure-gradient force (Section~\ref{sec:PGF}) and diabatic heating (Section~\ref{sec:diabaticheating}) are derived from finite control-volume analysis, a common technique in engineering fluid dynamics and in ``box'' methods used for biogeochemical cycles and atmospheric composition. Advective fluxes---the most mature and successful part of FV3---are calculated using the \citet{LR96} ``reverse-engineered'' method to maintain mass conservation, free-stream preservation, and consistency between dynamical variables and passive tracers (Section~\ref{sec:advection2d}). + +\subsection{Component coupling} A dynamical core is only as valuable as the models it is implemented within. FV3 was designed to easily adapt to different physics suites, which was a major reason for its being incorporated into many different models. FV3 is distributed with a set of sample drivers for interfacing with both climate and weather-model physics suites, and its moist thermodynamics (Chapter~\ref{chap:PDcoupling}) and lack of a vertical Courant number restriction (Section~\ref{sec:VLcoords}) ensures that the suites are able to live up to their full potential. Often FV3 is so accurate and weakly-diffusive it can expose issues with physics schemes that are covered up in more-diffusive or less-accurate solvers. There is so little implicit vertical diffusion in FV3 that schemes that have had to artificially reduce their physical diffusion or vertical subgrid transport for other models wind up being under-mixing or under-active. FV- and FV3-based coupled atmosphere-ocean models are especially successful, and GFDL FV- and FV3-based models and FV-based CESM have been some of the best in the world in the last three CMIP iterations \citep{Boucher2019,Bock2020,Brunner2020}. FV and FV3 improve ocean coupling through its accurate representation of vorticity and thus the wind-stress curl \citep{Delworth2006}. Thereby it does an excellent job maintaining marine boundary-layer structures affecting air-sea interactions. FV3-based models are also notably strong at simulating tropical cyclones \citep{Zhao2009,ChenLin2013,Gao2021,JHChen2018,Hazelton2018a} and rotating severe thunderstorms \citep{AClark2018,Harris2019}. + +\subsection{Computational efficiency} FV3 is designed to be as computationally-efficient as possible without compromising the scientific integrity of the algorithm. The formulation of the advection scheme is notably designed to avoid unnecessary calculation and to allow a longer advective timestep, especially in regions of strong flow deformation (Section~\ref{chap:flux}). The Lagrangian vertical coordinate eliminates the need to explicitly calculate vertical motion and possesses no Courant-number restriction (Section~\ref{sec:VLcoords}). Greater stability (Chapters~\ref{chap:VLsolver} and \ref{chap:nonhydro}; Sections~\ref{sec:horizdiscr} and \ref{sec:PGF}) and tracer sub-cycling (Section~\ref{sec:advection2d}) lengthens FV3's timestep. More mundanely, algorithms have been written and re-written again for optimum efficiency. Vectorization and OpenMP parallelism are employed as often as possible in a way that it does not compete for processor cycles with the MPI distributed-memory decomposition. Indeed it is probably this highly efficient implementation of an algorithm considerably more complex than most dynamical cores that is the greatest achievement of FV3. The design of FV3 makes it amenable to porting to modern multi-core architectures and scaling to the large processor counts needed for very high global resolutions. Evaluations of FV3's performance can be found at \href{https://www.gfdl.noaa.gov/fv3/fv3-performance/}{https://www.gfdl.noaa.gov/fv3/fv3-performance/} and in \citet{Stevens2019}. + +\section{Future FV3 Development} + +FV3 has been amply demonstrated as a highly-effective solver for atmospheric problems at all scales of motion and has no obvious deficiencies that would forestall its application to any particular problem in the foreseeable future. However as for any engineered system FV3 is not perfect and can be improved. As FV3's applications expand new capabilities will be necessary to get the best results possible at reasonable computational cost. Here we describe ongoing projects to improve and expand FV3. + +\subsection{Duo-Grid} + +A major difficulty with gnomonic cubed-sphere grids (Section~\ref{chap:cubedsphere}) is the ``kink'' in the gnomonic coordinates at the edges and corners. The solution of PL07 (Section~\ref{sec:edgehandling}) is adequate but some grid imprinting does occur at lower resolutions (cf. \citet{Zhou2019}). The current implementation of the entire cubed-sphere grid is also very complex. The cubed-sphere implementation was completely re-thought by \citet{XChen2021} to create the Duo-Grid, which simplifies the gnomonic cubed sphere implementation and introduces an ``extended'' grid structure at the edges. The extended grid remaps the opposing face's grid onto a local unkinked extension of the current face, virtually eliminating grid imprinting while retaining mass conservation. + +\subsection{Low Mach Number Riemann Solver (LMARS)} + +The C-D grid discretization (LR97, Section~\ref{sec:CDgrid}) produces highly-accurate advective winds while retaining the advantages of the D-grid staggering. This method is a much-simplified version of the Riemann solver used in most finite-volume CFD solvers, which solves an approximation of the full governing equations to compute the advective winds. This gives very accurate solutions especially for transonic and supersonic flows but is generally too expensive for atmospheric applications. Riemann solvers specialized for atmospheric flows have emerged in the last decade and are becoming an attractive option for atmospheric dynamical cores. The Low-Mach Number Riemann Solver \citep[LMARS;][]{XChen2013} is being developed and is being evaluated as a replacement for the LR97 algorithm \citep{XChen2021}. LMARS improves the accuracy and numerical diffusivity and simplifies the dynamical core by removing the need for staggering. This is particularly important for physics-dynamics integration as virtually all physical parameterizations work with unstaggered grids, and the interpolation of tendencies to a staggered grid introduces some error that could be avoided in an unstaggered model. Energy conservation and non-traditional Coriolis terms also become much simpler on the unstaggered grid. + +%(Sections~\ref{sec:vorticity} and \ref{sec:numerology}) + +\subsection{Deep, Variable Composition, and Extraterrestrial Atmospheres} + +Most FV3-based models are principally used for the troposphere and lower stratosphere of the Earth. For these applications, the shallow-atmosphere approximation---that the depth of the atmosphere is much less than the radius of the Earth---is formally sufficient for a good simulation. However there are applications for atmosphere models, including in NOAA and NASA, for the study and prediction of the higher atmosphere, into the ionosphere and plasmasphere. The depths of these regions are a significant fraction of the Earth's radius. Whole-atmosphere models are emerging as useful scientific tools for exploring the upper atmosphere \citep{akmaev2011} and methods for implementation of deep atmosphere dynamics do exist \citep{wood2003}. There is also evidence that processes excluded by the shallow-atmosphere approximation \citep{ong2020nontraditional,igel2020nontraditional} may be important even for the troposphere: deep convection in the deep tropics is one relevant example. + +Deep-atmosphere dynamics requires (a) the non-traditional Coriolis terms (b) height-dependent gravity and (c) the widening of the atmospheric column with height. The three items must be implemented as a group: the governing equations are only consistent if they are all absent (shallow atmosphere) or all present \citep[deep atmosphere;][]{white2005consistent}. GFDL is partnering with EMC to develop a form of the deep atmosphere dynamics which can be implemented within FV3. + +The dynamics of other planets' atmospheres, specifically that of Mars, are similar enough to Earth's that FV3's approximations are still valid. Indeed FV3-based models of these atmospheres are well-established tools \citep{Wilson2011,Greybush2012}. +However, the atmospheres of other planets, and the Earth's upper atmosphere, do not have uniform ``dry'' air composition. +We are also working with EMC and the California Institute of Technology to implement variable-composition atmospheres within FV3 \citep{LiChen2019} for both space weather and planetary atmosphere modeling. The implementation of multiple gas constituents is an extension of the variable heat capacity in FV3 (Section~\ref{sec:moistkappa}), which currently is used to represent the heat capacities of different water phases. Multiple-constituent dynamics is also useful for emerging methods of representing convection and partially-resolved processes in the atmosphere \citep{weller2020multifluids,thuburn2018properties}, one way of better-integrating physics and dynamics. + +\subsection{Integrated Physics} + +Physical parameterizations have been increasingly built so as to be dynamics-agnostic and interchangable \citep{kalnay1989rules} much like puzzle pieces. The goal was to be able to better improve interoperability of models and to allow developers to more easily share innovations, and has become standard with the emergence of community modeling frameworks in the 21st century. Our belief is that this ``strict separation'' between physics and dynamics is now hindering model development, and the way forward is improved integration between physics and dynamics. The differences in definitions of winds, energy, heat capacity, and even the definition of tracer masses leads to errors between the physics and dynamics in many models. + +Physics-dynamics coupling is now a major concern for model development \citep{gross2018physics} and new techniques are necessary. A tighter integration between physics and dynamics would improve conservation of momentum and energy, permit more accurate implementation of physical processes, allow physical processes to run at appropriate timescales (as opposed to the one-timescale-fits-all approach in most current models), and improve efficiency as the overhead of data copies and transformations can be avoided. This will be important as physical parameterizations are developed which break out of the mold of purely one-dimensional column methods and expand into three-dimensional processes traditionally covered by the dynamics \citep{grandpeix2010density,lee2011parameterization}, or in the ``gray-zone'' of partially-resolved processes \citep{malardel2019coupling}. + + +We have embarked on a program to integrate physical processes directly within the dynamics. The most notable success has been the GFDL microphysics \citep{ChenLin2013,Zhou2019} which is now inlined directly within the dynamical core \citep{Harris2020}. This allows the microphysical latent heating and sedimentation processes to iterate with the dynamics much more frequently, achieving a very tight integration between gravity-wave processes, condensate loading, and latent heating. It also ensures precise energy conservation by the microphysical processes. The inline GFDL microphysics has spurred the development of the moist thermodynamics within FV3 (Section~\ref{sec:moistkappa}), which will be of importance for other moist processes integrated within the dynamics. Work has also been done on sub-grid orographic effects, shallow convection, and dust emission. + +%%Stopped here noon 29mar21 + +\subsection{Expanded variable-resolution techniques} + +FV3 supports variable-resolution global modeling allowing very high resolutions to be efficiently reached in a global model. This is done through both two-way nesting \citep{HL13} and grid stretching \citep{HLT16}. These techniques has been effectively applied to a number of problems \citep{Hazelton2018a,Hazelton2018b,Gao2019,Zhou2019,Zhang2019,Gallo2019,Harris2020} and are described in Chapter~\ref{chap:refinement}. FV3 and the underlying Flexible Modeling System (FMS) supports multiple and telescoping (multi-level) nests. +In collaboration with AOML and EMC we are developing moving nested grid capability that can follow a significant feature, such as a tropical cyclone or tornadic thunderstorm. This is similar to the moving nest technology pioneered by the legendary GFDL Hurricane Model \citep{Kurihara1979} and in the current Hurricane Weather Research and Forecasting model \citep[HWRF; ][]{Gopalakrishnan2006}. Techniques for ``free-floating'' nests and nests that can span multiple faces of the cubed sphere and also under development. + +\subsection{Emerging Computing Architectures} + +High-performance computing has standardized in the last few decades around the paradigm of massively-parallel systems of many general-purpose CPUs, connected by distributed memory through message passing and by multi-threaded access to shared memory. FV3 became extremely efficient through strategic use of both the MPI libraries and the OpenMP API. However even as CPUs continue to get faster and more efficient many new computing architectures are emerging that use specialized processors like GPUs and ARMs. It is these specialized processors around which new exascale computing systems are being developed. This shift in part represents the increasing importance of machine learning, big data, and graphics applications to large-scale computing, compared to the good ol' days when the market was driven by scientific and engineering applications. + +Previous efforts at Goddard and the Chinese Academy of Sciences to port FV3 to GPU-accelerated systems have found speedups of several times compared to similar systems without GPUs\footnote{\textbf{Warning:} Direct CPU-to-GPU comparisons are a dangerous path since one CPU isn't equivalent to one GPU, and in fact one GPU really has hundreds of individual graphics processing cores. The results shown here compare one node of CPUs to one GPU-accelerated node, a more fair comparison.}. This has required re-factoring or even re-writing FV3 in a language specifically designed for a particular GPU system, or to use a new API specifically for GPUs. The potential speedups are large, but porting is labor-intensive and requires both strong engineering skill and strong knowledge of the solver. The resulting codes may not be useful on a CPU, which are still used by the majority of people running FV3-based models. With each new GPU manufacturer creating a different programming ``standard'', maintaining a single codebase is difficult. +We are precariously close to returning to the old era, where each new supercomputer required a complete re-write of model codes. Since weather and climate codes are far more sophisticated now than in that era this is an unpleasant thought. + +GFDL and Goddard are collaborating with the Allen Institute for Artificial Intelligence (AI$^2$), who with their own partners at the Swiss National Supercomputing Center and ETH Zurich are working to port FV3 into a domain-specific language (DSL) called GT4py. This is a new way of writing scientific codes in which the a domain scientist (like the authors or the reader) specifies in Python the basic ``stencils'' for the algorithm and how they connect. Then, backend customized for a specific computer architecture then compiles the Python into an executable with a memory layout and threading best adapted to the computing system and the specific domain. The hope is that this will create performance-portability across architectures using a single codebase, freeing the domain scientist to focus on the scientific design and implications of their algorithms rather than on vectorization and cache hits. FV3 and a selection of UFS physics packages are currently being ported into GT4py, and a prototype performance-portable model is expected by the end of 2021. + +%\subsection{FV3 Adjoint} + + + +\section{About this document} + +%FV3 is a dynamical core, which is a piece of software consisting of a solver for the equations governing atmospheric fluid flow, +%and the supporting software for the solver. The latter includes initialization, restart functionality, diagnostics, interfaces to other model components, and grid generation routines. Much of this document describes the solver, although parts of the rest of FV3 will be discussed as necessary. FV3 also incorporates the Flexible Modeling System (FMS) which provides low-level routines for message passing, file I/O, component coupling, some diagnostic and debug calculations, and much more. + +The purpose of this document is principally not to say \textit{how} FV3 is implemented---which can best be understood by reading the code---but instead \textit{why} it works and was designed the way it is. We have written a document that describes the theory and motivation behind FV3 and the algorithms thereof. The description in this document is intended to give sufficient detail that a reader can understand the workings of FV3 and its implementation. We assume the reader has a working knowledge of fluid dynamics on the level of \citet{holton2013introduction} or \citet{kunducohendowling2015} and has some familiarity with numerical techniques for solving partial differential equations. A good reference for numerical methods in geoscience is \citet{durran2010numerical}. A quality text for atmospheric thermodynamics will also be helpful: \citet{Emanuel1994} and \citet{BohrenAlbrecht2000} are both highly recommended but regrettably have become extremely expensive. + +This document describes the version of FV3 in the January 2021 GFDL public release\footnote{See \href{{https://github.com/NOAA-GFDL/GFDL_atmos_cubed_sphere/releases/tag/FV3-202101-public}}{{https://github.com/NOAA-GFDL/GFDL_atmos_cubed_sphere/releases/tag/FV3-202101-public}}. } and its implementation within the GFDL atmosphere models AM4 \citep{Zhao2018a} and SHiELD \citep{Harris2020}. A separate ``technical guide'' is being prepared that includes runtime and compile-time options, and Jupyter notebooks demonstrating features of FV3 are also under development. Readers interested in the implementation within other FV3-based models should consult the creators of those models for specifics. We have also not integrated extensions developed by our community partners into this document, especially those which await formal description such as the stochastic physics \citep{Bengtsson2019}, limited-area model \citep[LAM;][]{PurserTong2017,Dong2020,Black2021}, and FV3 adjoint \citep{Holdaway2020}. We recommend that users of these innovative features reference the literature by their creators to ensure that they receive credit for their important contributions. + + +This document does not explicitly include physical parameterizations, since FV3 is a dynamical core and not a model. However discussion of physics-dynamics coupling and moist thermodynamics, which are an integral part of a dynamical core, will be discussed. + + +%The algorithms in FV3 include many ideas that are unusual for atmospheric solvers and can render both the code and behavior opaque to many developers and users. Like many CFD codes FV3 is a solver which uses complexity to achieve simultaneous computational efficiency and high accuracy. Simple codes tend to be either inaccurate (achieving efficiency by triviality) or inefficient (achieving accuracy by brute force). + +The FV3 code itself is a great resource for understanding the precise implementation of this dynamical core, the details of which are too numerous to be included in any document. We encourage the reader to consult the codebase in addition to reading this document to get a true understanding\footnote{``Study the masters, not their pupils''---Niels Henrik Abel, 1802--1829.} of FV3. Careful study of the layout and algorithms can yield great rewards in terms of understanding how CFD solvers are implemented, how the different parts work together, native finite-volume calculations of different quantities, optimization of fluid solvers for modern microprocessor architectures, and how to squeeze the most out of every last clock cycle. + + +\chapter{Outline of the FV3 solver} + +FV3's solver integrates the compressible, adiabatic Euler equations on a shallow atmosphere in a weather or climate model. The solver is modular and designed to be called as a largely independent component of a numerical model, consistent with modern standards for model design. For best results it is recommended that a model using FV3 as its dynamical core should use the provided application programming interface (API) to invoke the solver, and to use the provided utility routines consistent with the dynamics. This is especially important for the initialization, updating the model state by time tendencies from the physics, and for incorporating increments from the data assimilation system. + +\begin{figure}[t] % figure placement: here, top, bottom, or page + \centering + \includegraphics[scale=0.5]{FV3flowchart.pdf} + \caption{FV3 solver structure, including subroutines and time-stepping. Blue represents external API routines, called once per physics time step; orange routines are called once per remapping time step; green routines once per acoustic time step.} + \label{fig:flowchart} +\end{figure} + +The leftmost column of Figure~\ref{fig:flowchart} shows the external API calls used during a typical process-split model integration procedure. First, the solver is called, which advances the solver a full ``physics'' time step (\texttt{dt\_atmos}\footnote{In this document, text in \texttt{fixed-width font} indicates a run-time (namelist) or compile time (directive) option, or a variable defined within the FV3 codebase.}). The advanced solution from the solver is passed to the physical parameterization package, which then computes the physics tendencies over the same time interval. Finally, the tendencies are used to update the model state using a forward-in-time evaluation consistent with the dynamics, as described in Chapter~\ref{chap:PDcoupling}. + +There are two levels of time-stepping inside FV3. The first is the ``remapping'' loop, the orange column in Figure~\ref{fig:flowchart}. This loop has three steps: +\begin{enumerate} + \item Perform the Lagrangian dynamics, the loop shown in the green column of Figure~\ref{fig:flowchart}, as described in Chapters~\ref{chap:horiz} and \ref{chap:nonhydro} + \item Perform the subcycled tracer advection (Section~\ref{sec:advection2d}) along Lagrangian surfaces, using accumulated mass fluxes from the Lagrangian dynamics. Subcycling is done independently within each layer to maintain local (within each layer) stability. + \item Remap the deformed Lagrangian surfaces on to the reference, or ``Eulerian'', coordinate levels (Section~\ref{sec:verticalremapping}). +\end{enumerate} +This remapping is typically performed once per call to the solver, although it is possible to improve the model's stability by executing the loop (and thereby the vertical remapping) multiple times per solver call, controlled by \texttt{k\_split}. This is most useful at high resolutions in which the physical parameterizations may need to be called as infrequently as 20 or even 40 acoustic timesteps. + +The Lagrangian dynamics is the second level of time-stepping in FV3. This is the integration of the dynamics along the Lagrangian surfaces, across which there is no mass transport. Since the time step of the Lagrangian dynamics is limited by horizontal sound-wave processes, this is called the ``acoustic'' time step loop and is called \texttt{n\_split} times per remapping timestep. The Lagrangian dynamics first advances the C-grid winds by a half-time step, using simplified (but similarly constructed) core routines. This process produces a good approximation to timestep-mean advective winds, which are then used to compute the advective fluxes and advance the D-grid prognostic fields a full time step. The along-surface flux terms (mass, heat, vertical momentum, and vorticity, and the kinetic energy gradient terms) are evaluated forward-in-time, and the pressure-gradient force and elastic terms are then evaluated backwards-in-time, to achieve enhanced stability. + +\chapter{Cubed-sphere grid} \label{chap:cubedsphere} + + + +Previous versions of the FV core were discretized on a regular latitude-longitude grid, which could cover the entire Earth with a singular logically-rectangular grid. The lat-lon grid greatly simplifies much of the algorithm: metric terms are simple, the local coordinate vectors are orthogonal, and input and output is easy to analyze, with little to no interpolation needed. +For many years, lat-lon grids were the standard for global atmospheric modeling, and a number of grid-point and finite-volume global modeling systems still use lat-lon grids. + +However, a latitude-longitude grid suffers from the convergence of the meridians near the poles, which causes the grid cells to become very narrow. Small-scale high-frequency modes near the poles must be removed with a polar filter to stabilize the model, diffusing the solution at high latitudes. Polar filtering also restricts the ability to parallelize across longitudes, limiting the ability to scale to large processor counts. This also limits the practicability of the lat-lon grid at high resolutions, which require a lot of computing power to achieve useful throughput rates. A lat-lon grid also has lower resolution in the tropics, where smaller-scale convective motions dominate, than in the mid-latitudes, which is dominated by mid-latitude cyclones and planetary waves of much larger spatial extent. + +A number of alternatives which are much more uniform than the lat-lon grid have been proposed. There is no ideal grid, and the choice of grid on the sphere must be considered as an ``optimization'', matching the best high-order FV-type numerics with a ``perfectly scalable grid''\footnote{The cubed-sphere grid is perfectly scalable in the sense that the shape and aspect ratio of the grid are invariant to the chosen resolution.}. For instance, the icosahedral grid is slightly (within 10\%) more uniform than the cubed-sphere grid. However, high-order numerics are much more difficult to construct on the unstructured icosahedral grid. Hence, the cubed-sphere grid was selected, and the implementation of the finite-volume algorithms within it called FV3\footnote{The original abbreviation was ``FV$^3$'', a typographical pun reflecting that this was a \text{cubed}-sphere revision to the established FV core. This name was unfortunately abandoned as (a) superscripts are hard to type in most Email clients and (b) too many people with doctorates in a quantitative physical science didn't get the joke. (Sigh...)}. \citet{PL07} considered several different variations of the cubed-sphere, and found that the gnomonic (non-orthogonal) cubed-sphere was the best choice, for a number of reasons: +\begin{itemize} +\item The cubed-sphere is decomposed into quadrilaterals, allowing the advection scheme of \citet{LR96} to be used with only minor modification. +\item The regular quadrilateral structure of the cubed-sphere grid allows referencing of adjacent cells through direct indexing, avoiding the overhead of indirection. +\item The cubed-sphere is the only quadrilateral global grid able to cover the Earth without overlapping patches (e.g., Yin-Yang grid). +\item The gnomonic cubed-sphere was found to be much more uniform, with smaller variation in grid sizes, than other possible cubed-sphere grids such as the conformal cubed-sphere. For the same number of grid cells, the gnomonic grid can use a longer time step. +\item The gnomonic cubed-sphere grid is generated analytically and almost instantly, without the need of special iterative solvers for the grid structure, and therefore grid generation is fast and easy. Further, grid refinement is straightforward on this grid. +\end{itemize} +However, there are tradeoffs to using the gnomonic cubed-sphere: +\begin{itemize} +\item The coordinate is non-orthogonal (particularly near the eight corners), so the decomposition of vector quantities becomes more difficult. +\item The coordinates have `kinks' at the edges of the cube, so special edge handling (see section~\ref{sec:edgehandling}) is required to alleviate grid imprinting. +\item The output needs additional post-processing to be usable by standard analysis software. +\end{itemize} + +In this chapter, we discuss the construction of the cubed-sphere grid, and the necessary geometry needed for formulating the solver on this grid. Specific modifications to the solver algorithm needed for discretization on the cubed sphere are discussed in later chapters. + +\section{Gnomonic coordinates and grid construction} + +A gnomonic coordinate system is one in which the coordinate lines are great circles, formed by the intersection of a sphere and a plane through the center of the sphere. If defined globally these have the same pole problem as does the latitude-longitude grid, except with eight poles instead of two. This problem is avoided by defining local coordinate patches throughout the sphere in which there are no singularities within the patches. The cubed-sphere achieves this by projecting onto the surface of the sphere an inscribed cube, which allows six nonoverlapping, identical ``faces'' to cover the sphere, each with its own local coordinate system. This coordinate system is defined using an ``equi-edge'' projection \citep{XChen2021}, in which the local coordinate system is defined as\footnote{The construction of the equi-edge grid differs somewhat from the equiangular construction given in \citet{PL07}. The differences are described in Appendix~B of \citep{XChen2021}.} +\begin{equation} +\begin{split} +x = & a \tan \theta_x \\ +y = & a \tan \theta_y +\end{split} +\end{equation} +where $a = \frac{\sqrt{6}}{3}R_e$, $R_e$ is the radius of the sphere, $\theta_x, \theta_y \in \left [ -\alpha_\text{ref}, \alpha_\text{ref} \right ]$, and $\alpha_\text{ref} = \arcsin \sqrt{3}$. The discrete grid is defined by dividing the range of $\theta_x$, $\theta_y$ into $N$ equal intervals, so $\Delta \theta = \frac{2\alpha_\text{ref}}{N}$; the cubed sphere grid so defined is called c$N$, and has an average grid-cell width of approximately $\frac{R_e \pi}{2N}$. The quantity $N$ is one less than \texttt{npx} and \texttt{npy}, which represent the number of grid \textit{corners} in each direction; on a cubed-sphere domain these must be identical, but on a nested, limited-area, or doubly-periodic domain this is not necessary. A schematic of the resulting grid and its coordinates is shown in Figure~\ref{fig:gridmetricsCoordinates}. + +\begin{figure}[tbp] + \centering + \includegraphics[scale=0.3]{gridmetricsCoordinates.pdf} % requires the graphicx package + \caption{A small piece of a gnomonic cubed-sphere grid. Coordinate lines forming cell boundaries $x_i+\half$ and $y_i+\half$ are shown in light lines, and local unit vectors $\mathbf{e_1}$, $\mathbf{e_2}$ are given in orange. Grid-cell widths $\Delta x_a$, $\Delta y_a$ are given in purple and the distance between the black cell centroids $\Delta x_c$, $\Delta y_c$ are in turquoise. Interface indices are half-integers consistent with Figure~\ref{fig:gridmetrics1d}.} + \label{fig:gridmetricsCoordinates} +\end{figure} + +\section{Vector geometry: covariant vs. contravariant components} \label{sec:covarcontravarstaggered} + +The gnomonic coordinate system is non-orthogonal, so a vector decomposed into its components will have a projection into both coordinate directions. This violates one of the assumptions made when the traditional decomposition of the momentum equation into its components is done, and typically extra metric terms appear when attempting to do the decomposition correctly. (Recall that the vector form of the momentum equation applies regardless of horizontal coordinate system.) Furthermore, it turns out that different quantities transform between coordinate systems differently if the coordinates are non-orthogonal. Most notably, the gradient of a scalar field does not transform the same way as a vector. + +These issues can be avoided by introducing the ideas of \textit{covariant} and \textit{contravariant} components of a vector\footnote{The names originally come from the fact that the components of covariant vectors vary (under a change of coordinate system) the same way as do the coordinate values, and that contravariant vectors vary in the ``opposite'' way, the same way as the coordinate vectors do. The terminology is somewhat arbitrary and confusing, and open to ridicule---see Burke, \textit{Div Grad and Curl are Dead}, for example, if you can find a copy. Physical intuition about a number of different kinds of vectors can be found in \citet{Weinreich1998}, + and the references given at the end of this chapter. Wikipedia also has a good description at \href{{https://en.wikipedia.org/wiki/Covariance_and_contravariance_of_vectors}}{{en.wikipedia.org/wiki/Covariance_and_contravariance_of_vectors}}. It is unfortunate that this whole business is so confusing given that it is nothing more than an elegant use of basic linear algebra.}. +For example, a wind vector $\mathbf{V}$ in a coordinate system defined by local unit vectors $\mathbf{e_1}$, $\mathbf{e_2}$ can be written in two ways: as a linear combination of the coordinate vectors: +\begin{equation} \label{eqn:contra} +\mathbf{V} = \widetilde{u} \mathbf{e_1} + \widetilde{v} \mathbf{e_2}, +\end{equation} +or as the projection of the vector into each coordinate direction: +\begin{equation} \label{eqn:covar} +\begin{split} +u &= \mathbf{V} \cdot \mathbf{e_1} = \widetilde{u} + \widetilde{v} \cos \alpha \\ +v &= \mathbf{V} \cdot \mathbf{e_2} = \widetilde{u} \cos \alpha + \widetilde{v}. +\end{split} +\end{equation} +We call $\widetilde{u}$, $\widetilde{v}$ the \textit{contravariant} components, and $u$, $v$ the \textit{covariant} components. The angle between the unit vectors is given as $\alpha$, and the scalar (dot) product of the two coordinate vectors is $\mathbf{e_1} \cdot \mathbf{e_2} = \cos \alpha$; in an orthogonal coordinate system, $\cos \alpha = 0$ and the covariant components equal their respective contravariant components. It is easy to invert \eqref{eqn:covar} to attain an expression for the contravariant components in terms of the covariant components: +\begin{equation} \label{eqn:contrav} +\begin{split} + \widetilde{u} &= \frac{1}{\sin^2\alpha } \left [ u - v \cos \alpha \right ] \\ + \widetilde{v} &= \frac{1}{\sin^2\alpha } \left [ v - u\cos \alpha \right ]. +\end{split} +\end{equation} + +The vector decomposition given by \eqref{eqn:contra}, \eqref{eqn:covar} is simple but very powerful, and remembering this form will greatly ease the correct derivation of the governing equations and of the formulation of the solver algorithm. For example, the kinetic energy can be expressed as +\begin{subequations} +\begin{align} +\mathcal{K} &= \frac{1}{2} \mathbf{V} \cdot \mathbf{V}\notag \\ + &= \frac{1}{2} \left ( \widetilde{u} \mathbf{e_1} + \widetilde{v} \mathbf{e_2} \right ) \cdot \left ( \widetilde{u} \mathbf{e_1} + \widetilde{v} \mathbf{e_2} \right ) \notag \\ + &= \frac{1}{2} \left [ \widetilde{u} \left ( \widetilde{u} + \widetilde{v} \cos \alpha \right ) + \widetilde{v} \left ( \widetilde{u} \cos \alpha + \widetilde{v} \right ) \right ] \notag \\ + &= \frac{1}{2} \left ( u\widetilde{u} + v\widetilde{v} \right ) \label{eqn:horizKE} \\ + & = \frac{1}{2} \frac{1}{\sin^2\alpha} \left [ u^2 + v^2 - 2 u v \cos \alpha \right ] . \label{eqn:horizKEcovar} +\end{align} +\end{subequations} +The bracketed term in \eqref{eqn:horizKEcovar} is recognizable as the law of cosines. + +Since the advection operator $\mathbf{U} \cdot \nabla$ reduces to $\widetilde{u}\frac{\partial}{\partial x} + \widetilde{v}\frac{\partial }{\partial y}$, we can express the components of the momentum equation as: +\begin{equation} \label{eqn:advComponents} +\left [ \frac{\partial \mathbf{U}}{\partial t} + \left ( \mathbf{U} \cdot \nabla \right ) \mathbf{U} \right ] \cdot \mathbf{e_1} = \frac{\partial u}{\partial t} + \left ( \widetilde{u}\frac{\partial}{\partial x} + \widetilde{v}\frac{\partial}{\partial y} \right ) u. +\end{equation} +This result indicates that we can formulate the momentum equation so that the prognostic variables are the covariant components, and the contravariant components are the input for the transport operator. This result holds regardless of whether advective-form or flux-form is used. + +If we want to compute the flux into a grid cell, we need to compute the component of the velocity normal to the grid cell, which in a nonorthogonal coordinate system is not in the same direction as the wind component in the direction into the cell. As grid cell boundaries are formed by coordinate lines, we can compute the perpendicular unit vector from the along-cell coordinate vector by $\mathbf{n_1} = \mathbf{e_2} \times \hat{k}$, so the magnitude of the normal velocity can be written: +\begin{equation} \label{eqn:unormal} +U_n = \mathbf{U} \cdot \mathbf{n_1} = \widetilde{u} \sin \alpha. +\end{equation} +Note that $\left ( \mathbf{n_1}, \mathbf{e_2} \right )$ form a locally-orthogonal coordinate system, simplifying this calculation. + +Finally, we can express the same velocity vector in terms of the latitude-longitude components, so that we can interpolate the gnomonic-coordinate winds into coordinates more useful for physical parameterizations or for post-processing: +\begin{equation} +u_\lambda = \mathbf{U} \cdot \mathbf{e}_\lambda = \widetilde{u} \mathbf{e}_1 \cdot \mathbf{e}_\lambda + \widetilde{v} \mathbf{e}_2 \cdot \mathbf{e}_\lambda +\end{equation} +where $u_\lambda$ and $\mathbf{e}_\lambda$ is the wind and the unit vector, respectively, in the longitudinal direction. A similar expression can be derived for $v_\theta$ and $\mathbf{e}_\theta$. + +Much more thorough discussion of the geometry of non-orthogonal coordinate systems can be found in standard textbooks on applied differential geometry. We recommend \citet{Aris2012} and \citet{Landau1975} for classical expositions of relevance to physical applications, and \citet{Frankel2011}, \citet{BurkeApplied}, and \citet{Schutz1980} for modern ``coordinate-free'' formulations. There are also many good mathematical physics and pure mathematics texts for deeper understanding of this field, although many presume proficiency with linear algebra, real analysis, and basic topology. + + +%%Stoppeed here 5pm 29 March 2020 + +\chapter{Finite-volume formulation and flux evaluation} \label{chap:flux} + +While there are many many advection schemes out there, few balance the high accuracy and computational efficiency of that in FV3 and its predecessors. The foundation of FV3 is the famed \citet{LR96} advection scheme, later extended to the cubed-sphere and upgraded in \citet{PL07}. This scheme is ``reverse-engineered'' to produce a fully two-dimensional, mass-conserving scheme from a pair of one-dimensional advection operators, with these desirable properties: +\begin{description} + \item[Fully second-order] The leading order splitting error is eliminated. + \item[Free-stream preserving] A conserved tracer with a spatially-uniform specific ratio remains uniform in nondivergent flows + \item[Independent Courant numbers\footnote{This property is notably what makes \citet{LR96} a fully two-dimensional scheme, unlike dimensionally-split schemes in which the restriction is $\sqrt{c_x^2 + c_y^2} \le 1$.} ]The Courant number restriction is \\ $\max \left ( c_x, c_y \right ) \le 1$, for local Courant numbers $c_x$, $c_y$ defined below. + \item[Efficient limiting] Monotonicity and positivity constraints can be enforced in a simple one-dimensional reconstruction rather than the complex limiters necessary for two-dimensional reconstructions. + \item[No dimensional splitting] Simple one-dimensional operators can be combined to create a fully two-dimensional scheme, and so the scheme is not dimensionally-split. + \item[Highly flexible] FV3 implements a wide array of piecewise-parabolic 1D operators, balancing efficiency, diffusivity, and shape-preservation. Other reconstruction methods may be adopted if desired. +\end{description} +\citet{LR96} achieves these properties from the averaging of two ``asymmetric'' methods of evaluating the two-dimensional flux using sequential splitting, one in which a 1D operator is applied first in the x-direction and then in the y-direction, and a second in the opposite order. Further, to ensure that free-stream preservation---an important ``mimetic'' property---is satisfied, the first, ``inner'' operator is an advective-form (as opposed to flux-form) operator, while the ``outer'' operators remain flux-form to retain mass conservation. + +An accurate, efficient advection scheme not only improves the simulation of passive tracers---and often the overall simulation given that many tracers are thermally- and chemically-active---but also improves the dynamics as well. All of the prognostic variables have advective terms \eqref{eq:discr}, which for consistency with the passive tracers are advected with the same advection scheme and reconstruction method. + +Although the \citet{LR96} and \citet{PL07} advection schemes can use any 1D advective operator, we use the Piecewise-Parabolic Method (PPM) of \citet{CW84}, which is formally fourth-order accurate assuming a uniform grid spacing. This method is highly accurate and is efficient enough to be useful. PPM also provides enough freedom in its construction to be customized (eg. low-diffusivity vs. shape preservation), more so than the lower-order piecewise-constant \citet{Godunov1959} and piecewise-linear \citet{VanLeer1977} methods. A good review of the motivation and history of PPM is given in \citet{Woodward2007}. It is possible to implement higher-order (piecewise-quartic, etc.) or more exotic (piecewise-rational, piecewise-hyperbolic) operators. It remains to be seen whether the greater formal accuracy of these more complex schemes will result in a sufficiently improved solution to justify the added computational expense. A similar point may be made about alternative advection schemes to \citet{LR96}. + +\section{One-dimensional advection operators} \label{sec:advection1d} + +We describe the basics of one-dimensional finite-volume advection. We define grid cell $i$ as lying between interfaces $x_{i-\half}$ and $x_{i+\half}$ and a cell-mean prognostic variable $q_i$ as in Figure~\ref{fig:gridmetrics1d}. We also define the interface flow velocity $\widetilde{u}^*_{i+\half}$, which for now we assume is prescribed. The goal of a finite-volume scheme is to compute the fluxes of $q$, $\mathcal{F}_{i+\half}(q)$, between each grid cell and use their divergence $\delta_x \mathcal{F}$ to compute the rate of change of $q_i$ over the next time step. Since the mass that moves out of one grid cell moves into its neighbor the method is mass conserving. + +\begin{figure}[tbp] + \centering + \includegraphics[scale=0.5]{gridmetrics1D.pdf} % requires the graphicx package + \caption{Definitions of grid cells and interfaces along a single dimension. } + \label{fig:gridmetrics1d} +\end{figure} + +The fluxes can be computed in many different ways. In PPM and similar cell-reconstruction methods they are computed by integrating an analytic sub-grid reconstruction over the volume passing through the cell interface over one timestep. The basic method has four steps, two implementations of which are described in more detail in the following sections: +\begin{enumerate} +\item Interpolate from the \textit{cell-mean} (not gridpoint) values to point values at the edges of the grid cells, which we write $\widehat{q}_{i}^{ -}$ for the ``left-hand edge'' at $x^- = x_{i-\half}$ and $\widehat{q}_{i}^+$ for the ``right-hand edge'' at $x^+ = x_{i+\half}$. Note that it is \textit{not} necessary for $\widehat{q}_{i}^+ = \widehat{q}_{i+1}^-$. For convenience and efficiency, we often write the pertubation edge values: +\begin{equation} +\begin{split} +b_{Li} & = \widehat{q}_{i}^- - q_i \\ +b_{Ri} & = \widehat{q}_{i}^+ - q_i. +\end{split} +\end{equation} +\item Use the edge values to form an analytic sub-grid reconstruction, $q_i(x)$, within the grid cell. The form of this reconstruction is arbitrary, except that the integral of the reconstruction must equal the cell-mean value: +\begin{equation} \label{eqn:reconNormal} +q_i = \frac{1}{\Delta x} \int_{x^-}^{x^+} q_i(x) \mathrm{d}x. +\end{equation} +The integral condition plus the two edge values in the cell are sufficient to completely determine the parabolic reconstruction used by PPM. (Other methods may require additional constraints, such as continuity of the reconstructions and their derivatives.) +\item Optionally, constrain (or \textit{limit}) the reconstruction, so that when the flux integrals in the next step are evaluated and the cell-mean values are updated, the solution preserves a desired condition. This can be that no new extrema are created by the advection alone, a shape-preserving (or monotonicity-preserving, or somewhat inaccurately, ``monotone'') constraint; that the solution is strictly non-negative (``positive-definite''); that no $2\Delta x$ noise is created; or anything else. +\item Finally, the flux is calculated \textit{upwind} from the cell interface by integrating the reconstruction over the segment that will flow through the interface during one timestep. For the Courant number $C_{i+\half} = \widetilde{u}_{i+\half}^* \Delta t/\Delta x$ defined on interface $x^+$ the integral is + \begin{equation} \label{eqn:fluxintegral} + \mathcal{F}_{i+\half}(q) = + \begin{cases} + \int_{x^+ - \widetilde{u}^*\Delta t}^{x^+} q_{i}(x) \mathrm{d}x & \mathrm{for\ }c_{i+\half} > 0 \\ + \int_{x^+ + \widetilde{u}^*\Delta t}^{x^+} q_{i+1}(x) \mathrm{d}x & \mathrm{for\ }c_{i+\half} < 0 + \end{cases} + \end{equation} + is evaluated from this subgrid reconstruction. +\end{enumerate} +In FV3 these fluxes are then applied to the two-dimensional \citet{PL07} scheme described in the next section. + +Here, we explain the two main classes of advection operators in FV3. + +\subsection{Linear and positive-definite PPM operators}\label{subsec:linearPPM} + +The original \citet{CW84} PPM algorithm used a fourth-order accurate interpolation from cell-mean values $q_i$ to cell interface values $\widehat{a}_{i-\half}$ of reconstructions continuous across the interface. On a uniform grid this can be written: +\begin{equation} +\widehat{a}_{i-\half} = \frac{7}{12} \left (q_{i-1} + q_{i} \right ) - \frac{1}{12} \left ( q_{i-2} + q_{i+1} \right ), \label{eqn:PPMinterp} +\end{equation} +On the cubed-sphere, cell-widths vary slowly except near the cube edges. For efficiency we then neglect the variation of the cell width except near the edges. A linear\footnote{Here, linearity refers to the fact that the flux is a linear function of the cell-mean variables. It can still be applied to the advective nonlinearities in the velocity equations. }, or ``unlimited'' scheme, would then use $\widehat{q}_{i}^+ = \widehat{q}_{i+1}^- = \widehat{a}_{i+\half}$, so the resulting reconstructions are continuous across the cell interfaces. The resulting sub-grid reconstruction can be written in several equivalent ways: +\begin{equation} \label{eqn:PPMreconstructions} +q_i(x) = +\begin{cases} +q_i + b_{Ri} + \left ( 4b_{Ri} + 2b_{Li} \right ) \left (x - x^+ \right ) + 3 b_{0i} \left (x - x^+ \right)^2 + & \text{Right-based} \\ +q_i + b_{Li} - \left ( 4b_{Li} + 2b_{Ri} \right ) \left (x - x^- \right ) + 3 b_{0i} \left (x - x^- \right)^2 + & \text{Left-based} \\ +q_i - \frac{1}{4} b_{0i} + \Delta a \left (x - x_{i} \right ) + 3b_{0i} \left (x - x_{i} \right)^2 + & \text{Symmetric form} +\end{cases} +\end{equation} +where $x \in \left [x^-, x^+ \right ]$, $b_{0i} = b_{Li} + b_{Ri} = \widehat{a}_{i+\half} + \widehat{a}_{i-\half} - 2q_i$, and $\Delta a = b_{Ri} - b_{Li} = \widehat{a}_{i+\half} - \widehat{a}_{i-\half}$. Here, $x_i = \half \left (x^- + x^+\right )$ is the cell centroid. +It is easily checked that $q_i\left(x^+\right) = \widehat{a}_{i+\half}$, $q_i\left(x^-\right) = \widehat{a}_{i-\half}$, and satisfies \eqref{eqn:reconNormal}. An example of PPM reconstructions are given in Figure~\ref{fig:gridmetricsReconstructions}. + + +\begin{figure}[tbp] + \centering + \includegraphics[scale=0.35]{gridmetricsReconstructions.pdf} % requires the graphicx package + \caption{A fanciful depiction of unlimited (gray) and monotonic (orange) PPM reconstructions. Values of $a_{i+\half}$, etc. (black circles) are identical for both sides of the interface; the limited values $q_{Li}$ and $q_{Ri}$ (orange triangles) are not. } + \label{fig:gridmetricsReconstructions} +\end{figure} + +The reconstruction can then be directly evaluated through \eqref{eqn:fluxintegral} to yield: +\begin{equation} \label{eqn:linearfluxes} +\begin{split} +\mathcal{F}_{i+\half}(q) &= q_{i} + \left (1 - C_{i+\half} \right ) \left ( b_{Ri} - C_{i+\half} \left ( b_{Li} + b_{Ri} \right ) \right ) \;\;\; \mathrm{for\ }c_{i+\half} > 0 \\ + &= q_{i+1} + \left (1 + C_{i+\half} \right ) \left ( b_{L\left(i+1\right)} + C_{i+\half} \left ( b_{R\left(i+1\right)} + b_{L\left(i+1\right)} \right ) \right ) \;\;\; \mathrm{for\ } c_{i+\half} < 0 . +\end{split} +\end{equation} +Without modification this would create the ``linear'' PPM flux, but this easily creates noise especially in regions of steep gradients or discontinuities. However a simple modification would be to replace the fluxes in such regions with the upwind cell-mean value $q_i$ or $q_{i+1}$, depending on the sign of $C_{i+\half}$. This reverts to a piecewise-constant scheme that would reduce the accuracy to only first-order, making the solution much more diffusive, but is strictly monotone and prevents the occurrence of numerical noise. + +The difference between the different ``linear'' schemes is the decision criteria for reverting to first-order upwind flux. Two main methods are used in FV3: +\begin{itemize} +\item The ``virtually-inviscid'' scheme is the least diffusive (called \texttt{hord = 5} in the namelist) and acts only when a $2\Delta x$ signal is detected. If in two adjacent cells $b_{Li}$ and $b_{Ri}$ have the same sign---indicating the reconstructions of both cells have internal extrema---the flux at their common interface is set to be first-order. This is a weak constraint that will not be triggered at extrema that are any-better resolved, so it maintains the amplitudes of peaks very well. +\item The ``minimally-diffusive'' scheme (\texttt{hord = 6}) sets the flux to first order upwind if both adjacent cells satisfy the condition: +\begin{equation} +A \left | b_{Li} + b_{Ri} \right | > \left | b_{Li} - b_{Ri} \right |, +\end{equation} +where $A$ is an arbitrary parameter, set to 3 in \texttt{hord = 6}. The scheme can be generalized to use different values of $A$: larger values imply a more diffusive scheme. While any $A \ge 1$ filters $2\Delta x$ signals (choosing $A = 1$ would recover \texttt{hord = 5}) they also limit the steepness of the reconstruction when the signs do differ (ie. represents a increasing or decreasing value of $q$). Thus, if the greater of $\left | b_{Li} \right |$ and $\left | b_{Ri} \right |$ is larger than the other by a factor of $\frac{A + 1}{A - 1}$ in both cells, the first-order flux is used. For \texttt{hord = 6} this value is 2; larger values of $A$ would give a stronger constraint on the steepness, while $A = 0$ would recover the unlimited scheme. +\end{itemize} + +Neither linear scheme strictly prevents negative values from occurring. While negative values make sense for some advected quantities (especially vorticity) negative tracer values are a major problem especially in chemistry schemes which are absolutely unstable with negative inputs. The monotonic schemes described in the next section always prevent negatives from appearing but are more diffusive than the unlimited schemes described here, and may not be the best choice for some applications. We can instead apply a positive-definite filter to the linear schemes (in addition to the filters described earlier), which acts by ensuring that the reconstruction is nowhere-negative. First, negative cell interface values $\widehat{a}_{i+\half}$ are set to 0. Next, two additional checks are made to determine if the minimum value of the reconstruction is negative\footnote{Recall that a local extremum exists if the first derivative is 0, and that extremum is a negative if the second derivative is positive.}. For $\Delta a_{i} = b_{Ri} - b_{Li}$ and $a_{4i} = -3b_{0i}$ where $b_{0i} = b_{Ri} + b_{Li}$, they are: +\begin{equation} +\begin{split} +\left | \Delta a_{i} \right | & < -a_{4i} \\ +q_i + \frac{1}{4} \frac{\left ( \Delta a_i \right )^2}{a_{4i}} + \frac{1}{12}a_{4i} & < 0 +\end{split} +\end{equation} +Only if both conditions are satisfied within a grid cell is its reconstruction altered to enforce positivity. The first condition is a combination of the requirement that an extremum exists ($\frac{dq}{dx}\left ( x_{\min} \right ) = 0$) within the grid cell, and that it is a minimum ($3b_{0i} = -a_{4i} > 0$); the second is that the extreme value is negative ($q_i \left ( x_{\min} \right ) < 0$). If both conditions are met, then the reconstruction coefficients can be modified to ensure that the resulting fluxes from that cell cannot create negatives. If $b_{Li}$ and $b_{Ri}$ have the same sign, then the reconstruction in the grid cell is flattened by setting $b_{Li} = b_{Ri} = 0$, ensuring a first-order upwind flux. If not, then the larger of the two values $b_{Li}$ and $b_{Ri}$ (one of which is negative and the other positive) is set to no more than twice the magnitude of the lesser, with $b_{0i}$ appropriately re-computed, limiting gradients in reconstructions approaching negative values. + +%stopped here 4pm 30 march 2021 + +\subsection{Monotonic methods} + +Several monotonic operators exist in FV3, which act by modifying the interface values so that mid-cell extrema are either modified or moved to a cell interface. A sample monotonic reconstruction is given in Figure~\ref{fig:gridmetricsReconstructions}. +The condition \eqref{eqn:PPMinterp} can be re-written as: +\begin{equation} +\widehat{a}_{i-\half} = \frac{1}{2} \left (q_{i-1} + q_{i} \right ) + \frac{1}{3} \left ( \Delta q_{i-1} - \Delta q_{i} \right ), \label{eqn:PPMinterpmis} +\end{equation} +which is a linear combination of piecewise-linear van Leer operators that yields PPM. (This is akin to how PPM was originally derived by \citet{CW84}). The value of the ``mismatch'' $\Delta q_{i} = \frac{1}{4}\left(q_{i+1} - q_{i-1} \right )$ (cf. \citet{L94}) can be limited so that the reconstruction does not create a new extremum. This means limiting the magnitude of $\Delta q_{i}$ so it is no larger than the magnitude of the difference between $q_i$ and its neighboring grid cells; thus, if $q_i$ is a local extremum $\Delta q_{i} = 0$: +\begin{equation} +\Delta q_{i}^{\mathrm{mono}} = \mathrm{sign} \left ( \Delta q_{i} \right ) \min \left ( \left | \Delta q_{i}\right |, q_i - \min_{i-1,i,i+1} q, \max_{i-1,i,i+1} q - q_i \right ). +\end{equation} +A monotone scheme then substitutes $\Delta q_i^{\mathrm{mono}}$ for $\Delta q_i$ in \eqref{eqn:PPMinterpmis}, and then uses one of several monotonicity or positivity constraints, which are described in full in \citet{L94}, \citet{LR96}, \citet{L04}, and \citet{PL07}. The ``fast monotonicity constraint'' of \citet{L04}, \texttt{hord = 8}, replaces $b_{Li}$, $b_{Ri}$ in \eqref{eqn:PPMreconstructions} by +\begin{equation} \label{eqn:monoconstraint} +\begin{split} +b_{Li}^{\mathrm{mono}} &= -\mathrm{sign} \left ( \Delta q_i \right ) \min \left ( | 2 \Delta q_i | , | \widehat{q}_{i-\half} - q_i | \right ) \\ +b_{Ri}^{\mathrm{mono}} &= \mathrm{sign} \left ( \Delta q_i \right ) \min \left ( | 2 \Delta q_i | , | \widehat{q}_{i+\half} - q_i | \right ) . +\end{split} +\end{equation} +This is a very fast method---there are no selection criteria and only three direct calculations---but is more diffusive than the unlimited methods described above. A less-diffusive scheme can be constructed by increasing the number of selection criteria to be more discerning of when to modify the interface coefficients. The scheme \texttt{hord = 10} does just this, using the constraint of \citet{Huynh1997} as described in \citet{L04} %https://www.researchgate.net/profile/Ht-Huynh/publication/251371489_Schemes_and_constraints_for_advection/links/58079e3a08ae5ed04bfe7810/Schemes-and-constraints-for-advection.pdf +to more carefully decide when monotonicity is being violated. The scheme is significantly more complicated than \texttt{hord = 8} and thereby more computationally expensive but is also significantly less diffusive\footnote{There are other advection operators defined within \texttt{tp_core()} but these should be considered experimental: they may not function properly and may change at any time.}. + +The reconstruction constraints are powerful controls on the flow evolution beyond maintaining positivity or monotonicity. Since the constraints locally smooth the flow by removing grid-scale extrema, they are the main source of implicit numerical diffusion. Indeed, in FV3 if a monotonicity constraint is applied to an advected variable there is no need for explicit damping or filtering. Since the implicit diffusion is a nonlinear function of the advected field, it can also be much more effective in controlling the flow compared to linear damping or filtering. However, implicit diffusion is often quite strong and is more difficult to ``tune'' for particular applications. Monotonicity constraints can have non-trivial impacts---good and bad---on numerical simulations: see \citet{L04}, \citet{Gao2021}, and \citet{Pressel2017}, the latter in reference to the common "Implicit LES" sometimes used in CFD turbulence modeling. +Numerical diffusion is discussed in more detail in Chapter~\ref{chap:diffusion}. + +%stopped 10:30pm 30 march 2021 + +\section{Two-dimensional advection} \label{sec:advection2d} + +We now describe the method of \citet{LR96} combining one-dimensional fluxes \eqref{eqn:linearfluxes} into a fully two-dimensional advection scheme. The full development of the scheme is given in \citet{PL07} and \citet{LR96}. +In this section we assume the winds are given, and that the flow is (quasi-)horizontal along two-dimensional Lagrangian surfaces. + +The continuous mass continuity equation for a conserved scalar mass density (per unit volume), $\mathcal{Q}$, is +\begin{equation} +\frac{\partial \mathcal{Q}}{\partial t} + \nabla \cdot \left ( \mathcal{Q}\mathbf{V} \right ) = 0 \label{eqn:masscont} +\end{equation} +where ${\mathbf{V}}$ is the continuous horizontal vector velocity. We can then use the Divergence theorem to integrate about a quadrilateral grid cell of area $\Delta A$, while simultaneously integrating in time from $t^n$ to $t^{n+1} = t^{n} + \Delta t$, to express the governing equation in finite (control)-volume form: +\begin{eqnarray}\notag +{Q}^{n+1} &=&{Q}^{n} - \frac{1}{\Delta A} \int^{t+\Delta t}_{t} \oint {Q}\mathbf{V} \cdot \vec{n} \mathrm{d} l \mathrm{d} t \\ \label{eqn:Qfull} +& = & {Q}^{n} + F\left[Q, \widetilde{u}^*\right] + G\left[Q, \widetilde{v}^*\right], +\end{eqnarray} +where we have defined the time-integrated flux divergences (``outer operators'') along a grid-cell face in the $x$- and $y$-directions: +\begin{equation} \label{eqn:outeroperators} +\begin{aligned} +%f\left( {Q}, \mathbf{V} \right ) &=\int^{t+\Delta t}_{t} \int_{\mathrm{x-face}} \mathcal{Q}\mathbf{V} \cdot \vec{n} \mathrm{d} \ell +F\left[Q, \widetilde{u}^*\right] = - \frac{1}{\Delta A} \delta_x \int^{t+\Delta t}_{t} U Q \sin \alpha \mathrm{d}\tau = - \frac{1}{\Delta A} \delta_x \left( X \left (Q, \widetilde{u}^* \right ) \eta_x \right ) \\ +G\left[Q, \widetilde{v}^*\right] = - \frac{1}{\Delta A} \delta_y \int^{t+\Delta t}_{t} V Q \sin \alpha \mathrm{d}\tau = - \frac{1}{\Delta A} \delta_y \left ( Y \left (Q, \widetilde{v}^* \right ) \eta_y \right ). +%g_y\left( {Q}, \mathbf{V} \right ) &= \int^{t+\Delta t}_{t} \int_{\mathrm{y-face}} \mathcal{Q}\vec{V} \cdot \vec{n} \mathrm{d} \ell. +\end{aligned} +\end{equation} +The fluxes $X$, $Y$ are defined below. +We have defined the grid-cell mean tracer mass density $Q = q \delta p^*$, where $q$ is the scalar specific ratio\footnote{In this document we will use the term ``specific ratio'' by analogy with ``specific humidity'' for water vapor to refer to $q$. The scalar variable $q$ in FV3 is always the ratio of tracer mass to \textit{total} air mass, including water vapor and microphysical condensates, as described in Chapter~\ref{chap:PDcoupling}. The common term ``mixing ratio'' strictly refers to the ratio of tracer mass to dry air mass, which is used by some models but \textit{not} FV3.} of the tracer and $\delta p^*$ is the (hydrostatic) pressure difference from the bottom to the top of the cell, proportional to mass per unit area as defined in \eqref{eqn:massdefn}. We have also replaced the vector winds with the \textit{timestep-mean, contravariant} components $\widetilde{u}^*$, $\widetilde{v}^*$ in each flux direction, which are the advective winds in each direction as in \eqref{eqn:advComponents}. We further define the metric terms $\eta_x = \Delta t \Delta y_d \sin \alpha$ and $\eta_y = \Delta t \Delta x_d \sin \alpha$ on cell interfaces, where $\Delta x_d$ and $\Delta y_d$ are the lengths of the interfaces. Henceforth all variables will be expressed as volume-mean instantaneous values, and fluxes will be expressed as time-mean, face-integrated quantities, and we will no longer consider continuous variables like $\mathcal{Q}$ or ${\mathbf{V}}$ unless noted as such. + +We now compute the time-integrated fluxes \eqref{eqn:outeroperators} from the cell-mean values $Q^n$, given the prescribed winds. In FV3, we begin by expressing separate equations for $Q$ and for $\delta p^*$: +\begin{align} +\delta p^{*(n+1)} & = \delta p^{*n} + F [\delta p^{*n}, \widetilde{u}^*] + G[\delta p^{*n}, \widetilde{v}^*] +% \left ( \delta_x f_x \left ( \delta p^{*n}, \widetilde{u}^* \right ) + \delta_y f_y \left ( \delta p^{*n}, \widetilde{v}^* \right ) \right ) \frac{1}{\Delta A} +\label{eqn:delp1}\\ +q^{n+1} & = \frac{1}{\delta p^{*(n+1)}} \left \lbrace q^n \delta p^{*n} + F [q^{n}, X(\delta p,\widetilde{u}^*)] + G[q^{n}, Y(\delta p,\widetilde{v}^*)] \right \rbrace +%- \left ( \delta_x g_x \left ( {q^n}, \widetilde{u}^* \right ) + \delta_y g_y \left ( {q^n}, \widetilde{v}^* \right ) \right ) \frac{1}{\Delta A} \right ] +\label{eqn:qq} +\end{align} +Note that in \eqref{eqn:qq} the mass flux is used in place of the advective winds, and the advection is then applied to the specific ratio $q$. This form allows \eqref{eqn:qq} to degenerate consistently to \eqref{eqn:delp1} if $q$ is a uniform value, a necessary condition for preserving a constant field and avoiding spurious gradients. + +The \citet{LR96} and \citet{PL07} advection schemes achieve their desirable properties (maintenance of a constant field, cancellation of leading-order splitting error) from 1D operators through a symmetric combination of the flux operator \eqref{eqn:linearfluxes} evaluated in opposite directions: +\begin{equation} \label{eqn:dirfluxes} +\begin{aligned} +X(\delta p^*, \widetilde{u}^*) &= \frac{1}{2} \left ( \mathcal{F} \left ( g(\delta p^*), c_x \right ) + \mathcal{F} \left ( \delta p^*, c_x \right ) \right )\widetilde{u}^* \\ +Y(\delta p^*, \widetilde{v}^*) &= \frac{1}{2} \left ( \mathcal{F} \left ( f(\delta p^*), c_y \right ) + \mathcal{F} \left ( \delta p^*, c_y \right ) \right )\widetilde{v}^* , +\end{aligned} +\end{equation} +where we define $c_x = \Delta t \widetilde{u}^*/\Delta x_{a,\text{up}}$, $c_y = \Delta t \widetilde{y}^*/\Delta y_{a,\text{up}}$ the Courant numbers at the interface, with $\Delta x_{a\text{up}}$, $\Delta y_{a\text{up}}$ being the widths across the upwind grid cells (see Figure~\ref{fig:gridmetricsCoordinates}). Note that $ \tilde{u}^* \eta_x$ and $\tilde{v}^* \eta_y$ are the total flow normal to the cell interfaces during a time step as per \eqref{eqn:unormal}, called \texttt{xfx_adv} and \texttt{yfx_adv}. Similarly, the Courant numbers are called \texttt{crx} and \texttt{cry} in the code. + +We call particular attention to the ``inner operators'' applied to the advected variable, $f$ and $g$. These are the cross-directional advective-form operators, which allows for the cancellation of flow deformation and thereby the splitting error, but since they are internal to the scheme they do not affect mass conservation since the ``outer operators'' \eqref{eqn:outeroperators} are still flux-form. As per \citet{PL07} the inner operators are evaluated implicitly-in-time:: +\begin{equation} +\begin{aligned} +f(q) &= \frac{\left ( q\Delta A - \delta_x \mathcal{F}(q, c_x) \right )}{\Delta A - \delta_x (\eta_x \widetilde{u}^*)} \\ +g(q) &= \frac{\left ( q\Delta A - \delta_y \mathcal{F}(q, c_y) \right )}{\Delta A - \delta_y (\eta_y \widetilde{v}^*)}. +\end{aligned} +\end{equation} +In the code the denominators of both expressions are written \texttt{ra_x} and \texttt{ra_y}, respectively. The formulation is identical for both $\delta p^*$ as for q. + +Once the mass fluxes are computed, they can be applied to those of the tracers: +\begin{equation} +\begin{aligned} +X(q, f(\delta p,\widetilde{u}^*)) &= \frac{1}{2} \left ( \mathcal{F} \left ( g(q), c_x \right ) + \mathcal{F} \left ( q, c_x \right ) \right ) X(\delta p^*,\widetilde{u}^*) \\ +Y(q, f(\delta p,\widetilde{v}^*)) &= \frac{1}{2} \left ( \mathcal{F} \left ( f(q), c_y \right ) + \mathcal{F} \left ( q, c_y \right ) \right ) Y(\delta p^*,\widetilde{v}^*). +\end{aligned} +\end{equation} + +In FV3 dynamically-active scalars (total mass, virtual potential temperature, total condensate) are advected on the acoustic (shortest) timestep to maintain tightest consistency with the velocity fields. However, since the advective velocity is usually significantly smaller than the acoustic wave speed, passive tracers are subcycled by advecting them with a longer timestep. We consistently achieve this by summing the mass fluxes $f_x$, $f_y$ and Courant numbers $c_x, c_y$ over acoustic timesteps, as in \citet{L04}, and then using the accumulated fluxes to compute $g_x$ and $g_y$. The subcycling itself can divide the mass fluxes and Courant numbers into sub-steps again to maintain stability if the domain-maximum courant number (in either direction) is greater than 1. This maximum and the number of sub-steps can be computed over the entire three-dimensional domain or on each layer individually (\texttt{z_tracer}). + +FV3 does not use the flux-form semi-Lagrangian extension described in \citet{LR96}. This extension was extremely valuable on the lat-lon grid used in FV, in which the convergence of the meridians at the poles would require either very small time steps or a costly time-implicit scheme with no Courant-number restriction. Implementation of the semi-Lagrangian advection was made significantly easier by the domain decomposition in FV, in which each processor received a full longitudinal band of grid cells encircling the domain. The algorithm could then look as far upstream in the zonal direction as was necessary to evaluate the semi-Lagrangian flux. However in FV3, domain decompositions do not span a full latitude circle due to different topology of the cubed-sphere grid and the ability to scale to larger processor counts. A semi-Lagrangian method in FV3 would require a large halo that would significantly degrade the scalability of the dynamical core. Since one of the main features of a cubed-sphere is its superior scaling compared to a latitude-longitude grid, the semi-Lagrangian advantage of longer timesteps is no longer as desirable in FV3, and has thereby been discarded. + +\chapter{The vertically-Lagrangian Solver: Governing equations and vertical discretization} \label{chap:VLsolver} + +Geophysical fluids, including atmospheres, are distinct from other fluid systems in part from the strong anisotropy imposed by the planet's gravitational field and also often by stratification \citep[, Chapters 15 and 16]{Tritton1977}. This creates a distinction between the vertical and other directions on meteorologically-relevant spatial scales, a distinction further strengthened by the Earth's rotation. Virtually all atmospheric solvers are customized to take advantage of this anisotropy and FV3 is no exception. +%%Stopped 10:30 31 mar 21 + +Since scales of vertical motion are smaller than those in the horizontal, even on large-eddy resolving sub-kilometer scales, our grid cells are much wider in the horizontal than in the vertical. However there are exceptions to the reduced scale in the vertical. The speed of sound is the same in all directions, and updrafts in severe convective storms can easily reach 30~m~s$^{-1}$, all of which readily leads to processes crossing multiple vertical layers in a single timestep. Even in 13-km simulations, too coarse to resolve convective updrafts, the vertical advective Courant number $w\frac{\Delta t}{\delta z}$ can regularly exceed 10, especially over steep orography. Fully-explicit methods, for either vertical advection or sound-wave propagation, would require a prohibitively small timestep for stability. Thus vertical motions must be computed \textit{implicitly} for a practicable weather or climate model. + +On the other hand, horizontal wind speeds of a significant fraction of the speed of sound are not uncommon. The southern polar night jet in the Antarctic stratosphere\footnote{One will occasionally encounter solvers designed with the assumption that $U \ll c_s$, motivated by the idea that the most extreme winds are only seen intermittently and only in the most intense tropical cyclones or tornadic thunderstorms, which top out at $\sim$100~m~s$^{-1}$. These solvers, which are usually designed for regional simulation over Northern Hemisphere mid-latitudes, tend to have poor stability properties when used in global models.} can reach 200~m~s$^{-1}$. The stable timestep in the horizontal is then already limited by the advective and gravity wave speeds, and the presence of horizontally-propagating sound waves poses little additional constraint compared to the motions already resolved by the hydrostatic primitive equations. Explicit methods in the horizontal are thereby sufficient for stability, and avoid the need for expensive global implicit solvers that often scale poorly. This horizontally explicit and vertically implicit methodology (sometimes called ``HEVI'') guides the development of FV3 for efficient massively-parallel simulation. + +The solver of FV3 has three main components: an explicit forward horizontal advective solver, described in Chapter~\ref{chap:horiz}; the backwards-in-time processes, including the horizontal explicit pressure-gradient force (Section~\ref{sec:PGF}) and the semi-implicit solver for the vertical pressure-gradient force and sound-wave modes (Section~\ref{chap:nonhydro}); and the Lagrangian vertical discretization, which we describe here. + + +\section{Lagrangian vertical coordinates} \label{sec:VLcoords} + +Flows which cross vertical coordinate surfaces is a major source of error for many atmospheric models, especially in nonhydrostatic solvers that split the vertical motion from the horizontal. If explicit vertical advection is used, the Courant-number restriction will often be much more severe than in the horizontal. Hybrid terrain-following coordinates reduce some issues since boundary-layer flow closely follows the terrain, but in steep slopes they still struggle to represent flows transverse to the surfaces. Non-hybrid coordinates do not have this problem but need to use cut cells or a step coordinate to represent topography, requiring a more complex algorithm. + +FV3 uses a \textit{Lagrangian} vertical coordinate. This coordinate uses the depth of each layer (in terms of mass or as geometric height) as a prognostic variable, allowing the layer interfaces to deform freely as the flow evolves. All flow is constrained within Lagrangian layers, with no flow across the layer interfaces even for non-adiabatic flows. Instead, the flow deforms the layers themselves by advecting the layer thickness and by straining the layers by the vertical gradient of explicit vertical motion. + +One of the great benefits of the vertically-Lagrangian discretization is that, since there is no flow across the layers, \textit{all} vertical advection is implicit, without needing to be computed. There are numerous advantages to this aspect: +\begin{itemize} + \item Explicit computation of the vertical advection is unnecessary, saving computations. Costly vertical advection occurs ``for free''. + \item No dimensional splitting is needed to perform the vertical advection, and therefore there is no splitting error. + \item The implied vertical advection is automatically consistent with the scheme in Chapter~\ref{chap:flux}; with an explicitly computed vertical advection, a consistent, symmetric three-dimensional scheme would require nine one-dimensional operator evaluations instead of four. + \item Implicit vertical diffusion is greatly reduced. (Some diffusion arises from the vertical remapping process, described below.) + \item There is no Courant number restriction for vertical advection. Instead, the stability constraint is the Lifschitz stability criterion: that Lagrangian trajectories should not cross, or equivalently that layers do not become infinitesimally thin. +\end{itemize} +Most notably the vertically-Lagrangian method, being a ``Lagrangian-remap scheme'', is a superior to most ``Arbitrary Lagrangian-Eulerian" (ALE) methods requiring explicit calculation of the vertical advection. \citet{Griffies2020} describes at length the difference between these methods. + +In principle, the Lagrangian dynamics can be advanced indefinitely. However, the layers may become so distorted that the accuracy of the horizontal pressure gradient force calculation is lost; or so thin the stability condition is violated. Most physics packages also require that the model fields be provided on a set of reference ``Eulerian'' coordinates. For these reasons, FV3 periodically remaps the deformed Lagrangian layers onto the ``Eulerian'' reference vertical coordinates by a conservative re-gridding (or remapping). For this reason vertically-Lagrangian methods are sometimes called ``Lagrangian-remap'' methods. + + +The Lagrangian vertical coordinate can use any vertically-monotonic function for its Eulerian coordinate: FV3 and its predecessors have successfully used mass, geometric height, and potential temperature. In the current implementation FV3 uses a hybrid-pressure coordinate based on the hydrostatic surface pressure $p^*_s$: +\begin{equation} +p^*_k = a_k + b_k p^*_s, +\end{equation} +where $k$ is the vertical index of the layer interface, counting from the top down, and $a_k$, $b_k$ are pre-defined coefficients. The top interface is at a constant pressure $p_T$, so $a_0 = p_T$ and $b_0 = 0$. +It is strongly recommended that the levels be chosen for the application in mind, including the choice of level spacings (especially in the boundary layer and near the tropical tropopause) and model top $p_T$. + +The primary difficulty in using a Lagrangian vertical coordinate is transforming governing equations into this coordinate system. This is done in section~\ref{sec:derivLag} for FV3's governing Euler equations \eqref{eqn:contLag}, in which the vertical derivatives vanish and fluxes are all within layers. +The FV3 pressure gradient force (Section~\ref{sec:PGF}) is ideally suited for the time-dependent Lagrangian vertical coordinate, since the algorithm re-computes the complete force on each evaluation instead of using static metric terms, and computes the purely horizontal component of the force. + + + +\section{Prognostic variables and governing equations} + +\begin{table}[t] +\begin{center} +\caption{Prognostic variables in FV3} +\begin{tabular}{cl} +Variable & Description \\ \hline +$\delta p^*$ & Vertical difference in hydrostatic pressure, proportional to mass \\ +$u$ & D-grid face-mean horizontal $x$-direction wind \\ +$v$ & D-grid face-mean horizontal $y$-direction wind \\ +$\Theta_v$ & Cell-mean virtual potential temperature \\ +$w$ & Cell-mean vertical velocity \\ +$\delta z$ & Geometric layer height +\end{tabular} +\end{center} +\label{table:variables} +\end{table} + +The mass of a grid cell per unit area $\delta m$ is proportional to the difference in hydrostatic pressure $\delta p^*$ between the top and bottom of the layer. It can also be written in terms of the layer depth\footnote{In this document, to avoid confusion we write $\delta z$ as if it is a positive-definite quantity. In the solver itself, $\delta z$ is defined to be negative-definite, incorporating the negative sign from the hydrostatic equation into the definition of $\delta z$; this definition is slightly more efficient and has the additional advantage of being consistent with how $\delta p$ is defined, being measured as the difference in hydrostatic pressure between the bottom and top of a layer.} $\delta z$ using the hydrostatic equation: +\begin{equation} \label{eqn:massdefn} +\delta m = \frac{\delta p^*}{g} = \rho \delta z. +\end{equation} +The continuous Lagrangian equations of motion, in a layer of finite depth $\delta z$ and mass $\delta p^*$, each bounded by isosurfaces of an imaginary tracer $\zeta$ are then given by +\begin{subequations} \label{eqn:contLag} +\begin{align} +\frac{ \partial \delta p^*}{\partial t} & + \nabla \cdot \left (\mathbf{V} \delta p^* \right ) = 0 \label{eqn:contLagdelp} \\ +\frac{ \partial \Theta_v \delta p^*}{\partial t} & + \nabla \cdot \left (\mathbf{V} \delta p^* \Theta_v \right ) = 0 \\ +\frac{ \partial w \delta p^*}{\partial t} & + \nabla \cdot \left (\mathbf{V} \delta p^* w \right ) = -\delta p' \label{eqn:contLagw} \\ +\frac{ \partial u}{\partial t} & = \Omega v - \frac{\partial}{\partial x} \mathcal{K} - \frac{1}{\rho} \frac{\partial p}{\partial x}\Big |_z \label{eqn:contLagu} \\ +\frac{ \partial v}{\partial t} & = - \Omega u -\frac{\partial}{\partial y} \mathcal{K} - \frac{1}{\rho} \frac{\partial p}{\partial y} \Big |_z \label{eqn:contLagv} +\end{align} +\end{subequations} +as derived in Section~\ref{sec:derivLag}. These are the fully-compressible inviscid Euler equations in an adiabatic, rotating shallow atmosphere. Prognostic variables are given in Table~\ref{table:variables}. + +The flow is entirely along the Lagrangian surfaces, including the vertical motion which deforms the surfaces appropriately. The divergence is also taken entirely along the surfaces. In \eqref{eqn:contLagu} and \eqref{eqn:contLagv}, $\Omega$ is the vertical component of absolute vorticity, $\mathcal{K} = \frac{1}{2} \left ( \widetilde{u}u + \widetilde{v}v \right )$ is the kinetic energy\footnote{The kinetic energy $\mathcal{K}$ in \eqref{eqn:contLagu} and \eqref{eqn:contLagv} only uses the horizontal wind components, as explained in Section~\ref{sec:derivLag}}, and $p$ is the full nonhydrostatic pressure. The vertical, nonhydrostatic pressure gradient term in the $w$ equation is computed by the semi-implicit solver described in Section~\ref{sec:SI}, which also calculates the elastic strains (sound-wave) terms needed to update $\delta z$. There is no projection of the vertical pressure gradient force into the horizontal and no projection of the horizontal winds $u$, $v$ into the vertical, despite the slopes of the Lagrangian surfaces. + +There is no evolution equation for the density $\rho = \frac{\delta p^*}{g\delta z}$. We could directly solve an equation for the volume or specific density of a grid cell; however this created excessive noise near steep topography, and incorporating the kinematic surface condition of no flow perpendicular to the surface was more difficult. We instead derive an equation for $z$ from the definition of $w$: +\begin{equation} \label{eqn:z} +\frac{Dz}{Dt} = w = \frac{\partial z}{\partial t} + \mathbf{V} \cdot \nabla z, +\end{equation} +which can be rearranged to give an expression for $\frac{\partial z}{\partial t}$ in terms of w and the advected $z$. +Since at the surface $z_s$ is constant this gives a very simple expression for $w_s$ the lower-boundary condition for vertical velocity: +\begin{equation} \label{eqn:ws} +w_{s} = \frac{dz_s}{dt} = \mathbf{V}_{s} \cdot \nabla z_s. +\end{equation} +If the solver is re-formulated to use a different vertical coordinate, such as $z$ or $\Theta$ a different expression for the remaining prognostic variable would be necessary. + +We close the system of equations with the ideal gas law: +\begin{subequations} +\begin{align} + \label{eqn:idealgas} p = p^* + p' & = \rho R_d T_v = \frac{\delta p^*}{g\delta z}R_d T_v & \\ +\label{eqn:idealgasgamma} & = \left ( \frac{\delta m}{\delta z}R_d \Theta_v \right )^{\gamma} & +\end{align} +\end{subequations} +where $T_v = T \left ( 1 + \epsilon q_v\right ) \left ( 1 - q_\mathrm{cond} \right ) $ is the ``condensate modified'' virtual temperature, or density temperature. Similarly, the virtual potential temperature is $\Theta_v = T_v \left(\frac{p_0}{p} \right)^\kappa $, where in FV3 $p_0 = $1~Pa and $\kappa = \left (1 + \frac{c_{vm}}{R_d \left ( 1 + \epsilon q_v\right )} \right )^{-1}$ as derived in Section~\ref{sec:moistkappa}. +Here, $q_{\mathrm{cond}}$ is the specific ratio of the sum of all liquid and solid-phase microphysical species, if present. When the gas law is used, the mass $\delta p^*$ in this computation must be the mass of gas only---dry air and water vapor---and cannot include the mass of the non-gas condensates species. This capability is enabled by setting the \texttt{USE_COND} option at compile time; if it is not present then \eqref{eqn:idealgas} is computed as if the entire mass of the cell were gas. A rigorous derivation of the virtual and density temperatures is given in \citet{Emanuel1994}, Sec.~4.3. For consistency, $q_\mathrm{cond}$ is advected in-line with the other dynamical variables when the density temperature formulation is used. We also define $\epsilon = R_v/R_d - 1$. +The second form of the ideal gas law in \eqref{eqn:idealgasgamma}, akin to the ``pi-theta'' form in other solvers, uses the virtual (density) potential temperature, and the parameter $\gamma = (1-\kappa)^{-1}$. FV3 can use either the constant heat capacity of dry air ($c_{pm} = c_p$, $c_{vm} = c_v$, $\kappa = R_d/c_{pd}$) or the variable heat capacity of moist air and its condensates (Section~\ref{sec:moistkappa}). + +The vector-invariant velocity equations are used \eqref{eqn:contLagu} and \eqref{eqn:contLagv}, in which the forcing terms are all expressed as fluxes of or derivatives of scalar quantities. This is very useful in spherical domains in which the local coordinate vectors are not constant; otherwise, evaluating derivatives would involve also taking differences of the coordinate vectors, adding many more cumbersome metric terms to the equations. The vector-invariant equations can also be re-written so that several of the terms are fluxes as in \eqref{eq:discr-u} and \eqref{eq:discr-v}. The momentum equations can then be updated by computing fluxes as in the previous chapter, and thereby the advection of the dynamical scalars (especially vorticity) are consistent with the transport of scalar quantities, particularly of heat and mass. + +These equations are also applicable to (quasi-)hydrostatic flow, in which $w$ is not prognosed and $p=p^*$ is entirely hydrostatic, and further to the hydrostatic shallow-water equations, in which $\Theta_v = \mathbf{1}$. The dynamical effects of the hydrostatic assumption is discussed in Section~\ref{sec:hydrononhydro}. + +%In hydrostatic flow, the (implicit) vertical motion is driven by the vertical expansion or contraction of grid cells, which in turn is caused by either heating or mass convergence. (In the nonhydrostatic solver, increasing the mass or temperature of a grid cell increases the nonhydrostatic pressure, which in turn causes vertical pressure gradient forcing of vertical motion, which can then cause vertical expansion of grid cells. Since the pressure anomalies are communicated by sound waves, the expansion occurs at a finite rate and with a finite propagation speed in the vertical---in the hydrostatic system, expansion is communicated to the entire atmospheric column instantly.) + +The equations of motion \eqref{eqn:contLag} are \textit{exact} and the only change from the original differential form of Euler's equations is to consider flow between impermeable Lagrangian surfaces of variable separation $\delta p^*$. Chapter~\ref{chap:horiz} discusses the discretization of these equations. + +\section{Vertical Remapping} \label{sec:verticalremapping} + +The Lagrangian surfaces are allowed to deform freely during a succession of acoustic (small) timesteps. After a number of these, the distorted surfaces are then remapped back to the Eulerian reference coordinate. In keeping with the finite-volume discretization of the Lagrangian layers, the re-gridding is performed by analytically integrating sub-grid cubic-spline reconstructions for each variable to be remapped, ensuring conservation of the variable being remapped. +This re-gridding introduces some implicit vertical diffusion; there are no other sources of cross-layer diffusion in FV3, explicit or implicit\footnote{In atmospheric models eddy diffusion is typically applied through either through a large-eddy turbulence scheme or by a vertical turbulence parameterization, which are usually applied as part of the physical parameterization suite separate from the dynamical core. In Chapter~\ref{chap:diffusion} we discuss a $2\Delta z$ filter that acts as vertical diffusion but this is not part of the main integration sequence of FV3 and is applied outside of the dynamical core.}. + +The process is as follows, assuming a hybrid-pressure coordinate (a hybrid-$z$ coordinate would require a reversal of the roles of $\delta p$ and $\delta z$): +\begin{enumerate} +\item From the surface pressure, compute the Eulerian reference coordinates $p^*$ on the layer interfaces. From this $\delta p^*$ can be determined. +\item Remap $T_v$ (or optionally $\Theta_v$). If remapping $T_v$ remap from $log p^*$. +\item Remap tracers, using a positive-definite (or optionally monotonic) reconstruction method. +\item Remap $w$. +\item Remap the specific volume $-\delta z/ \delta p$; since this is a conserved quantity it is easier to remap than $\delta z$. +\item Interpolate the layer-interface pressures to the horizontal grid interfaces, and then remap the staggered $u$, $v$. +\end{enumerate} +The default choice of remapping algorithm, which remaps $T_v$ from the log-pressure coordinate, does not conserve total energy, but does conserve geopotential. Alternately, $\Theta_v$ can be remapped, thereby conserving potential energy; however, since typically the top layers are very deep, there is an exponential increase in $\Theta$ near the top of the domain, which is difficult to accurately interpolate using parabolic or cubic reconstructions. By contrast, $T_v$ is relatively constant in the upper atmosphere, especially if the remapping is done in $\log p^*$ space, and can be more accurately remapped using our reconstructions. If potential temperature is indeed used as the remap variable, the remapping is performed in $p^\kappa$ space to help reduce the error. It is also possible to remap total energy as in \citet{L04} or \citet{LiChen2019}, although again this is subject to errors near the top of the domain as the potential energy $gz$ increases very rapidly with thicker layers. + +\subsection{Vertical remapping operators and boundary conditions} \label{sec:verticaloperators} + +The vertical remapping is an extension of the one-dimensional advection operators described in Section~\ref{sec:advection1d}. The main changes are that it supports arbitrary deformations instead of being limited to one upstream grid cell, takes into account the variation in $\delta p^*$ between layers, and uses a higher-order cubic spline interpolation to layer interfaces as opposed to \eqref{eqn:PPMinterp}. The cubic spline interpolation from layer-mean values to interface values is continuous and has a continuous derivative, but requires an implicit solution for the layer-interface values. The derivation of the cubic spline is standard and can be found in texts on numerical analysis. + +The remapping uses a double loop over the target Eulerian grid and the deformed source Lagrangian grid. The reconstructions are integrated analytically in the overlaps between the two grids to compute the remapped values on the Eulerian levels. The reconstruction has a similar form to the symmetric form of the PPM reconstructions \eqref{eqn:PPMreconstructions}: +\begin{equation} +q_k\left(s\right ) = a_T + s\left [ a_T - a_B + a_6 \left ( 1-s \right ) \right ] \;\;\; s \in [0,1]. +\end{equation} +Here, $a_T$ and $a_B$ are the top and bottom interface values in layer $k$, initially set to $\widehat{a}_{k-\half}$ and $\widehat{a}_{k+\half}$ computed by the cubic-spline interpolation, and $a_6$ is the curvature of the reconstruction. Several methods exist within FV3 to compute the interface values. The simplest is a ``perfectly linear'' scheme (called \texttt{kord = 17}), in which the continuous cubic-spline interface values are used for $a_T$ and $a_B$, and $a_6 = 6q_k- 3\left ( a_T + a_B \right )$. This recovers the unlimited parabolic reconstruction used for PPM \eqref{eqn:linearfluxes}. This unlimited scheme is very fast and formally the most accurate, but can create significant numerical noise at temperature inversions, elevated tracer plumes, or other long-lived discontinuities. It also applies no positivity constraint, making it inappropriate for positive-definite tracers. Since these are critical for maintaining good boundary-layer structures, clouds, or long-range transported constituents, all major focuses of FV3-based models, it is important that the vertical remapping be both shape-preserving and as weakly-diffusive as possible. Hence, it makes most sense to apply a selective monotonic constraint, such as \citet{Huynh1997}. The additional cost of more the complex constraints is mitigated by the relatively infrequent application of vertical remapping (\texttt{k\_split}) compared to the horizontal advection operators (\texttt{n\_split}). + +For the monotone remapping schemes, the edge values are first modified in a fashion similar to that for the monotonic horizontal advection schemes. The slope between adjacent values $\Delta q_{k-\half} = q_k - q_{k-1}$ can be used to determine the application of different adjustments: +%stopped 4:45 31 mar 21 +\begin{enumerate} +\item If $\Delta q_{k-3/2}$ and $\Delta q_{k+\half}$ have the same sign, indicating that layer $k$ does not have a local extremum, adjust $\widehat{a}_{k-\half}$ to lie within $q_{k-1}$ and $q_k$. +\item If layer $k$ is a local maximum (that it is a local extremum and $\Delta q_{k-3/2} > 0$), adjust $\widehat{a}_{k-\half}$ so that it is at least equal to the lesser of $q_{k-1}$ and $q_k$. (Do nothing if $\widehat{a}_{k-\half}$ is already greater than either of these, because in this case the reconstruction has a local maximum near this interface.) +\item Otherwise, layer $k$ is a local minimum. Adjust $\widehat{a}_{k-\half}$ so that it equals no more than the largest value of $q_{k-1}$ and $q_k$. Further, if this is a positive-definite tracer and $\widehat{a}_{k-\half} < 0$, set it to 0. +\end{enumerate} +Once the edge values are adjusted, a variety of other constraints can be applied. The options \texttt{kord = 8, 9}, and \texttt{10} use the \citet{Huynh1997} constraint on the edge values $a_T$ and $a_B$, with different modifications: +\begin{description} +\item[\texttt{kord = 8}] applies the \citet{Huynh1997} constraint in all layers. +\item[\texttt{kord = 9}] only applies the \citet{Huynh1997} constraint in layers where +\begin{equation} +\left | a_6 \right | > \left | a_B - a_T \right | \label{eqn:ext6} +\end{equation} +which is where we may expect a local extremum. In addition, the $2\Delta x$ filter of the horizontal \texttt{hord = 5} is applied: if $\Delta q_{k-\half}$ and either $\Delta q_{k+\half}$ or $\Delta q_{k-3/2}$ have opposing signs, then revert the reconstruction in layer $k$ to first-order piecewise-constant. +\item[\texttt{kord = 10}] deciding what to do based on \eqref{eqn:ext6} and a new, stronger condition: +\begin{equation} +\left | \frac{a_6}{3} \right | > \left | a_B - a_T \right | \label{eqn:ext5}. +\end{equation} +If \eqref{eqn:ext5} is satisfied in layer $k$ and one of the adjacent layers, then the reconstruction is set to piecewise constant. If \eqref{eqn:ext5} is not satisfied in either adjacent layer but \eqref{eqn:ext6} is, then apply the \citet{Huynh1997} constraint; additionally, apply the \citet{Huynh1997} constraint if \eqref{eqn:ext5} is not satisfied in layer $k$ but the weaker \eqref{eqn:ext6} is \textbf{and} if \eqref{eqn:ext5} is satisfied in either adjacent layer. +\item[\texttt{kord = 11}] does not use the \citet{Huynh1997} constraint at all. Instead, if \eqref{eqn:ext5} is satisfied in layer $k$ and in an adjacent layer, then set the reconstruction to piecewise-constant. +\end{description} +Other constraints exist in the FV3 codebase, showing the variety of constraints that can be applied, but those not explicitly discussed here should be considered experimental. + +%stopped 11pm 31 mar 21 + +\subsection{Boundary conditions for vertical remapping} + +Unlike horizontal advection, vertical remapping has upper and lower boundary conditions, and these should depend on the particular variable and may differ at the upper and lower boundaries. The boundary conditions are applied to both the cubic-spline interpolation and the monotonicity constraints. The cubic spline sets the second derivatives of the reconstructions to 0 at both top and bottom (``natural'' boundary conditions). The constraints on the reconstructions are then applied as follows: +\begin{itemize} +\item For tracers (\texttt{iv = 0}), a positive-definite constraint is applied in every layer, adjusting the top-most and bottom-most interface values to enforce positivity. +\item For winds (\texttt{iv = -1}), if $q_{U1}$ has a different sign than $q_1$, set $q_{U1} = 0$. Similarly, if $q_{B(K_m+1)}$ has a different sign than $q_{K_m}$, set $q_{B(K_m+1)} = 0.$ This is to prevent ``overshooting'' the zero value, especially where there is significant wind shear near the upper or lower boundaries. +\item For temperature and specific volume (\texttt{iv = 1}) set the reconstruction to piecewise-constant when $q_i - a_T$ and $q_i - a_B$ have the same sign. +%\begin{itemize} +%\item if $q_i - a_T$ and $q_i - a_B$ have the same sign, set the reconstruction to piecewise-constant. +%\item If not, for $\Delta a = q_B - q_T$, if $a_6 \Delta A < - \Delta A^2$ then set $a_6 = 3\left (a_T - q_i\right )$ and $a_B = 3 q_i - 2 a_T$. +%\item Otherwise, if $a_6 \Delta A > \Delta A^2$, set $a_6 = 3\left (a_B - q_i\right )$ and $a_T = 3 q_i - 2 a_T$. +%\end{itemize} +\item For vertical velocity (\texttt{iv = -2}), enforce the lower boundary condition through \eqref{eqn:wtridiagbot}. +\end{itemize} +Then, in the top two and bottom two layers, for all variables except tracers, set the reconstruction to piecewise-constant if \eqref{eqn:ext5} is satisfied, and apply the standard PPM constraint \eqref{eqn:monoconstraint}. +Here, $K_m$ is the number of vertical layers, called \texttt{km} or \texttt{npz} in the code. + +FV3's vertical remapping routines are designed for the forward integration of the model, but they are also more broadly useful as a tool for very accurate and conservative remapping between vertical grids. They are used in model initialization to remap from ICs or restarts with a different grid setup. Remapping is also a powerful diagnostic tool for accurately interpolating fields onto pressure, height, or isentropic levels. For IC, restart, or diagnostic remapping, the target grid may have layers below the bottom or above the top of the input data: in these cases, the input dataset then is extended with constant values of the remapped variable. This is useful for many variables (especially temperature and tracers) but may not be acceptable for others. Modeler discretion is advised. + +\begin{subappendices} + + +\section{Derivation of the vertically-Lagrangian equations of motion} \label{sec:derivLag} + +Here we follow \citet{L04}'s derivation, for the nonhydrostatic Euler equations in a rotating shallow atmosphere. Consider an imaginary tracer $\zeta$ monotonically-increasing with height which is uniform on Lagrangian interfaces and is conserved following the flow. A conservation law for the pseudodensity $\pi = \partial p^*/\partial \zeta$ can be written: +\begin{equation} +\frac{\partial \pi}{\partial t} + \nabla \cdot \left ( \vec{V} \pi \right ) = 0, \label{eqn:pseudoden} +\end{equation} +where $\vec{V} = \left ( u, v, \frac{d\zeta}{dt} \right )$. We see immediately in the coordinates $\left (x, y, \zeta \right)$ that the vertical velocity $\frac{d\zeta}{dt} = 0$; it is this that allows us to remove explicit calculation of vertical advection in the Lagrangian vertical coordinate. Note that neither $u$ nor $v$ need follow the Lagrangian surface, and they can be strictly horizontal. + +We now can write, in a layer bounded by two Lagrangian surfaces (within which $\delta \zeta$ is constant), that the layer-mean $\overline{\pi} = \delta p^*/\delta \zeta$, and so \eqref{eqn:pseudoden} becomes: +\begin{equation} +\frac{\partial}{\partial t} \frac{\delta p^*}{\delta \zeta} + \frac{\partial }{\partial x} \left ( u \frac{\delta p^*}{\delta \zeta} \right ) + \frac{\partial }{\partial y} \left ( v \frac{\delta p^*}{\delta \zeta} \right ) = 0. +\end{equation} +Since $\delta \zeta$ is constant in the layer it can be factored out, yielding \eqref{eqn:contLagdelp}. A similar derivation yields flux-form equations for other conserved quantities ($\delta p^* \theta_v$, $\delta p^* q$). Similarly the vertical momentum equation: +\begin{equation} +\frac{dw}{dt} = -\frac{1}{\rho} \frac{\partial p'}{\partial z}, +\end{equation} +can be re-written, using $\overline{\rho} = \frac{\delta p^*}{g \delta z} = \frac{\delta m}{\delta z}$, as \eqref{eqn:contLagw}. + +The reader may ask why the kinetic energy $\mathcal{K}$ in \eqref{eqn:contLag} only includes the horizontal wind components and not the vertical wind. We will show that the $w^2$ term drops out. The vector-invariant equations arise from a re-writing of the advective derivative term, usually written $\left (\mathbf{U} \cdot \nabla \right ) \mathbf{U} $. Using tensor notation in cartesian coordinates and summing over repeated indices: +\begin{equation} \label{eqn:momtensor} +u_j \frac{\partial u_i}{\partial x^j} = \frac{\partial}{\partial x^i} \left ( u_j u_j \right ) + \varepsilon_{ijk}\omega_j u_k, +\end{equation} +where $\varepsilon_{ijk}$ is the alternating tensor and $\omega_j$ are components of the absolute vorticity vector. Indeed if we sum $j$ over 1--3, we get that the second term on the right-hand side of \eqref{eqn:momtensor} is the gradient of the three-dimensional kinetic energy. This also creates additional vorticity terms in the horizontal velocity equations replacing the full advective derivative. However we did not do this in \eqref{eqn:contLag}: we re-write the horizontal advection terms, so that $j$ sums over 1 and 2, but not the vertical term, which is 0 in the Lagrangian vertical coordinate. By doing this we instead get the terms: +\begin{eqnarray} +\mathbf{U} \cdot \nabla u &=& \frac{d\zeta}{dt}\frac{\partial u}{\partial \zeta} + \frac{\partial \mathcal{K}}{\partial x} - \Omega v \\ +\mathbf{U} \cdot \nabla v &=& \frac{d\zeta}{dt}\frac{\partial v}{\partial \zeta} + \frac{\partial \mathcal{K}}{\partial y} + \Omega u, +\end{eqnarray} +which match \eqref{eqn:contLagu} and \eqref{eqn:contLagv} after noting again that $\frac{d\zeta}{dt} = 0$. + + +\end{subappendices} + +\chapter{Horizontal dynamics along Lagrangian surfaces} \label{chap:horiz} + +The most complex component of FV3 is the along-Lagrangian surface integration (sometimes incorrectly called the ``horizontal'' discretization). The layer-integrated equations \eqref{eqn:contLag} are discretized along the Lagrangian surfaces and integrated on the ``acoustic'' or ``dynamical'' time step $\delta t$ using forward-backward time-stepping. The discretization consists of three parts: The C-grid solver, which diagnoses the time step-mean, cell-face normal winds needed for computing the fluxes; the forward D-grid solver, which evaluates the fluxes and their divergences; and the backward pressure-gradient force, which completes the time step. + +Here we follow the discussion of \citet{LR97}, extended to a nonhydrostatic solver on a non-orthogonal local coordinate. The horizontal discretization follows the same discretization used to derive the advection scheme in Chapter~\ref{chap:flux}; indeed, along a Lagrangian surface, the mass $\delta p^*$, virtual potential temperature $\Theta_v$\footnote{The virtual potential temperature is an algebraic function of two conserved quantities in adiabatic flow, dry potential temperature and water vapor, and thereby is itself a conserved quantity.}, and the vertical velocity $w$ are all described by \eqref{eqn:masscont}, and thus can be discretized as (three-dimensional) cell-mean values and advanced using the advection scheme. The geometric layer depth $\delta z$ is simply the difference of the heights of the successive layer interfaces, which with $\delta p^*$ defines the layer-mean density and the location of the Lagrangian surfaces. The air mass is the total air mass, including water vapor and condensate species; this will be discussed in more detail in Chapter~\ref{chap:PDcoupling}. + +\section{Horizontal Discretization} \label{sec:horizdiscr} + +FV3 places the wind components using the Arakawa D-grid, which defines the winds as face-tangential quantities. +The D-grid permits us to compute the cell-mean absolute vorticity $\Omega$ \textit{exactly} using Stokes' theorem and a cell-mean value of the local Coriolis parameter, without averaging or interpolation. This is particularly useful in the vector-invariant equations, so that the vorticity flux term in the momentum equation can be computed using the same discretization and---once again---the same advection scheme as the other scalars. The wind components themselves are face-mean values along the cell edges (not cell-mean values) arranged as in Figure~\ref{fig:CDgrid}. + +Following the notation from Chapter~\ref{chap:flux}, we can write the discretized forms of \eqref{eqn:contLag} and \eqref{eqn:z}, excluding the vertical components of $w$ and $z$, as: +\begin{subequations} \label{eq:discr} +\begin{align} + \label{eq:discr-p} \delta p^{*(n+1)} &= \delta p^{*n} + F [\delta p^*, \widetilde{u}^* ] + G[\delta p^*, \widetilde{v}^*] \\ +\Theta^{n+1} &= \frac{1}{\delta p^{*^(n+1)}} \left\lbrace \Theta^n \delta p^{*n} + F\left [\Theta, X_m \right] + G\left[\Theta, Y_m \right ] \right\rbrace \label{eq:discr-thw}\\ +w^{*} &= \frac{1}{\delta p^{*(n+1)}} \left\lbrace w^n \delta p^{*n} + F\left [w, X_m \right] + G\left[w, Y_m \right ] \right\rbrace \label{eq:discr-w} \\ +u^{n+1} &= u^n + \Delta \tau \left [Y(\Omega, \widetilde{v}^*) - \delta_x \left ( \mathcal{K}^* - \mathcal{D}_x \right ) + {P_x} \right ]\label{eq:discr-u} \\ +v^{n+1} &= v^n + \Delta \tau \left [ - X(\Omega, \widetilde{u}^*) - \delta_y \left ( \mathcal{K}^* - \mathcal{D}_y \right ) + {P_y} \right ]\label{eq:discr-v} \\ +z^* & = z^{n} + F\left [z, \widetilde{u}^*\right] + G\left[z, \widetilde{v}^*\right ]. \label{eq:discr-z} +\end{align} +\end{subequations} +Equation \eqref{eq:discr-p} is the same as \eqref{eqn:delp1}. +The mass fluxes $X_m = X(\delta p^*, \tilde{u}^*)$ and $Y_m = Y(\delta p^*, \tilde{v}^*)$ from \eqref{eqn:dirfluxes} can be computed during the evaluation of \eqref{eq:discr-p}, and then re-used in place of the winds $\widetilde{u}^*$, $\widetilde{v}^*$ during the evaluation of \eqref{eq:discr-thw}, since the actual advected quantities in the latter two equations are $\Theta_v \delta p^*$ and $w \delta p^*$; this formulation also avoids re-computing of some flux and metric terms. Here, $\tau$ is the acoustic timestep, \texttt{dt\_atmos}/(\texttt{k\_split}$\times$\texttt{n\_split}). + +The quantities $ {P_x} $, $ {P_y} $ are the horizontal pressure-gradient force terms described in Section~\ref{sec:PGF}. The vertical nonhydrostatic pressure-gradient force and elastic terms are evaluated by the semi-implicit solver described in Section~\ref{sec:SI}; only the forward advection of $w$ and $z$ are performed during the Lagrangian dynamics, producing a partially-updated $w^*$ and $z^*$. Since $z$ is evaluated on layer interfaces (instead of as layer-mean values) the winds are interpolated onto the interfaces using the high-order cubic spline (Section~\ref{sec:verticalremapping}), including a consistent extrapolation to the surface to get $w_s$. + +The evaluation of the kinetic energy gradient requires special attention. \citet{HollingsworthKallberg1984} found that the vector-invariant equations were prone to an instability in upwind-biased methods if the kinetic energy was evaluated using a cell-mean (or gridpoint) value, analogous to the nonlinear instability in centered-difference method which was traditionally eliminated through the use of the Arakawa Jacobian. This instability was eliminated if the kinetic energy were also evaluated in an upstream-biased manner, consistent with the means for computing the vorticity flux term\footnote{Many ``next-generation'' dynamical cores, especially those originally developed for regional modeling, have been caught by the Hollingsworth-Kallberg instability. No standard dynamical core cases test for this issue, and so cores that appear to be wildly successful in idealized tests have run into serious problems in more realistic simulations. Whether this is because the hard-won lessons of older model developers have been forgotten or is due to blind spots in idealized test protocols is an open question.}. In FV3 this is done by first recognizing that the (continuous) kinetic energy can be interpreted as the advection of the prognostic covariant wind by the contravariant component: +\begin{equation} +\mathcal{K} = \frac{1}{2} \left ( \widetilde{u}u + \widetilde{v}v \right ), +\end{equation} +so then the discrete form can be computed, once again, by using the advection scheme on each component of the winds separately: +\begin{equation} +\mathcal{K}^* = \frac{1}{2} \left ( X(u, \widetilde{u}^*_b) + Y(v, \widetilde{v}^*_b) \right ), +\end{equation} +where $\widetilde{u}^*_b$ and $\widetilde{v}^*_b$ are the advective winds $\widetilde{u}^*$, $\widetilde{v}^*$ averaged to grid corners, so they can then advect the D-grid winds $u$ and $v$. This kinetic energy is defined on cell corners, so that a direct point-wise difference is needed to evaluate the kinetic energy term in \eqref{eq:discr-u} and \eqref{eq:discr-v}. Further, since the divergence $D$ of the D-grid winds and its higher-order derivatives \eqref{eqn:divdamp} are defined on grid corners, the divergence damping $\mathcal{D}_x$, $\mathcal{D}_y$ can be simply added to $\mathcal{K}^*$ and then proceeding as usual. More information about the divergence damping is given in Section~\ref{sec:divdamp}. + + +\section{C-D grid discretization} \label{sec:CDgrid} + +\begin{figure}[t] % figure placement: here, top, bottom, or page + \centering + \includegraphics[scale=0.75]{CDgrid.pdf} + \caption{C-D grid: components and positioning of winds and fluxes. Note that winds and fluxes are properly face-mean values, not point values. From \citet{HL13}.} + \label{fig:CDgrid} +\end{figure} + +In Chapter~\ref{chap:flux} we left unresolved the matter of how to compute the time-centered advecting (contravariant) winds $\widetilde{u}^*$, $\widetilde{v}^*$. These are naturally defined as face-normal quantities: the first thought might be to interpolate directly from the D-grid winds, but this introduces substantial diffusion to marginally-resolved wave modes. In many CFD applications, which typically use un-staggered grids, the advective winds are computed by a Riemann solver. These work by solving a simplified form of the governing equations at the grid interfaces to arrive at an expression for the time-averaged fluxes computed from the unstaggered variables. Most CFD Riemann solvers are designed for transonic and supersonic flow and are too expensive for atmospheric applications, although emerging methods like that of \citet{XChen2021} make this a possibility for future development. + +Instead, FV3 applies a simplified form of the Riemann solver concept. We begin by interpolating the D-grid winds to the C-grid, but to mitigate the error introduced by the interpolation, the C-grid winds are advanced a half time step, to $t^{n+\half}$, using a similarly-constructed solver as for the D-grid winds albeit with the advection using first-order upwind fluxes. We can then use the $t^{n+\half}$ winds, after converting them to contravariant components as in Section~\ref{sec:covarcontravarstaggered}, to approximate the timestep-mean winds needed for the advection operator. The C-grid $t^{n+\half}$ variables are discarded thereafter and are not kept in memory; they are only relevant to the solution as the computed advective winds. +The use of time-centered fluxes from the C-grid allows the solver to use a D-grid discretization without creating grid-scale computational modes, a major problem for B-grid solvers on quadrilateral grids and C-grid solvers on hexagonal grids. + +Evaluating the circulation around a grid cell and using Stokes' theorem yields the absolute vorticity equation: +\begin{equation} \label{eqn:vorteqn} +\Omega^{n+1} = \Omega^n + F(\widetilde{u}^*, \Omega) + G(\widetilde{v}^*, \Omega) + \frac{\Delta t}{\Delta A} \left [ \delta_x \left ({P_x} \Delta x \right ) + \delta_y \left ({P_y} \Delta y \right ) \right ], +\end{equation} +which is not solved for explicitly, but does show the advantage of the FV3 solver algorithm: in the absence of the baroclinic source term (which arises through gradients of the pressure gradient force), the vertical vorticity is advected as a passive scalar. Stretching $\Omega \nabla \cdot \mathbf{V}$\footnote{The common expression for vortex stretching, $\Omega \frac{\partial w}{\partial z}$, is a good approximation in a low-Mach number compressible flow but not exact.} arises through the mass advection terms while the vertical distortion of Lagrangian surfaces performs vortex tilting. + +The scalar behavior of the vorticity gives rise to a very powerful aspect of the solver: if the same advection scheme is used to advect another scalar, any algebraic combination thereof is also advected as a scalar. Since $\delta p^*$ and $w$ are also advected as scalars, their products with vertical vorticity, the shallow-water potential vorticity $\frac{\Omega}{\delta p}$ and the (absolute) helicity $w\Omega$, are also advected as scalars. In particular, in a shallow-water flow in which the baroclinic and tilting terms are zero, the shallow-water potential vorticity conservation law is exactly recovered, an important mimetic property. %\redtext{I am hoping to be able to show just how the barotropic, stretching, and tilting terms arise from this form.} + +That vorticity is effectively advected like a scalar also means that the implicit diffusion from the advection scheme is also applied to the vorticity. This means that a monotonic advection scheme can be sufficient to suppress grid-scale vortical motions without explicit diffusion. The same is however not true of divergence, for which the time evolution cannot be expressed as an advected quantity, and therefore has no direct implicit diffusion. As a result, divergent modes cascade to grid-scale undiffused, and divergence damping is necessary in FV3 to remove grid-scale divergent oscillations. This is discussed at length in Chapter~\ref{chap:diffusion}. + +%%Stopped 12:15 1 April 21 + +\section{The importance of vorticity in fluid dynamics} \label{sec:vorticity} + +The role of vorticity in any fluid is evident to all students of fluid dynamics and especially geophysical fluid dynamics. It is also in evidence when mixing cream into coffee, or to any kid watching a turbulent pool of water. Vortical motion is not only pleasant to look at but one of the most important aspects of fluid dynamics. Turbulent flows are notably characterized by their strong vorticity, and a big part of the Kolmogorov turbulent cascade is the stretching of vortex tubes. Two-dimensional macroturbulence in the atmosphere and ocean is very strongly vortical and it is these eddies that are crucial to the general circulation of the atmosphere. The observed structures of both the Hadley Cell and the ``eddy-driven'' subpolar jet \citep[cf.]{Vallis2017} are due to baroclinic eddies. It was the significantly improved placement of the barotropic jet in CM2.1, which differed only from CM2.0 by its FV dynamical core, was cited as the reason for its improved sea-surface temperature climatology and greatly improved ocean heat uptake characteristics \citep{Delworth2006}. This is believed to be connected to the better vorticity dynamics in FV improving the simulation of the driving baroclinic eddies and the better wind-stress curl, through which the atmosphere forces ocean currents. + +All weather enthusiasts are well aware of the high impact of intense atmospheric vortices. FV3-based models are noted for their groundbreaking tropical cyclone simulations, whether in climate simulations that marginally-resolve TCs \citep{Zhao2009,ChenLin2013,Shaevitz2014,Murakami2015} +or at convective-scales able to simulate the structures governing impacts and intensification \citep{Gao2019,Gao2021,JHChen2018,Hazelton2018a,Hazelton2018b,Hazelton2020,Judt2021}. The rotating updrafts of supercell thunderstorms have a very clear structure in updraft helicity UH$=w\zeta$, a quantity advected as a scalar by FV3's discretization and computed without averaging. The result is that FV3-based convective-scale models produce very well-defined grid-scale tracks, while its lack of a vertical Courant number and minimal vertical diffusion lead to very large UH values \citep{AClark2018,Harris2019}. + +\section{On Numerical Analysis and Numerological Analysis} \label{sec:numerology} + +This emphasis on vorticity dynamics is a great strength of FV3, setting it apart from virtually all present gridpoint and finite-volume atmospheric solvers. Many developers instead place a strong emphasis on irrotational divergent modes, in part for their perceived importance for convective processes. The Arakawa C-grid is thus very widely used, most notably for storm-scale models. The C-grid is appealing since it is relatively easy to develop C-grid staggered horizontal dynamics, especially if the Coriolis force is considered unimportant. However, grid staggering is one decision amongst many when developing a model, and like any other decision there are many reasons for making a particular choice. In any case, no matter what decisions are made, the goal of model development is the same as for any other engineering effort: design to \textit{emphasize} the advantages and \textit{mitigate} the weaknesses. + +Unfortunately a strain of argument has emerged from a subset of the atmospheric modeling community, to the effect that a model with C-grid staggered dynamics is indisputably superior to any model using any other staggering. The scientific basis of this claim, to the extent that it exists, relies upon a trivial analysis of a toy numerical system having little in common with modern operational and research models. This analysis does \textit{look} very precise and rigorous, an convenience that C-grid grid staggering has compared to design choices like vertical coordinates, reconstruction constraints, timestepping techniques, and so on that are more subtle and less-easily comprehended. These analyses make a whole host of questionable assumptions: they are applied to a system which is a (1) second-order (2) centered-difference (3) inviscid (4) linear (5) modal-wave solution of (6) shallow-water flow with (7) no mean flow, from which invariably C-grid staggering has better phase-propagation properties. \textit{When any of these assumptions are relaxed, the conclusion is falsified.} For example, \citet{xu2021properties} %https://link.springer.com/article/10.1007/s00376-020-0130-7 ``Properties of High-Order Finite Difference Schemes and Idealized Numerical Testing'' +show that the apparent significant difference in phase propagation of shallow-water waves between the staggered and unstaggered grids is greatly reduced or eliminated for higher-order numerics. Few models in use today still use second-order numerics \citep{ullrich2017}. The more expansive study of \citet{XChen2018} additionally found that for non-modal discontinuous solutions the C-grid staggering produced far more numerical noise at a discontinuity than did an unstaggered grid. \citet{XChen2018} also found that since C-grid staggering propagates grid-scale ($2\Delta x$) modes\footnote{Note that a $2\Delta x$ updraft is not a $2\Delta x$ mode, but a superposition of a range of wavelengths with a peak closer 4--8$\Delta x$ once downdrafts are considered.} away from their source more quickly than do unstaggered methods, numerical noise is continuously generated and quickly fills the domain. + +Since discontinuities are common in the atmosphere (fronts, clouds, density currents, etc.) these errors must be somehow controlled, whether by implicit diffusion (upwinding, monotonicity) or by explicit diffusion---but this will also remove physical modes, rendering the advantages of C-grid staggering moot. Virtually all atmospheric solvers remove wavelengths shorter than $4\Delta x$ \citep{Jablonowski2011}. These removed wavelengths, often emphasized in theoretical plots of numerical phase speeds (Figure~\ref{fig:phasespeedgoodbad}), are effectively irrelevant for numerical simulation. When using fourth-order numerics the phase speed differences are minimal at the $4\Delta x$ cutoff wavelength and non-existent at $6\Delta x$. There are far larger sources of error in weather and climate models, especially in the sub-grid scale parameterizations that often create the marginally-resolved modes in the first place. As an aside, if the goal were the best possible linear modal wave simulation, the spectral method would give the perfect solution up to time-truncation error. But the problems with discontinuities and aliasing errors with spectral method are already widely appreciated. + +\begin{figure}[htbp] + \centering + \includegraphics[scale=0.4]{phasespeedbad.pdf} % requires the graphicx package + \includegraphics[scale=0.4]{phasespeedgood.pdf} % requires the graphicx package + \caption{One-dimensional phase speeds for a range of wavelengths in the linear shallow-water system. Top: ``Textbook'' plot in wavenumber space. Note the continuous curves and that wavelengths of $\le 4\Delta x$ take up the entire right half of the plot. Bottom: re-plotted version of this figure, with discrete values in physical (wavelength) space, and the exact spectral result also shown. Waves of $\le 4\Delta x$ are progressively de-emphasized.} + \label{fig:phasespeedgoodbad} +\end{figure} + +What isn't well-appreciated is the fact that the benefits of C-grid staggering are mostly \textit{lost} when a mean flow exists and the (linearized) inertial terms are included in the analysis; see, for example, the analysis on pg. 156 of \citet{durran2010numerical}. A striking example, beyond the usual shallow-water tests, was given by \citet{Reinecke2009} in which a stationary mountain wave in a stratified ($x$-$z$) flow, for which the phase speed is equal and opposite to the mean wind speed, was analyzed. They found that the solution is significantly degraded with a second-order C-grid solver compared to a second-order A-grid solver, in which the C-grid solver created an artificial horizontal phase velocity. This difference is again greatly decreased at higher order. It is notable that these mountain-wave results are far more significant for modern weather and climate models, with $\Delta x \sim$1--100~km, than is the shallow-water model which is only a useful approximation on very large ($\Delta x >$~1000~km) scales of motion. + +Do more comprehensive models show any of the results suggested by the linear analysis? Figure~\ref{fig:NGGPSspectra} shows plots of 200~hPa kinetic energy spectra from three global cloud-resolving models of $\Delta x \approx 3$~km. These are used to evaluate the ``effective resolution'' \citep{Skamarock2004} of the models by finding where the modeled spectra drops off from the observed \citet{NastromGage1985} -5/3 turbulent spectrum due to the use of numerical dissipation. The use of full-physics models developed for many different applications (which may have goals not involving resolving the smallest wavelengths possible) already convolves many factors beyond grid staggering. But despite the different staggerings---B-, C-, and D-grid---all three show very similar viscous cutoffs of 4--5$\Delta x$. Most notably, NMMUJ is a \textit{second-order} B-grid solver and yet has the shortest wavelength cutoff. That the results of the low-order shallow-water analysis are not reflected in the kinetic-energy evaluation of effective resolution is not surprising: the -5/3 spectrum arises from a nonlinear turbulent cascade dominated by inertial effects which are invisible to the linear analysis. +\begin{figure}[htbp] + \centering + \includegraphics[scale=0.8]{KESpectra.pdf} + \caption{Plots of 200-mb kinetic energy spectra for several global 3-km models of varying grid staggerings, compared to standard-resolution operational global models. From the Phase I report of the Next-Generation Global Prediction System (NGGPS) dycore evaluation.} + \label{fig:NGGPSspectra} +\end{figure} + +None of this argument is intended to denigrate models and dynamical cores with C-grid staggering. Indeed, ICON, UKMO, and GEM are excellent operational models that have C-grid dynamics, and SAM and CM1\footnote{No relation to GFDL CM2.} are fantastic models for process studies. However, we have shown that the over-simplified analyses typically presented demonstrating the superiority of C-grid dynamics are scientifically quite questionable and may have little application to real modeling problems in which horizontal grid staggering is merely one design choice amongst many. The real work of model development is, again, to emphasize strengths and mitigate weaknesses, and no solver can assume to simply be superior on the grace of their choice of grid staggering. + +%Again, the goal of model development is to emphasize strengths and mitigate weaknesses, something that appears in the design in FV3. For example, the choice of upwinding numerics, backwards-in-time pressure-gradient force, and time-centered winds through the C-D grid solver, minimize the creation of computational modes, thereby greatly reducing the need for numerical diffusion, and producing accurate advective winds in a D-grid solver with improved vorticity dynamics. This is the sort of work necessary for all numerical models to live up to their potential, + +%stopped 11:15pm 5 april 2021 + +\section{Edge handling and component interpolation on a cubed-sphere grid}\label{sec:edgehandling} + +The cubed-sphere grid has a lot of advantages (Chapter~\ref{chap:cubedsphere}) but one issue is the discontinuity in the grid at the cube edges. This ``kink'', which is especially noticeable for the gnomonic cubed-sphere grid, can create grid imprinting due to the spurious flow convergence and inaccurate computation of the fluxes near the edges. A partial solution of this problem is presented in \citet{PL07}: a simple two-sided extrapolation to compute the interface values on the edges, $\widehat{a}_E = \widehat{a}^{-}_\half = \widehat{a}^+_{\text{N}+\half}$, replacing the values computed by \eqref{eqn:PPMinterp} or \eqref{eqn:PPMinterpmis}. This procedure significantly reduces spurious grid imprinting. + +%stopped 4pm 6 april 2021 + +The two-sided extrapolation to determine the PPM interface value on the cubed-sphere edge is: +\begin{subequations} + \begin{align} + \widehat{a}_E &= \\ +& \frac{1}{2} \left [ \left ( \frac{ \left ( 2\Delta x_0 + \Delta x_{-1} \right )q_{-1} - \Delta x_{0}q_0 }{\Delta x_{-1} + \Delta x_0} \right ) + + \left ( \frac{ \left ( 2\Delta x_1 + \Delta x_{2} \right )q_{2} - \Delta x_{1}q_1 }{\Delta x_{2} + \Delta x_1} \right ) \right ] + \end{align} +\end{subequations} +Here, we have explicitly included the variation in grid-cell widths, which have the greatest variance at the edges of the cubed-sphere. We are also using the convention that the indices $\le 0$ lie on the opposing face of the cubed-sphere. We can then apply the usual constraints or filters as in the interior. For the monotonic schemes (\texttt{hord = 8} or \texttt{10}) an additional constraint is applied to the extrapolated edge value: +\begin{equation} +\begin{split} +\widehat{a}_E & \leftarrow \max \left (\widehat{a}_E, \min \left (q_{-1}, q_0, q_1, q_2 \right ) \right ) \\ +\widehat{a}_E & \leftarrow \min \left (\widehat{a}_E, \max \left (q_{-1}, q_0, q_1, q_2 \right ) \right ). +\end{split} +\end{equation} +Unlike the other constraints discussed in Chapter~\ref{chap:flux}, this constraint strictly constrains the edge value to be within the range of cell-mean values being extrapolated from; in this sense it is more like a flux-corrected transport scheme rather than the polynomial reconstruction limiters described above. + +For consistency with the edge extrapolation, the first cell-edge value in from the cube edges need to be modified from their PPM values: +\begin{equation} +\widehat{a}_{3/2} = \frac{1}{14} \left ( 3 q_1 + 11 q_2 - 2 \Delta q_2 \right ) +\end{equation} +and similarly for $\widehat{a}_{-\half}$. + +%This is the procedure that works for both cell-mean and face-mean quantities. More challenging is the kinetic energy, which in a finite-volume sense is defined on the ``dual grid'' to the cubed sphere, the grid formed with corners at the cell centroids on the normal cubed-sphere grid. This becomes more difficult near the edges of the cube, in which the dual-grid cells take on a ``kinked'' hexagonal pattern. + +A more rigorous solution to edge handling is presented through the ``Duo-grid'' of \citet{XChen2021}, which does a linear remapping parallel to the boundary onto an extended version of the face in question, while still maintaining mass conservation. This is planned to be integrated within a later release of FV3. + +% +% bl(0) = s14*dm(-1) + s11*(q1(-1)-q1(0)) +% +% xt = 0.5*(((2.*dxa(0,j)+dxa(-1,j))*q1(0)-dxa(0,j)*q1(-1))/(dxa(-1,j)+dxa(0,j)) & +% + ((2.*dxa(1,j)+dxa( 2,j))*q1(1)-dxa(1,j)*q1( 2))/(dxa(1, j)+dxa(2,j))) +%! if ( iord==-8 .or. iord==-10 ) then +% xt = max(xt, min(q1(-1),q1(0),q1(1),q1(2))) +% xt = min(xt, max(q1(-1),q1(0),q1(1),q1(2))) +%! endif +% br(0) = xt - q1(0) +% bl(1) = xt - q1(1) +% xt = s15*q1(1) + s11*q1(2) - s14*dm(2) +% br(1) = xt - q1(1) +% bl(2) = xt - q1(2) +% +% br(2) = al(3) - q1(2) +% call pert_ppm(3, q1(0), bl(0), br(0), 1) + + +%stopped 11pm 6 april 21 + + +\section{Backward-in-time horizontal pressure gradient force} \label{sec:PGF} + +The pressure-gradient force is the small difference $\Delta p$ of two large pressures, and thereby the most obvious discretization of this force is unexpectedly difficult and error-prone. The finite-volume integration method of \citet{L97} avoids this problem, yielding vastly less noise and much lower error while also being more consistent with the finite-volume discretization of the other terms. We describe the \citet{L97} method in this section, modified for nonhydrostatic dynamics. + +In a two-dimensional $x$-$z$ cross-section the exact vector pressure gradient force, using Newton's second law, is +\begin{equation}\label{eqn:PGF} +\left ( F_x, F_z \right ) = \int_C p \hat{n} \mathrm{d}s = \delta M \left ( \frac{\mathrm{d}u}{\mathrm{d}t} , \frac{\mathrm{d}w}{\mathrm{d}t} \right ) +\end{equation} +where $C$ is the boundary of a lateral face of the grid cell, $\hat{n}$ is the outward-normal unit vector, and $\delta M$ is the mass of the ``cell'' (here assumed to be some infinitesimal width $\mathrm{d}y$ transverse to the integration region). This form satisfies Newton's third law as $p \hat{n}$ is equal and opposite on grid cells sharing an interface. +Equation \eqref{eqn:PGF} can be decomposed into line integrals that are evaluated numerically. +The force in the vertical is easily decomposed, since the lateral boundaries of grid cells are aligned along the vertical axis: +\begin{equation} \label{eqn:PGFz} +\delta M \frac{\mathrm{d}w}{\mathrm{d}{t}} = \int_1^2 p \mathrm{d}x + \int_4^3 p \mathrm{d}x +\end{equation} +where the numbers correspond to quantities interpolated to the respective corners of the grid cell, as in Figure~\ref{fig:PGF}. +The horizontal force balance can be written similarly: +\begin{eqnarray}\label{eqn:PGFx} +\delta M \frac{\mathrm{d}u}{\mathrm{d}{t}} & = & - \int_1^2 p \mathrm{d}z - \int_4^3 p \mathrm{d}z \\ + &+ & \int_2^3 p \mathrm{d}z + \int_1^4 p \mathrm{d}z. +\end{eqnarray} +We have taken advantage of the fact that on the sloped upper and lower boundaries, $\hat{x}\cdot\hat{n} = \hat{z}\cdot\hat{s} = \mathrm{d}z$, and similarly $\hat{z}\cdot\hat{n} = \hat{x}\cdot\hat{s} = \mathrm{d}x$, where $\hat{x}$, $\hat{z}$, and $\hat{s}$ are appropriate unit vectors. + + +By Green's integral theorem \eqref{eqn:PGFx} can be shown to equal the area integral of $\frac{\partial p}{\partial x}$ along the entire cell face. Stokes' theorem can then be used to compute the ``circulation'' of the pressure-gradient force over each lateral face of the cell, which is the horizontal area integral of $\nabla \times \nabla p = 0$. Thus this form is also curl-free, another critical mimetic property. Note that the $\delta M$ term gives rise to the baroclinic vorticity generation term in the vorticity equation. + +\begin{figure}[htbp] % figure placement: here, top, bottom, or page + \centering + \includegraphics[scale=0.5]{PGF.pdf} + \caption{Evaluation of the pressure-gradient force. The vertical cross-section AB on the right corresponds to the ``south'' edge of the grid cell in the plan view (left).} + \label{fig:PGF} +\end{figure} + +We now describe how \eqref{eqn:PGFx} is evaluated. We will only describe the $x$-component here; the evaluation of the $y$-component is identical. In FV3 the integrals are evaluated in pressure coordinates and the hydrostatic component is computed using the Exner function $\pi^* = \left (p^*\right)^\kappa$, further reducing the error in the calculation. The nonhydrostatic component, computed separately to ensure exact balance of the hydrostatic component, is computed using the nonhydrostatic pressure perturbation $p'$, which is much smaller than the hydrostatic pressure $p^*$. Hydrostatic $\pi^*$ and $p^*$ are related by: +\begin{equation} \label{eqn:pipressure} +\frac{\delta \pi^*}{\pi^*} = \kappa \frac{\delta p^*}{p^*}. +\end{equation} +In a hydrostatic simulation $\Phi$ is computed from $gz$ diagnosed through the hypsometric equation: +\begin{equation} \label{eqn:hypso} +gz^{\text{hyd}}_{k+\half} = g z_s - \sum_{\ell=k+1}^{K_m} \delta \log p^* R_d T_v = g z_s + \sum_{\ell=k+1}^{K_m} c_p \Theta_v \delta p^\kappa_\ell. +\end{equation} + +The line integrals are evaluated in geopotential ($\Phi = gz$) space, where the layer interface heights are $z_{k+\half} = z_s + \sum_{\ell=k+1}^{K_m} \delta z_\ell$. +%\redtext{use $k$ as vertical level index $K_m$ as npz, and $\ell$ as a level counter.} +We then approximate the integral using an estimate of the mean value along the contour, transforming into $\pi^*$ using \eqref{eqn:pipressure} +\begin{equation} \label{eqn:Pintegralapprox} + \begin{split} + \int_a^b p^* \mathrm{d}z &= \frac{1}{g}\frac{\delta p^*}{\delta \pi^*}\overline{\pi^*}\int_a^b \mathrm{d}\Phi \approx \frac{1}{g} \frac{\delta p^*}{\delta \pi^*} \frac{1}{2} \left(\pi^*_a + \pi^*_b \right ) \left ( \Phi_b - \Phi_a \right ) \\ + \int_a^b p' \mathrm{d}z &= \frac{1}{g}\overline{p'}\int_a^b \mathrm{d}\Phi \approx \frac{1}{g} \frac{1}{2} \left(p'_a + p'_b \right ) \left ( \Phi_b - \Phi_a \right ). + \end{split} +\end{equation} + +The vertical expression \eqref{eqn:PGFz} is not directly evaluated since $w$ is a cell-mean quantity instead of being defined on the interfaces, and is appropriately calculated implicitly by the semi-implicit solver discussed in Section~\ref{sec:SI}. However since in hydrostatic balance $g\delta M = F^*_z$ this gives us an expression for $\delta M$. Using the same approximation as in the horizontal gives: +\begin{equation} \label{eqn:PGFmass} + \delta M = \frac{\Delta x}{2g} \left ( \delta p^*_{14} + \delta p^*_{23} \right ) = \frac{\Delta x}{2g} \frac{\delta p^*}{\delta \pi^*} \left ( \delta \pi^*_{14} + \delta \pi^*_{23} \right ). +\end{equation} +Here, the subscript $14$ represents an average of points 1 and 4 in Figure~\ref{fig:PGF}, and similarly for the subscript $23$. +The $2g$ in the denominator conveniently cancels that in \ref{eqn:Pintegralapprox}, and in the hydrostatic formulation the $\delta p^*$ and $\delta \pi^*$ are also cancelled. + + +%stopped 5pm 7 april 21 + +Finally, we can evaluate the values of the pressure gradient force, after adding together all four integrals and dividing by $\delta M$. After a substantial amount of cancellation, we find the surprisingly compact forms: +\begin{equation} + \begin{split} + {P_x^{\mathrm{hyd}}} & = - \frac{ \left ( \Phi_1 - \Phi_3 \right ) \left ( \pi^*_2 - \pi^*_4 \right ) + \left ( \Phi_4 - \Phi_2 \right ) \left ( \pi^*_1 - \pi^*_3 \right )}{\delta \pi^*_{14} + \delta \pi^*_{23} } \\ + {P_x^\mathrm{NH}} & = - \frac{ \left ( \Phi_1 - \Phi_3 \right ) \left ( p'_2 - p'_4 \right ) + \left ( \Phi_4 - \Phi_2 \right ) \left ( p'_1 - p'_3 \right ) }{\delta p_{14} + \delta p_{23}} . + \end{split} +\end{equation} +These can finally be added together to get the full pressure-gradient force: +\begin{equation} +{P_x} = \frac{\Delta t}{\Delta x} \left ( {P_x^\mathrm{hyd}} + {P_x^\mathrm{NH}} \right ). +\end{equation} +In a hydrostatic simulation ${P_x^\mathrm{NH}} = 0$ of course. + +Evaluating the pressure gradient forces requires interpolating the layer-interface quantities $p^*$, $\pi^*$, and $\Phi$ to the cell corners. To do this, two fourth-order interpolations are done. To interpolate from the cell-mean values $\Phi_{ij}$ to cell-interface values $\widehat{\Phi}$, a fourth-order PPM interpolation is in each direction, followed by a four-point Lagrange interpolation in the transverse directions, yielding two estimates of the corner values. For symmetry, the two estimates are then averaged, giving the interpolated corner values; this averaging is similar to what was done with the two one-dimensional flux operators to yield a symmetric scheme in Chapter~\ref{chap:flux}. +\begin{equation} +\begin{split} +\widehat{\Phi}_{x(i-\half)j} &= \frac{1}{12} \left [ 7 \left ( \Phi_{ij} + \Phi_{i-1j} \right ) - \left ( \Phi_{i+1j} + \Phi_{i-2j} \right ) \right ] \\ +\widehat{\Phi}_{yi(j-\half)} &= \frac{1}{12} \left [ 7 \left ( \Phi_{ij} + \Phi_{ij-1} \right ) - \left ( \Phi_{ij+1} + \Phi_{ij-2} \right ) \right ], +\end{split} +\end{equation} + +%stopped 10:30 8 april 21 + +For stability, the pressure gradient force is evaluated backwards-in-time: the advective terms for all of the prognostic variables are evaluated forward by the advection scheme, and the resulting updated fields are used to compute the pressure gradient force. This forward-backward time-stepping is stable without needing to use predictor-corrector or Runge-Kutta methods. Unlike the vertical pressure-gradient force, the horizontal force is explicitly calculated. + +FV3 supports off-centering in time of the pressure-gradient force calculation, so that the force is partially computed using the time $t^n$ pressure. This may improve the simulation of some wave motions (particularly tropical waves) in lower-resolution simulations. The off-centering parameter $\beta$ (\texttt{beta} in the namelist) controls what proportion of the full pressure-gradient force is computed forward: +\begin{equation} +{P_x} = \beta {P_x}^{n} + \left ( 1 - \beta \right ) {P_x}^{n+1}. +\end{equation} +If $\beta = 0$ the computation is fully backward. Formally, the method is stable if $\beta < 0.5$, but in practice values larger than 0.45 will not be stable. Setting $\beta = 0.4$ has been useful in many hydrostatic models run at GFDL for long-term climate simulations. + +In nonhydrostatic simulations it is recommended that the time off-centering for the horizontal pressure-gradient force described here be consistent with that used in the semi-implicit solver, which includes the vertical nonhydrostatic pressure-gradient force computation, to ensure consistency between the two. If the semi-implicit solver is run fully-implicit ($\alpha_I = 1$, controlled by \texttt{am_imp} in the namelist) then the pressure-gradient force should be evaluated fully backward ($\beta_I = 0$); otherwise use $\beta_I = 1 - \alpha_I$. + + +\begin{subappendices} + +\section{Covariant and contravariant components on a staggered grid} \label{sec:covarcontravarstaggered} + +Recall from \eqref{eqn:covar} that the covariant components of the vector winds depend on both contravariant wind components, and vice-versa. For advective c-grid winds $u_c^*$, $v_c^*$ advanced to the $t^{n+\half}$ timestep: +\begin{equation} +\begin{split} +\widetilde{u}^* &= \left ( u_c^* - \overline{v_c^*} \right ) \frac{1}{\sin^2 \alpha} \\ +\widetilde{v}^* &= \left ( v_c^* - \overline{u_c^*} \right ) \frac{1}{\sin^2 \alpha}, +\end{split} +\end{equation} +in which the overbar indicates a four-point average of the cross-direction winds to the face at which $\widetilde{u}^*$ and $\widetilde{v}^*$ are being evaluated. + +\end{subappendices} + +\chapter{Nonhydrostatic dynamics in FV3} \label{chap:nonhydro} + +FV3 is designed so that the hydrostatic and nonhydrostatic solvers are consistent with one another, share much of the same code, and are ``switchable'' at runtime through the namelist option \texttt{hydrostatic}. The nonhydrostatic solver augments the hydrostatic solver by introducing the prognostic variables $w$ and $\delta z$, and computes the nonhydrostatic pressure gradient forces in all three directions consistently with the hydrostatic dynamics. The forward-in-time evaluation of $w$ and $\delta z$ was described in Section~\ref{sec:horizdiscr} and the horizontal nonhydrostatic pressure gradient force was described in Section~\ref{sec:PGF}. We now describe how the vertical nonhydrostatic terms are evaluated in the Lagrangian vertical coordinate: these are the vertical pressure-gradient force and the vertical straining term in the $\delta z$ equation. These two terms are computed backwards-in-time for consistency with the horizontal pressure-gradient force, and implicitly for stability. + +FV3 has two methods for computing these nonhydrostatic terms: a standard semi-implicit solver, described in Section~\ref{sec:SI}, and a vertical Riemann solver described in \citep{XChen2013}. This vertical Riemann solver is as an option in FV3 but is still considered developmental\footnote{The vertical Riemann solver, not to be confused with the horizontal LMARS, is very efficient if the Courant number for vertical sound wave propagation is small, and so may be very useful for extremely high ($<1$~km) horizontal resolutions.}. + +The implementation of nonhydrostatic dynamics in the Lagrangian vertical coordinate is very subtle, and its successful deployment is one of S-J Lin's great accomplishments. The below discussion touches upon some of the trickier bits in the nonhydrostatic algorithm. We also discuss the representation of vertical motion between the hydrostatic and nonhydrostatic dynamics in Section~\ref{sec:hydrononhydro}. Although there is no explicit vertical acceleration in the hydrostatic system, vertical motion still exists through mass flux convergence and thermal expansion of grid cells \textit{below} the level of interest. + +\section{The nonhydrostatic semi-implicit solver} \label{sec:SI} + +The forward-in-time advective processes produced the partially-updated $w^*$ and $z^*$ from \eqref{eq:discr-w} and \eqref{eq:discr-z}, respectively. The continuous-in-time equations for the vertical processes can be written: +\begin{subequations} +\begin{align} +\frac{\partial}{\partial t} z^* &=w^* \label{eqn:zvert} \\ +\frac{\partial}{\partial t} \left ( w^* \delta m \right ) &= \delta p' \label{eqn:wvert}, +\end{align} +\end{subequations} +where again $\delta$ is understood to be a vertical difference between the values at the top and bottom of a layer. +We can take a vertical difference of \eqref{eqn:zvert} to get: +\begin{equation} +\frac{\partial}{\partial t} \delta z^* = \delta w^* \label{eqn:dzvert}. +\end{equation} +This form shows how $\delta z$---the cell volume---is altered by strain due to the vertical gradient in $w$, and is another expression of how vertical motion deforms Lagrangian interfaces \textit{along the flow}: the vertical motion deforms but does not cross the layers. + +We can derive an equation for the non-hydrostatic pressure increment $p'$ by taking the time-derivative of the logarithm of \eqref{eqn:idealgasgamma}. Using \eqref{eqn:dzvert} and that $p^*$ is not altered by the vertical processes in the vertically-Lagrangian equations gives: +\begin{equation} +\frac{\partial p'}{\partial t} = \gamma p \frac{\delta w^*}{\delta z^*} \label{eqn:ppvert}. +\end{equation} +The equations \eqref{eqn:wvert} and \eqref{eqn:ppvert}, along with the ideal gas law \eqref{eqn:idealgasgamma} and the boundary conditions $p'_T = 0$ and \eqref{eqn:ws} determine $w$, $\delta z$, and $p'$. + + +%In the nonhydrostatic fully-compressible system have yet to evaluate the vertical component of the pressure gradient force or the vertical elastic term in the geopotential height $z$ equation \eqref{eqn:z}. The advective terms for $w$ and $z$ are evaluated by the forward-in-time advection scheme just as any other scalar is, but since the vertical terms represent fast sound-wave modes an implicit method is needed. Since $\delta z$ can be small ($<20$~m near the surface) a vertically-implicit method is necessary so a practical acoustic timestep, limited only by the horizontal grid spacing, can be used. This is consistent with the Lagrangian vertical coordinate, in which vertical advection is implicit and thereby has no vertical Courant number restriction. + +We use a vertically-implicit method for the time-discretization since solutions of these equations are vertically-propagating sound waves, which would have a very large Courant number if computed explicitly. The implicit solution has the additional benefit of consistency with the Lagrangian vertical coordinate. +To be consistent with the backwards-in-time horizontal pressure-gradient force we discretize the two evolution equations backwards-in-time over an acoustic timestep $\Delta t$: +\begin{subequations} +\begin{align} +w_k^{n+1} &= w^*_k + \frac{\Delta t}{\delta m_k} \left (p'^{n+1}_{k+\half} - p'^{n+1}_{k-\half} \right) \label{eqn:wdt} \\ +p'^{n+1}_{k+\half} &= p'^{*}_{k+\half} + a_{k+\half} \left ( w^{n+1}_{k+1} - w^{n+1}_{k} \right) / \Delta t \label{eqn:pdt} \\ +\mathrm{where} \; a_{k+\half}& = 2 \left ( \Delta t \right ) \gamma p_{k+\half} / \left ( \delta z^*_{k+1} + \delta z^*_k \right ). +\end{align} +\end{subequations} +Here, integer indices represent layer-mean values, consistent with the finite-volume discretization. Interface values are given half-integer indices: $k=\half$ and $k=K_m+\half$ are the upper and lower boundaries, respectively. In the expression for $a_{k+\half}$ $p$ is full pressure, re-computed from $\theta_V^{n+1}$, $\delta p^{*(N+1)}$, and $\delta z^*$. + +We can eliminate $p'^{n+1}$ from \eqref{eqn:wdt} using \eqref{eqn:pdt} and rearrange terms to get a tridiagonal system: +\begin{equation} \label{eqn:wtridiag} +\begin{split} +a_{k-\half}w^{n+1}_{k-1} +& \left (\delta m_k - \left ( a_{k+\half} + a_{k-\half} \right ) \right ) w^{n+1}_k + a_{k+\half}w^{n+1}_{k+1} +\\ = & \delta m_k w^*_k + \Delta t \left ( p'_{k+\half} - p'_{k-\half} \right ). +\end{split} +\end{equation} +We can incorporate the upper boundary condition $p'_{1/2} = 0$ by setting $a_{1/2} = 0$ to get +\begin{equation} \label{eqn:wtridiagtop} +\left ( \delta m_1 - a_{3/2} \right ) w^{n+1}_1 + a_{3/2} w^{n+1}_2 = \delta m_1 w^*_1 + p'_{3/2} \Delta t . +\end{equation} +We can also incorporate the lower-boundary condition for $w$ \eqref{eqn:ws} by using an extrapolated $p'_{K_m+\half}$: +\begin{equation} \label{eqn:wtridiagbot} +\begin{split} +a_{K_m-\half} w^{n+1}_{K_m-1} + \left ( \delta m_{K_m} - \left ( a_{K+\half} + a_{{K_m}-\half} \right ) \right ) w^{n+1}_{K_m} = \\ \delta m_{K_m} w^*_{K_m} + \Delta t \left (p'_{{K_m}+\half} - p'_{{K_m}-\half} \right ) - a_{{K_m}+\half}w_s \\ \mathrm{where}\; a_{{K_m}+\half} = 2\Delta t^2 \gamma p_{{K_m}+\half} / \delta z^*_{K_m} . +\end{split} +\end{equation} +Equations \eqref{eqn:wtridiag}, \eqref{eqn:wtridiagtop}, and \eqref{eqn:wtridiagbot} form a complete tridiagonal system for $w_k$ whose coefficients and weights use only values ($p'$, $p^n$, $\delta z^*$) computed from the forward step of FV3. These can be solved by any standard tridiagonal solver. +This system does require $p'$ to be defined on layer interfaces, which is again done through interpolating $p'$ using the cubic-spline algorithm from the vertical remapping (Section~\ref{sec:verticaloperators}). For consistency\footnote{Recall that numerical consistency is a major reason FV3 produces minimal computational modes, reducing the numerical diffusion necessary for a stable and useful simulation.} with the interior algorithm and with the method used to compute $w_s$ we use a higher-order extrapolation to compute the surface $p'$. + +With solutions for $w^{n+1}$ we can compute the other quantities. We compute $p'^{n+1}_{k+\half}$ on interfaces using \eqref{eqn:pdt}, and then invert the cubic-spline interpolation to re-compute cell-mean $p'^{n+1}$. This is then used to compute the full cell-mean pressure $p^{n+1} = p^* + p'^{n+1}$. We can then simply invert \eqref{eqn:idealgasgamma} to diagnose $\delta z^{n+1}$, finishing the update. + +There is an option to off-center the semi-implicit solver to reduce implicit diffusion. The parameter $\alpha_I$ (\texttt{a_imp}) can be varied between 0.5 and 1 to control the amount of off-centering, with $\alpha_I = 1$ being fully-implicit. As discussed in Section~\ref{sec:PGF} this off-centering parameter should be set to $\alpha_I = \beta_I - 1$, consistent with that used for the horizontal pressure-gradient force. For most applications $\alpha_I = 1$ is recommended. + + + +\section{Hydrostatic and nonhydrostatic dynamics\footnote{This section benefited greatly from discussions with Noah Brenowitz of Vulcan Climate Modeling.}} \label{sec:hydrononhydro} + +In a hydrostatic solver there is no explicit time-derivative for w, but vertical motion is still present. This is represented through mass convergence and diabatic heating in a grid cell, which instantaneously ``lift'' the entire atmospheric column (in geometric height $z$) above the cell. This is because height in a hydrostatic model is diagnosed through the hypsometric equation \eqref{eqn:hypso}: $g\delta z$ is computed in each layer and then summed from the surface geopotential $gz_s$ upward. This form of the hypsometric equation makes it clear how mass convergence and diabatic heating expand a cell and thus raising the column above; and how mass divergence and diabatic cooling cause a cell to contract, lowering the column above. This non-local, upward effect is a consequence (or artifact) of the hydrostatic assumption. Note that mass convergence into a grid cell affects $z$ above the cell, but only increases the hydrostatic pressure $p^*$ \textit{below} it; and further that while diabatic heating again increases $z$ above it has no direct impact on the column below the cell. + +In a nonhydrostatic atmosphere, mass convergence into a grid cell does locally increase the cell's hydrostatic pressure $p^*$, which is proportional to the mass of the cell; but this does not directly affect the cells above it, nor does it change the volume (ie. $\delta z$) of the cell. We can re-write the ideal gas law for layer $k$: +\begin{equation} +p'_k = \delta p^*_k \left ( \frac{R_d T_{vk}}{g \delta z_k} - \frac{1}{\delta \log p^*_k} \right ) + \sum^{K_m}_{\ell=k+1}\delta p^*_\ell + p_T, +\end{equation} +Consider a localized change in mass in layer $k$. Since all terms are constant except $\delta p^*$ (and much more weakly $\delta \log p^*$), an increase in mass in the grid cell will also increase the nonhydrostatic increment in that grid cell, resulting in an ``overpressure''. In all cells below the total pressure remains constant but the hydrostatic pressure is increased, by virtue of being below a cell in which the mass is increased. This would reduce $p'$, an apparently non-local effect in nonhydrostatic dynamics. However, as seen from \eqref{eqn:wvert} the only direct effect of the nonhydrostatic increment arises from the \textit{vertical difference} in $p'$, which is only altered in the cells adjacent to that with the added mass. (The change in the partitioning between $p^*$ and $p'$ would also change the evaluation of the pressure-gradient force of Section~\ref{sec:PGF}, since the hydrostatic and nonhydrostatic components are evaluated separately. However the partitioning does not change the result up to truncation error.) So mass convergence has a local, indirect effect on $w$ through \eqref{eqn:wvert}, and then on height through \eqref{eqn:zvert} and volume \eqref{eqn:dzvert} in the nonhydrostatic system. In coordination with the horizontal pressure-gradient force, the new ``overpressure'' due to mass convergence is communicated in three dimensions through the radiation of sound waves with a finite propagation speed. %This can be considered analogous to the assumption of incompressibility in fluid systems, which achieve this by propagating all pressure changes instantaneously through the fluid body so as to avoid mass divergence; however this is a fully three-dimensional effect as opposed to hydrostatic adjustment which is only in the vertical. + +A similar but subtly different effect is seen from diabatic heating. An increase in $T_v$ while keeping $\delta p^*$ and $\delta z$ constant results in a purely local increase in the nonhydrostatic pressure increment $p'$, which again leads to sound wave radiation. In the absence of further mass convergence or diabatic heating this radiation of sound waves continues until the nonhydrostatic overpressure relaxes. This adjustment process is performed instantaneously and implicitly in the hydrostatic system but has a finite timescale in the nonhydrostatic system. + +How are $w = \frac{dz}{dt}$ and $\omega = \frac{dp}{dt}$ related? Often a relationship $\omega = g\rho w$ is postulated, which neglects the non-local mass-convergence vertical motion effect; although the nonhydrostatic $w$ is still correct since this effect is not present in a nonhydrostatic simulation, this ``local'' definition of $\omega$ does not include the mass convergence which leads to a local vertical \textit{mass flux} at a fixed level, which is frequently how $\omega$ is considered. A correct definition of omega is given in \citet{L04}: +\begin{equation} +\omega_k = \frac{\left (p_k^* \right )^{n+1} - \left (p_k^* \right)^{n}}{\Delta t}, +\end{equation} +in which $p^*$ is the cell-mean pressure dependent on $\delta p^*_k$ and the sum of $\delta p^*$ of all cells above cell $k$. An equivalent definition, used more recently in hydrostatic FV3, explicitly includes the divergence of mass fluxes $X$ and $Y$ defined in \eqref{eqn:dirfluxes}: +\begin{equation} +\omega_k = \frac{1}{\Delta t} \sum_{\ell=1}^k \left ( \delta p_\ell \frac{\delta_x X_\ell + \delta_y Y_\ell}{\delta A} \right ). +\end{equation} +The reader will immediately notice that the entire contribution to $\omega$ on level $k$ is from layers \textit{above} it, or conversely that mass convergence only creates $\omega$ below it. While in the hydrostatic system mass flux will raise the layers above it, it does so \textit{isobarically}, as it lifts up the (hydrostatic) pressure surfaces also. The result is that while this creates vertical velocity \textit{in height space} $z$ it does not create $\omega$ above the level of convergence. Meanwhile, adding mass does increase $p^*$ in the layers below it, and thus creates $\omega > 0$. Further since this is an adiabatic change $\delta z$ must shrink to compensate, and by \eqref{eqn:idealgasgamma} we see that $\delta z$ must decrease to compensate the pressure increase; and this then leads to an increase in $T_v$, the adiabatic warming we expect from $\omega > 0$. + +\chapter{Artificial diffusion} \label{chap:diffusion} + +\section{The necessity of numerical diffusion} + +In any real turbulent fluid the interactions between nonlinear wave modes and turbulent eddies creates a ``cascade'' of increasingly shorter-length scale eddies containing energy\footnote{This describes the three-dimensional cascade from large ``energy-containing'' scales to the molecular scale. There is also the inverse cascade for two-dimensional flows like the atmospheres of the Earth and other planets, which progresses to increasingly large scales due to the conservation of absolute vertical vorticity. The existence of an upscale cascade is one of the most fascinating aspects of geophysical fluid dynamics---see \citet{Vallis2017} for a very thorough explanation---but does not invalidate the discussion here.}. This cascade continues until the eddies reach small, millimeter-scale lengths for which molecular diffusion of the fluid becomes important, and the kinetic energy is diffused to heat. This process is represented explicitly in Direct Numerical Simulation (DNS) which solves the full Navier-Stokes equations including the viscous terms. + +However resolutions needed to explicitly represent the molecular diffusion of air are virtually never used in atmospheric models. It certainly will not be in weather or climate models in the foreseeable future barring a revolution in either computing capacity or in funding for atmospheric modeling. Even the vast majority of CFD codes---usually run at much finer scales than atmospheric models---parameterize turbulent stresses and dissipation \citep{Pope2000} while resolving the largest turbulent eddies, an approach called Large-Eddy Simulation (LES). Even LES is well beyond the capability of current weather and climate models as they are still unable to resolve eddies in the horizontal or vertical. + +Thus atmosphere models \textit{must} apply some form of numerical dissipation to represent the unresolved physical dissipation processes, lest kinetic energy build up at grid scale and dominate the solution with poorly-simulated noise. Grid-scale noise has many other causes, including initialization shocks, boundary conditions, internal discontinuities, and so on; and the simple fact that it is virtually impossible to eliminate computational noise and grid-scale forcing from any dynamical core or suite of physical parameterizations. All of this will require some form of artificial diffusion---artificial in the sense that neither molecular nor eddy diffusion is actually resolved at these scales---to be removed, lest the noise contaminate the solution to the point of uselessness\footnote{This also means that methods that more accurately preserve grid-scale modes are mostly preserving garbage. See again Section~\ref{sec:numerology}.}. Indeed, ``artificial'' diffusion is our way of representing the very physical process of kinetic energy cascading to scales at which it can be dissipated. + +\section{Choosing the right (diffusion) tool for the job} + +The inescapable conclusion is that \textit{diffusion is an essential part of any fluid solver}. Furthermore, a judicious choice of diffusion (whether physical or numerical) can \textit{improve} the simulation, by controlling which features of the marginally-resolved flows are most important. For example, in decadal-to-centennial climate simulations, which are principally concerned with the quality of their global circulations and large-scale modes of variability, near-grid scale variability may adversely affect planetary circulations and artificially inflate small-scale variability. If the emphasis is on extreme events, especially tropical cyclones, then added damping (especially in divergent modes) can remove the small-scale convective cells that compete with the more desirable strong cyclones for moisture and instability \citep{Zhao2012}. There are also many applications for which the most important phenomena are marginally-resolved: for $\Delta x \approx$~3-km severe storm prediction, even the strongest convective updrafts are resolved by only a few grid cells, and artificial dissipation should be the least necessary to maintain stability and possibly also to prevent convective storms from developing too quickly. We have also observed the trade-offs between more accurate representation of marginally-resolved circulations and better-resolved synoptic-scale features. +Indeed there are documented cases of higher-resolution models with better representation of small-scale convective events but degraded skill in synoptic-scale circulations compared to more traditional coarse-resolution models \citep{Schwartz2019,Dueben2020}. We have noticed similar behavior when comparing synoptic circulations in 3-km C-SHiELD or T-SHiELD compared to 13-km SHiELD\footnote{See \href{www.gfdl.noaa.gov/shield}{www.gfdl.noaa.gov/shield} for definitions of the different SHiELD configurations.} or the GFS. The question of how explicitly-resolved convection interacts with the larger-scale circulations is an open question and is among the goals of the DYAMOND project \citep{Stevens2019}. + + +Several methods for horizontal numerical diffusion exist\footnote{In the vertical there are many methods that exist for both local and non-local eddy transport, usually as part of the planetary boundary layer parameterizations.} in FV3 to complement the implicit diffusion from the advection schemes (Section~\ref{sec:advection1d}). In FV and earlier versions of FV3, energy cascading to grid scale were dissipated through the monotonicity constraint in the advection scheme, which is nonlinear and thereby flow-dependent. This is a very common means to controlling noise in CFD simulations. The only explicit diffusion was a fourth-order scale-selective divergence damping. Explicit divergence damping is necessary because the divergence is effectively ``invisible'' to the horizontal discretization (Section~\ref{sec:CDgrid}). The LR97 algorithm applies \textit{no} direct implicit diffusion to these modes! So the divergent modes cascade to grid scale unimpeded and very accurately\footnote{The fact that FV3 has no implicit diffusion of divergent modes is sometimes touted as a \textit{disadvantage}. The mind boggles.}. The grid-scale divergent modes are then removed through divergence damping. In FV3 the divergence damping is highly scale-selective to avoid diffusing longer-wavelength modes (Section~\ref{sec:divdamp}). + +This combination of implicit vorticity damping and explicit divergence damping was a powerful and very effective control of grid-scale modes (both physical and erroneous), and could also be used to create a sponge layer at the top of the domain (Section~\ref{sec:sponge}). However the implicit diffusion from the monotonicity constraint is nonlinear and difficult to understand and control. For many applications the monotonicity constraint is too diffusive to marginally-resolved modes, especially for storm-scale simulation. Further, implicitly-diffused kinetic energy cannot be restored as heat, unless total energy is a prognostic variable. Thus an explicit diffusion for the vortical modes has been implemented (Section~\ref{sec:vortdamp}), which is more configurable but also allows for dissipative heating (Section~\ref{sec:dissiphtg}). + +We have established a set of baseline settings, balancing implicit and explicit diffusion, for different applications. The options are given in Table~\ref{table:diffusionsettings}. Good choices for lower-resolution hydrostatic simulation are the ``monotonic'' or the ``traditional climate'' settings, the former being best if emphasizing tropical cyclones and mesoscale variability. In nonhydrostatic simulations, for which we recommend using non-monotonic advection schemes, there are two choices. The ``effectively-inviscid'' setting uses the minimal amount of numerical diffusion necessary to maintain stability and remove energy cascading to grid scale; modes of wavelength $4\Delta x$ or longer and $2\Delta x$ updrafts are unaffected. The ``minimally-diffusive'' setting adds some additional diffusion to marginally-resolved modes, which can help control the intensity and the influence of these features upon larger-scale circulations. This is most apparent in simulations of tropical cyclones, in which the ``minimally-diffusive'' settings tend to have better track skill (and often also have better large-scale circulations) but weaker intensity as a result compared to those in the ``effectively-inviscid'' simulations. The ``traditional weather'' settings are useful for global medium-range and subseasonal prediction, as they are safer options that are more tolerant of quirks in the physics or initialization. + + +\begin{table}[htp] +\begin{center} +\caption{Standard sets of diffusion settings for full-physics simulations in FV3.} +\begin{tabular}{rccccc} + & Effectively- & Minimally- & & Traditional & Traditional\\ +Parameters & Inviscid & diffusive & Monotonic & Weather & Climate\\ \hline +\texttt{hord_xx} & 5 & 6 & 8 or 10 & 6 & 10 \\ +\texttt{hord_tr} & -5 & -5 & 8 or 10 & 8 & 10\\ +\texttt{nord} & 3 & 3 & 3 & 2& 2\\ +\texttt{d4_bg} & 0.15 & 0.15 & 0.15 & 0.12 & 0.12\\ +\texttt{do_vort_damp} & .T. & .T. & .F. & .T. & .F.\\ +\texttt{vtdm4} & 0.03 & 0.06 & n/a & 0.06 & n/a +\end{tabular} +\end{center} +\label{table:diffusionsettings} +\end{table}% + +What we have implemented in FV3 is only a small selection from a very large set of possible fluid dissipation schemes. +Most notably ocean models have a highly-sophisticated body of theory and implementation developed for physical and numerical diffusion in their models \citep{Griffies2003}, which are very tightly integrated with their numerics. We have also discussed repeatedly the role of both forms of diffusion in engineering CFD applications. In recent years numerical diffusion and anti-diffusive noise generation has played an important role in the development of ``stochastic models'', which is a fancy name for a model in which random perturbations are injected into some fields \citep{Franzke2015}. + +\section{Divergence damping} \label{sec:divdamp} + +Horizontal divergence (along a Lagrangian surface) is computed as a cell-integrated quantity on the dual grid: +\begin{equation} +D = \frac{1}{\Delta A_c} \left [ \delta_x \left ( u_c \Delta y_c \sin \alpha \right ) + \delta_y \left (v_c \Delta x_c \sin \alpha \right ) \right ] +\end{equation} +The Laplacian of $D$ can also be computed as a cell-integrated quantity on the dual grid, or the grid constructed by connecting the cell centroids of the standard model grid: +\begin{equation} +\nabla^2 D= \frac{1}{\Delta A_c} \left [ \delta_x \left ( \frac{\delta_x D}{\Delta x} \Delta y_c \sin \alpha \right ) + \delta_y \left (\frac{\delta_y D}{\Delta y} \Delta x_c \sin \alpha \right ) \right ] +\end{equation} +This operator can be applied on $\nabla^2 D$ instead of $D$ to yield $\nabla^4 D$, and then repeatedly to eventually yield $\nabla^{2(N+1)} D$. The damping is then applied when the forward time step is taken for the horizontal dynamics along vertically-Lagrangian surfaces. Since $D$ and its higher-order derivatives are co-located with the kinetic energy we can add all but the last difference to $\mathcal{K}^*$ in equations \eqref{eq:discr-u} and \eqref{eq:discr-v}: +\begin{equation} \label{eqn:divdamp} +\begin{split} +\mathcal{D}_x &= \frac{\nu_D}{\Delta x} \nabla^{2N} D + \frac{\nu_{2D}}{\Delta x} D \\ +\mathcal{D}_y &= \frac{\nu_D}{\Delta y} \nabla^{2N} D + \frac{\nu_{2D}}{\Delta y} D, +\end{split} +\end{equation} +where $N$ (equal to the namelist parameter \texttt{nord}) is 1 for fourth-order and 2 for sixth-order damping. The nondimensional damping coefficient is given as +\begin{equation} \label{eqn:Ddiffcoeff} +\nu_D = \left (d_{2N} \Delta A_{\min} \right)^{N+1} +\end{equation} +in which $d_{2N}$ is the parameter \texttt{d4\_bg} in the namelist, and $\Delta A_{\min}$ is the \textit{global} minimum grid-cell area for a particular grid. It is recommended that this parameter be set to a value between 0.1 and 0.16, with instability likely for higher or lower values. An optional second-order $\nabla^2$ damping, in addition the higher-order divergence damping, can be applied as well; in this case the added damping is of the form $\nu_{2D} \frac{\delta_x D}{\Delta x}$, where $\nu_{2D} = d_2 \Delta A_{\min}$. Typically, the coefficient for $d_2$ (\texttt{d2_bg}) should be much smaller---by at least an order of magnitude---than the higher-order coefficient, if it is used at all, since the second-order damping is only weakly scale-selective and will significantly diffuse even resolved-scale features. For most purposes it should only be used in the sponge layer (Section~\ref{sec:sponge}). + +The divergence damping can also be modified to add an approximate Smagorinsky-type damping. This is implemented as second-order divergence damping with a coefficient that depends on the amount of stretching and dilation in the flow. In this case, the $d_2$ in the expression for $\nu_{2D}$ is replaced by $d_S \Delta t \sqrt{D^2 + \zeta^2}$, where $d_S$ is the Smag\-orinsky coefficient (\texttt{dddmp}, typically set to 0.2 or 0.5 if used) and $\zeta$ is the relative vorticity interpolated to cell corners so as to be co-located with the divergence. This is closer to a physical damping than the other artificial dissipation methods, and will typically be very weak except in regions of strong flow deformation. + +%Stopped 5pm 8 April 21 + +\section{Vorticity damping} \label{sec:vortdamp} + +As for the divergence damping, the vorticity damping is applied consistent with the discretization of vorticity in FV3. Since the vorticity flux is explicitly calculated the diffusion can be added to the flux, ensuring that the diffusion does not ``leak'' into the divergent flow and that conservation is maintained. To maintain consistent advection of the other prognostic variables---$w$, $\theta_v$, $\delta p^*$, and $z$---the same diffusion is also added to these fluxes. The diffusion is not added to tracer mass fluxes since higher-order diffusion cannot ensure monotonicity or positivity without an additional flux limiter. + + +%\redtext{Move first two sentences to the introduction of this chapter.} +%Traditionally in FV3 computational noise is controlled through two means: the explicit divergence damping, and the implicit, nonlinear diffusion from the monotonicity constraint used in computing the fluxes. However, the implicit diffusion may be too heavily damping of marginally-resolved flow features, and for high-resolution applications it may be beneficial to use a non-monotonic scheme and then add a user-controllable hyperdiffusion instead. This added hyperdiffusion need not be as strong as the divergence damping, since the non-monotonic advection schemes are still weakly diffusive (while no implicit diffusion is applied to the divergence), and often the hyperdiffusion coefficient $d_f$ (\texttt{vtdm4}) should be much less than the divergence damping coefficient $d_4$. The nondimensional damping coefficient $\nu_v$ is computed the same way as is \eqref{eqn:Ddiffcoeff}. + +The vorticity damping is of the same order ($2\times($\textit{nord}$+1)$) as the divergence damping, unless eighth-order divergence damping is used, for which the hyperdiffusion remains sixth-order. + +Using scalar fluxes $X(Q,\widetilde{u}^*)$ and $Y(Q,\widetilde{v}^*)$ we can compute the diffusive fluxes consistently with those of Section~\ref{sec:advection2d}: +\begin{equation} +\begin{split} +X_{D2} &= - \frac{\sin \alpha \Delta y_d}{\Delta x_c} \delta_x q \\ +Y_{D2} &= - \frac{\sin \alpha \Delta x_d}{\Delta y_c} \delta_y q. +\end{split} +\end{equation} +For higher-order damping, we would complete the differences to compute the diffused field: +\begin{equation} +q_{D2(n+1)} = \frac{1}{\Delta A} \left [ \delta_x X_{Dn} + \delta_y Y_{Dn} \right ] +\end{equation} +from which we can iteratively compute the higher order fluxes: +\begin{equation} +\begin{split} +X_{D2(n+1)}(Q) &= - \frac{\sin \alpha \Delta y_d}{\Delta x_c} \delta_x q_{D2(n+1)} \\ +Y_{D2(n+1)}(Q) &= - \frac{\sin \alpha \Delta x_d}{\Delta y_c} \delta_y q_{D2(n+1)} +\end{split} +\end{equation} +Finally, we can then add the diffusive fluxes to the total fluxes. For $\theta_v$: +\begin{equation} \label{eqn:vortdamp} +\begin{split} +X(Q) & \mapsto X(Q) + \nu_v X_{D2(n+1)}(Q) X(\delta p^*,\widetilde{u}^*) \\ +Y(Q) & \mapsto Y(Q) + \nu_v Y_{D2(n+1)}(Q) Y(\delta p^*,\widetilde{v}^*) +\end{split} +\end{equation} +with $w$ updated similarly. The higher-order diffusion is then automatically applied when the outer operators \eqref{eqn:outeroperators} are evaluated. The same procedure is used for the fluxes $\delta p^*$, $\Omega$, and $z$ except the mass fluxes $X(\delta p^*,\widetilde{u}^*)$ and $Y(\delta p^*,\widetilde{v}^*) $ are not used. + +Divergence and vorticity damping are both applied entirely within Lagrangian surfaces; there is no explicit diffusion applied across the surfaces. However, in regions of vertical motion the Lagrangian surfaces are distorted in the vertical as they follow the flow upward or downward. The amount of the distortion depends on the along-surface gradient of the vertical velocity; so where the distortion is largest is where there is the strongest horizontal shearing of the vertical velocity, which is also where $\nabla^{2n}$ of the scalar fields is the largest. + + +\section{Dissipative heating in FV3} \label{sec:dissiphtg} + +So far we have added the divergence damping \eqref{eqn:divdamp} and the diffusive fluxes \eqref{eqn:vortdamp} to the velocity equations, and also added diffusive fluxes to the $w$ equation. This loses kinetic energy which should properly be converted to heat. We can compute the lost kinetic energy and restore it as heat, after applying a horizontal smoother to the energy density field so as not to restore the grid-scale noise which the damping was intended to remove. +This can greatly improve the dynamical activity on marginally-resolved scales and better improve energy conservation. + +The lost kinetic energy is computed separately in the vertical and horizontal. In the nonhydrostatic solver the change in $w$ is simply: +\begin{equation} +\Delta w = - \frac{1}{\Delta A} \left [ \delta_x X_{D2(n+1)}(w) + \delta_y Y_{D2(n+1)}(w) \right ], +\end{equation} +and the lost kinetic energy of vertical motions is: +\begin{equation} +\Delta \mathcal{K}_w = \frac{1}{2} \left [ \left ( w^n + \Delta w \right )^2 - w^2 \right ] \delta p^* = \left ( w^n\Delta w + \frac{1}{2}\Delta w^2 \right ) \delta p^*. +\end{equation} +In a hydrostatic simulation there is no explicit damping of vertical motions as $\omega$ is not a prognostic variable. + +The computation of the change in horizontal KE, $\Delta \mathcal{K}$, is straightforward if slightly more involved. Using the formulation \eqref{eqn:horizKEcovar} we can compute the diffusive loss of kinetic energy after $u$ and $v$ have been updated with the forward vorticity flux and kinetic energy gradient terms. All of these terms are defined at the staggered grid points, and so computing cell-mean KE loss requires a two-point linear average. However this is a blessing in disguise: this permits us to add the diffused kinetic energy back as heat at a coarser grid scale than at which it was removed, so that we are not simply restoring the grid-scale noise we wanted to remove in the first place. If we define from \eqref{eqn:divdamp} and \eqref{eqn:vortdamp}: +\begin{equation} +\begin{split} + \mathcal{D}_u &= \mathcal{D}_x + \nu_vX_{D2(n+1)} \\ + \mathcal{D}_v &= \mathcal{D}_y + \nu_vY_{D2(n+1)} +\end{split} +\end{equation} +the resulting formula is then: +\begin{align} +\notag \Delta \mathcal{K} =\; & \mathcal{K}(\overline{u}^y+\overline{\mathcal{D}_u}^y, \overline{v}^x+\overline{\mathcal{D}_v}^x) - \mathcal{K}(\overline{u}^y,\overline{v}^x) \\ +=\; & \frac{1}{2}\frac{\delta p^*}{\sin^2\alpha}\left \lbrace (\overline{u}^y+\overline{\mathcal{D}_u}^y)^2 - \overline{u^2}^y + (\overline{v}^x+\overline{\mathcal{D}_v}^x)^2 - \overline{v^2}^x \right. \\ +\notag & - \left. 2\cos\alpha \left[(\overline{u}^y+\overline{\mathcal{D}_u}^y)(\overline{v}^x+\overline{\mathcal{D}_v}^x) - \overline{u}^y \overline{v}^x \right ] \right \rbrace \\ +\notag =\; & \frac{1}{2}\frac{\delta p^*}{\sin^2\alpha}\left \lbrace 2\overline{u}^y \overline{\mathcal{D}_u}^y + 2\overline{v}^x \overline{\mathcal{D}_v}^x + (\overline{\mathcal{D}_u}^y)^2 + (\overline{\mathcal{D}_v}^x)^2 \right. \\ +\notag &- \left. 2\cos\alpha \left[ \overline{u}^y \overline{\mathcal{D}_v}^x + \overline{v}^x \overline{\mathcal{D}_u}^y + \overline{\mathcal{D}_u}^y \overline{\mathcal{D}_v}^x\right ] \right \rbrace. +\end{align} +Here, we have defined the averaging operators: +\begin{equation} +\overline{u_{i,j}}^y = \frac{1}{2} \left [ u_{i,j+\half} + u_{i,j-\half} \right] \quad \text{and} \quad \overline{v_{i,j}}^x = \frac{1}{2} \left [ v_{i+\half,j} + v_{i-\half,j} \right]. +\end{equation} + +The dissipative heating can then be applied: +\begin{equation} \label{eqn:diffhtg} +\theta^{n+1} \mapsto \theta^{n+1} + \frac{ \mathcal{L} \left \lbrace \left(\mathtt{d\_con}\right) \Delta \mathcal{K} + \Delta \mathcal{K}_w \right \rbrace }{\delta p^* c_v p^\kappa}. +\end{equation} +Here, $\mathcal{L}$ is a second-order Laplacian smoother applied to the diffused KE, and \texttt{d\_con} is a namelist option controlling the fraction of lost \textit{horizontal} kinetic energy which is restored as heat. An additional limiter, \texttt{delt_max}, controls the maximum heating rate (in K~s$^{-1}$) from this process, which is useful for maintaining stability. + +The dissipative heating can be applied to all of the explicit dissipative mechanisms listed in this chapter. However if \texttt{do_vort_damp = .false.} and only divergence damping is applied, then dissipative heating is only applied in the sponge layer (Section~\ref{sec:sponge}) unless \texttt{convert_ke = .true.}. + +Note that we do not have a way to estimate kinetic energy lost through implicit diffusion. +In most engineering CFD solvers the total energy is a prognostic variable, and so in flux-form schemes is advected as a conserved scalar. As a result, all kinetic energy lost through dissipation, \textit{whether explicit or implicit}, is automatically restored as heat. Total energy is also much easier to compute in unstaggered solvers, which is true for most CFD solvers. Currently no major atmospheric dynamical cores use total energy as a prognostic variable, although some experimental codes \citep[such as the SNAP solver of][]{LiChen2019} have been able to do so. This is a topic for future research. + +%stopped 1215 9 april 21 + +\section{Model-top sponge layer and energy-conserving Rayleigh damping} \label{sec:sponge} + +Two forms of damping are applied at the top of the domain to absorb vertically-propagating waves nearing the upper boundary. The first is a diffusive sponge layer, which applies second-order damping to the divergence and to the the vorticity, mass, and $w$-flux\footnote{This differs from FV and earlier versions of FV3, which instead of adding explicit damping applied first-order upwind advection in the sponge layer, the strength of which is flow-dependent and not user-controllable.}. The damping is computed as in \eqref{eqn:divdamp}, although typically a very strong value of $d_{2D}$ (parameters \texttt{d2_bg_k1} and \texttt{d2_bg_k2}; the latter should be the smaller but neither should be larger than 0.2) is used to ensure the vertically-propagating waves are sufficiently damped. This $\nabla^2$ sponge-layer damping is applied to the top two layers of the model, with a weaker damping also applied in the third layer if \texttt{d2_bg_k2}$> 0.05$. Since the model top is at a constant pressure, not constant height, it acts as a flexible lid, and therefore does not reflect gravity waves as strongly as a rigid lid would. Diffused kinetic energy in the sponge layer can again be restored as heat as in Section~\ref{sec:dissiphtg}. + +The second form of damping is a Rayleigh damping, which damps all three components of the winds to zero with a timescale which is shortest at the top of the domain and longer (weaker) lower down, until a cutoff pressure is reached. Given a minimum timescale $\tau_0$ (\texttt{tau}) and a cutoff pressure $p_c$ (\texttt{rf_cutoff}) the damping timescale is: +\begin{equation} +\tau \left(p^*\right) = \tau_0 \sin \left ( \frac{\pi}{2} \frac{\log(p_c/p^*) }{\log(p_c/p_T)} \right )^2 . +\end{equation} +The strength of the applied damping is then determined by the magnitude of the cell-mean 3D vector wind $U_{3D}$, including the vertical velocity, divided by a scaling velocity $U_0$. The Rayleigh damping is applied one per large (physics) timestep before the Lagrangian dynamics is first called, by: +\begin{equation} +u \leftarrow u \left ( 1 + \tau U_{3D}/U_0 \right )^{-1}. +\end{equation} +The dissipated kinetic energy can then be restored as heat: +\begin{equation} +T \mapsto T + \frac{1}{2} U_{3D}* \left ( 1 - \left ( 1 + \tau U_{3D}/U_0 \right )^{-2} \right ) / C_v. +\end{equation} +Optionally, there is a ``fast Rayleigh friction'' which can be applied on each acoustic timestep, after the winds are updated with the pressure-gradient force. This is more rapidly applied (although on the same damping timescale) and thus can be more stable, although it does not yet support energy conservation. This can be enabled with the \texttt{rf_fast} namelist option. + +%stopped 5pm 9 april 2021 + +\section{Energy-, momentum-, and mass-conserving $2\Delta z$ filter} \label{sec:2dzfilter} + +Shear instabilities are common in the atmosphere but poorly-resolved by models, and if not properly handled can grow and become numerically unstable. These are very common at cooling cloud tops, creating the cloud-top cooling instability \citep{Lilly1968}. They are also common in the stratosphere where other mechanisms to relieve shear layers are absent and gravity-wave fluxes can converge. Shearing instabilities are often handled in the vertical turbulence scheme of the planetary boundary-layer parameterization, but these do not always remove shear layers quickly enough to circumvent the growth of the instability. This is compounded by the absence of vertical diffusion within FV3, which does an excellent job maintaining these layers. + +FV3 has the option to use the local ($2\Delta z$) vertical mixing to filter out unstable shear layers. This uses the Richardson-number based subgrid-scale diffusion formulation of \citet{Lilly1962} %Lilly (1962, Tellus) +and of \citet{Smagorinsky1963}, simplified to act only in the vertical. This filter is applied to the model state before the physical parameterizations are called, and so more can be considered an adjunct to the column physics suite; note that explicit cross-layer diffusion exists nowhere else in FV3. + +The mixing is applied to all scalar variables and the A-grid (orthogonal) latitude-longitude winds, consistent with the finite-volume discretization and the rigorous moist thermodynamics elsewhere in the solver. We compute the local Richardson number on layer interfaces: +\begin{equation} +\mathrm{Ri_{k-\frac{1}{2}} } = \frac{g\overline{\delta z}^z \:\delta_{z}\theta_v }{\overline{\theta_v}^z ( (\delta_z u)^2 + (\delta_z v)^2) }, +\end{equation} +where the overbar represents an average over adjacent vertical layers. +If $\mathrm{Ri} < \text{Ri}_c$, then mixing $M$ is performed, scaled by Ri so that complete mixing occurs if $\mathrm{Ri} \le 0:$ +\begin{equation} +M = \max\left ( 1, \left(\text{Ri}_c - \mathrm{Ri} \right )^2 \right )\frac{\delta p^{*k} \delta p^{*(k-1)}}{\delta p^{*k} + \delta p^{*(k-1)}}. +\end{equation} +The critical Richardson number $\text{Ri}_c$ is pressure-dependent: above a certain critical pressure (currently set to 400~hPa) it is the classical linear limit of 0.25, linearly ramping up to 1.0 below 600~hPa\footnote{Values of $\text{Ri}_c > 0.25$ are not uncommon in numerical implementations of these vertical filters. We can justify larger values due to nonlinear instabilities, which can occur at larger values of the Richardson number, as well as plain old numerical stability reasons.}. + +Mixing is applied with a timescale $\tau$ (namelist parameter \texttt{fv\_sg\_adj}, given in seconds) which should be larger than the physics timestep $\Delta t$ to avoid suppressing resolved convective motions. The mixing is applied to the momentum ($\delta p^* u_a$, $\delta p^* v_a$), total energy, air mass, and all tracer masses, so that all of these quantities are conserved: +\begin{equation} +\begin{split} +q_k^{n+1} & = q_k^n - \Delta t\frac{M}{\delta p^{*k}} \left ( q^k - q^{k-1} \right ) \frac{1}{\tau} \\ +q_{k-1}^{n+1} & = q_{k-1}^n+ \Delta t\frac{M}{\delta p^{*k}} \left ( q^k - q^{k-1} \right ) \frac{1}{\tau}, +\end{split} +\end{equation} +where $q$ is any scalar. + +Since total energy and momentum are both conserved, lost kinetic energy automatically becomes heat (as is true in real fluids). Mixing in the nonhydrostatic system is tricky, because the heating is constant-volume whereas the mixing is constant-pressure. One can imagine mixing as the process in which each layer expands into the other. +The mixing is applied to total enthalpy plus kinetic energy $c_{pm}T_v + g\overline{z}^z + \half\left ( u_a^2 + v_a^2 + w^2 \right )$, whereas the conversion back to temperature uses the total energy, which differs from the enthalpy by replacing the internal energy term with $c_{vm}T_v$. In the hydrostatic solver all processes are constant-pressure and the correct total energy uses $c_p$ and $w=0$. + +This mixing is most useful for removing instabilities caused by vertically-propagating waves in the stratosphere and above. In the troposphere this filter may interfere with physical shearing instabilities better-simulated by the planetary boundary-layer scheme. The vertical grid spacing $\Delta z$ is also much smaller in the troposphere and can often resolve many shearing layers and associated instabilities. For these reasons we recommend only applying the $2\Delta z$ filter in the middle-atmosphere unless using a much longer and weaker timescale. The (somewhat misnamed) namelist variable \texttt{n\_sponge} controls the number of levels at the top of the domain to which the filter is applied; alternately, \texttt{sg_cutoff} controls the pressure level (in Pa) above which the filter is applied and overrides the setting in \texttt{n\_sponge}. + +\chapter{Physics-dynamics and data assimilation coupling} \label{chap:PDcoupling} + +\section{Condensate loading and mass conservation} \label{sec:condloading} + +In FV3 the mass per unit area $\delta m = \delta p^*/g$ is the total mass of both the dry air and of the water categories, both vapor and condensate phases. The moist air-mass effect and condensate loading are thereby incorporated into the solver without parameterization. The dry weight (per unit area) can be given as: +\begin{equation} +g \delta m_d = \delta p^* \left ( 1 - \sum_{m=1}^N q_m \right ) = \left ( \delta p^* - \sum_{m=1}^N Q_m \right ). +\end{equation} +where $Q_m = \delta p^* q_m$ is the tracer mass. The precise number $N$ of water species is dependent upon the microphysics scheme used, or may be zero. + +Most physical parameterization suites return the rate of change in tracer mass $dQ_m/dt$, or can have their output tendencies converted into the change in total mass. +The dry mass in each grid cell should be unchanged by the physical parameterizations: +\begin{equation} \label{eq:drymasscons} +\delta p^{*(n+1)} = \delta p^{*n} + \delta \tau \sum_{m=1}^N \frac{dQ_m}{dt} = \delta p^{*n} \Delta M. +\end{equation} +where $\Delta M = 1 + \delta \tau \sum_{m=1}^N \frac{dq_i}{dt}$ and $\delta \tau$ is the physics timestep. The tracer update is then done by: +\begin{equation} +Q^{n+1}_m = Q^n_m + \delta \tau \frac{dQ_m}{dt} +\end{equation} +or, using \eqref{eq:drymasscons}: +%\begin{subequations} +\begin{align} +q^{n+1}_m &= \left( Q^n_m + \delta \tau \frac{dq_m}{dt} \delta p^{*n} \right) / \left( \delta p^{*(n+1)} \right) \notag \\ +&= \left( Q^n_m + \delta \tau \frac{dq_m}{dt} \delta p^{*n} \right) / \left( \delta p^{*n} \Delta M \right). +\end{align} +%\end{subequations} + +The full mass-conserving update algorithm is then: +\begin{subequations} +\begin{align} +q_m^* &= q_m^{n} + \delta \tau \frac{dq_m}{dt} \\ +\Delta M &= 1 + \delta \tau \sum_{m=1}^N \frac{dq_m}{dt} \\ +\delta p^{*(n+1)} &= \delta p^{*n} \Delta M \\ +q_m^{n+1} &= q_m^{*} / \Delta M \label{eq:adjust} +\end{align} +\end{subequations} +Typically the mass of non-water species, such as aerosols, ozone or other chemical constituents, are considered so small that they are not included in $\delta M$. However, their specific ratios must still be adjusted by \eqref{eq:adjust} since their specific ratio is still with respect to the total air mass. + +\section{Variable heat capacity\footnote{This section relies heavily upon the work of Linjiong Zhou.}} \label{sec:moistkappa} + +Most models assume the heat capacity (or more properly, specific enthalpy) of air is a uniform constant. While the composition of Earth's lower atmosphere is much more homogeneous than that of other planets, it is the variable concentration of water vapor and its condensates that drives much of the weather and climate. The concentrations of the various water species are greatest in unstable environments and convective conditions, which is precisely where the greatest diabatic heating occurs, and so the effect of a variable heat capacity is most apparent in these critical regions in our models. We thereby feel this justifies a variable heat capacity. This also is useful for integrating the microphysics within the dynamics, a major source of diabatic heating especially at convective-scale resolutions. This is done with the GFDL microphysics \citep{ChenLin2013,Zhou2019,Harris2020} and is a major reason for its success. Earlier work on variable heat capacities has been done by \citet{Ooyama1990} and \citet{Satoh2008} Even beyond the diabatic heating the heat capacity emerges in a number of places in FV3 (equations \eqref{eqn:idealgasgamma}, \eqref{eqn:pipressure}, \eqref{eqn:hypso}, \eqref{eqn:diffhtg}) and so this effect has direct dynamical significance too. + +%stopped 3pm 11 april 21 (check other equations to replace subequations/align with equation/split) + +The heat capacity of a mixture is equal to the sum of the separate heat capacities. The ``moist'' specific heat capacities $c_{pm}$, $c_{vm}$ can be easily defined. Using $q_i = Q_i/\delta p^*$: +\begin{equation} +\begin{split} +c_{pm} = c_{pd}q_d + c_{pv}q_v + c_{l}\sum_\text{liquid}q_i + c_{i}\sum_\text{solid}q_i \\ +c_{vm} = c_{vd}q_d + c_{vv}q_v + c_{l}\sum_\text{liquid}q_i + c_{i}\sum_\text{solid}q_i, +\end{split} +\end{equation} +in which the specific heat capacities for dry air and the phases of water are defined below. (The total heat capacity for the entire mixture, per unit area, would then be $c_{pm}\delta p^*$.) When computing $c_{pm}$ and $c_{vm}$ the heat capacities for condensates are the same since their thermal expansion is insignificant. Constants used for the heat capacities are given in Table~\ref{table:heatcapacities}. + +\begin{table}[tp] + \centering + \caption{Specific heat capacities (J kg$^{-1}$ K$^{-1}$) for dry air and different water species at 0$^\circ$C, and gas constants for dry air and water vapor. Values for dry air and water vapor are those used in the GFS physics; condensates are taken from the definitions used in ECMWF IFS.} % requires the topcapt package + \begin{tabular}{cccc} + \hline + Dry air (Earth) & $c_{pd} = 1004.6$ & $c_{vd} = 717.55$ & $R_{d} = 287.05$\\ + Water vapor & $c_{pv} = 1846.0$ & $c_{vv} = 1384.5$ & $R_{v} = 461.50$ \\ + \hline + Liquid water & \multicolumn{2}{c}{$c_l = 4218.$} & ------ \\ + Ice & \multicolumn{2}{c}{$c_i = 2106.$} & ------ \\ \hline + \end{tabular} + + \label{table:heatcapacities} +\end{table} + +Traditionally $\kappa_d = R_d/c_{pd} = R_d/\left( c_{vd} + R_d\right )$ is used in the definition of potential temperature. This can be easily adapted for a moist atmosphere, including condensates. If we start from the first law of thermodynamics in an adiabatic flow and divide through by the temperature, we have: +\begin{align} +\notag 0 & = c_{pm} d \ln T - \frac{1}{\rho T} dp\\ + & = \left ( c_{vm} + R_d (1 + \epsilon q_v) \right ) d \ln T - R_d \left ( 1 + \epsilon q_v \right ) d \ln p, \label{eqn:kappa1} +\end{align} +where $\epsilon = R_v/R_d -1$. + +Equation \eqref{eqn:kappa1} demonstrates an interesting link between adiabatic heating of a gas and the resulting heating of the condensates. In the right-hand term, you see a statement that uses the ideal gas law and thereby only applies to gases. Liquids and solids do have equations of state, but they tend to be complicated and nonlinear\footnote{The ideal gas law only \textit{looks} nonlinear. Take the logarithm if you don't believe us.}, and their volume changes are neglected in this analysis. All phases are included in the temperature term on the left, to which heating is applied. This equation thereby takes an adiabatic transformation, which changes the volume of gases under constant pressure, and then heats the whole volume, including condensates not compressed. + +Equation \eqref{eqn:kappa1} can be further manipulated: +\begin{equation} \label{eqn:kappa2} +d\left[ \ln T - \left \lbrace \frac{R_d}{R_d + c_{vm}/(1+\epsilon q_v) } \right \rbrace \ln p \right ] = d\left[ \ln T - \ln p^\kappa \right ] = 0. +\end{equation} +This can be integrated from a reference pressure (1~Pa in FV3) to $p$ to get the usual definition of potential temperature. + +\section{Diabatic heating} \label{sec:diabaticheating} + +As discussed in Section~\ref{sec:2dzfilter} the hydrostatic and nonhydrostatic systems apply diabatic heating differently, and this difference is significant when applying heating from physical parameterizations which virtually always assume a hydrostatic atmosphere. Since in nonhydrostatic FV3 changes in temperature do not change $\delta z$ but do change the pressure, as computed from \eqref{eqn:idealgas}, heating is done under constant volume. In the hydrostatic system and in most physics suites, heating is done under constant pressure as $\delta p$ and thereby the pressure does not change but $\delta z$ computed from \eqref{eqn:hypso} does. To rectify this difference, in the nonhydrostatic system the temperature increment $dT/dt_\text{physics}$ from the physics is transformed to $dT/dt_\text{FV3} = \frac{c_{pm}}{c_{vm}} dT/dt_\text{physics}$. No such transformation is necessary in the hydrostatic system. + +\section{Staggered wind interpolation} + +Coupling FV3 to physical parameterizations is straightforward; the primary complication is interpolating between cell-centered, orthogonal winds used by most physics packages and the FV3 staggered non-orthogonal D-grid. A two-stage horizontal re-mapping of the wind is used when coupling the physics packages to the dynamics. The D-grid winds are first transformed to locally orthogonal and unstaggered wind components at cell centers, as input to the physics. After the physics returns its tendencies, the wind tendencies ($du/dt$, $dv/dt$) are then remapped (using high-order algorithm) back to the native grid for updating the prognostic winds. This procedure satisfies the ``no data no harm'' principle --- that the interpolation/remapping procedure creates no tendency on its own if there are no external sources from physics or data assimilation. This would not be the case if the tendencies were applied to the A-grid winds and then re-interpolated back to the D-grid. + +Most data assimilation (DA) systems similarly use A-grid winds as analysis variables. The output of A-grid winds for data assimilation is enabled by the \texttt{agrid_vel_rst} namelist option, which can the be used as the ``first guess'' (typically a short-range forecast) for the DA cycling. FV3 also provides routines to read in analysis increments on latitude-longitude grid and remap the increments to the native grid, including remapping the A-grid wind increments to D-grid. The ``warm-start'' initial condition, or analysis, is created by adding the native grid increments to the first guess read from the forecast restart files. Alternately, the Incremental Analysis Update \citep[IAU;][]{Bloom1996} method can be used in which the A-grid wind analysis increments are transformed into tendencies, which are added by the model as additional forcing to the physics tendencies. + + +\chapter{Model initialization} + +\section{Initialization from external analyses} + +\subsection{Regridded NCEP analyses} \label{subsec:ncepanalysis} + +The option \texttt{nggps_ic} enables reading NCEP analyses which have already been bilinearly-regridded to the native cubed-sphere grid by the \texttt{chgres_cube} or \texttt{chgres_global} tools from the UFS_UTILS suite. These are analyses provided on native model levels, for both the legacy GFSv14 and earlier which used the GFS spectral dynamical core, and for FV3-based GFSv15 and later. The regridded analyses are read in, along with the filtered surface topography, and remap the input levels onto the choice of modeled levels using the cubic-spline conservative remapping algorithm of Section~\ref{sec:verticalremapping}. + +To ensure the most accurate preservation of the initial conditions while maintaining consistency with the FV3 dynamics, there are a few special considerations made in the computation of the initial state from the NCEP analyses. +\begin{itemize} +\item The NCEP analyses contain heights and (hydrostatic) pressures on the layer interfaces, from which $\delta z$ and $\delta p^*$ can be easily computed. +\item The model topography may be lower than that of the analysis. To compute surface pressure, the mirror image of interface heights and (log) pressures are used below the analysis topography. The model surface pressure can then be linearly interpolated between the two layer interface values. (This is akin to the ``method of images'' frequently used in physics.) +\item Negative tracer values are filled by ``borrowing'' tracer mass from other cells in the same column, so that the column-total tracer mass is unchanged. This is done in two passes: the first pass borrows from below, and if that is unable to fill all of the cells, then a borrowing from above is done. +\item The \texttt{chgres} utility conveniently regrids both zonal and meridional winds onto cell interfaces. The correct native-grid staggered winds can be computed by simply rotating the two components into the appropriate local coordinates. +\end{itemize} + +If using a hydrostatic NCEP analysis (``legacy'' GFSv14 and earlier), perform the following additional steps: +\begin{itemize} +\item Compute temperature from the hypsometric equation \eqref{eqn:hypso}, to ensure consistency between the initial $\delta z$ and $T$ fields. +\item Partition the single condensate species to initialize the microphysical fields. +\item Convert $\omega$ into $w$ using the local conversion $w = \omega/(\delta p^* \delta z)$. (As discussed in Section~\ref{sec:hydrononhydro} this is not strictly correct, but since $\omega$ is non-local it is difficult if not impossible to compute this exactly.) +\item The legacy GFS defined pressure and tracers with respect to moist mass ($\delta m = \delta m_d + \delta m_v$), and need to be converted to total mass for use in FV3. The conversion is not difficult and follows the definitions in Section~\ref{sec:condloading}: +\begin{align} +\delta p^* &= \delta p_\text{NCEP}^* \left ( 1 + \sum_\text{cond} q_{i\text{NCEP}} \right ) \label{eqn:ncepadj} \\ +q_i &= q_{i\text{NCEP}} \frac{\delta p_\text{NCEP}^*}{\delta p^*}. +\end{align} +\end{itemize} +Note that the GFSv15 and later analyses still use moist mass for pressure but not for tracers, which remain total-mass, the tracers do not need adjusting. Equation \eqref{eqn:ncepadj} can then be replaced by +\begin{equation} +\delta p^* = \delta p_\text{NCEP}^* \left ( 1 - \sum_\text{cond} q_{i\text{NCEP}} \right ) \label{eqn:ncepadj2}. +\end{equation} +FV3 can identify the source of input files through the use of NetCDF file attributes added by \texttt{chgres}. This capability is planned for expansion in the future as the regridding abilities of \texttt{chgres} expand to cover other input datasets. + +The regridded input files from \texttt{chgres} and related pre-processing tools should be placed in the \texttt{INPUT/} subdirectory of the run directory, with the filenames \texttt{{gfs_ctrl.nc}}, \texttt{{gfs_data.tileN.nc}}, \texttt{{oro_data.tileN.nc}}, and \texttt{{sfc_data.tileN.nc}}, where $N$ ranges from 1 to the number of tiles (6 for the cubed-sphere grid, more for nests, less for limited-area domains). + +\subsection{Gaussian-grid (latitude-longitude) analysis} + +FV3 can read from a variety of real-time analyses (NCEP, ECWMF) or re-analyses (NCEP, MERRA, ERA, etc.) provided they are all provided on a regular latitude-longitude grid, in NetCDF format with input variables formatted to match what the code expects. (A very powerful libFMS facility, \texttt{data_override}, seamlessly handles interpolation from an input dataset onto the model grid, and is planned to replace much of the hard-coded data handling within FV3.) Input datasets are bilinearly interpolated onto the cubed-sphere grid: cell centroids for cell-mean values, and face centroids for both wind components. The initialization then follows that of Subsection~\ref{subsec:ncepanalysis}, except the ability to re-compute temperature from the hypsometric equation has only been implemented for ECMWF analyses. + +The use of analyses is enabled by enabling \texttt{use_ncep_ic} at runtime, except for ECMWF analyses which are enabled with the option \texttt{use_ecmwf_ic}. The filename is specified through the namelist variable \texttt{res_latlon_dynamics}. +A somewhat out-of-date facility, enabled through \texttt{use_fv_ic}, also exists to initialize from lat-lon regridded FV or FV3 history files, although this only works for the hydrostatic solver. + +%stopped 11pm 11 april 21 + +\section{Topography creation and filtering} + +Proper filtering of topography to remove unresolvable grid-scale slopes is a necessary step for getting a practicable model \citep{Lindberg1996}. Improper filtering will cause noise or numerical instability if insufficient \citep{Park2016}, and remove important terrain features if it is too strong. FV3 has a powerful facility for creating and filtering topography, either on-line (initialization through the \texttt{mountain} option or re-filtering using the \texttt{{full_zs_filter}} and \texttt{{n_zs_filter}} options) or through the \texttt{{make_topo}} and \texttt{{filter_topo}} pre-processing utilities. The \texttt{chgres} utility then uses the filtered topography to create the initial conditions for a particular forecast. + +The creation of topography simply reads in a high-resolution global terrain file, preferably of higher resolution than the target grid, and bins input topography into the model grid cells, the average of which is the resulting topography height; the variance of topography height within the cell, which is useful for sub-grid orographic drag schemes, is also created. Using the same method, a model-grid land fraction will also be computed from information in the terrain map file. + +The topography filtering is highly configurable, and expresses both second- and fourth-order Laplacian diffusion of the terrain height by fluxes. Expressing the diffusion as fluxes makes FV3's filter very flexible as any standard reconstruction or flux limiting methods can now be provided in creative ways. Flux limiting can be performed to avoid creating new extrema with fourth-order filtering, and to ensure no orography flux goes through coastlines (``island preservation''). The conditions of Section~\ref{subsec:linearPPM} can also be applied to limit the slope of the filtered topography in the second-order filtering. The flux-form method also ensures the total volume of topography is preserved by the limiting. + +\subsection{Second-order Laplacian filter} + +The second-order filter comes in two varieties, a ``strong'' and a ``weak'' filter that use two different $2\Delta x$ filtering methods. This filter +begins by computing PPM interface values $\widehat{z_s}$ by \eqref{eqn:PPMinterp} for both directions. It then uses the interface values to determine whether to use the full centered flux $\frac{\delta_x z_s}{\Delta x_c}\sin \alpha \Delta y_d$ (modified appropriately in the $y$-direction). The full flux, which yields the greatest smoothing, is used when the cells on both sides of the interface satisfy one of the $2\Delta x$ filtering conditions discussed in Section~\ref{subsec:linearPPM} the condition for \texttt{hord = 5} is satisfied in the ``weak'' filter, or when the condition for \texttt{hord = 6} is satisfied in the ``strong'' filter. If these conditions are not met, then alternately a fraction of the total diffusive flux is used sufficient to create a slope between adjacent grid cells no greater than the parameter \texttt{{m_slope}}. If neither the filtering nor slope criteria are met, set the slope to 0, so there is no diffusive flux through that interface. + +The number of passes of each kind of second-order filter is controlled through the options \texttt{{n_del2_weak}} and \texttt{{n_del2_strong}}, with a diffusion coefficient set by \texttt{cd2}. Higher resolutions should use more passes of a weaker filter; the driver script for \texttt{{filter_topo}} shows recommended default options. At global $\Delta x = 3$-km resolution we have found that using a smaller 0.12 value of \texttt{{m_slope}} preserves all but the very steepest topography (Andes, Denali, Himalayas) while greatly improving numerical stability. + +\subsection{Fourth-order Laplacian filter} + +The iterative method used in Chapter~\ref{chap:diffusion} for producing higher-order diffusive fluxes is used here to create the fourth-order flux. Further, the behavior of this diffusive filter is more complicated so the simple filtering and slope-limiting of the second-order filter is impractical and would not be sufficient to prevent new mountains or valleys (ie extrema) from being created. Instead, a flux-limiting approach is used to control the strength of the filtering, by first computing the low-order monotonically-diffused fluxes $f_2$, $g_2$ and solution $q_\text{low}$ (without limiting except for the island-preserving limiter described in the next section). Then fourth-order fluxes $f_4$, $g_4$ are computed as the second-order fluxes of $q_\text{low}$. From these the summed ingoing fluxes $f_\text{in}$ and the summed outgoing fluxes $f_\text{out}$ from each cell are computed, and then used to compute the limiting coefficients in the cell: +\begin{align} +w_\text{in} &= \Delta A \text{max} \left (0, q_{\text{max}} - q_\text{low} \right ) / f_\text{in} \\ +w_\text{out} &= \Delta A \text{max} \left (0, q_\text{low} - q_{\text{min}} \right ) / f_\text{in}, +\end{align} +where $q_{\text{max}}$ and $q_{\text{min}}$ are the maximum and minimum values, respectively, of the unfiltered value of the cell and the filtered value of itself and its neighbors. The unfiltered cell value used in computing $q_\text{max}$ can be scaled by an optional multiplicative factor, \texttt{peak_fac}, to limit the heights of peaks. The limiting coefficients can then be used to limit the fourth-order fluxes to ensure monotonicity: +\begin{align} +f_L &= \text{min} \left ( w_\text{in,down}, w_\text{out,up} \right ) f_4 \\ +g_L &= \text{min} \left ( w_\text{in,down}, w_\text{out,up} \right ) g_4, +\end{align} +where up and down represent the upstream and downstream cells from the cell interface. + + +\subsection{Island-preserving limiting} + +The fact that both the fourth-order and second-order smoothers are formulated as fluxes makes it easy to prevent the filtered topography from bleeding into ocean areas. When the option \texttt{{zero_ocean}} is set, if the land fraction is zero on either side of a flux interface set the flux to 0. This very simple method is extremely effective at eliminating bleed into the ocean, a common problem for many other models. This does potentially lead to very steep fluxes along small islands, peninsulas, and along fjords. + +In the second-order filter the island-preserving limiting is applied to the fluxes prior to taking the flux divergence to create the filtered topography. In the fourth-order fluxes it is applied separately to the second-order fluxes $f_2$, $g_2$ and again to the fully-limited fluxes $f_L$, $g_L$. + +\section{Forwards-backwards initialization} + +Currently all initial conditions supported by FV3 do not initialize the nonhydrostatic fields. The vertical velocity defaults to 0. and $\delta z$ uses its hydrostatic value from the hypsometric equation \eqref{eqn:hypso}, unless the analysis (as in GFSv15 and later) has nonhydrostatic heights. An immediate startup shock will occur when nonhydrostatic processes begin to act on this hydrostatic state. This is solved in FV3 through the use of a forward-backwards initialization technique, in which the dynamics is advanced adiabatically forward one \textit{dt_atmos} timestep, back two, and then forward one more step to return to the initialization time. The back-and-forth is done \texttt{na_init} times (usually 1 cycle is sufficient) to spin up the vertical velocity and nonhydrostatic pressure perturbations. This is somewhat similar to the digital filter initialization \citep{huang2002new} used in many mesoscale models, but is done over a much shorter time interval---only a single timestep rather than an hour or longer. The ability to take a ``backwards'' timestep like this is built into FV3, which does not act differently if given a negative timestep. This capability is important for data assimilation capabilities, especially in the construction of an FV3 adjoint. + +The goal of the fowards-backwards initialization is to quickly ``spin-up'' the vertical velocity fields. The process does disturb the other prognostic fields, though. To prevent them from drifting too far from the initial conditions, a nudging back to the initial values is applied after the first backwards step and the second forward step. The nudging takes a weighted average of $2/3$ the initial condition and $1/3$ of the forward-and-back (or back-and-forward, as appropriate) solution to $u$, $v$, $T$, and $\delta p$. Additionally, the same nudging can be applied to nudge the stratospheric water vapor field to an analytic vertical profile approximating the HALOE satellite climatology. This option, enabled by the \texttt{nudge_qv} option, is useful to create a standard profile of water vapor important for some longer-range or climate simulations. + + +\chapter{Grid refinement techniques} \label{chap:refinement} + +\begin{figure}[t] % figure placement: here, top, bottom, or page + \centering + \includegraphics[scale=0.4]{FV3nestedflowchart.png} + \caption{Alternate flowchart (Figure~\ref{fig:flowchart}) including grid-nesting processes (dark green).} + \label{fig:nestedflowchart} +\end{figure} + +There is an ever-increasing need for higher-resolution weather and climate model output. There is also an ever-increasing need to couple the newly-resolved scales to the large- and global-scale circulations, for which limited-area models are only of limited use. However, uniformly-high resolution global models are not always practical on present-day computers. The solution to this problem is to locally refine a global grid, allowing for enhanced resolution over the area of interest while also representing the global grid. FV3 has two variable-resolution methods: a simple Schmidt transformation for grid stretching, and two-way regional-to-global nesting. These methods can be combined for maximum flexibility. + +FV3 can also be configured as a doubly-periodic solver, in which the cubed-sphere is replaced by a Cartesian-coordinate doubly-periodic horizontal grid; otherwise the solver is unchanged. This can be useful for idealized simulations at a variety of resolutions, including very high horizontal resolutions useful for studying explicit convection. + +\section{Grid stretching} + +Here we follow the development of \citet{HLT16}. A relatively simple variable-resolution grid can be created by taking the original cubed-sphere grid and applying the transformation of \citet{Schmidt1977} to ``pull'' grid intersections towards a ``target'' point, corresponding to the center point of the high-resolution region. This is done in two steps: the grid is distorted towards the south pole to get the desired degree of refinement, and then the south pole is rotated to the target point using a solid-body rotation. Distorting to the south pole means that the longitudes of the points are not changed, only the latitudes, greatly simplifying the transformation. + +The transformation of the latitude $\theta$ to $\vartheta$ is given by: +\begin{equation} +\sin \vartheta = \frac{D + \sin \theta}{1 + D\sin \theta} +\end{equation} +where the distortion is a function of the stretching factor $c$, which can be any positive number: +\begin{equation} +D = \frac{1-c^2}{1+c^2}. +\end{equation} +Using $c = 1$ causes no stretching. Note that other forms for the transformation could also be used without making any other changes to the solver. + +Although the grid has been deformed, the solver still uses the assumption that the grid cells are bounded by great-circle arcs, which are not strictly identical to a Schmidt transformation of the cubed-sphere arcs of the unstretched grid. + +\section{Grid nesting} + +Using grid nesting can greatly increase the flexibility of grid refinement in the model, at the cost of greater complexity in the solver. The major strength of grid nesting is its ability to use independent configurations on each grid, including different time steps and physical parameterizations, most appropriate for that particular grid. The ability to use a longer time step on the coarse grid than on the nested grid can greatly improve the efficiency of a nested-grid model; and choosing parameterizations independently allows values appropriate for each resolution without needing compromise or ``scale-aware'' parameterizations. + +Here we follow the development of \citet{HL13}, with additional updates necessary for the nonhydrostatic solver. +Implementing two-way grid nesting involves two processes: spatially interpolating the global grid variables to create boundary conditions for the nested-grid, and then updating the coarse-grid solution with nested-grid data in the region they overlap. Both the boundary conditions and two-way updating are designed to be consistent with the finite-volume discretization of the solver, reducing noise and errors. A major feature of FV3's nesting is to use \textit{concurrent} nesting, in which the nested and coarse grids run simultaneously, akin to how coupled models run their atmosphere and ocean components at the same time on different sets of processors. This can greatly reduce the amount of load imbalance between the different processors. + +The entire nesting cycle is as follows, starting at the beginning of call to the solver: +\begin{itemize} +\item For each \texttt{p\_split} step: +\begin{itemize} +\item Call solver +\item Retrieve boundary condition data from coarse grid +\item In Lagrangian dynamics, update boundary conditions at each $\Delta t$ by extrapolating from two earlier coarse-grid states. +\item Perform tracer transport and vertical remapping +\item Perform two-way update, by replacing the coarse-grid data in the region they overlap (either in full or as a blending) +\end{itemize} +\item Call physics +\end{itemize} +The process is illustrated in Figure~\ref{fig:nestedflowchart}. +Note that we do not do a complete cycle of the nesting communication every dynamical time step on the coarse grid, unlike many regional nested-grid models, but only on each physics timestep or some specified fraction thereof if more frequent updates of the boundary conditions and of the two-way communication are wanted. %There is also an option to perform the last two-way update after the physics, instead of before, which changes how the physical parameterizations interact with the nested-grid solution passed to the coarse grid. Performing the update before calling the physics has been found to yield better stability and less numerical noise in real-data forecasts. + +Currently, nested grids in FV3 are constrained to be a proper refinement of a subset of coarse-grid cells; that is, each coarse-grid cell in the nested-grid region is subdivided into $N\times N$ nested-grid cells. This greatly simplifies the nested-grid boundary condition interpolation and the two-way updating. Nested grids are also static and constrained to lie within one coarse-grid face. However, the algorithm does not require an aligned, static grid in one cube face, and any of these conditions may be relaxed in the future. Also the two grids do not need to have the same sets or even numbers of vertical levels: the only requirement is that the constant-pressure top of the child grid lies at or below that of the parent. This sole requirement to avoid extrapolating above the top of the parent domain, which is prone to numerical instability. + +The nested-grid boundary conditions are implemented in a simple way. Coarse-grid data is interpolated from the coarse grid into the halo of the nested grid, thereby providing the nested-grid boundary conditions. Linear interpolation, although it is simple and is not conserving, does have the advantage of not introducing new extrema in the interpolated field. The boundary conditions for staggered variables are interpolated directly from the staggered coarse grids. Boundary conditions are needed for each prognostic variable, including the tracers; also, boundary conditions are needed for the C-grid winds, available at each half-time step, and for the divergence when using fourth- or higher-order divergence damping. There is no distinction made between upstream and downstream boundaries, since we can take advantage of the upwinding nature of the FV3 algorithm. Thereby the physically-correct upstream boundary conditions are ``baked in'' to FV3 without needing special treatment. There is no special treatment to attempt to conserve mass or energy at the boundaries; this is left to future research. + +Finally, boundary conditions for the layer-interface nonhydrostatic pressure anomalies are also needed to evaluate the pressure-gradient force. Instead of interpolating these interface values from the coarse grid, they are diagnosed and interpolated from the other boundary condition variables using the same methods as the semi-implicit solver. + +Most nested-grid models perform time-interpolation between two coarse-grid states to compute the boundary conditions on each time step, but since the grids are integrated concurrently in FV3, interpolation is not possible. Instead, FV3 extrapolates between two earlier coarse-grid states. If interpolated coarse-grid boundary conditions are available at times $t$ and $t - \Delta \tau$, where $\Delta \tau = N\Delta t$, then the extrapolation for a given variable $q$ at time $t+n\delta t$ ($n = 1, \ldots, N $) is given by: +\begin{equation} + q^{t+n\delta t} = \left ( 1 + \frac{n}{N} \right )q^{t} - \frac{n}{N}q^{t-\Delta \tau}. +\end{equation} +The boundary condition extrapolation is constrained for positive-definite scalars so that the value of the boundary condition at $t+\Delta \tau$ is non-negative, which is done by the substitution $q^{t-\Delta \tau} \rightarrow \min \left ( q^{t-\Delta \tau}, \; 2q^{t}\right )$. + +Two-way updates from the nested to the coarse grid are performed consistent with the finite-volume numerics. Scalars are updated to the coarse grid by performing an average of nested-grid cells, since the solution values are cell averages. The staggered horizontal winds are updated by averaging the winds on the faces of nested-grid cells abutting the coarse-grid cell being updated, so that the update preserves the average of the vorticity on the nested-grid cells (Figure~\ref{fig:twowayschematic}). +\begin{figure}[tbp] + \centering + \includegraphics{twowayschematic.pdf} % requires the graphicx package + \caption{How averaging works for two-way updates. For cell-mean scalars, the value in the shaded coarse-grid cell (heavy lines) is replaced by the area-weighted average of the values on the coinciding nested-grid cells (thin lines). The winds tangential to this coarse-grid cell (red arrows) are updated using the length-weighted average of coinciding nested-grid cell boundaries (yellow arrows). } + \label{fig:twowayschematic} +\end{figure} + In FV3 only the three wind components and the temperature is updated to the coarse grid; the air and tracer masses are not updated, trivially conserving their masses on the nested grid, and reducing the amount of noise created through overspecification of the solution on the coarse grid. Since the air mass determines the vertical coordinate, which will differ between the two grids, the averaged nested-grid data is remapped onto the coarse-grid's vertical coordinate. + +\subsection{Multiple same level and telescoping nested grids} +Starting from the public release\footnote{See \href{https://github.com/NOAA-GFDL/GFDL_atmos_cubed_sphere/releases/tag/FV3-202101-public}{https://github.com/NOAA-GFDL/GFDL_atmos_cubed_sphere/releases/tag/FV3-202101-public}} of January 2021, FV3 supports multiple same level and telescoping nested grids. These capabilities work within the FMS framework. A telescoping nest is defined as a nest within a nest. A global or regional grid is considered to be at level zero and is called a top grid. A nest in one of the tiles (or tile) of the top grid (the grid at level zero) is considered to be a level one nest. A nest within the level one nest is considered as a level two nest (Telescoping nest). There is no limit on the number of nests at a particular level (for instance, we can have multiple nests at level one) and no limit on the number of levels as well. The nested grids are independent at the moment, meaning that there is no communication between the nests. The communication occurs only between a child grid (nested grid) and its parent. A grid is considered as a parent grid if it holds a nest which is considered as a child grid. For a telescoping case, in the example mentioned above, the nest at level one is a parent grid relative to the nest at level two, but a child grid relative to the grid at level zero. So, a nest could be both a parent and a child grid at the same time. The nests at the same level can overlap (with no direct communication whatsoever) but should stay within their parent tile. Nests spanning multiple cubed-sphere tiles are not supported in FV3 at the moment. + +The communication between the nests and their parents is done per level. For instance, all nests present at a certain level (ex: level one) get their BC data collectively from their parent level (level zero). For one-way updates, the updates occur sequentially by the level number, from top to bottom (level 0 to level 1, then level 1 to level 2, etc.) For two-way coupling, the updates occur in the opposite direction. All nested grids run concurrently on different sets of processors and the numerical parameters on each grid could be set independently. + +\bibliographystyle{ametsoc2014} +\bibliography{fv3references} + +\end{document} diff --git a/docs/fv3logo.png b/docs/fv3logo.png new file mode 100644 index 0000000000000000000000000000000000000000..553fe7a61f2a31b77c78b3ec409c387986cb8867 GIT binary patch literal 37580 zcmdqIg;$$T@HhG-1h*i?CAdQ38Kfbb_LZ;GyNqq7lEGBS7#@|>|i$-NuwDMTcOau z>*|r!mf+@n&5YF4fho9p*uX^ih56ykGI%f;Ov=OBRzmNo(*J%P-I8Xu_wsU+5D@V3 z@!|Io;&=716A%;^7Z-p(7I^%a58Z>$)6d1r!k5p*ljVN~`M<|`YU63;;o#=w;OYYV zZ(IvYS8p$AX6FAG{h!bO%+t%k_W$AJ;`zVDLJKJH-!B4!{BVK)GdB8FssE@F+8z!z zXwLtQFC!@Rzk2?EX#bm!l)!(?|6h~&A4&fg6)ma^o|M4r*hAI zL4TL9TiEo2u#b3nr%1S%KOZHPSf-jsM_U>c$yvs-r32r?9_c~|M59n)F>H|MF)=(8 zI#0rZGvkyHpTAW^*`k!Vo#c!b4D!dZ&JB9rcm>yN<^8KLizZROj z5&HihGIB;lZXT@9cXYGz&~}lta$C}1Klx#qJ;!OPdEeRfSMzLzi@vvmj}yI1C=p_A zZH)2X?#gAKn7?b#o^b%JOQXeM{zZ%3;UDb~e{hQ2h1bqpE5&bR0U@^= 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files with pdfLaTeX +\usepackage{flafter} % Don't place floats before their definition +%\usepackage{topcapt} % Define \topcation for placing captions above tables (not in gwTeX) +\usepackage{natbib} % use author/date bibliographic citations +\usepackage{color} +%\usepackage{indentfirst} % force to indent at every paragraph + +\usepackage{amsmath,amssymb} % Better maths support & more symbols +\usepackage{bm} % Define \bm{} to use bold math fonts + +\usepackage[pdftex,bookmarks,colorlinks,breaklinks]{hyperref} % PDF hyperlinks, with coloured links +\definecolor{dullmagenta}{rgb}{0.4,0,0.4} % #660066 +\definecolor{darkblue}{rgb}{0,0,0.4} +\hypersetup{linkcolor=red,citecolor=blue,filecolor=dullmagenta,urlcolor=darkblue} % coloured links +%\hypersetup{linkcolor=black,citecolor=black,filecolor=black,urlcolor=black} % black links, for printed output + +\usepackage{memhfixc} % remove conflict between the memoir class & hyperref +% \usepackage[activate]{pdfcprot} % Turn on margin kerning (not in gwTeX) +\usepackage{pdfsync} % enable tex source and pdf output syncronicity + +\usepackage{underscore} + +%%% PAGE DIMENSIONS +% Set up the paper to be as close as possible to both A4 & letter: +%\settrimmedsize{11in}{210mm}{*} % letter = 11in tall; a4 = 210mm wide +%\setlength{\trimtop}{0pt} +%\setlength{\trimedge}{\stockwidth} +%\addtolength{\trimedge}{-\paperwidth} +%\settypeblocksize{*}{\lxvchars}{1.618} % we want to the text block to have golden proportionals +%\setulmargins{50pt}{*}{*} % 50pt upper margins +%\setlrmargins{*}{*}{1.618} % golden ratio again for left/right margins +%\setheaderspaces{*}{*}{1.618} +%\checkandfixthelayout +% This is from memman.pdf + +%%% \maketitle CUSTOMISATION +% For more than trivial changes, you may as well do it yourself in a titlepage environment +%\pretitle{\begin{center}\sffamily\huge\MakeUppercase} +%\posttitle{\par\end{center}\vskip 0.5em} + +%%% ToC APPEARANCE +%\maxtocdepth{subsection} % include subsections +%\renewcommand{\cftchapterpagefont}{} +%\renewcommand{\cftchapterfont}{} % no bold! + +%%% HEADERS & FOOTERS +%\pagestyle{ruled} % try also: empty , plain , headings , ruled , Ruled , companion + +%%% CHAPTERS +%\chapterstyle{hangnum} % try also: default , section , hangnum , companion , article, demo + +%\renewcommand{\chaptitlefont}{\Huge\sffamily\raggedright} % set sans serif chapter title font +%\renewcommand{\chapnumfont}{\Huge\sffamily\raggedright} % set sans serif chapter number font + +%%% SECTIONS +%\hangsecnum % hang the section numbers into the margin to match \chapterstyle{hangnum} +%\maxsecnumdepth{subsection} % number subsections + +%\setsecheadstyle{\Large\sffamily\raggedright} % set sans serif section font +%\setsubsecheadstyle{\large\sffamily\raggedright} % set sans serif subsection font + +%% END Memoir customise + +% Euler for math | Palatino for rm | Helvetica for ss | Courier for tt +\renewcommand{\rmdefault}{ppl} % rm +\linespread{1.05} % Palatino needs more leading +\usepackage[scaled]{helvet} % ss +\usepackage{courier} % tt +%\usepackage{euler} % math +%\usepackage{eulervm} % a better implementation of the euler package (not in gwTeX) +\normalfont +\usepackage[T1]{fontenc} + + +%LMH Packages and customizations +\usepackage{bbm} +\newcommand{\redtext}[1]{\textcolor{red}{[#1]}} %%% FOR EDITING +%\newcommand{\redtext}[1]{} %%%FOR RELEASE +\usepackage{lineno} +\usepackage{algorithm} +\usepackage{tcolorbox} +\usepackage{longtable} +\newcommand{\plogo}{\fbox{$\mathcal{PL}$}} % Generic dummy publisher logo + +\usepackage[utf8]{inputenc} % Required for inputting international characters +\usepackage[T1]{fontenc} % Output font encoding for international characters +\usepackage{fouriernc} % Use the New Century Schoolbook font +\pagestyle{empty} +%\usepackage{fancyhdr} +%\cfoot{Not for distribution beyond GFDL, GSFC, EMC, CAPS} +%\renewcommand{\headrulewidth}{0.4pt} +%\renewcommand{\footrulewidth}{0.4pt} + +%\usepackage[none]{hyphenat} +\newcommand{\fv}{FV$^{\mathrm{3}}$} + +%https://tex.stackexchange.com/questions/122119/making-a-title-page-with-a-subtitle-in-memoir +\title{FV$^3$:The GFDL Finite-Volume Cubed-Sphere Dynamical Core} +%\newcommand{\subtitle}{Part I: Scientific description of the dynamical core} +%\title{FV$^3$ : The GFDL Finite-Volume Cubed-Sphere Dynamical Core\\Part I: Scientific description of the dynamical core } +\author{Shian-Jiann Lin, Lucas M. Harris, and William J. Putman\\ \\ with the GFDL \fv\ team}%\redtext{Add names}} +%\date{February 13, 2017} + +%\renewcommand{\maketitlehooka}{A} +%\renewcommand{\maketitlehookb}{\centering\textsc{\subtitle}} +%\renewcommand{\maketitlehookc}{C} +%\renewcommand{\maketitlehookd}{D} + +%%% BEGIN DOCUMENT +\begin{document} + +\begin{titlepage} % Suppresses headers and footers on the title page + + \centering % Centre everything on the title page + + \scshape % Use small caps for all text on the title page + + \vspace*{\baselineskip} % White space at the top of the page + + %------------------------------------------------ + % Title + %------------------------------------------------ + + \rule{\textwidth}{1.6pt}\vspace*{-\baselineskip}\vspace*{2pt} % Thick horizontal rule + \rule{\textwidth}{0.4pt} % Thin horizontal rule + + \vspace{0.75\baselineskip} % Whitespace above the title + + {\LARGE { \huge \fv } \\ THE GFDL \\ FINITE-VOLUME CUBED-SPHERE\\ DYNAMICAL CORE\\} % Title + + \vspace{0.75\baselineskip} % Whitespace below the title + + \rule{\textwidth}{0.4pt}\vspace*{-\baselineskip}\vspace{3.2pt} % Thin horizontal rule + \rule{\textwidth}{1.6pt} % Thick horizontal rule + + \vspace{2\baselineskip} % Whitespace after the title block + + %------------------------------------------------ + % Subtitle + %------------------------------------------------ + Shian-Jiann Lin, William Putman, Lucas Harris \\ + \vspace{0.75\baselineskip} % Whitespace below the title + and the GFDL \fv\ team + \vspace{0.75\baselineskip} % Whitespace below the title + + % Subtitle or further description + + \vspace*{3\baselineskip} % Whitespace under the subtitle + + %------------------------------------------------ + % Editor(s) + %------------------------------------------------ + + %Edited By + + \vspace{0.5\baselineskip} % Whitespace before the editors + + {\scshape\Large VERSION 1.0 (DRAFT)} % Editor list + + \vspace{0.5\baselineskip} % Whitespace below the editor list + + \textit{Date \today} % Editor affiliation + + \vfill % Whitespace between editor names and publisher logo + + + + \vspace{0.3\baselineskip} % Whitespace under the publisher logo + + %2017 % Publication year + + {\large Responsible Organization: OAR/GFDL} % Publisher + +\end{titlepage} + +%---------------------------------------------------------------------------------------- + + +\pagebreak + +\section*{CHANGE RECORD PAGE} +\begin{center} + \begin{tabular}{ | p{1.5cm} | p{1.8cm} | l | p{7cm} |} + \hline + \textbf{Version} & \textbf{Date} & \textbf{Page affected} & \textbf{Description }\\ \hline + 1.0 (DRAFT) & 11/28/2017 & all & Draft submitted to EMC \\ \hline +% 0.1 & 11/20/2017 & 4, 6-7 & Added a chart at page 4 and edited content from page 6-7 \\ \hline + % 1.0 & 11/23/2017 & & Approved and signed version\\ + \hline + \end{tabular} +\end{center} + +\pagebreak +\newpage + +\section*{SIGNATURE PAGE} + +\vspace{2.5\baselineskip} % Whitespace before the editors + +\indent \indent \indent Prepared by: + +\indent \indent \indent \indent \indent \indent Lucas Harris + +\vspace{9.0\baselineskip} % Whitespace before the editors + +\indent \indent Approved by: Vijay Tallapragada + +\indent \indent \indent \indent \indent \indent Deputy Director + +\indent \indent \indent \indent \indent \indent Date + +\vspace{9.0\baselineskip} % Whitespace before the editors + +\indent \indent Concurred by: Brian Gross + +\indent \indent \indent \indent \indent \indent Acting EMC Director + +\indent \indent \indent \indent \indent \indent Date + + +\eject +\tableofcontents + +\chapter*{Disclaimer} + +We have made every effort to ensure that the information in this document is as accurate, complete, and as up-to-date as possible. However, due to the rapid pace of \fv\ and \fv-powered model development the document may not always reflect the current state of \fv\ capabilities. Often, the code itself is the best description of the current capabilities and the available options, which due to limited space cannot all be described in full detail here. Contact GFDL FV3 support ( oar.gfdl.fvGFS\_support\@noaa.gov) for assistance and more information. + +\chapter{\fv\ introduction}\label{chap:intro} + + + +\section{A brief history of \fv} + +\fv\ is a natural evolution of the hydrostatic Finite-Volume dynamical core (FV core) originally developed in the 90s on the latitude-longitude grid. The FV core started its life at NASA/Goddard Space Flight Center (GSFC) during early and mid 90s as an offline transport model with emphasis on the conservation, accuracy, consistency (tracer to tracer correlation), and efficiency of the transport process. The development and applications of monotonicity-preserving Finite-Volume schemes at GSFC were motivated in part by the need to have a solution for the noisy and unphysical negative water vapor and chemical species (L94, LR96). It subsequently has been used by several high-profile Chemistry Transport Models (CTMs), including the NASA-community GMI model (Rotman et al., 2001, J.\ Geophys.\ Res.), GOCART (Chin et al., 2000, J.\ Geophys.\ Res.), and the Harvard University-developed GEOS-CHEM community model (Bey et al, 2001, , J.\ Geophys.\ Res.). This transport module has also been used by some climate models, including the ECHAM5 AGCM (Roeckner et al, 2003, MPI-Report No.\ 349). Motivated by the success of monotonicity-preserving FV schemes in CTM applications, a consistently-formulated shallow-water model was developed. This solver was first presented at the 1994 PDE on the Sphere Workshop, and published in LR97. The Lin-Rood algorithm for shallow-water equations maintains mass conservation and a key Mimetic property of ``no false vorticity generation'', and for the first time in computational geophysical fluid dynamics, uses high-order monotonic advection consistently for momentum and all other prognostic variables, instead of the inconsistent hybrid finite-difference and finite-volume approach used by practically all other ``finite-volume'' models today. The full 3D hydrostatic dynamical core, the FV core, was constructed based on the LR96 transport algorithm and the Lin-Rood shallow-water algorithm (LR97). The pressure gradient force is computed by the L97 finite-volume integration method, derived from Green's integral theorem and based directly on first principles, and demonstrated errors an order of magnitude smaller than other pressure-gradient schemes at the time. The vertical discretization is the ``vertically Lagrangian'' scheme described by L04, the most powerful aspect of \fv, which permits great computational efficiency as well as greater accuracy given the same vertical resolution. The FV core was implemented in the NCAR CESM model in 2001 (Rasch et al, 2006, J.\ Climate) and in the GFDL CM2 model in 2004 (Delworth et al, 2006, J.\ Climate). + +The need to scale to larger number of processors in modern massively-parallel environments and the scientific advantage of eliminating the polar filter led to the development of \fv, the cubed-sphere version of FV. The cubed-sphere \fv\ is in use in all GFDL and GSFC global models, and the cubed-sphere version of the LR96 advection scheme is used by the most recent version of GEOS-CHEM. Most recently, a computationally efficient non-hydrostatic solver has been implemented using a traditional semi-implicit approach for treating the vertically propagating sound waves. A second option for the non-hydrostatic solver, using a Riemann solver to nearly exactly solve for vertical sound-wave propagation, is also available. The Riemann solver is highly accurate and is very efficient if the Courant number for vertical sound wave propagation is small, and so may be very useful for extremely high ($<1$~km) horizontal resolutions. In July 2016 this nonhydrostatic core has been selected for the Next-Generation Global Prediction System (NGGPS), paving the way for the unification of not only weather and climate models but also potentially regional and global models. + +\section{Outline of the solver} + +\fv\ is the solver that integrates the compressible, adiabatic Euler equations in a weather or climate model. The solver is modular and designed to be called as a largely independent component of a numerical model, consistent with modern standards for model design; however for best results it is recommended that a model using \fv\ as its dynamical core should use the provided application programming interface (API) to invoke the solver as well as to use the provided utility routines consistent with the dynamics, particularly for the initialization, updating the model state by time tendencies from the physics, and for incorporating increments from the data assimilation system. + +\begin{figure}[t] % figure placement: here, top, bottom, or page + \centering + \includegraphics[scale=0.5]{FV3flowchart.pdf} + \caption{\fv\ structure, including subroutines and time-stepping. Blue represents external API routines, called once per physics time step; orange routines are called once per remapping time step; green routines once per acoustic time step.} + \label{fig:flowchart} +\end{figure} + + +The leftmost column of Figure~\ref{fig:flowchart} shows the external API calls used during a typical process-split model integration procedure. First, the solver is called, which advances the solver a full ``physics'' time step. This updated state is then passed to the physical parameterization package, which then computes the physics tendencies over the same time interval. Finally, the tendencies are then used to update the model state using a forward-in-time evaluation consistent with the dynamics, as described in Chapter~\ref{chap:PDcoupling}. + +There are two levels of time-stepping inside \fv. The first is the ``remapping'' loop, the orange column in Figure~\ref{fig:flowchart}. This loop has three steps: +\begin{enumerate} + \item Perform the Lagrangian dynamics, the loop shown in the green column of Figure~\ref{fig:flowchart} + \item Perform the sub-cycled tracer advection along Lagrangian surfaces, using accumulated mass fluxes from the Lagrangian dynamics. Subcycling is done independently within each layer to maintain local (within each layer) stability. %Change from S-J's + \item Remap the deformed Lagrangian surfaces on to the reference, or ``Eulerian'', coordinate levels. +\end{enumerate} +This loop is typically performed once per call to the solver, although it is possible to improve the model's stability by executing the loop (and thereby the vertical remapping) multiple times per solver call. + +The Lagrangian dynamics is the second level of time-stepping in \fv. This is the integration of the dynamics along the Lagrangian surfaces, across which there is no mass transport. Since the time step of the Lagrangian dynamics is limited by horizontal sound-wave processes, this is called the ``acoustic'' time step loop. (Note that the typical assumption that the advective wind speed is much slower than the sound wave speed is often violated near the poles, since the speed of the polar night jets can exceed two-thirds of the speed of sound.) The Lagrangian dynamics has two parts: the C-grid winds are advanced a half-time step, using simplified (but similarly constructed) core routines, which are then used to provide the advective fluxes to advance the D-grid prognostic fields a full time step. The integration procedure is similar for both grids: the along-surface flux terms (mass, heat, vertical momentum, and vorticity, and the kinetic energy gradient terms) are evaluated forward-in-time, and the pressure-gradient force and elastic terms are then evaluated backwards-in-time, to achieve enhanced stability. + + +\chapter{Stabilization and filtering options} \label{chap:diffusion} + +\section{Divergence damping} + +Horizontal divergence (along a Lagrangian surface) is computed as a cell-integrated quantity on the dual grid: +\begin{equation} +D = \frac{1}{\Delta A_c} \left [ \delta_x \left ( u_c \Delta y_c \sin \alpha \right ) + \delta_y \left (v_c \Delta x_c \sin \alpha \right ) \right ] +\end{equation} +The Laplacian of $D$ can also be computed as a cell-integrated quantity on the dual grid: +\begin{equation} +\nabla^2 D= \frac{1}{\Delta A_c} \left [ \delta_x \left ( \frac{\delta_x D}{\Delta x} \Delta y_c \sin \alpha \right ) + \delta_y \left (\frac{\delta_y D}{\Delta y} \Delta x_c \sin \alpha \right ) \right ] +\end{equation} +This operator can be applied on $\nabla^2 D$ instead of $D$ to yield $\nabla^4 D$. The damping is then applied when the forward time step is taken for the horizontal dynamics along vertically-Lagrangian surfaces: +\begin{eqnarray} +u^{n+1} &=& u^n + \cdots + \nu_D \frac{\delta_x \nabla^{2N} D}{\Delta x} \\ +v^{n+1} &=& v^n + \cdots + \nu_D \frac{\delta_y \nabla^{2N} D}{\Delta y} +\end{eqnarray} +where $N$ (equal to the namelist parameter \texttt{nord}) is 1 for fourth-order and 2 for sixth-order damping. The nondimensional damping coefficient is given as +\begin{equation} +\nu_D = \left (d_4 \Delta A_{\min} \right)^{N+1} +\end{equation} +in which $d_4$ is the parameter \texttt{d4\_bg} in the namelist, and $\Delta A_{\min}$ is the \textit{global} minimum grid-cell area. It is recommended that this parameter be set to a value between 0.1 and 0.16, with instability likely for higher or lower values. Note that divergence damping is necessary as there is no implicit damping on the divergence in \fv. An optional second-order $\nabla^2$ damping, in addition the higher-order divergence damping, can be applied as well; in this case the added damping is of the form $\nu_{2D} \frac{\delta_x D}{\Delta x}$, where $\nu_{2D} = d_2 \Delta A_{\min}$. Typically, the coefficient for $d_2$ should be much smaller---by at least an order of magnitude---than the higher-order coefficient, if it is used at all, since the second-order damping is only weakly scale-selective and will significantly diffuse even resolved-scale features. + +The divergence damping can also be modified to add an approximate Smagorinsky-type damping, in which second-order divergence damping can be added to the flow dependent on the amount of stretching and dilation in the flow. In this case, the $d_2$ in the expression for $\nu_{2D}$ is replaced by $d_S \Delta t \sqrt{D^2 + \zeta^2}$, where $d_S$ is the Smagorinsky coefficient (typically set to 0.2 if used) and $\zeta$ is the relative vorticity interpolated to cell corners so as to be co-located with the divergence. This form of the damping coefficient is more physical than the artificial damping discussed in the rest of this chapter, and will typically be very weak except in regions of very strong flow deformation. + +Divergence and flux damping (described in the next section) are both applied entirely within Lagrangian surfaces; there is no explicit diffusion applied across the surfaces. However, in regions of vertical motion the Lagrangian surfaces are distorted in the vertical as they follow the flow upward or downward. The amount of the distortion depends on the along-surface gradient of the vertical velocity; so where the distortion is largest is where there is the strongest horizontal shearing of the vertical velocity, which is also where $\nabla^{2n}$ of the scalar fields should be the largest. + +\section{Hyperdiffusion (flux, or ``vorticity'') damping} + +Traditionally in \fv computational noise is controlled through two means: the explicit divergence damping, and the implicit, nonlinear diffusion from the monotonicity constraint used in computing the fluxes. However, the implicit diffusion may be too heavily damping of marginally-resolved flow features, and for high-resolution applications it may be beneficial to use a non-monotonic scheme and then add a user-controllable hyperdiffusion instead. This added hyperdiffusion need not be as strong as the divergence damping, since the non-monotonic advection schemes are still weakly diffusive (while no implicit diffusion is applied to the divergence), and often the hyperdiffusion coefficient $d_f$ (\texttt{vtdm4}) should be much less than the divergence damping coefficient $d_4$. + +In \fv the hyperdiffusion is primarily meant to diffuse the kinetic energy of the rotational component of the flow, similarly to how the divergence damping dissipates the kinetic energy in the divergence component of the flow. (For this reason, the hyperdiffusion is sometimes called ``vorticity'' damping.) The diffusion is applied to the vorticity \textit{flux}, allowing application of diffusion to only the rotational component fo the flow without needing to explicitly compute the rotational component.To maintain consistent advection of the other prognostic variables---$w$, $\theta_v$, and $\delta p^*$---the fluxes for these quantities are diffused as well, so that the potential vorticity and updraft helicity are still consistently advected as if they were scalars. (There is no way to add diffusion to the tracer mass fluxes, since higher-order diffusion cannot ensure monotonicity preservation without performing an additional flux limiting, adding even more implicit diffusion.) + +The hyperdiffusion is equal to the order of the divergence damping, unless eighth-order divergence damping is used, for which the hyperdiffusion remains sixth-order. The diffusion operator itself is second-order, but higher-order diffusion is easily computed by repeatedly applying the diffusion operator, as is done for the divergence damping. + +Vertical vorticity is a cell-integrated quantity on the model grid. The vorticity fluxes $v \Omega/\Delta x$ and $-u \Omega / \Delta y$ are used to update the vector-invariant momentum equations. We can apply damping on the vorticity as well; to maintain consistent advection, the same damping is applied to the mass, heat, and vertical momentum fields, all of which are co-located with the vorticity. This additional damping is beneficial when using a non-monotonic advection scheme, which lacks the implicit diffusion of monotonic advection. + + +Since the diffusion added to the vorticity fluxe is known explicitly, the loss of kinetic energy due to this explicit diffusion can be computed. The lost energy optionally can be added back as heat, after applying a horizontal smoother to the energy density field (so as not to restore the grid-scale noise which the damping was intended to remove). This can greatly improve the dynamical activity on marginally-resolved scales. + +\section{Energy-, momentum-, and mass-conserving $2\Delta z$ filter} + +Local Richardson-number dynamic instabilities can create instabilities, especially in higher-top models, if the vertical turbulence scheme in the physical parameterizations is either disabled or insufficiently-strong to relieve these instabilities. These instabilities can grow large enough to crash the model. To relieve these instabilities, \fv has the option to use a local ($2\Delta z$), vertical mixing to release the instability. This is similar to the Richardson-number based subgrid-scale diffusion formulations of Lilly (1962, Tellus) and of Smagorinsky (1963), although their isotropic formulations have been simplified so as to only act on vertical gradients and perform diffusion in the vertical. This filter is completely local ($2\Delta z$), diagnosing and acting only on adjacent grid cells, and is typically applied only in the stratosphere and above to avoid interference with physical dynamic instabilities in the free troposphere or boundary layer which are more accurately-simulated by a planetary boundary layer scheme or the resolved dynamics. This filter is applied at the same frequency that the physical parameterizations are updated. + +We compute the local Richardson number on cell interfaces. Recall that $k=1$ is the top layer of the domain and the index increases downward: +\begin{equation} +\mathrm{Ri_{k-\frac{1}{2}} } = \frac{g\delta z \:\delta_{z}\theta_v }{(\theta_v^k + \theta_v^{k-1}) ( (\delta_z u)^2 + (\delta_z v)^2) } +\end{equation} +If $\mathrm{Ri} < 1$, then mixing $M$ is performed, scaled by Ri so that complete mixing occurs if $\mathrm{Ri} \le 0:$ +\begin{equation} +M = \max\left ( 1, \left(1 - \mathrm{Ri} \right )^2 \right )\frac{\delta p^{*k} \delta p^{*(k-1)}}{\delta p^{*k} + \delta p^{*(k-1)}} +\end{equation} +The mixing is applied to each variable, including the winds interpolated to the A-grid (necessary for application of the physical paramterization tendencies) on a timescale $\tau$ (namelist parameter \texttt{fv\_sg\_adj}) which should be larger than the physics timestep to avoid suppressing resolved convective motions. The mixing is applied to the momentum ($\delta p^* u_a$, $\delta p^* v_a$), total energy, air mass, and all tracer masses, so that all of these quantities are conserved: +\begin{eqnarray} +\frac{\partial \phi}{\partial t}^k & = & - \frac{M}{\delta p^{*k}} \left ( \phi^k - \phi^{k-1} \right ) \frac{1}{\tau} \\ +\frac{\partial \phi}{\partial t}^{k-1} & = & + \frac{M}{\delta p^{*k}} \left ( \phi^k - \phi^{k-1} \right ) \frac{1}{\tau}, +\end{eqnarray} +where $\phi$ is a generic scalar. Note that since total energy and momentum are both conserved, lost kinetic energy automatically becomes heat. + +This mixing is most useful for removing instabilities caused by vertically-propagating waves near the top of the domain. The namelist variable \texttt{n\_sponge} controls the number of levels at the top of the domain to which the filter is applied. + +\section{Model-top sponge layer and energy-conserving Rayleigh damping} + +Two forms of damping are applied at the top of the domain to absorb vertically-propagating waves nearing the upper boundary. The first is a diffusive sponge layer, which applies second-order damping to the divergence and to the vertical-momentum flux, and optionally also to the vorticity and mass fluxes if the hyperdiffusion is enabled. (This differs from earlier versions of \fv, which instead of adding explicit damping applied first-order upwind advection in the sponge layer, the strength of which is flow-dependent and not user-controllable.) The damping is computed in the same way as described earlier, although typically a very strong value of $d_2$ is used to ensure the vertically-propagating waves are sufficiently damped. The additional $\nabla^2$ sponge-layer damping is applied to the top two layers of the model, with a weaker damping also applied in the third layer if $d_{k2} > 0.05$. Since the model top is at a constant pressure, not constant height, it acts as a flexible lid, and therefore does not reflect as strongly as a rigid lid would. + +The second form of damping is a Rayleigh damping, which damps all three components of the winds to zero with a timescale which depends on the pressure. Given a minimum timescale $\tau_0$ and a cutoff pressure $p_c$ the damping timescale is: +\begin{equation} +\tau \left(p^*\right) = \tau_0 \sin \left ( \frac{\pi}{2} \frac{\log(p_c/p^*) }{\log(p_c/p_T)} \right )^2 . +\end{equation} +The strength of the applied damping is then determined by the magnitude of the cell-mean 3D vector wind $U_{3D}$, including the vertical velocity, divided by a scaling velocity $U_0$. The damping is only applied if the horizontal wind speed exceeds a latitude-dependent threshold (currently $25\cos \theta$) or if the vertical velocity is larger than a given threshold. The damping is then applied, at the beginning of each large (physics) time step and before the Lagrangian dynamics is first called, by: +\begin{equation} +u \leftarrow u \left ( 1 + \tau U_{3D}/U_0 \right )^{-1}. +\end{equation} +The dissipated kinetic energy can then be restored as heat: +\begin{equation} +T \leftarrow T + \frac{1}{2} U_{3D}* \left ( 1 - \left ( 1 + \tau U_{3D}/U_0 \right )^{-2} \right ) / C_v. +\end{equation} + +\chapter{Physics-dynamics coupling} \label{chap:PDcoupling} + +\section{Staggered wind interpolation} + +The coupling to physical parameterizations and surface models is straightforward; the primary complication is interpolating between cell-centered, orthogonal winds used by most physics packages and the \fv\ staggered non-orthogonal D-grid. The unstaggered orthogonal wind is defined by horizontal components in longitude and latitude; the staggered non-orthogonal D-grid wind is defined by the winds tangential to the grid-cell interfaces by the horizontal covariant components in the cubed-sphere curvilinear components. A two-stage horizontal re-mapping of the wind is used when coupuling the physics packages to the dynamics. +The D-grid winds are first transformed to locally orthogonal and unstaggered wind components at cell centers, as input to the physics. After the physics returns its tendencies, the wind tendencies ($du/dt$, $dv/dt$) are then remapped (using high-order algorithm) back to the native grid for updating the prognostic winds. This procedure satisfies the ``no data no harm'' principle --- that the interpolation/remapping procedure creates no tendency on its own if there are no external sources from physics or data assimilation. + +\section{Condensate loading and mass conservation} + +The mass $\delta m$, and thereby also $\delta p^*$, in \fv\ is the total mass of both the dry air and of the water categories, including the vapor and condensate phases; the precise number $N$ of water species is dependent upon the microphysics scheme used, or may be zero. This incorporates the effect of condensate loading into the air mass without a special parameterization for loading. The dry weight (per unit area) can be given as: +\begin{equation} +g \delta m_d = \delta p^* \left ( 1 - \sum_{m=1}^N q_m \right ) = \left ( \delta p^* - \sum_{m=1}^N Q_m \right ). +\end{equation} +where $Q_m = \delta p^* q_m$ is the tracer mass. Dry mass should be conserved by the physical parameterizations; here we will assume this to be the case, so $\delta m_d$ should be a constant in each grid cell during the physical tendency updates. The condition for dry mass conservation is then given by +\begin{equation} \label{eq:drymasscons} +\delta p^{*(n+1)} = \delta p^{*n} + \delta \tau \sum_{m=1}^N \frac{dQ_m}{dt} = \delta p^{*n} \Delta M. +\end{equation} +where $\Delta M = 1 + \delta \tau \sum_{m=1}^N \frac{dq_i}{dt}$. Physics packages usually return the rate of change in tracer mass $dQ_m/dt$, and so is independent of whether the solver uses total air mass or just dry air mass (as is done in many weather models). The tracer update is then done by: +\begin{equation} +Q^{n+1}_m = Q^n_m + \delta \tau \frac{dQ_m}{dt} +\end{equation} +or, using \eqref{eq:drymasscons} +\begin{align} +q^{n+1}_m &= \left( Q^n_m + \delta \tau \frac{dq_m}{dt} \delta p^{*n} \right) / \left( \delta p^{*(n+1)} \right) \\ +&= \left( Q^n_m + \delta \tau \frac{dq_m}{dt} \delta p^{*n} \right) / \left( \delta p^{*n} \Delta M \right). +\end{align} + +The full mass-conserving update algorithm is then: +\begin{align} +q_m^* &= q_m^{n} + \delta \tau \frac{dq_m}{dt} \\ +\Delta M &= 1 + \delta \tau \sum_{m=1}^N \frac{dq_m}{dt} \\ +\delta p^{n+1} &= \delta p^{n} \Delta M \\ +q_m^{n+1} &= q_m^{*} / \Delta M \label{eq:adjust} +\end{align} +Note that often the mass of non-water species, such as ozone or aerosols, are considered so small that they are not included in $\delta m$; however, since their mixing ratio is still the quotient of the tracer mass and the total air mass, if the effects of water species are included in the total air mass their mixing ratios must still be adjusted by \eqref{eq:adjust}. + + +\chapter{Grid refinement techniques} + +There is a need for increasingly high-resolution numerical models for weather and climate simulation, but also an increasing need for coupling the newly-resolved scales to the large- and global-scale circulations, for which limited-area models are only of limited use. However, uniformly-high resolution global models are not always practical on present-day computers. The solution to this problem is to locally refine a global grid, allowing for enhanced resolution over the area of interest while also representing the global grid. \fv\ has two variable-resolution methods: a simple Schmidt transformation for grid stretching, and two-way regional-to-global nesting. These methods can be combined for maximum flexibility. + +\fv\ can also be configured as a doubly-periodic solver, in which the cubed-sphere is replaced by a Cartesian-coordinate doubly-periodic horizontal grid; otherwise the solver is unchanged. This can be useful for idealized simulations at a variety of resolutions, including very high horizontal resolutions useful for studying explicit convection. + +\section{Grid stretching} + +Here we follow the development of HLT16. A relatively simple variable-resolution grid can be created by taking the original cubed-sphere grid and applying the transformation of F.~Schmidt (\textit{Beitr. Atmos. Phys.}, 1977) to ``pull'' grid intersections towards a ``target'' point, corresponding to the center point of the high-resolution region. This is done in two steps: the grid is distorted towards the south pole to get the desired degree of refinement, and then the south pole is rotated to the target point using a solid-body rotation. Distorting to the south pole means that the longitudes of the points are not changed, only the latitudes, greatly simplifying the transformation. + +The transformation of the latitude $\theta$ to $\vartheta$ is given by: +\begin{equation} +\sin \vartheta = \frac{D + \sin \theta}{1 + D\sin \theta} +\end{equation} +where the distortion is a function of the stretching factor $c$, which can be any positive number: +\begin{equation} +D = \frac{1-c^2}{1+c^2}. +\end{equation} +Using $c = 1$ causes no stretching. Note that other forms for the transformation could also be used without making any other changes to the solver. + +Although the grid has been deformed, the solver still uses the assumption that the grid cells are bounded by great-circle arcs, which are not strictly identical to a Schmidt transformation of the cubed-sphere arcs of the unstretched grid. + +\section{Grid nesting} + +Using grid nesting can greatly increase the flexibility of grid refinement in the model, at the cost of greater complexity in the solver. The major strength of grid nesting is its ability to use independent configurations on each grid, including different time steps and physical parameterizations, most appropriate for that particular grid. The ability to use a longer time step on the coarse grid than on the nested grid can greatly improve the efficiency of a nested-grid model; and choosing parameterizations independently allows values appropriate for each resolution without needing compromise or ``scale-aware'' parameterizations. + +Here we follow the development of HL13, with additional updates necessary for the nonhydrostatic solver. +Implementing two-way grid nesting involves two processes: interpolating the global grid variables to create boundary conditions for the nested-grid, and then updating the coarse-grid solution with nested-grid data in the region they overlap. The goal is to do so in as efficient of a manner consistent with the finite-volume methodology. A major feature of \fv's nesting is to use \textit{concurrent} nesting, in which the nested and coarse grids run simultaneously, akin to how coupled models run their atmosphere and ocean components at the same time on different sets of processors. This can greatly reduce the amount of load imbalance between the different processors. + +The entire nesting cycle is as follows, starting at the beginning of call to the solver: +\begin{itemize} +\item For each \texttt{p\_split} step: +\begin{itemize} +\item Call solver +\item Fetch boundary condition data from coarse grid +\item In Lagrangian dynamics, update boundary conditions at each $\Delta t$ by extrapolating from two earlier coarse-grid states. +\item Perform tracer transport and vertical remapping +\item Perform two-way update +\end{itemize} +\item Call physics +\end{itemize} +Note that we do not do a compile cycle every coarse-grid time step, unlike many regional nested-grid models. The cycling can be carried out multiple times per physics time step, if more frequent updates of the boundary conditions and of the two-way communication are considered necessary. There is also an option to perform the last two-way update after the physics, instead of before, which changes how the physical parameterizations interact with the nested-grid solution passed to the coarse grid. Performing the update before calling the physics has been found to yield better results in real-data forecasts. + +Currently, nested grids in \fv\ are constrained to be a proper refinement of a subset of coarse-grid cells; that is, each coarse-grid cell in the nested-grid region is subdivided into $N\times N$ nested-grid cells. This greatly simplifies the nested-grid boundary condition interpolation and the two-way updating. Nested grids are also static and constrained to lie within one coarse-grid face. However, the algorithm does not require an aligned, static grid in one cube face, and any of these conditions may be relaxed in the future. + +The nested-grid boundary conditions are implemented in a simple way. Coarse-grid data is interpolated from the coarse grid into the halo of the nested grid, thereby providing the nested-grid boundary conditions. Linear interpolation, although it is simple and and is not conserving, does have the advantage of not introducing new extrema in the interpolated field. The boundary conditions for staggered variables are interpolated directly from the staggered coarse grids. Boundary conditions are needed for each prognostic variable, including the tracers; also, boundary conditions are needed for the C-grid winds, available at each half-time step, and for the divergence when using fourth- or higher-order divergence damping. + +Finally, boundary conditions for the layer-interface nonhydrostatic pressure anomalies are also needed to evaluate the pressure-gradient force. Instead of interpolating these interface values from the coarse grid, they are instead diagnosed and interpolated from the other boundary condition variables using the same methods as the semi-implicit solver. + +Most nested-grid models perform time-interpolation between two coarse-grid states on each time step, but since the grids are integrated concurrently in \fv, interpolation is not possible. Instead, we can extrapolate between two earlier coarse-grid states. If interpolated coarse-grid variables are available at times $t$ and $t - \Delta \tau$, where $\Delta \tau = N\Delta t$, then the extrapolation for a given variable $\phi$ at time $t+n\delta t$ ($n = 1, \ldots, N $) is given by: +\begin{equation} + \phi^{t+n\delta t} = \left ( 1 + \frac{n}{N} \right )\phi^{t} - \frac{n}{N}\phi^{t-\Delta \tau}. +\end{equation} +The extrapolation is constrained for positive-definite scalars so that the value of the boundary condition at $t+\Delta \tau$ is non-negative, which is done by the substitution $\phi^{t-\Delta \tau} \rightarrow \min \left ( \phi^{t-\Delta \tau}, \; 2\phi^{t}\right )$. + +Two-way updates from the nested to the coarse grid are performed consistent with the finite-volume numerics. Scalars are updated to the coarse grid by performing an average of nested-grid cells, consistent with the values being cell-averages. The staggered horizontal winds are updated by averaging the winds on the faces of nested-grid cells abutting the coarse-grid cell being updated, so that the update preserves the average of the vorticity on the nested-grid cells. +% \redtext{FIGURE} + In \fv\ only the three wind components and the temperature is updated to the coarse grid; the air and tracer masses are not updated, trivially conserving their masses on the nested grid, and reducing the amount of noise created through overspecification of the solution on the coarse grid. Since the air mass determines the vertical coordinate, which will differ between the two grids, the averaged nested-grid data is remapped onto the coarse-grid's vertical coordinate. + + +\appendix + +\chapter{Namelist Guide} + +\newcommand{\true}{\texttt{.true.}} +\newcommand{\false}{\texttt{.false.}} + + +%\redtext{Ideally documentation of each option could be made inside the code, where the namelists are defined, and then Doxygen or something could automatically create this chapter.} + + +%\redtext{Needs update for new version of core. See Rusty's Email on 10 March. Also include section for blocking and other fvGFS-related options?} + + +\section{Entries in fv\_core\_nml} + + +\subsection{Required options:} + +\begin{description} +\item[layout] Integer(2): Processor layout on each tile. The number of PEs assigned to a domain must equal layout(1)*layout(2)*ntiles. Must be set. + + +\item[npx] Integer: Number of grid \textit{corners} in the x-direction on one tile of the domain; so one more than the number of grid cells across a tile. On the cubed sphere this is \textit{one} \textit{more} \textit{than} the number of cells across a cube face. Must be set. + + +\item[npy] Integer: Number of grid \textit{corners} in the y-direction on one tile of the domain. This value should be identical to npx on a cubed-sphere grid; doubly periodic or nested grids do not have this restriction. Must be set. + + +\item[npz] Integer: Number of vertical levels. Each choice of npz comes with a pre-defined set of hybrid sigma-pressure levels and model top +(see fv\_eta.F90). Must be set. + + +\item[ntiles] Integer: Number of tiles on the domain. For the cubed sphere, this should be +6, one tile for each face of the cubed sphere; normally for most other domains +(including nested grids) this should be set to 1. Must be set. + +\end{description} + + +\subsection{Initialization options:} + +\begin{description} + +\item[add\_noise] Real: amplitude of random thermal noise (in K) to add upon startup. Useful for perturbing initial conditions. +-1 by default; disabled if 0 or negative. + + +\item[adjust\_dry\_mass] Logical: whether to adjust the global dry-air mass to the value set by dry\_mass. This is only done in an initialization step, particularly when using an initial condition from an external dataset, interpolated from another resolution +(either horizontal or vertical), or when changing the topography, so that the global mass of the atmosphere matches some estimate of observed value. False by default. It is recommended to only set this to \true when initializing the model. + + +\item[breed\_vortex\_inline] Logical: whether to bogus tropical cyclones into the model, which are specified by an external file. Options are set in fv\_nwp\_nudge\_nml. False by default. + + +\item[dry\_mass] Real: if adjust\_dry\_mass is \true , sets the global dry air mass, measured in the globally-averaged surface pressure (Pascals) by adding or removing mass from the lowest layer of the atmosphere as needed. +98290. (Pa) by default. + + +\item[external\_ic] Logical: Whether to initialize the models state using the data in an externally specified file, given in res\_latlon\_dynamics. By default this file is assumed to be a legacy lat-lon FV core restart file; set either ncep\_ic or fv\_diag\_ic to \true to override this behavior. \false by default. Note that external\_ic += \true will cause the model to re-initialize the dynamical fields from the input dataset regardless of whether warm\_start is set. + +\item[full\_zs\_filter] Logical: whether to apply the on-line topography filter during initialization. Only active if get\_nggps\_ic = \true . This is so topography filtering can be performed on the initial conditions output by the pre-processing tools, which currently do not support topography filtering for some configurations (such as the nested grid); this also allows the user to easily test changes to the topography filtering on the simulation. Note that for all other initialization methods (if external\_ic = \true ) the on-line topography filter will be applied automatically during the initialization of the topography. \false by default. + +\item[mountain] Logical: takes topography into account when initializing the model. Set this to true to apply the terrain filter +(if n\_zs\_filter = 2 or 4) upon startup; also set to True when cold starting so that the topography can be initialized. Only set this to false if you wish to cold-start without any topography; this value is ignored for the aquaplanet test\_case += 14. True by default. It is highly recommended to not alter this value unless you know what you are doing. + + +\item[na\_init] Integer: Number of forward-backward dynamics steps used to initialize adiabatic solver. This is useful for spinning up the nonhydrostatic state from the hydrostatic GFS analyses. +0 by default. Recommended to set this to a non-zero value (1 or 2 is typically sufficient) when initializing from GFS or ECMWF analyses. + + +\item[ncep\_ic] Logical: If external\_ic =\true , this variable says whether the file in res\_latlon\_dynamics is an NCEP analysis or reanalysis file. This option zeros out all tracer fields except specific humidity.\false by default. + + +\item[nggps\_ic] Logical: If external\_ic =\true , reads initial conditions from horizontally-interpolated output from chgres. False by default. Additional options are available through external\_ic\_nml. + +\item[ecmwf\_ic] Logical: If external\_ic =\true , reads initial conditions from ECMWF analyses. %\redtext{More?} +\false by default. + +\item[external\_eta] Logical: If \true , reads the interface coefficients $a_k$ and $b_k$ from either the restart file (if restarting) or from the external initial condition file (if nggps\_ic or ecwmf\_ic are \true ). This overrides the hard-coded levels in fv\_eta. \false by default. + +\item[nord\_zs\_filter] Integer: order of the topography filter applied to n\_zs\_filter. Set to +2 to get a second-order filter, or 4 to get a fourth-order filter; other values do no filtering. +0 by default. This should not be set to a non-zero value on multiple successive simulations; the filter is applied every time the model restarts. This option is useful for testing the terrain filter, and should not be used for regular runs. + + +\item[npz\_rst] Integer: If using a restart file with a different number of vertical levels, set npz\_rst to be the number of levels in your restart file. The model will then remap the restart file data to the vertical coordinates specified by npz. +0 by default; if 0 or equal to npz no remapping is done. + + +\item[nudge] Logical: whether to use the nudging towards the state in some externally-supplied file +(such as from reanalysis or another simulation). Further nudging options are set in fv\_nwp\_nudge\_nml. False by default. + +\item[nudge\_dz] Logical: during the adiabatic initialization (na\_init > 0), if set to \true delz is nudged back to the value specified in the initial conditions, instead of nudging the temperature back to the initial value. Nudging delz is simpler (faster), doesn't require consideration of the virtual temperature effect, and may be more stable. \false by default. + +\item[nudge\_ic] Logical: same as nudge, but works in adiabatic solo\_core simulations to nudge the field to a single external analysis file. False by default. + +\item[nudge\_qv] Logical: during the adiabatic initialization (na\_init > 0), if set to \true , the water vapor profile is nudged to an analytic fit to the HALOE climatology. This is to improve the water vapor concentrations in GFS initial conditions, especially in the stratosphere, where values can be several times higher than observed. This nudging is unnecessary for other ICs, especially the ECMWF initial conditions. \false by default. + +\item[n\_zs\_filter] Integer: number of times to apply a diffusive filter to the topography upon startup, if mountain is True and the model is not being cold-started. This is applied every time the model is warm-started, so if you want to smooth the topography make sure this is set to +0 after the first simulation. 0 by default. If initializing the model from cold-start the topography is already being filtered by an amount appropriate for the model resolution. + + +\item[res\_latlon\_dynamics] character(len=128) If external\_ic +=\true gives the filename of the input IC file. INPUT/fv\_rst.res.nc by default. + + +\item[res\_latlon\_tracers] character(len=128) If external\_ic +=\true and both ncep\_ic and fv\_diag\_ic are\false , this variable gives the filename of the initial conditions for the tracers, assumed to be a legacy lat-lon FV core restart file. INPUT/atmos\_tracers.res.nc by default. + + +\item[warm\_start] Logical; whether to start from restart files, instead of cold-starting the model. True by default; if this is set to true and restart files cannot be found the model will stop. + + +\end{description} + +\subsection{I/O and diagnostic options:} + +\begin{description} + +\item[agrid\_vel\_rst] Logical: whether to write the unstaggered latitude-longitude winds ($u_a$ and $v_a$) to the restart files. This is useful for data assimilation cycling systems which do not handle staggered winds. \false by default. + +\item[check\_negative] Logical: whether to print the most negative global value of microphysical tracers. + + +\item[fv\_debug] Logical: whether to turn on additional diagnostics in fv\_dynamics. \false by default. + + +\item[fv\_land] Logical: whether to create terrain deviation and land fraction for output to mg\_drag restart files, for use in mg\_drag and in the land model. \false by default; \true is recommended when, and only when, initializing the model, since the mg\_drag files created provide a much more accurate terrain representation for the mountain gravity wave drag parameterization and for the land surface roughness than either computes internally. This has no effect on the representation of the terrain in the dynamics. + + +\item[io\_layout] Integer(2): Layout of output files on each tile. +1,1 by default, which combines all restart and history files on a tile into one file. For +0,0, every process writes out its own restart and history files. If not equal to +1,1, you will have to use mppnccombine to combine these output files prior to post-processing, or if you want to change the number of PEs. Both entries must divide the respective value in layout. + + +\item[nf\_omega] Integer: number of times to apply second-order smoothing to the diagnosed omega. When +0 the filter is disabled. 1 by default. + + +\item[print\_freq] Integer: number of hours between print out of max/min and air/tracer mass diagnostics to standard output. +0 by default, which never prints out any output; set to -1 to see output after every dt\_atmos. Computing these diagnostics requires some computational overhead. + + +\item[range\_warn] Logical: checks whether the values of the prognostic variables are within a +reasonable range at the end of a dynamics time step, and prints a warning if not. False by default; adds computational overhead, so we only recommend using this when debugging. + +\item[write\_3d\_diags] Logical: whether to write out three-dimensional dynamical diagnostic fields (those defined in fv\_diagnostics.F90). This is useful for runs with multiple grids if you only want very large 3D diagnostics written out for (say) a nested grid, and not for the global grid. False by default. + +\end{description} + +\subsection{Options controlling tracers and interactions with physics} + +\begin{description} + +\item[adiabatic] Logical: whether to skip any physics. If true, the physics is not called at all and there is no virtual temperature effect. False by default; this option has no effect if not running solo\_core. + + +\item[do\_Held\_Suarez] Logical: whether to use Held-Suarez forcing. Requires adiabatic to be false. False by default; this option has no effect if not running solo\_core. + +\item[do\_uni\_zfull] Logical: whether to compute z\_full (the height of each model layer, as opposed to z\_half, the height of each model interface) as the midpoint of the layer, as is done for the nonhydrostatic solver, instead of the height of the location where $p = \bar{p}$ the mean pressure in the layer. This option is not available for fvGFS or the solo\_core. \false by default. + +\item[dnats] Integer: The number of tracers which are not to be advected by the dynamical core, but still passed into the dynamical core; the last dnats+pnats tracers in field\_table are not advected. +0 by default. + + +\item[dwind\_2d] Logical: whether to use a simpler \& faster algorithm for interpolating the A-grid +(cell-centered) wind tendencies computed from the physics to the D-grid. Typically, the A-grid wind tendencies are first converted in +3D cartesian coordinates and then interpolated before converting back to +2D local coordinates. When this option enabled, a much simpler but less accurate +2D interpolation is used. False by default. + + +\item[fill] Logical: Fills in negative tracer values by taking positive tracers from the cells above and below. This option is useful when the physical parameterizations produced negatives. False by default. + + +\item[inline\_q] Logical: whether to compute tracer transport in-line with the rest of the dynamics instead of sub-cycling, so that tracer transport is done at the same time and on the same time step as is \textit{p} and potential temperature. False by default; if true, q\_split and z\_tracer are ignored. + + +\item[ncnst] Integer: Number of tracer species advected by fv\_tracer in the dynamical core. Typically this is set automatically by reading in values from field\_table, but ncnst can be set to a smaller value so only the first ncnst tracers listed in field\_table are not advected. +0 by default, which will use the value from field\_table. + + +\item[nwat] Integer: Number of water species to be included in condensate and water vapor loading. The masses of the first nwat tracer species will be added to the dry air mass, so that \textit{p} is the mass of dry air, water vapor, and the included condensate species. The value used depends on the microphysics in the physics package you are using. For GFS physics with only a single condensate species, set to 2. For schemes with prognostic cloud water and cloud ice, such as GFDL AM2/AM3/AM4 Rotsteyn-Klein or Morrison-Gettlean microphysics, set to 3. For warm-rain (Kessler) microphysics set to 4 (with an inactive ice tracer), which only handles three species but uses 4 to avoid interference with the R-K physics. For schemes such as WSM5 or Ferrier that have prognostic rain and snow but not hail, set to 5 (not yet implemented). For six-category schemes that also have prognostic hail or graupel, such as the GFDL, Thompson, or WSM6 microphysics, set to 6. A value of 0 turns off condensate loading. 3 by default. + + +\item[phys\_hydrostatic] Logical: Option to enable hydrostatic application of heating from the physics in a nonhydrostatic simulation: heating is applied in hydrostatic balance, causing the entire atmospheric column to expand instantaneously. If false, heating from the physics is applied simply as a temperature tendency. True by default; ignored if hydrostatic +=\true + + +\item[pnats] Integer: The number of tracers not to advect by the dynamical core. Unlike dnats, these tracers are not seen by the dynamical core. The last pnats entries in field\_table are not advected. +0 by default. + + +\item[tau\_h2o] Real: time-scale (days) for simple methane chemistry to act as a source of water in the stratosphere. Can be useful if your stratosphere dries out too quickly; consider a value between +60 and 120 days if this is the case. 0. by default, which disables the methane chemistry. Values less than zero apply the chemistry above +100{\nobreakspace}mb; else applied above 30{\nobreakspace}mb. Requires adiabatic to be false. + + +\item[use\_hydro\_pressure] Logical: whether to compute hydrostatic pressure for input to the physics. Currently only enabled for the fvGFS model. Ignored in hydrostatic simulations. False by default. + + +\item[z\_tracer] Logical: whether to transport sub-cycled tracers layer-by-layer, each with its own computed sub-cycling time step +(if q\_split = 0). This may improve efficiency for very large numbers of tracers. False by default; currently not implemented. + + +\end{description} + +\subsection{Timestep options} + +\begin{description} + +\item[k\_split] Integer: number of vertical remappings per dt\_atmos +(physics time step). 1 by default. + + +\item[n\_split] Integer: number of small dynamics (acoustic) time steps between vertical remapping. +0 by default, in which case the model produces a good first guess by examining the resolution, dt\_atmos, and k\_split. + + +\item[umax] Real: for the doubly-periodic grid (grid\_type = 4) an estimate of the maximum wave speed +(m/s), used to determine the value of n\_split when n\_split = 0. +350 by default. + + +\item[q\_split] Integer: number of time steps for sub-cycled tracer advection. +0 by default (recommended), in which case the model determines the number of time steps from the global maximum wind speed at each call to the tracer advection. + + +\end{description} + +\subsection{Grid options} + +\begin{description} + +\item[deglat] Real: Latitude (in degrees) used to compute the uniform f-plane Coriolis parameter for doubly-periodic simulations +(grid\_type = 4). 15. by default. + + +\item[do\_schmidt] Logical: Whether to enable grid stretching and rotation using stretch\_fac, target\_lat, and target\_lon. \false by default. + + +\item[dx\_const] Real: on a doubly-periodic grid (grid\_type += 4) specifies the (uniform) grid-cell-width in the x-direction, in meters. +1000 by default. + + +\item[dy\_const] Real: on a doubly-periodic grid (grid\_type += 4) specifies the (uniform) grid-cell-width in the y-direction, in meters. +1000 by default. + + +\item[grid\_type] Integer: which type of grid to use. If 0, the equidistant gnomonic cubed-sphere will be used. If +4, a doubly-periodic f-plane cartesian grid will be used. If -1, the grid is read from INPUT/grid\_spec.nc. Values +2, 3, 5, 6, and 7 are not supported and will likely not run. 0 by default. + + +\item[hybrid\_z] Logical: whether to use a hybrid-height coordinate, instead of the usual sigma-p coordinate. False by default. +(Not currently maintained.) + + +\item[make\_hybrid\_z] Logical: Converts the vertical coordinate to a hybrid-height coordinate, instead of the usual sigma-p coordinate. Requires hybrid\_z += True. False by default. + + +\item[p\_ref] Real: surface pressure used to construct a horizontally-uniform reference vertical pressure profile, used in some simple physics packages in the solo\_core and in the Rayleigh damping. \textit{This} \textit{should} \textit{not} \textit{be} \textit{confused} \textit{with} \textit{the} \textit{actual}\textit{,} \textit{horizontally}\textit{-}\textit{varying} \textit{pressure} \textit{levels} \textit{used} \textit{for} \textit{all} \textit{other} \textit{dynamical} \textit{calculations}\textit{.} +1.e5 by default. \textit{Changing} \textit{this} \textit{value} \textit{is} \textit{strongly} \textit{discouraged}\textit{.} + + +\item[shift\_fac] Real: westward zonal rotation (or shift) of cubed-sphere grid from its +natural orientation with cube face centers at 0, 90, 180, and 270 degrees longitude. The shift, in degrees, is +180/shift\_fac. This shift does not move the poles. By default this is set to +18, shifting the grid westward 180/18=10 degrees, so that the edges of the cube do not run through the mountains of Japan; all +standard CM2.x, AM3, CM3, and HiRAM simulations use this orientation of the grid. Requires do\_schmidt +=\false + + +\item[stretch\_fac] Real: stretching factor for the Schmidt transformation. This is the factor by which tile +6 of the cubed sphere will be shrunk, with the grid size shrinking accordingly. +1 by default, which performs no grid stretching. Requires do\_schmidt +=\true . The model will crash if stretch\_fac is set to zero. Values of up to +40 have been found useful and stable for short-term cloud-scale integrations. + + +\item[target\_lat] Real: latitude (in degrees) to which the center of tile +6 will be rotated; if stretching is done with stretch\_fac the center of the high-resolution part of the grid will be at this latitude. +-90 by default, which does no grid rotation (the Schmidt transformation rotates the south pole to the appropriate target). Requires do\_schmidt +=\true . + + +\item[target\_lon] Real: longitude to which the center of tile +6 will be rotated. 0 by default. Requires do\_schmidt =\true . + + +\item[nested] Logical: whether this is a nested grid. False by default. + + +\item[twowaynest] Logical: whether to use two-way nesting, the process by which the nested-grid solution can feed back onto the coarse-grid solution. False by default. + + +\item[parent\_grid\_num] Integer: Number of the parent to this nested grid. The coarsest grid in a simulation is numbered +1; further nested grids are numbered sequentially. Required to be a positive value if nested += True. Unless you are nesting inside of nested grids or running multiple +(coarse) grids that themselves do not interact, this should be set to +1. -1 by default, indicating that this grid does not have a parent grid. + + +\item[parent\_tile] Integer: number of the tile (ie. face) in which this nested grid is found in its parent. Required to be a positive value if nested += true. If the parent grid is not a cubed sphere, or itself is a nested grid, this should be set to +1. If the parent grid has been rotated (using do\_schmidt) with the intent of centering the nested grid at target\_lat and target\_lon, then parent\_tile should be set to +6. 1 by default. + + +\item[refinement] Integer: refinement ratio of the nested grid. This is the number of times that each coarse-grid cell face will be divided into smaller segments on the nested grid. Required to be a positive integer if nested += true. Nested grids are aligned with the coarse grid, so non-integer refinements are not permitted. +3 by default. + + +\item[nestupdate] Integer: type of nested-grid update to use; details are given in model/fv\_nesting.F90. +0 by default. + +\end{description} + +\subsection{Solver options} + +\begin{description} + +\item[a2b\_ord] Integer: order of interpolation used by the pressure gradient force to interpolate cell-centered +(A-grid) values to the grid corners. 4 by default (recommended), which uses fourth-order interpolation; otherwise second-order interpolation is used. + + +\item[beta] Real: Parameter specifying fraction of time-off-centering for backwards evaluation of the pressure gradient force. +0.0 by default, which produces a fully backwards evaluationthe pressure gradient force is entirely evaluated using the updated +(time \textit{n}+1) dynamical fields. A value of 0.5 will equally weight the PGF determined at times \textit{n} and \textit{n}+1, but may not be stable; values larger than +0.45 are not recommended. A value of 0.4 is recommended for most hydrostatic simulations, which allows an improved representation of inertia-gravity waves in the tropics. In non-hydrostatic simulations using the semi-implicit solver +(a\_imp \texttt{>} 0.5) the values of a\_imp and beta should add to 1, so that the time-centering is consistent between the PGF and the nonhydrostatic solver. Proper range is +0 to 0.45. + + +\item[c2l\_ord] Integer: order of interpolation from the solvers native D-grid winds to latitude-longitude A-grid winds, which are used as input to the physics routines and for writing to history files. +4 by default (recommended); fourth-order interpolation is used unless c2l\_ord += 2. + + +\item[consv\_am] Logical: whether to enable Angular momentum fixer. False by default. + + +\item[consv\_te] Real: fraction of total energy lost during the adiabatic integration between calls of the physics, to be added back globally as heat; essentially the strength of the +energy fixer in the physics. Note that this is a global energy fixer and cannot add back energy locally. The default algorithm increments the potential temperature so the pressure gradients are unchanged. 0 by default. Proper range is 0 to 1. +1 will restore the energy completely to its original value before entering the physics; a value of +0.7 \textit{roughly} causes the energy fixer to compensate for the amount of energy changed by the physics in GFDL HiRAM or AM3. + +\item[convert\_ke] Logical: If true, adds energy dissipated through mechanical damping to heat throughout the \textit{entire} depth of the domain; if false +(default) this is only done in the sponge layer at the top of the domain. This option is only enabled if d\_con +\texttt{>} 1.e-5. + + +\item[d\_con] Real: Fraction of kinetic energy lost to explicit damping to be converted to heat. Acts as a dissipative heating mechanism in the dynamical core. 0. by default. Proper range is 0 to 1. Note that this is a local, physically correct, energy fixer. + +\item[delt\_max] Real: maximum allowed magnitude of the dissipative heating rate, K s$^{-1}$; larger magnitudes are clipped to this amount. This can help avoid instability that can occur due to strong heating when d\_con $> 0$. A value of 0.008 (a rate equivalent to about 800 K/day) is sufficient to stabilize the model at 3-km resolution. Set to 1 by default, which effectively disables this limitation. + +\item[fill\_dp] Logical: like fill except for \textit{p}, the hydrostatic pressure thickness. When the filling occurs a diagnostic message is printed out, which is helpful for diagnosing where the problem may be occurring. Typically if the pressure filling is needed a crash is inevitable, and thus this option is often better for debugging than as a +safety valve. False by default. + + +\item[fv\_sg\_adj] Integer: timescale (in seconds) at which to remove two-delta-z instability when the local +(between two adjacent levels) Richardson number is less than 1. This is achieved by local mixing, which conserves mass, momentum, and total energy. Values of 0 or smaller disable this feature. If n\_sponge $< 0$ then the mixing is applied only to the top n\_sponge layers of the domain. Set to -1 (inactive) by default. Proper range is 0 to 3600. + + +\item[halo\_update\_type] Integer: which scheme to use for halo updates in multiprocessor simulations. If set to +1 non-blocking updates are used, which can improve simulation efficiency on some systems. Otherwise, blocking halo updates are performed. +1 by default. + + +\item[hord\_mt] Integer: horizontal advection scheme for momentum fluxes. A complete list of kord options is given in the table below. +9 by default, which uses the third-order piecewise-parabolic method with the monotonicity constraint of Huynh, which is less diffusive than other constraints. For hydrostatic simulation, 8 (the L04 monotonicity constraint) is recommended; for nonhydrostatic simulation, the completely unlimited (``linear'' or non-monotone) PPM scheme is recommended. If no monotonicity constraint is applied, enabling the flux damping (do\_vort\_damp = \true ) is highly recommended to control grid-scale noise. It is also recommended that hord\_mt, hord\_vt, hord\_tm, and hord\_dp use the same value, to ensure consistent transport of all dynamical fields, unless a positivity constraint on mass advection (hord\_dp) is desired. + +\item[hord\_vt] Integer: horizontal advection scheme for absolute vorticity and for vertical velocity in nonhydrostatic simulations. +9 by default. + + +\item[hord\_tm] Integer: horizontal advection scheme for potential temperature and layer thickness in nonhydrostatic simulations. +9 by default. + + +\item[hord\_dp] Integer: horizontal advection scheme for mass. A positivity constraint may be warranted for hord\_dp but not strictly necessary. +9 by default. + + +\item[hord\_tr] Integer: horizontal advection scheme for tracers. +12 by default. This value can differ from the other hord options since tracers are sub-cycled +(if inline\_q == False) and require positive-definite advection to control the appearance of non-physical negative masses. 8 (fastest) or 10 (least diffusive) are typically recommended. + +\begin{table}[ht] +\begin{tabular}{|c|p{12cm}|} +\hline +% ROW 1 +{\centering hord} & +{\raggedright Horizontal Advection Method}\\ +\hline +% ROW 6 +{\centering 5} & +{\raggedright Fastest unlimited fifth-order scheme with built-in $2\Delta x$ filter; not recommended for hord\_tr. This is also the most accurate and least diffusive FV scheme available within \fv\ if monotonicity preservation is not a high priority. +}\\ +\hline +% ROW 8 +{\centering 6} & +{\raggedright \textit{Developmental} PPM scheme with an intermediate-strength monotonicity constraint. More diffusive than 5. }\\ +\hline +% ROW 9 +{\centering 7} & +{\raggedright 6, applying a $2\Delta x$ filter and a positivity constraint}\\ +\hline +% ROW 10 +{\centering 8} & +{\raggedright PPM with the constraint of Lin 2004}\\ +\hline +% ROW 12 +{\centering 9} & +{\raggedright PPM with the Hunyh constraint}\\ +\hline +% ROW 13 +{\centering 10} & +{\raggedright 9, with a $2\Delta x$ filter, and the Huynh constraint applied only if a certain condition is met; otherwise unlimited}\\ +\hline +\end{tabular} + +\end{table} + + + +\item[kord\_mt] Integer: vertical remapping scheme for the winds. +8 by default; 9 is recommended as the safest option, although 10, and 11 can also be useful. See table below for a complete list of kord options. + + +\item[kord\_tm] Integer: vertical remapping scheme for temperature. If positive (not recommended), then vertical remapping is performed on total energy instead of temperature +(see remap\_t below). -8 by default. + + +\item[kord\_tr] Integer: vertical remapping scheme for tracers. +8 by default. 9 or 11 recommended. It is often recommended to use the same value for kord\_tr as for kord\_tm. + + +\item[kord\_wz] Integer: vertical remapping scheme for vertical velocity in nonhydrostatic simulations. +8 by default; 9 recommended. It is also recommended to use the same value for kord\_wz as for kord\_mt. + +\begin{table}[ht] +\begin{tabular}{|c|p{12cm}|} +\hline +% ROW 1 +{\centering kord } & +{\raggedright Vertical remapping reconstruction method}\\ +\hline +% ROW 2 +{\centering 4} & +{\raggedright Monotone PPM}\\ +\hline +% ROW 2 +{\centering 6} & +{\raggedright PPM}\\ +\hline +% ROW 2 +{\centering 7} & +{\raggedright PPM with Hyunh's second constraint (see L04)}\\ +\hline +% ROW 3 +%{\centering 8} & +%{\raggedright Cubic spline \redtext{Not correct??}}\\ +%\hline +% ROW 4 +{\centering 9} & +{\raggedright Monotonic cubic spline with $2\Delta z$ oscillations removed}\\ +\hline +% ROW 5 +{\centering 10} & +{\raggedright Selectively monotonic cubic spline, where local extrema are retained, with +$2 \Delta z$ oscillations removed}\\ +\hline +% ROW 6 +{\centering 11} & +{\raggedright Non-monotonic (linear) cubic spline with $2 \Delta z$ oscillations removed; if an invalid value for kord is given, this scheme is used}\\ +\hline +% ROW 7 +{\centering 13} & +{\raggedright Monotonic cubic spline with $2 \Delta z$ oscillations removed}\\ +\hline +% ROW 8 +{\centering 16} & +{\raggedright Non-monotonic cubic spline with a strong $2 \Delta z$ filter (similar to hord = 6).}\\ +\hline +\end{tabular} +\end{table} + + +\item[no\_dycore] Logical: disables execution of the dynamical core, only running the initialization, diagnostic, and I/O routines, and any physics that may be enabled. Essentially turns the model into a column physics model. False by default. + + +\item[remap\_t] Logical: whether the vertical remapping is performed on +(virtual) temperature instead of (virtual) potential temperature. Since typically potential temperature increases exponentially from layer to layer near the top boundary, the cubic-spline interpolation in the vertical remapping will have difficulty with the exponential profile. Temperature does not have this problem and will often yield a more accurate result. True by default. + + +\item[reproduce\_sum] Logical: uses an exactly-reproducible global sum operation performed when computing the global energy for consv\_te. This is used because the FMS routine mpp\_sum() is not bit-wise reproducible due to its handling of floating-point arithmetic, and so can return different answers for +(say) different processor layouts. True by default. + + + +\end{description} + +\subsection{Nonhydrostatic options} + +\begin{description} + +\item[a\_imp] Real: Controls behavior of the non-hydrostatic solver. Values +\texttt{>} 0.5 enable the semi-implicit solver, in which the value of a\_imp controls the time-off-centering: use a\_imp += 1.0 for a fully backward time-stepping. For consistency, the sum of beta and a\_imp should be +1 when the semi-implicit solver is used. The semi-implicit algorithm is substantially more efficient except at very high +(km-scale) resolutions with an acoustic time step of a few seconds or less. +0.75 by default. Proper values are 0, or between 0.5 and 1 Only used if hydrostatic +=\false + + +\item[hydrostatic] Logical: whether to use the hydrostatic or nonhydrostatic solver. True by default. + + +\item[make\_nh] Logical: Whether to re-initialize the nonhydrostatic state, by re-computing dz from hydrostatic balance and setting w to +0. False by default. + + +\item[p\_fac] Real: Safety factor for minimum nonhydrostatic pressures, which will be limited so the full pressure is no less than p\_fac times the hydrostatic pressure. This is only of concern in mid-top or high-top models with very low pressures near the model top, and has no effect in most simulations. The pressure limiting activates only when model is in danger of blowup due to unphysical negative total pressures. +0.05 by default. Only used if hydrostatic =\false and the semi-implicit solver is used. Proper range is +0 to 0.25. + +\item[use\_logp] Logical: Enables a variant of the Lin pressure-gradient force algorithm, which uses the logarithm of pressure instead of the Exner function +(as in Lin 1997). This yields more accurate results for regions that are nearly isothermal. Ignored if hydrostatic += true. False by default. + + +\end{description} + +\subsection{Damping options} + +\begin{description} + +\item[d2\_bg] Real: coefficient for background second-order divergence damping. This option remains active even if nord is nonzero. 0.0 by default. Proper range is +0 to 0.02. + + +\item[d2\_bg\_k1] Real: strength of second-order diffusion in the top sponge layer. 0.16 by default. This value, and d2\_bg\_k2, will be changed appropriately in the model +(depending on the height of model top), so the actual damping may be very reduced. See atmos\_cubed\_sphere/model/dyn\_core.F90 for details. Recommended range is 0. to 0.2. Note that since diffusion is converted to heat if d\_con $> 0$ larger amounts of sponge-layer diffusion may be \textit{less} stable. + + +\item[d2\_bg\_k2] Real: strength of second-order diffusion in the second sponge layer from the model top. 0.02 by default. This value should be lower than d2\_bg\_k1. + + +\item[d4\_bg] Real: Dimensionless coefficient for background higher-order divergence damping. +0.0 by default. If no second-order divergence damping is used, then values between +0.1 and 0.16 are recommended. Requires nord \texttt{>} 0. Note that the scaling for d4\_bg differs from that of d2\_bg; nord +\texttt{>}= 1 and d4\_bg = 0.16 will be less diffusive than nord = 0 and d2\_bg += 0.02. + + +\item[dddmp] Real: Dimensionless coefficient for the second-order Smagorinsky-type divergence damping. +0.0 by default. 0.2 (the Smagorinsky constant) is recommended if ICs are noisy. + + +\item[d\_ext] Real: coefficient for external (barotropic) mode damping. +0.02 by default. Proper range is 0 to 0.02. A value of 0.01 or 0.02 may help improve the models maximum stable time step in low-resolution +(2-degree or poorer) simulations; otherwise a value of 0 is recommended. + + +\item[do\_vort\_damp] Logical: whether to apply flux damping (of strength governed by vtdm4) to the fluxes of vorticity, air mass, and nonhydrostatic vertical velocity (there is no dynamically correct way to add explicit diffusion to the tracer fluxes). The form is the same as is used for the divergence damping, including the same order +(from nord) damping, unless nord = 0, in which case this damping is fourth-order, or if nord = 3, in which case this damping is sixth-order (instead of eighth-order). We recommend enabling this damping when the +linear or non-monotonic horizontal advection schemes are enabled, but is unnecessary and not recommended when using monotonic advection. False by default. + + +\item[n\_sponge] Integer: controls the number of layers at the upper boundary on which the $2\Delta x$ filter is applied. \textit{This does not control the sponge layer.} 0 by default. + + +\item[nord] Integer: order of divergence damping: 0 for second-order; +1 for fourth-order (default); 2 for sixth-order; 3 for eighth-order. Sixth-order may yield a better solution for low resolutions +(one degree or coarser) by virtue of it being more scale-selective and will not damp moderately-well-resolved disturbances as much as does lower-order damping. + + +\item[nord\_tr] Integer: Order of tracer damping; values mean the same as for nord. +0 by default. + + +\item[rf\_cutoff] Real: pressure below which no Rayleigh damping is applied if tau +\texttt{>} 0. + +\item[rf\_fast] Logical: option controlling whether to apply Rayleigh damping (for tau $> 0$) on the dynamic/acoustic timestep rather than on the physics timestep. This can help stabilize the model by applying the damping more weakly more frequently, so the instantaneous amount of damping (and thereby heat added) is reduced. \false by default, which applies the Rayleigh drag every physics timestep. + +\item[tau] Real: time scale (in days) for Rayleigh friction applied to horizontal and vertical winds; lost kinetic energy is converted to heat, except on nested grids. +0.0 by default, which disables damping. Larger values yield less damping. For models with tops at +1{\nobreakspace}mb or lower values between 10 and 30 are useful for preventing overly-strong polar night jets; for higher-top hydrostatic models values between +5 and 15 should be considered; and for non-hydrostatic models values of +10 or less should be considered, with smaller values for higher-resolution. + +\item[vtdm4] Real: coefficient for background other-variable damping. The value of vtdm4 should be less than that of d4\_bg. A good first guess for vtdm4 is about one-third the value of d4\_bg. +0.0 by default. Requires do\_vort\_damp to be \true .Disabled for values less than 1.e-3. Other-variable damping should not be used if a monotonic horizontal advection scheme is used. + + + +\end{description} + + +\section{Entries in coupler\_nml} + +\begin{description} + + +\item[months, days, hours, minutes, seconds] Integer: length of the model integration in the corresponding units. All are 0 by default, which initializes the model and then immediately writes out the restart files and halts. + +\item[dt\_atmos] Integer: time step for the largest atmosphere model loop, corresponding to the frequency at which the top level routine in the dynamics is called, and the physics timestep. Must be set. + +\item[current\_date] Integer(6): initialization date (in the chosen calendar) for the model, in year, month, day, hour, minute, and second. (0,0,0,0,0,0) by default, a value that is useful for control integrations of coupled models. + +\item[calendar] Character(17): calendar selection; JULIAN is typically recommended, although the other values (THIRTY\_DAY\_MONTHS, NOLEAP, NO\_CALENDAR) have particular uses in idealized models. Must be set. + +\item[force\_date\_from\_namelist] Logical: if \true , will read the initialization date from the namelist variable current\_date, rather than taking the value from a restart file. If the model is being cold-started (such as what is typically but not necessarily done if external\_ic = \true ) then the initialization date must be specified in current\_date, otherwise the model will stop. \false by default. + + +\item[atmos\_nthreads] Integer: number of threads for OpenMP multi-threading. 1 by default. + +\item[use\_hyper\_thread] Logical: indicates that some of the threads in atmos\_nthreads may be hyperthreads. \false by default. + +\item[ncores\_per\_node] Integer: number of processor codes per physical compute node. Used when setting up hyperthreading to determine number of virtual vs. hardware threads. 0 by default. + +\item[debug\_affinity] Logical: if \true prints out a message describing cpu affinity characteristics while initializing OpenMP. \false by default. + +\item[restart\_days, restart\_secs] Integer: frequency at which to write out "intermediate" restart files, which are useful for checkpointing in the middle of a long run, or to be able to diagnose problems during the model integration. Both are 0 by default, in which case intermediate restarts are not written out. + +\end{description} + +\section{Entries in external\_ic\_nml} + + +\begin{description} + +\item[filtered\_terrain] Logical: whether to use the terrain filtered by the preprocessing tools rather than the raw terrain. \true by default. Only active if nggps\_ic = \true or ecmwf\_ic = \true + +\item[levp] Integer: number of levels in the input (remapped) initial conditions. 64 by default. Only active if nggps\_ic = \true + +\item[checker\_tr] Logical: whether to enable the ``checkerboard'' tracer test. \false by default. Only active if nggps\_ic = \true + +\item[nt\_checker] Integer: number of tracers (at the end of the list of tracers defined in field\_table) to initialize with an idealized ``checkerboard'' pattern, with values of either 0 or 1. This is intended to test the monotonicity or positivity constraint in the advection scheme. 0 by default. Only active if nggps\_ic = \true + +\end{description} + +\section{Entries in surf\_map\_nml} + + +\begin{description} + +\item[surf\_file] Character(len=128): File containing topography data. This file must be in NetCDF format. INPUT/topo1min.nc by default. +(Previous versions of the model have used 5 minute USGS data, which is not recommended.) + + +\item[nlon] Integer: Size of the longitude dimension in topography data; not used. + + +\item[nlat] Integer: Size of the latitude dimension in topography data; not used. + + +\item[zero\_ocean] Logical: whether to prevent the smoothing from extending topography out into the ocean. True by default. + + +\item[zs\_filter] Logical: whether to apply smoothing to the topography. True by default. + + + +\end{description} + +\section{Entries in fv\_grid\_nml} + + +\begin{description} + +\item[grid\_name] Character(len=80): Name of the grid either being read in +(if grid\_spec = -1) or being created. This is only used for writing out a binary file in the directory from which the model is run. +Gnomonic by default. + + +\item[grid\_file] Character(len=120): If grid\_type = -1 the name of the grid\_spec file to read in. INPUT/grid\_spec.nc by default; other values will not work. + + +\end{description} + +\section{Entries in test\_case\_nml} + + +\begin{description} + +\item[test\_case] Integer: number of the idealized test case to run. A number of nest cases are defined in tools/test\_cases.F90, of which numbers +19 are intended for the shallow-water model. Requires warm\_start +=\false 11 by default; this creates a resting atmosphere with a very basic thermodynamic profile, with topography. If you wish to initialize an Aquaplanet simulation +(no topography) set to 14. + + +\item[alpha] Real: In certain shallow-water test cases specifies the angle +(in fractions of a rotation, so 0.25 is a 45-degree rotation) through which the basic state is rotated. +0 by default. + + +\end{description} + +\section{Entries in nest\_nml} + +\begin{description} + +\item[ngrids] Integer: number of grids in this simulation. 1 by default. (The variable ntiles has the same effect, but its use is not recommended as it can be confused with the six tiles of the cubed sphere, which in this case form only one grid.) + + +\item[nest\_pes] Integer(100): array carrying number of PEs assigned to each grid, in order. Must be set if ngrids +\texttt{>} 1. + + +\item[p\_split] Integer: number of times to sub-cycle dynamics, performing nested-grid BC interpolation and +(if twowaynest ==\true ) two-way updating at the end of each set of dynamics calls. If p\_split $ > 1$ + the user should decrease k\_split appropriately so the remapping and dynamics time steps remain the same. +1 by default. + + +\end{description} + +\section{Entries in nggps\_diag\_nml} + +\begin{description} + +\item[fdiag] Real(1028): Array listing the diagnostic output times (in hours) for the GFS physics. This can either be a list of times after initialization, or an interval if only the first entry is nonzero. All 0 by default, which will result in no outputs. + +\end{description} + +\section{Entries in atmos\_model\_nml (for fvGFS)} + +\begin{description} + +\item[blocksize] Integer: Number of columns in each ``block'' sent to the physics. OpenMP threading is done over the number of blocks. For best performance this number should divide the number of grid cells per processor ( (npx-1)*(npy-1) / (layout\_x)*(layout\_y) ) and be small enough so the data can best fit into cache?values around 32 appear to be optimal on Gaea. 1 by default + +\item[chksum\_debug] Logical: whether to compute checksums for all variables passed into the GFS physics, before and after each physics timestep. This is very useful for reproducibility checking. \false by default. + +\item[dycore\_only] Logical: whether only the dynamical core (and not the GFS physics) is executed when running the model, essentially running the model as a solo dynamical core. \false by default. + +\end{description} + + +\section{Entries in fms\_nml} + +\begin{description} + +\item[domains\_stack\_size] Integer: size (in bytes) of memory array reserved for domains. For large grids or reduced processor counts this can be large (>10 M); if it is not large enough the model will stop and print a recommended value of the stack size. Default is 0., reverting to the default set in MPP (which is probably not large enough for modern applications). + +\end{description} + +\section{{Entries in diag\_manager\_nml} } + +\begin{description} + +\item[do\_diag_field_log] Logical: if \true\ , writes a list of all registered diagnostic fields (not including restart variables) to a file \texttt{diag_field_log.out}. \false\ by default. + +\end{description} + +\chapter{Variables and notation} + +\begin{longtable}{lp{1cm}} +$u$, $v$ & \texttt{(*)} D-grid winds \\ +$w$ & \texttt{(*)} Explicit vertical velocity \\ +$\delta p^*$ & \texttt{(*)} Layer hydrostatic pressure thickness, proportional to mass \\ +$\Theta_v$ & \texttt{(*)} Virtual potential temperature \\ +$\delta z$ & \texttt{(*)} Layer geometric depth \\ +$\rho $ & Total (air and all water species) mass density, equal to $-\frac{\delta p^*}{g \delta z}$ \\ +$Q_i$ & \texttt{(*)} Density of tracer $i$ (also written $Q$ as a generic tracer density) \\ +$q_i$ & Mixing ratio of tracer $i$, defined with respect to total air mass; equal to $Q_i / \delta p^*$ \\ +$q_v$ & Mixing ratio of water vapor \\ +$p$ & Total cell-mean pressure \\ +$p^*$ & Cell-mean hydrostatic pressure \\ +$p'$ & Cell-mean nonhydrostatic pressure component, equal to $p - p^*$ \\ +$\Delta A$, $\Delta x$, $\Delta y$ & D-grid cell areas and cell face lengths \\ +$\Delta A_c$, $\Delta x_c$, $\Delta y_c$ & Dual-grid cell areas and cell face lengths \\ +$\Delta t$ & Lagrangian dynamics (or acoustic) time step \\ +$\Delta T$ & Vertical remapping interval \\ +$\Delta \tau$ & Physics time step \\ +$c_{pd}$ & Specific heat of dry air at constant pressure \\ +$R_d$ & Gas constant for dry air \\ +$c_p$ & Variable specific heat of moist air \\ +$\kappa$ & $R/c_p $, where $R$ is the (variable) gas constant of moist air \\ +$i$, $j$, $k$ & Spatial grid-cell indices for the local $x$-, $y$-, and $z$-directions, respectively, given as subscripts \\ +$n$ & time index \\ +$m$ & tracer index, given as a subscript \\ +$n$ & time index, given as a superscript: $t^n = n\Delta t$ +\end{longtable} +Here, a \texttt{(*)} indicates a prognostic variable. All variables are cell-means (or face-means for horizontal winds) unless otherwise noted. The differencing notation used in this document follows that of LR96, LR97, and L04, in which the operator $\delta_x \phi$ is defined as a centered-difference operator: +\begin{equation} +\left ( \delta_x \phi \right )_{i+1/2} = \phi_{i+1} - \phi_{i}. +\end{equation} +The indices on dependent variables are suppressed unless explicitly needed.) + +This definition differs from the similar operators of in the literature intended to be second-order discretizations of a derivative; to do this with our definition of $\delta_x$ a $\frac{1}{\Delta x}$ term would be needed to complete the discrete derivative. + +\section{Important Relations} + +Cell-mean pressure: +\begin{align} +p^* =& \frac{\delta p^*}{\delta \log p^*} \; &\mathrm{(hydrostatic)} \\ +p = & \rho R_d T_v = - \frac{R_d}{g} \frac{\delta p^* T_v}{\delta z} &\mathrm{(nonhydrostatic)} +\end{align} + +Conversion from temperature $T$ to virtual potential temperature $\Theta_v$: +\begin{align} +T_v &= T \left ( 1 + \epsilon q_v \right ) \\ +\Theta_v & = T_v / p^\kappa, +\end{align} +where $\epsilon = 1 + R_v/R_d$ and $\kappa = R/c_p$. Note that we do \textit{not} include the arbitrary constant factor $p_0^\kappa$ in our definition of potential temperature; our form is the equivalent to setting $p_0 = 1$~Pa but simpler and more computationally efficient. + +\section{References} + + +\begin{description} +\item[CW84] Collella, P, and P. R. Woodward, April 2004: The Piecewise Parabolic Method (PPM) for Gas-Dynamical Simulations. \textit{Journal of Computational Physics}, \textbf{54}, 174--201. +\item[L94] Lin, Shian-Jiann, et al., July 1994: A Class of the van Leer-type Transport Schemes and Its Application to the Moisture Transport in a General Circulation Model. \textit{Monthly Weather Review}, \textbf{122:7}, 1575--1593. +\item[LR96] Lin, Shian-Jiann, and R B Rood, September 1996: Multidimensional Flux-Form Semi-Lagrangian Transport Schemes. \textit{Monthly Weather Review}, \textbf{124:9}, 2046--2070. +\item[LR97] Lin, Shian-Jiann, and R B Rood, October 1997: An explicit flux-form semi-lagrangian shallow-water model on the sphere. \textit{Quarterly Journal of the Royal Meteorological Society}, \textbf{123:544}, 2477--2498. +\item[L97] Lin, Shian-Jiann, July 1997: A finite-volume integration method for computing pressure gradient force in general vertical coordinates. \textit{Quarterly Journal of the Royal Meteorological Society}, \textbf{123:542}, 1749--1762. +\item[L04] Lin, Shian-Jiann, 2004: A "vertically Lagrangian" finite-volume dynamical core for global models. \textit{Monthly Weather Review}, \textbf{132:10}, 2293--2307. +\item[PL07] Putman, W M., and Shian-Jiann Lin, 2007: Finite-volume transport on various cubed-sphere grids. \textit{ Journal of Computational Physics}, \textbf{227:1}, 55--78. +\item[HL13] Harris, Lucas M., and Shian-Jiann Lin, January 2013: A two-way nested global-regional dynamical core on the cubed-sphere grid. \textit{Monthly Weather Review}, \textbf{141:1}. +\item[HLT16] Harris, L.M., S.-J. Lin, and C.-Y. Tu, 2016: High-Resolution Climate Simulations Using GFDL HiRAM with a Stretched Global Grid. \textit{Journal of Climate}, \textbf{29:11}, 4293--4314. +\end{description} + +\section{Revision History} + +\begin{description} +\item[v2.0beta 14 Nov 2017] Release candidate to EMC --- lmh +\item[v1.1beta 11 Sep 2017] Intermediate draft to EMC --- lmh +\item[v1.0beta 13 Feb 2017] First draft to partners at EMC, CAPS, AOML, GSFC, AOML --- lmh + + +\end{description} + + +\end{document} From 0cb7797990954f5848622248f19c73af3cfc0790 Mon Sep 17 00:00:00 2001 From: Lauren Chilutti Date: Thu, 17 Jun 2021 08:41:55 -0400 Subject: [PATCH 20/52] typo fix in fv_io.F90 --- tools/fv_io.F90 | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/tools/fv_io.F90 b/tools/fv_io.F90 index 525abac57..03724f9e5 100644 --- a/tools/fv_io.F90 +++ b/tools/fv_io.F90 @@ -1249,8 +1249,8 @@ subroutine fv_io_read_BCs(Atm) character(len=1) :: tile_num character(len=120) :: fname_ne, fname_sw - fname_ne = 'RESTART/fv_BC_ne.res.nc' - fname_sw = 'RESTART/fv_BC_sw.res.nc' + fname_ne = 'INPUT/fv_BC_ne.res.nc' + fname_sw = 'INPUT/fv_BC_sw.res.nc' allocate(all_pelist(mpp_npes())) call mpp_get_current_pelist(all_pelist) From 16844580d7a9bd1707dd5948ba0756422b926cc0 Mon Sep 17 00:00:00 2001 From: lharris4 <53020884+lharris4@users.noreply.github.com> Date: Thu, 17 Jun 2021 09:39:20 -0400 Subject: [PATCH 21/52] Documentation and defaults changes Updated defaults for hord options to use 8 and 10, and removal of mention of hord = 9, which is now a different (experimental, unsupported) scheme. --- model/fv_arrays.F90 | 20 ++++++++++---------- 1 file changed, 10 insertions(+), 10 deletions(-) diff --git a/model/fv_arrays.F90 b/model/fv_arrays.F90 index 370d02d49..c92f76df3 100644 --- a/model/fv_arrays.F90 +++ b/model/fv_arrays.F90 @@ -225,13 +225,13 @@ module fv_arrays_mod ! -> moved to grid_tools !> Momentum (or KE) options: - integer :: hord_mt = 9 !< Horizontal advection scheme for momentum fluxes. A + integer :: hord_mt = 10 !< Horizontal advection scheme for momentum fluxes. A !< complete list of kord options is given in the !< corresponding table in Appendix A of the - !< FV3 technical document. The default value is 9, which + !< FV3 technical document. The default value is 10, which !< uses the third-order piecewise-parabolic method with the !< monotonicity constraint of Huynh, which is less diffusive - !< but more expensive than other constraints. For hydrostatic simulation, 8 + !< but more expensive than other monotonic constraints. For hydrostatic simulation, 8 !< (the L04 monotonicity constraint) or 10 are recommended; for !< nonhydrostatic simulation, the completely unlimited (“linear” !< or non-monotone) PPM scheme is recommended. If no monotonicity @@ -250,22 +250,22 @@ module fv_arrays_mod !< for 'kord_wz' as for 'kord_mt'. !> Vorticity & w transport options: - integer :: hord_vt = 9 !< Horizontal advection scheme for absolute vorticity and for - !< vertical velocity in nonhydrostatic simulations. 9 by default. + integer :: hord_vt = 10 !< Horizontal advection scheme for absolute vorticity and for + !< vertical velocity in nonhydrostatic simulations. 10 by default. !> Heat & air mass (delp) transport options: - integer :: hord_tm = 9 !< Horizontal advection scheme for potential temperature and - !< layer thickness in nonhydrostatic simulations. 9 by default. - integer :: hord_dp = 9 !< Horizontal advection scheme for mass. A positivity + integer :: hord_tm = 10 !< Horizontal advection scheme for potential temperature and + !< layer thickness in nonhydrostatic simulations. 10 by default. + integer :: hord_dp = 10 !< Horizontal advection scheme for mass. A positivity !< constraint may be warranted for hord_dp but not strictly - !< necessary. 9 by default. + !< necessary. 10 by default. integer :: kord_tm =-8 !< Vertical remapping scheme for temperature. If positive !< (not recommended), then vertical remapping is performed on !< total energy instead of temperature (see 'remap_t'). !< The default value is -8. !> Tracer transport options: - integer :: hord_tr = 12 !< Horizontal advection scheme for tracers. The default is 12. + integer :: hord_tr = 8 !< Horizontal advection scheme for tracers. The default is 8, for efficiency reasons. !< This value can differ from the other hord options since !< tracers are subcycled (if inline_q == .false.) and require !< positive-definite advection to control the appearance of From 46fa03188880b89608d3d77ba584162013b94fc5 Mon Sep 17 00:00:00 2001 From: lharris4 <53020884+lharris4@users.noreply.github.com> Date: Thu, 17 Jun 2021 11:58:25 -0400 Subject: [PATCH 22/52] Delete fv3_technical.tex --- docs/fv3_technical.tex | 1291 ---------------------------------------- 1 file changed, 1291 deletions(-) delete mode 100644 docs/fv3_technical.tex diff --git a/docs/fv3_technical.tex b/docs/fv3_technical.tex deleted file mode 100644 index ccfa7f4f3..000000000 --- a/docs/fv3_technical.tex +++ /dev/null @@ -1,1291 +0,0 @@ -\documentclass[12pt,letterpaper]{book} -%\documentclass[12pt,letterpaper]{memoir} -% See the ``Memoir customise'' template for some common customisations -% Don't forget to read the Memoir manual: memman.pdf -%% LaTeX - Memoir customise - -%% LaTeX Preamble - Common packages -\usepackage[utf8]{inputenc} % Any characters can be typed directly from the keyboard, eg éçñ -\usepackage{textcomp} % provide lots of new symbols -\usepackage{graphicx} % Add graphics capabilities -%\usepackage{epstopdf} % to include .eps graphics files with pdfLaTeX -\usepackage{flafter} % Don't place floats before their definition -%\usepackage{topcapt} % Define \topcation for placing captions above tables (not in gwTeX) -\usepackage{natbib} % use author/date bibliographic citations -\usepackage{color} -%\usepackage{indentfirst} % force to indent at every paragraph - -\usepackage{amsmath,amssymb} % Better maths support & more symbols -\usepackage{bm} % Define \bm{} to use bold math fonts - -\usepackage[pdftex,bookmarks,colorlinks,breaklinks]{hyperref} % PDF hyperlinks, with coloured links -\definecolor{dullmagenta}{rgb}{0.4,0,0.4} % #660066 -\definecolor{darkblue}{rgb}{0,0,0.4} -\hypersetup{linkcolor=red,citecolor=blue,filecolor=dullmagenta,urlcolor=darkblue} % coloured links -%\hypersetup{linkcolor=black,citecolor=black,filecolor=black,urlcolor=black} % black links, for printed output - -\usepackage{memhfixc} % remove conflict between the memoir class & hyperref -% \usepackage[activate]{pdfcprot} % Turn on margin kerning (not in gwTeX) -\usepackage{pdfsync} % enable tex source and pdf output syncronicity - -\usepackage{underscore} - -%%% PAGE DIMENSIONS -% Set up the paper to be as close as possible to both A4 & letter: -%\settrimmedsize{11in}{210mm}{*} % letter = 11in tall; a4 = 210mm wide -%\setlength{\trimtop}{0pt} -%\setlength{\trimedge}{\stockwidth} -%\addtolength{\trimedge}{-\paperwidth} -%\settypeblocksize{*}{\lxvchars}{1.618} % we want to the text block to have golden proportionals -%\setulmargins{50pt}{*}{*} % 50pt upper margins -%\setlrmargins{*}{*}{1.618} % golden ratio again for left/right margins -%\setheaderspaces{*}{*}{1.618} -%\checkandfixthelayout -% This is from memman.pdf - -%%% \maketitle CUSTOMISATION -% For more than trivial changes, you may as well do it yourself in a titlepage environment -%\pretitle{\begin{center}\sffamily\huge\MakeUppercase} -%\posttitle{\par\end{center}\vskip 0.5em} - -%%% ToC APPEARANCE -%\maxtocdepth{subsection} % include subsections -%\renewcommand{\cftchapterpagefont}{} -%\renewcommand{\cftchapterfont}{} % no bold! - -%%% HEADERS & FOOTERS -%\pagestyle{ruled} % try also: empty , plain , headings , ruled , Ruled , companion - -%%% CHAPTERS -%\chapterstyle{hangnum} % try also: default , section , hangnum , companion , article, demo - -%\renewcommand{\chaptitlefont}{\Huge\sffamily\raggedright} % set sans serif chapter title font -%\renewcommand{\chapnumfont}{\Huge\sffamily\raggedright} % set sans serif chapter number font - -%%% SECTIONS -%\hangsecnum % hang the section numbers into the margin to match \chapterstyle{hangnum} -%\maxsecnumdepth{subsection} % number subsections - -%\setsecheadstyle{\Large\sffamily\raggedright} % set sans serif section font -%\setsubsecheadstyle{\large\sffamily\raggedright} % set sans serif subsection font - -%% END Memoir customise - -% Euler for math | Palatino for rm | Helvetica for ss | Courier for tt -\renewcommand{\rmdefault}{ppl} % rm -\linespread{1.05} % Palatino needs more leading -\usepackage[scaled]{helvet} % ss -\usepackage{courier} % tt -%\usepackage{euler} % math -%\usepackage{eulervm} % a better implementation of the euler package (not in gwTeX) -\normalfont -\usepackage[T1]{fontenc} - - -%LMH Packages and customizations -\usepackage{bbm} -\newcommand{\redtext}[1]{\textcolor{red}{[#1]}} %%% FOR EDITING -%\newcommand{\redtext}[1]{} %%%FOR RELEASE -\usepackage{lineno} -\usepackage{algorithm} -\usepackage{tcolorbox} -\usepackage{longtable} -\newcommand{\plogo}{\fbox{$\mathcal{PL}$}} % Generic dummy publisher logo - -\usepackage[utf8]{inputenc} % Required for inputting international characters -\usepackage[T1]{fontenc} % Output font encoding for international characters -\usepackage{fouriernc} % Use the New Century Schoolbook font -\pagestyle{empty} -%\usepackage{fancyhdr} -%\cfoot{Not for distribution beyond GFDL, GSFC, EMC, CAPS} -%\renewcommand{\headrulewidth}{0.4pt} -%\renewcommand{\footrulewidth}{0.4pt} - -%\usepackage[none]{hyphenat} -\newcommand{\fv}{FV$^{\mathrm{3}}$} - -%https://tex.stackexchange.com/questions/122119/making-a-title-page-with-a-subtitle-in-memoir -\title{FV$^3$:The GFDL Finite-Volume Cubed-Sphere Dynamical Core} -%\newcommand{\subtitle}{Part I: Scientific description of the dynamical core} -%\title{FV$^3$ : The GFDL Finite-Volume Cubed-Sphere Dynamical Core\\Part I: Scientific description of the dynamical core } -\author{Shian-Jiann Lin, Lucas M. Harris, and William J. Putman\\ \\ with the GFDL \fv\ team}%\redtext{Add names}} -%\date{February 13, 2017} - -%\renewcommand{\maketitlehooka}{A} -%\renewcommand{\maketitlehookb}{\centering\textsc{\subtitle}} -%\renewcommand{\maketitlehookc}{C} -%\renewcommand{\maketitlehookd}{D} - -%%% BEGIN DOCUMENT -\begin{document} - -\begin{titlepage} % Suppresses headers and footers on the title page - - \centering % Centre everything on the title page - - \scshape % Use small caps for all text on the title page - - \vspace*{\baselineskip} % White space at the top of the page - - %------------------------------------------------ - % Title - %------------------------------------------------ - - \rule{\textwidth}{1.6pt}\vspace*{-\baselineskip}\vspace*{2pt} % Thick horizontal rule - \rule{\textwidth}{0.4pt} % Thin horizontal rule - - \vspace{0.75\baselineskip} % Whitespace above the title - - {\LARGE { \huge \fv } \\ THE GFDL \\ FINITE-VOLUME CUBED-SPHERE\\ DYNAMICAL CORE\\} % Title - - \vspace{0.75\baselineskip} % Whitespace below the title - - \rule{\textwidth}{0.4pt}\vspace*{-\baselineskip}\vspace{3.2pt} % Thin horizontal rule - \rule{\textwidth}{1.6pt} % Thick horizontal rule - - \vspace{2\baselineskip} % Whitespace after the title block - - %------------------------------------------------ - % Subtitle - %------------------------------------------------ - Shian-Jiann Lin, William Putman, Lucas Harris \\ - \vspace{0.75\baselineskip} % Whitespace below the title - and the GFDL \fv\ team - \vspace{0.75\baselineskip} % Whitespace below the title - - % Subtitle or further description - - \vspace*{3\baselineskip} % Whitespace under the subtitle - - %------------------------------------------------ - % Editor(s) - %------------------------------------------------ - - %Edited By - - \vspace{0.5\baselineskip} % Whitespace before the editors - - {\scshape\Large VERSION 1.0 (DRAFT)} % Editor list - - \vspace{0.5\baselineskip} % Whitespace below the editor list - - \textit{Date \today} % Editor affiliation - - \vfill % Whitespace between editor names and publisher logo - - - - \vspace{0.3\baselineskip} % Whitespace under the publisher logo - - %2017 % Publication year - - {\large Responsible Organization: OAR/GFDL} % Publisher - -\end{titlepage} - -%---------------------------------------------------------------------------------------- - - -\pagebreak - -\section*{CHANGE RECORD PAGE} -\begin{center} - \begin{tabular}{ | p{1.5cm} | p{1.8cm} | l | p{7cm} |} - \hline - \textbf{Version} & \textbf{Date} & \textbf{Page affected} & \textbf{Description }\\ \hline - 1.0 (DRAFT) & 11/28/2017 & all & Draft submitted to EMC \\ \hline -% 0.1 & 11/20/2017 & 4, 6-7 & Added a chart at page 4 and edited content from page 6-7 \\ \hline - % 1.0 & 11/23/2017 & & Approved and signed version\\ - \hline - \end{tabular} -\end{center} - -\pagebreak -\newpage - -\section*{SIGNATURE PAGE} - -\vspace{2.5\baselineskip} % Whitespace before the editors - -\indent \indent \indent Prepared by: - -\indent \indent \indent \indent \indent \indent Lucas Harris - -\vspace{9.0\baselineskip} % Whitespace before the editors - -\indent \indent Approved by: Vijay Tallapragada - -\indent \indent \indent \indent \indent \indent Deputy Director - -\indent \indent \indent \indent \indent \indent Date - -\vspace{9.0\baselineskip} % Whitespace before the editors - -\indent \indent Concurred by: Brian Gross - -\indent \indent \indent \indent \indent \indent Acting EMC Director - -\indent \indent \indent \indent \indent \indent Date - - -\eject -\tableofcontents - -\chapter*{Disclaimer} - -We have made every effort to ensure that the information in this document is as accurate, complete, and as up-to-date as possible. However, due to the rapid pace of \fv\ and \fv-powered model development the document may not always reflect the current state of \fv\ capabilities. Often, the code itself is the best description of the current capabilities and the available options, which due to limited space cannot all be described in full detail here. Contact GFDL FV3 support ( oar.gfdl.fvGFS\_support\@noaa.gov) for assistance and more information. - -\chapter{\fv\ introduction}\label{chap:intro} - - - -\section{A brief history of \fv} - -\fv\ is a natural evolution of the hydrostatic Finite-Volume dynamical core (FV core) originally developed in the 90s on the latitude-longitude grid. The FV core started its life at NASA/Goddard Space Flight Center (GSFC) during early and mid 90s as an offline transport model with emphasis on the conservation, accuracy, consistency (tracer to tracer correlation), and efficiency of the transport process. The development and applications of monotonicity-preserving Finite-Volume schemes at GSFC were motivated in part by the need to have a solution for the noisy and unphysical negative water vapor and chemical species (L94, LR96). It subsequently has been used by several high-profile Chemistry Transport Models (CTMs), including the NASA-community GMI model (Rotman et al., 2001, J.\ Geophys.\ Res.), GOCART (Chin et al., 2000, J.\ Geophys.\ Res.), and the Harvard University-developed GEOS-CHEM community model (Bey et al, 2001, , J.\ Geophys.\ Res.). This transport module has also been used by some climate models, including the ECHAM5 AGCM (Roeckner et al, 2003, MPI-Report No.\ 349). Motivated by the success of monotonicity-preserving FV schemes in CTM applications, a consistently-formulated shallow-water model was developed. This solver was first presented at the 1994 PDE on the Sphere Workshop, and published in LR97. The Lin-Rood algorithm for shallow-water equations maintains mass conservation and a key Mimetic property of ``no false vorticity generation'', and for the first time in computational geophysical fluid dynamics, uses high-order monotonic advection consistently for momentum and all other prognostic variables, instead of the inconsistent hybrid finite-difference and finite-volume approach used by practically all other ``finite-volume'' models today. The full 3D hydrostatic dynamical core, the FV core, was constructed based on the LR96 transport algorithm and the Lin-Rood shallow-water algorithm (LR97). The pressure gradient force is computed by the L97 finite-volume integration method, derived from Green's integral theorem and based directly on first principles, and demonstrated errors an order of magnitude smaller than other pressure-gradient schemes at the time. The vertical discretization is the ``vertically Lagrangian'' scheme described by L04, the most powerful aspect of \fv, which permits great computational efficiency as well as greater accuracy given the same vertical resolution. The FV core was implemented in the NCAR CESM model in 2001 (Rasch et al, 2006, J.\ Climate) and in the GFDL CM2 model in 2004 (Delworth et al, 2006, J.\ Climate). - -The need to scale to larger number of processors in modern massively-parallel environments and the scientific advantage of eliminating the polar filter led to the development of \fv, the cubed-sphere version of FV. The cubed-sphere \fv\ is in use in all GFDL and GSFC global models, and the cubed-sphere version of the LR96 advection scheme is used by the most recent version of GEOS-CHEM. Most recently, a computationally efficient non-hydrostatic solver has been implemented using a traditional semi-implicit approach for treating the vertically propagating sound waves. A second option for the non-hydrostatic solver, using a Riemann solver to nearly exactly solve for vertical sound-wave propagation, is also available. The Riemann solver is highly accurate and is very efficient if the Courant number for vertical sound wave propagation is small, and so may be very useful for extremely high ($<1$~km) horizontal resolutions. In July 2016 this nonhydrostatic core has been selected for the Next-Generation Global Prediction System (NGGPS), paving the way for the unification of not only weather and climate models but also potentially regional and global models. - -\section{Outline of the solver} - -\fv\ is the solver that integrates the compressible, adiabatic Euler equations in a weather or climate model. The solver is modular and designed to be called as a largely independent component of a numerical model, consistent with modern standards for model design; however for best results it is recommended that a model using \fv\ as its dynamical core should use the provided application programming interface (API) to invoke the solver as well as to use the provided utility routines consistent with the dynamics, particularly for the initialization, updating the model state by time tendencies from the physics, and for incorporating increments from the data assimilation system. - -\begin{figure}[t] % figure placement: here, top, bottom, or page - \centering - \includegraphics[scale=0.5]{FV3flowchart.pdf} - \caption{\fv\ structure, including subroutines and time-stepping. Blue represents external API routines, called once per physics time step; orange routines are called once per remapping time step; green routines once per acoustic time step.} - \label{fig:flowchart} -\end{figure} - - -The leftmost column of Figure~\ref{fig:flowchart} shows the external API calls used during a typical process-split model integration procedure. First, the solver is called, which advances the solver a full ``physics'' time step. This updated state is then passed to the physical parameterization package, which then computes the physics tendencies over the same time interval. Finally, the tendencies are then used to update the model state using a forward-in-time evaluation consistent with the dynamics, as described in Chapter~\ref{chap:PDcoupling}. - -There are two levels of time-stepping inside \fv. The first is the ``remapping'' loop, the orange column in Figure~\ref{fig:flowchart}. This loop has three steps: -\begin{enumerate} - \item Perform the Lagrangian dynamics, the loop shown in the green column of Figure~\ref{fig:flowchart} - \item Perform the sub-cycled tracer advection along Lagrangian surfaces, using accumulated mass fluxes from the Lagrangian dynamics. Subcycling is done independently within each layer to maintain local (within each layer) stability. %Change from S-J's - \item Remap the deformed Lagrangian surfaces on to the reference, or ``Eulerian'', coordinate levels. -\end{enumerate} -This loop is typically performed once per call to the solver, although it is possible to improve the model's stability by executing the loop (and thereby the vertical remapping) multiple times per solver call. - -The Lagrangian dynamics is the second level of time-stepping in \fv. This is the integration of the dynamics along the Lagrangian surfaces, across which there is no mass transport. Since the time step of the Lagrangian dynamics is limited by horizontal sound-wave processes, this is called the ``acoustic'' time step loop. (Note that the typical assumption that the advective wind speed is much slower than the sound wave speed is often violated near the poles, since the speed of the polar night jets can exceed two-thirds of the speed of sound.) The Lagrangian dynamics has two parts: the C-grid winds are advanced a half-time step, using simplified (but similarly constructed) core routines, which are then used to provide the advective fluxes to advance the D-grid prognostic fields a full time step. The integration procedure is similar for both grids: the along-surface flux terms (mass, heat, vertical momentum, and vorticity, and the kinetic energy gradient terms) are evaluated forward-in-time, and the pressure-gradient force and elastic terms are then evaluated backwards-in-time, to achieve enhanced stability. - - -\chapter{Stabilization and filtering options} \label{chap:diffusion} - -\section{Divergence damping} - -Horizontal divergence (along a Lagrangian surface) is computed as a cell-integrated quantity on the dual grid: -\begin{equation} -D = \frac{1}{\Delta A_c} \left [ \delta_x \left ( u_c \Delta y_c \sin \alpha \right ) + \delta_y \left (v_c \Delta x_c \sin \alpha \right ) \right ] -\end{equation} -The Laplacian of $D$ can also be computed as a cell-integrated quantity on the dual grid: -\begin{equation} -\nabla^2 D= \frac{1}{\Delta A_c} \left [ \delta_x \left ( \frac{\delta_x D}{\Delta x} \Delta y_c \sin \alpha \right ) + \delta_y \left (\frac{\delta_y D}{\Delta y} \Delta x_c \sin \alpha \right ) \right ] -\end{equation} -This operator can be applied on $\nabla^2 D$ instead of $D$ to yield $\nabla^4 D$. The damping is then applied when the forward time step is taken for the horizontal dynamics along vertically-Lagrangian surfaces: -\begin{eqnarray} -u^{n+1} &=& u^n + \cdots + \nu_D \frac{\delta_x \nabla^{2N} D}{\Delta x} \\ -v^{n+1} &=& v^n + \cdots + \nu_D \frac{\delta_y \nabla^{2N} D}{\Delta y} -\end{eqnarray} -where $N$ (equal to the namelist parameter \texttt{nord}) is 1 for fourth-order and 2 for sixth-order damping. The nondimensional damping coefficient is given as -\begin{equation} -\nu_D = \left (d_4 \Delta A_{\min} \right)^{N+1} -\end{equation} -in which $d_4$ is the parameter \texttt{d4\_bg} in the namelist, and $\Delta A_{\min}$ is the \textit{global} minimum grid-cell area. It is recommended that this parameter be set to a value between 0.1 and 0.16, with instability likely for higher or lower values. Note that divergence damping is necessary as there is no implicit damping on the divergence in \fv. An optional second-order $\nabla^2$ damping, in addition the higher-order divergence damping, can be applied as well; in this case the added damping is of the form $\nu_{2D} \frac{\delta_x D}{\Delta x}$, where $\nu_{2D} = d_2 \Delta A_{\min}$. Typically, the coefficient for $d_2$ should be much smaller---by at least an order of magnitude---than the higher-order coefficient, if it is used at all, since the second-order damping is only weakly scale-selective and will significantly diffuse even resolved-scale features. - -The divergence damping can also be modified to add an approximate Smagorinsky-type damping, in which second-order divergence damping can be added to the flow dependent on the amount of stretching and dilation in the flow. In this case, the $d_2$ in the expression for $\nu_{2D}$ is replaced by $d_S \Delta t \sqrt{D^2 + \zeta^2}$, where $d_S$ is the Smagorinsky coefficient (typically set to 0.2 if used) and $\zeta$ is the relative vorticity interpolated to cell corners so as to be co-located with the divergence. This form of the damping coefficient is more physical than the artificial damping discussed in the rest of this chapter, and will typically be very weak except in regions of very strong flow deformation. - -Divergence and flux damping (described in the next section) are both applied entirely within Lagrangian surfaces; there is no explicit diffusion applied across the surfaces. However, in regions of vertical motion the Lagrangian surfaces are distorted in the vertical as they follow the flow upward or downward. The amount of the distortion depends on the along-surface gradient of the vertical velocity; so where the distortion is largest is where there is the strongest horizontal shearing of the vertical velocity, which is also where $\nabla^{2n}$ of the scalar fields should be the largest. - -\section{Hyperdiffusion (flux, or ``vorticity'') damping} - -Traditionally in \fv computational noise is controlled through two means: the explicit divergence damping, and the implicit, nonlinear diffusion from the monotonicity constraint used in computing the fluxes. However, the implicit diffusion may be too heavily damping of marginally-resolved flow features, and for high-resolution applications it may be beneficial to use a non-monotonic scheme and then add a user-controllable hyperdiffusion instead. This added hyperdiffusion need not be as strong as the divergence damping, since the non-monotonic advection schemes are still weakly diffusive (while no implicit diffusion is applied to the divergence), and often the hyperdiffusion coefficient $d_f$ (\texttt{vtdm4}) should be much less than the divergence damping coefficient $d_4$. - -In \fv the hyperdiffusion is primarily meant to diffuse the kinetic energy of the rotational component of the flow, similarly to how the divergence damping dissipates the kinetic energy in the divergence component of the flow. (For this reason, the hyperdiffusion is sometimes called ``vorticity'' damping.) The diffusion is applied to the vorticity \textit{flux}, allowing application of diffusion to only the rotational component fo the flow without needing to explicitly compute the rotational component.To maintain consistent advection of the other prognostic variables---$w$, $\theta_v$, and $\delta p^*$---the fluxes for these quantities are diffused as well, so that the potential vorticity and updraft helicity are still consistently advected as if they were scalars. (There is no way to add diffusion to the tracer mass fluxes, since higher-order diffusion cannot ensure monotonicity preservation without performing an additional flux limiting, adding even more implicit diffusion.) - -The hyperdiffusion is equal to the order of the divergence damping, unless eighth-order divergence damping is used, for which the hyperdiffusion remains sixth-order. The diffusion operator itself is second-order, but higher-order diffusion is easily computed by repeatedly applying the diffusion operator, as is done for the divergence damping. - -Vertical vorticity is a cell-integrated quantity on the model grid. The vorticity fluxes $v \Omega/\Delta x$ and $-u \Omega / \Delta y$ are used to update the vector-invariant momentum equations. We can apply damping on the vorticity as well; to maintain consistent advection, the same damping is applied to the mass, heat, and vertical momentum fields, all of which are co-located with the vorticity. This additional damping is beneficial when using a non-monotonic advection scheme, which lacks the implicit diffusion of monotonic advection. - - -Since the diffusion added to the vorticity fluxe is known explicitly, the loss of kinetic energy due to this explicit diffusion can be computed. The lost energy optionally can be added back as heat, after applying a horizontal smoother to the energy density field (so as not to restore the grid-scale noise which the damping was intended to remove). This can greatly improve the dynamical activity on marginally-resolved scales. - -\section{Energy-, momentum-, and mass-conserving $2\Delta z$ filter} - -Local Richardson-number dynamic instabilities can create instabilities, especially in higher-top models, if the vertical turbulence scheme in the physical parameterizations is either disabled or insufficiently-strong to relieve these instabilities. These instabilities can grow large enough to crash the model. To relieve these instabilities, \fv has the option to use a local ($2\Delta z$), vertical mixing to release the instability. This is similar to the Richardson-number based subgrid-scale diffusion formulations of Lilly (1962, Tellus) and of Smagorinsky (1963), although their isotropic formulations have been simplified so as to only act on vertical gradients and perform diffusion in the vertical. This filter is completely local ($2\Delta z$), diagnosing and acting only on adjacent grid cells, and is typically applied only in the stratosphere and above to avoid interference with physical dynamic instabilities in the free troposphere or boundary layer which are more accurately-simulated by a planetary boundary layer scheme or the resolved dynamics. This filter is applied at the same frequency that the physical parameterizations are updated. - -We compute the local Richardson number on cell interfaces. Recall that $k=1$ is the top layer of the domain and the index increases downward: -\begin{equation} -\mathrm{Ri_{k-\frac{1}{2}} } = \frac{g\delta z \:\delta_{z}\theta_v }{(\theta_v^k + \theta_v^{k-1}) ( (\delta_z u)^2 + (\delta_z v)^2) } -\end{equation} -If $\mathrm{Ri} < 1$, then mixing $M$ is performed, scaled by Ri so that complete mixing occurs if $\mathrm{Ri} \le 0:$ -\begin{equation} -M = \max\left ( 1, \left(1 - \mathrm{Ri} \right )^2 \right )\frac{\delta p^{*k} \delta p^{*(k-1)}}{\delta p^{*k} + \delta p^{*(k-1)}} -\end{equation} -The mixing is applied to each variable, including the winds interpolated to the A-grid (necessary for application of the physical paramterization tendencies) on a timescale $\tau$ (namelist parameter \texttt{fv\_sg\_adj}) which should be larger than the physics timestep to avoid suppressing resolved convective motions. The mixing is applied to the momentum ($\delta p^* u_a$, $\delta p^* v_a$), total energy, air mass, and all tracer masses, so that all of these quantities are conserved: -\begin{eqnarray} -\frac{\partial \phi}{\partial t}^k & = & - \frac{M}{\delta p^{*k}} \left ( \phi^k - \phi^{k-1} \right ) \frac{1}{\tau} \\ -\frac{\partial \phi}{\partial t}^{k-1} & = & + \frac{M}{\delta p^{*k}} \left ( \phi^k - \phi^{k-1} \right ) \frac{1}{\tau}, -\end{eqnarray} -where $\phi$ is a generic scalar. Note that since total energy and momentum are both conserved, lost kinetic energy automatically becomes heat. - -This mixing is most useful for removing instabilities caused by vertically-propagating waves near the top of the domain. The namelist variable \texttt{n\_sponge} controls the number of levels at the top of the domain to which the filter is applied. - -\section{Model-top sponge layer and energy-conserving Rayleigh damping} - -Two forms of damping are applied at the top of the domain to absorb vertically-propagating waves nearing the upper boundary. The first is a diffusive sponge layer, which applies second-order damping to the divergence and to the vertical-momentum flux, and optionally also to the vorticity and mass fluxes if the hyperdiffusion is enabled. (This differs from earlier versions of \fv, which instead of adding explicit damping applied first-order upwind advection in the sponge layer, the strength of which is flow-dependent and not user-controllable.) The damping is computed in the same way as described earlier, although typically a very strong value of $d_2$ is used to ensure the vertically-propagating waves are sufficiently damped. The additional $\nabla^2$ sponge-layer damping is applied to the top two layers of the model, with a weaker damping also applied in the third layer if $d_{k2} > 0.05$. Since the model top is at a constant pressure, not constant height, it acts as a flexible lid, and therefore does not reflect as strongly as a rigid lid would. - -The second form of damping is a Rayleigh damping, which damps all three components of the winds to zero with a timescale which depends on the pressure. Given a minimum timescale $\tau_0$ and a cutoff pressure $p_c$ the damping timescale is: -\begin{equation} -\tau \left(p^*\right) = \tau_0 \sin \left ( \frac{\pi}{2} \frac{\log(p_c/p^*) }{\log(p_c/p_T)} \right )^2 . -\end{equation} -The strength of the applied damping is then determined by the magnitude of the cell-mean 3D vector wind $U_{3D}$, including the vertical velocity, divided by a scaling velocity $U_0$. The damping is only applied if the horizontal wind speed exceeds a latitude-dependent threshold (currently $25\cos \theta$) or if the vertical velocity is larger than a given threshold. The damping is then applied, at the beginning of each large (physics) time step and before the Lagrangian dynamics is first called, by: -\begin{equation} -u \leftarrow u \left ( 1 + \tau U_{3D}/U_0 \right )^{-1}. -\end{equation} -The dissipated kinetic energy can then be restored as heat: -\begin{equation} -T \leftarrow T + \frac{1}{2} U_{3D}* \left ( 1 - \left ( 1 + \tau U_{3D}/U_0 \right )^{-2} \right ) / C_v. -\end{equation} - -\chapter{Physics-dynamics coupling} \label{chap:PDcoupling} - -\section{Staggered wind interpolation} - -The coupling to physical parameterizations and surface models is straightforward; the primary complication is interpolating between cell-centered, orthogonal winds used by most physics packages and the \fv\ staggered non-orthogonal D-grid. The unstaggered orthogonal wind is defined by horizontal components in longitude and latitude; the staggered non-orthogonal D-grid wind is defined by the winds tangential to the grid-cell interfaces by the horizontal covariant components in the cubed-sphere curvilinear components. A two-stage horizontal re-mapping of the wind is used when coupuling the physics packages to the dynamics. -The D-grid winds are first transformed to locally orthogonal and unstaggered wind components at cell centers, as input to the physics. After the physics returns its tendencies, the wind tendencies ($du/dt$, $dv/dt$) are then remapped (using high-order algorithm) back to the native grid for updating the prognostic winds. This procedure satisfies the ``no data no harm'' principle --- that the interpolation/remapping procedure creates no tendency on its own if there are no external sources from physics or data assimilation. - -\section{Condensate loading and mass conservation} - -The mass $\delta m$, and thereby also $\delta p^*$, in \fv\ is the total mass of both the dry air and of the water categories, including the vapor and condensate phases; the precise number $N$ of water species is dependent upon the microphysics scheme used, or may be zero. This incorporates the effect of condensate loading into the air mass without a special parameterization for loading. The dry weight (per unit area) can be given as: -\begin{equation} -g \delta m_d = \delta p^* \left ( 1 - \sum_{m=1}^N q_m \right ) = \left ( \delta p^* - \sum_{m=1}^N Q_m \right ). -\end{equation} -where $Q_m = \delta p^* q_m$ is the tracer mass. Dry mass should be conserved by the physical parameterizations; here we will assume this to be the case, so $\delta m_d$ should be a constant in each grid cell during the physical tendency updates. The condition for dry mass conservation is then given by -\begin{equation} \label{eq:drymasscons} -\delta p^{*(n+1)} = \delta p^{*n} + \delta \tau \sum_{m=1}^N \frac{dQ_m}{dt} = \delta p^{*n} \Delta M. -\end{equation} -where $\Delta M = 1 + \delta \tau \sum_{m=1}^N \frac{dq_i}{dt}$. Physics packages usually return the rate of change in tracer mass $dQ_m/dt$, and so is independent of whether the solver uses total air mass or just dry air mass (as is done in many weather models). The tracer update is then done by: -\begin{equation} -Q^{n+1}_m = Q^n_m + \delta \tau \frac{dQ_m}{dt} -\end{equation} -or, using \eqref{eq:drymasscons} -\begin{align} -q^{n+1}_m &= \left( Q^n_m + \delta \tau \frac{dq_m}{dt} \delta p^{*n} \right) / \left( \delta p^{*(n+1)} \right) \\ -&= \left( Q^n_m + \delta \tau \frac{dq_m}{dt} \delta p^{*n} \right) / \left( \delta p^{*n} \Delta M \right). -\end{align} - -The full mass-conserving update algorithm is then: -\begin{align} -q_m^* &= q_m^{n} + \delta \tau \frac{dq_m}{dt} \\ -\Delta M &= 1 + \delta \tau \sum_{m=1}^N \frac{dq_m}{dt} \\ -\delta p^{n+1} &= \delta p^{n} \Delta M \\ -q_m^{n+1} &= q_m^{*} / \Delta M \label{eq:adjust} -\end{align} -Note that often the mass of non-water species, such as ozone or aerosols, are considered so small that they are not included in $\delta m$; however, since their mixing ratio is still the quotient of the tracer mass and the total air mass, if the effects of water species are included in the total air mass their mixing ratios must still be adjusted by \eqref{eq:adjust}. - - -\chapter{Grid refinement techniques} - -There is a need for increasingly high-resolution numerical models for weather and climate simulation, but also an increasing need for coupling the newly-resolved scales to the large- and global-scale circulations, for which limited-area models are only of limited use. However, uniformly-high resolution global models are not always practical on present-day computers. The solution to this problem is to locally refine a global grid, allowing for enhanced resolution over the area of interest while also representing the global grid. \fv\ has two variable-resolution methods: a simple Schmidt transformation for grid stretching, and two-way regional-to-global nesting. These methods can be combined for maximum flexibility. - -\fv\ can also be configured as a doubly-periodic solver, in which the cubed-sphere is replaced by a Cartesian-coordinate doubly-periodic horizontal grid; otherwise the solver is unchanged. This can be useful for idealized simulations at a variety of resolutions, including very high horizontal resolutions useful for studying explicit convection. - -\section{Grid stretching} - -Here we follow the development of HLT16. A relatively simple variable-resolution grid can be created by taking the original cubed-sphere grid and applying the transformation of F.~Schmidt (\textit{Beitr. Atmos. Phys.}, 1977) to ``pull'' grid intersections towards a ``target'' point, corresponding to the center point of the high-resolution region. This is done in two steps: the grid is distorted towards the south pole to get the desired degree of refinement, and then the south pole is rotated to the target point using a solid-body rotation. Distorting to the south pole means that the longitudes of the points are not changed, only the latitudes, greatly simplifying the transformation. - -The transformation of the latitude $\theta$ to $\vartheta$ is given by: -\begin{equation} -\sin \vartheta = \frac{D + \sin \theta}{1 + D\sin \theta} -\end{equation} -where the distortion is a function of the stretching factor $c$, which can be any positive number: -\begin{equation} -D = \frac{1-c^2}{1+c^2}. -\end{equation} -Using $c = 1$ causes no stretching. Note that other forms for the transformation could also be used without making any other changes to the solver. - -Although the grid has been deformed, the solver still uses the assumption that the grid cells are bounded by great-circle arcs, which are not strictly identical to a Schmidt transformation of the cubed-sphere arcs of the unstretched grid. - -\section{Grid nesting} - -Using grid nesting can greatly increase the flexibility of grid refinement in the model, at the cost of greater complexity in the solver. The major strength of grid nesting is its ability to use independent configurations on each grid, including different time steps and physical parameterizations, most appropriate for that particular grid. The ability to use a longer time step on the coarse grid than on the nested grid can greatly improve the efficiency of a nested-grid model; and choosing parameterizations independently allows values appropriate for each resolution without needing compromise or ``scale-aware'' parameterizations. - -Here we follow the development of HL13, with additional updates necessary for the nonhydrostatic solver. -Implementing two-way grid nesting involves two processes: interpolating the global grid variables to create boundary conditions for the nested-grid, and then updating the coarse-grid solution with nested-grid data in the region they overlap. The goal is to do so in as efficient of a manner consistent with the finite-volume methodology. A major feature of \fv's nesting is to use \textit{concurrent} nesting, in which the nested and coarse grids run simultaneously, akin to how coupled models run their atmosphere and ocean components at the same time on different sets of processors. This can greatly reduce the amount of load imbalance between the different processors. - -The entire nesting cycle is as follows, starting at the beginning of call to the solver: -\begin{itemize} -\item For each \texttt{p\_split} step: -\begin{itemize} -\item Call solver -\item Fetch boundary condition data from coarse grid -\item In Lagrangian dynamics, update boundary conditions at each $\Delta t$ by extrapolating from two earlier coarse-grid states. -\item Perform tracer transport and vertical remapping -\item Perform two-way update -\end{itemize} -\item Call physics -\end{itemize} -Note that we do not do a compile cycle every coarse-grid time step, unlike many regional nested-grid models. The cycling can be carried out multiple times per physics time step, if more frequent updates of the boundary conditions and of the two-way communication are considered necessary. There is also an option to perform the last two-way update after the physics, instead of before, which changes how the physical parameterizations interact with the nested-grid solution passed to the coarse grid. Performing the update before calling the physics has been found to yield better results in real-data forecasts. - -Currently, nested grids in \fv\ are constrained to be a proper refinement of a subset of coarse-grid cells; that is, each coarse-grid cell in the nested-grid region is subdivided into $N\times N$ nested-grid cells. This greatly simplifies the nested-grid boundary condition interpolation and the two-way updating. Nested grids are also static and constrained to lie within one coarse-grid face. However, the algorithm does not require an aligned, static grid in one cube face, and any of these conditions may be relaxed in the future. - -The nested-grid boundary conditions are implemented in a simple way. Coarse-grid data is interpolated from the coarse grid into the halo of the nested grid, thereby providing the nested-grid boundary conditions. Linear interpolation, although it is simple and and is not conserving, does have the advantage of not introducing new extrema in the interpolated field. The boundary conditions for staggered variables are interpolated directly from the staggered coarse grids. Boundary conditions are needed for each prognostic variable, including the tracers; also, boundary conditions are needed for the C-grid winds, available at each half-time step, and for the divergence when using fourth- or higher-order divergence damping. - -Finally, boundary conditions for the layer-interface nonhydrostatic pressure anomalies are also needed to evaluate the pressure-gradient force. Instead of interpolating these interface values from the coarse grid, they are instead diagnosed and interpolated from the other boundary condition variables using the same methods as the semi-implicit solver. - -Most nested-grid models perform time-interpolation between two coarse-grid states on each time step, but since the grids are integrated concurrently in \fv, interpolation is not possible. Instead, we can extrapolate between two earlier coarse-grid states. If interpolated coarse-grid variables are available at times $t$ and $t - \Delta \tau$, where $\Delta \tau = N\Delta t$, then the extrapolation for a given variable $\phi$ at time $t+n\delta t$ ($n = 1, \ldots, N $) is given by: -\begin{equation} - \phi^{t+n\delta t} = \left ( 1 + \frac{n}{N} \right )\phi^{t} - \frac{n}{N}\phi^{t-\Delta \tau}. -\end{equation} -The extrapolation is constrained for positive-definite scalars so that the value of the boundary condition at $t+\Delta \tau$ is non-negative, which is done by the substitution $\phi^{t-\Delta \tau} \rightarrow \min \left ( \phi^{t-\Delta \tau}, \; 2\phi^{t}\right )$. - -Two-way updates from the nested to the coarse grid are performed consistent with the finite-volume numerics. Scalars are updated to the coarse grid by performing an average of nested-grid cells, consistent with the values being cell-averages. The staggered horizontal winds are updated by averaging the winds on the faces of nested-grid cells abutting the coarse-grid cell being updated, so that the update preserves the average of the vorticity on the nested-grid cells. -% \redtext{FIGURE} - In \fv\ only the three wind components and the temperature is updated to the coarse grid; the air and tracer masses are not updated, trivially conserving their masses on the nested grid, and reducing the amount of noise created through overspecification of the solution on the coarse grid. Since the air mass determines the vertical coordinate, which will differ between the two grids, the averaged nested-grid data is remapped onto the coarse-grid's vertical coordinate. - - -\appendix - -\chapter{Namelist Guide} - -\newcommand{\true}{\texttt{.true.}} -\newcommand{\false}{\texttt{.false.}} - - -%\redtext{Ideally documentation of each option could be made inside the code, where the namelists are defined, and then Doxygen or something could automatically create this chapter.} - - -%\redtext{Needs update for new version of core. See Rusty's Email on 10 March. Also include section for blocking and other fvGFS-related options?} - - -\section{Entries in fv\_core\_nml} - - -\subsection{Required options:} - -\begin{description} -\item[layout] Integer(2): Processor layout on each tile. The number of PEs assigned to a domain must equal layout(1)*layout(2)*ntiles. Must be set. - - -\item[npx] Integer: Number of grid \textit{corners} in the x-direction on one tile of the domain; so one more than the number of grid cells across a tile. On the cubed sphere this is \textit{one} \textit{more} \textit{than} the number of cells across a cube face. Must be set. - - -\item[npy] Integer: Number of grid \textit{corners} in the y-direction on one tile of the domain. This value should be identical to npx on a cubed-sphere grid; doubly periodic or nested grids do not have this restriction. Must be set. - - -\item[npz] Integer: Number of vertical levels. Each choice of npz comes with a pre-defined set of hybrid sigma-pressure levels and model top -(see fv\_eta.F90). Must be set. - - -\item[ntiles] Integer: Number of tiles on the domain. For the cubed sphere, this should be -6, one tile for each face of the cubed sphere; normally for most other domains -(including nested grids) this should be set to 1. Must be set. - -\end{description} - - -\subsection{Initialization options:} - -\begin{description} - -\item[add\_noise] Real: amplitude of random thermal noise (in K) to add upon startup. Useful for perturbing initial conditions. --1 by default; disabled if 0 or negative. - - -\item[adjust\_dry\_mass] Logical: whether to adjust the global dry-air mass to the value set by dry\_mass. This is only done in an initialization step, particularly when using an initial condition from an external dataset, interpolated from another resolution -(either horizontal or vertical), or when changing the topography, so that the global mass of the atmosphere matches some estimate of observed value. False by default. It is recommended to only set this to \true when initializing the model. - - -\item[breed\_vortex\_inline] Logical: whether to bogus tropical cyclones into the model, which are specified by an external file. Options are set in fv\_nwp\_nudge\_nml. False by default. - - -\item[dry\_mass] Real: if adjust\_dry\_mass is \true , sets the global dry air mass, measured in the globally-averaged surface pressure (Pascals) by adding or removing mass from the lowest layer of the atmosphere as needed. -98290. (Pa) by default. - - -\item[external\_ic] Logical: Whether to initialize the models state using the data in an externally specified file, given in res\_latlon\_dynamics. By default this file is assumed to be a legacy lat-lon FV core restart file; set either ncep\_ic or fv\_diag\_ic to \true to override this behavior. \false by default. Note that external\_ic -= \true will cause the model to re-initialize the dynamical fields from the input dataset regardless of whether warm\_start is set. - -\item[full\_zs\_filter] Logical: whether to apply the on-line topography filter during initialization. Only active if get\_nggps\_ic = \true . This is so topography filtering can be performed on the initial conditions output by the pre-processing tools, which currently do not support topography filtering for some configurations (such as the nested grid); this also allows the user to easily test changes to the topography filtering on the simulation. Note that for all other initialization methods (if external\_ic = \true ) the on-line topography filter will be applied automatically during the initialization of the topography. \false by default. - -\item[mountain] Logical: takes topography into account when initializing the model. Set this to true to apply the terrain filter -(if n\_zs\_filter = 2 or 4) upon startup; also set to True when cold starting so that the topography can be initialized. Only set this to false if you wish to cold-start without any topography; this value is ignored for the aquaplanet test\_case -= 14. True by default. It is highly recommended to not alter this value unless you know what you are doing. - - -\item[na\_init] Integer: Number of forward-backward dynamics steps used to initialize adiabatic solver. This is useful for spinning up the nonhydrostatic state from the hydrostatic GFS analyses. -0 by default. Recommended to set this to a non-zero value (1 or 2 is typically sufficient) when initializing from GFS or ECMWF analyses. - - -\item[ncep\_ic] Logical: If external\_ic =\true , this variable says whether the file in res\_latlon\_dynamics is an NCEP analysis or reanalysis file. This option zeros out all tracer fields except specific humidity.\false by default. - - -\item[nggps\_ic] Logical: If external\_ic =\true , reads initial conditions from horizontally-interpolated output from chgres. False by default. Additional options are available through external\_ic\_nml. - -\item[ecmwf\_ic] Logical: If external\_ic =\true , reads initial conditions from ECMWF analyses. %\redtext{More?} -\false by default. - -\item[external\_eta] Logical: If \true , reads the interface coefficients $a_k$ and $b_k$ from either the restart file (if restarting) or from the external initial condition file (if nggps\_ic or ecwmf\_ic are \true ). This overrides the hard-coded levels in fv\_eta. \false by default. - -\item[nord\_zs\_filter] Integer: order of the topography filter applied to n\_zs\_filter. Set to -2 to get a second-order filter, or 4 to get a fourth-order filter; other values do no filtering. -0 by default. This should not be set to a non-zero value on multiple successive simulations; the filter is applied every time the model restarts. This option is useful for testing the terrain filter, and should not be used for regular runs. - - -\item[npz\_rst] Integer: If using a restart file with a different number of vertical levels, set npz\_rst to be the number of levels in your restart file. The model will then remap the restart file data to the vertical coordinates specified by npz. -0 by default; if 0 or equal to npz no remapping is done. - - -\item[nudge] Logical: whether to use the nudging towards the state in some externally-supplied file -(such as from reanalysis or another simulation). Further nudging options are set in fv\_nwp\_nudge\_nml. False by default. - -\item[nudge\_dz] Logical: during the adiabatic initialization (na\_init > 0), if set to \true delz is nudged back to the value specified in the initial conditions, instead of nudging the temperature back to the initial value. Nudging delz is simpler (faster), doesn't require consideration of the virtual temperature effect, and may be more stable. \false by default. - -\item[nudge\_ic] Logical: same as nudge, but works in adiabatic solo\_core simulations to nudge the field to a single external analysis file. False by default. - -\item[nudge\_qv] Logical: during the adiabatic initialization (na\_init > 0), if set to \true , the water vapor profile is nudged to an analytic fit to the HALOE climatology. This is to improve the water vapor concentrations in GFS initial conditions, especially in the stratosphere, where values can be several times higher than observed. This nudging is unnecessary for other ICs, especially the ECMWF initial conditions. \false by default. - -\item[n\_zs\_filter] Integer: number of times to apply a diffusive filter to the topography upon startup, if mountain is True and the model is not being cold-started. This is applied every time the model is warm-started, so if you want to smooth the topography make sure this is set to -0 after the first simulation. 0 by default. If initializing the model from cold-start the topography is already being filtered by an amount appropriate for the model resolution. - - -\item[res\_latlon\_dynamics] character(len=128) If external\_ic -=\true gives the filename of the input IC file. INPUT/fv\_rst.res.nc by default. - - -\item[res\_latlon\_tracers] character(len=128) If external\_ic -=\true and both ncep\_ic and fv\_diag\_ic are\false , this variable gives the filename of the initial conditions for the tracers, assumed to be a legacy lat-lon FV core restart file. INPUT/atmos\_tracers.res.nc by default. - - -\item[warm\_start] Logical; whether to start from restart files, instead of cold-starting the model. True by default; if this is set to true and restart files cannot be found the model will stop. - - -\end{description} - -\subsection{I/O and diagnostic options:} - -\begin{description} - -\item[agrid\_vel\_rst] Logical: whether to write the unstaggered latitude-longitude winds ($u_a$ and $v_a$) to the restart files. This is useful for data assimilation cycling systems which do not handle staggered winds. \false by default. - -\item[check\_negative] Logical: whether to print the most negative global value of microphysical tracers. - - -\item[fv\_debug] Logical: whether to turn on additional diagnostics in fv\_dynamics. \false by default. - - -\item[fv\_land] Logical: whether to create terrain deviation and land fraction for output to mg\_drag restart files, for use in mg\_drag and in the land model. \false by default; \true is recommended when, and only when, initializing the model, since the mg\_drag files created provide a much more accurate terrain representation for the mountain gravity wave drag parameterization and for the land surface roughness than either computes internally. This has no effect on the representation of the terrain in the dynamics. - - -\item[io\_layout] Integer(2): Layout of output files on each tile. -1,1 by default, which combines all restart and history files on a tile into one file. For -0,0, every process writes out its own restart and history files. If not equal to -1,1, you will have to use mppnccombine to combine these output files prior to post-processing, or if you want to change the number of PEs. Both entries must divide the respective value in layout. - - -\item[nf\_omega] Integer: number of times to apply second-order smoothing to the diagnosed omega. When -0 the filter is disabled. 1 by default. - - -\item[print\_freq] Integer: number of hours between print out of max/min and air/tracer mass diagnostics to standard output. -0 by default, which never prints out any output; set to -1 to see output after every dt\_atmos. Computing these diagnostics requires some computational overhead. - - -\item[range\_warn] Logical: checks whether the values of the prognostic variables are within a -reasonable range at the end of a dynamics time step, and prints a warning if not. False by default; adds computational overhead, so we only recommend using this when debugging. - -\item[write\_3d\_diags] Logical: whether to write out three-dimensional dynamical diagnostic fields (those defined in fv\_diagnostics.F90). This is useful for runs with multiple grids if you only want very large 3D diagnostics written out for (say) a nested grid, and not for the global grid. False by default. - -\end{description} - -\subsection{Options controlling tracers and interactions with physics} - -\begin{description} - -\item[adiabatic] Logical: whether to skip any physics. If true, the physics is not called at all and there is no virtual temperature effect. False by default; this option has no effect if not running solo\_core. - - -\item[do\_Held\_Suarez] Logical: whether to use Held-Suarez forcing. Requires adiabatic to be false. False by default; this option has no effect if not running solo\_core. - -\item[do\_uni\_zfull] Logical: whether to compute z\_full (the height of each model layer, as opposed to z\_half, the height of each model interface) as the midpoint of the layer, as is done for the nonhydrostatic solver, instead of the height of the location where $p = \bar{p}$ the mean pressure in the layer. This option is not available for fvGFS or the solo\_core. \false by default. - -\item[dnats] Integer: The number of tracers which are not to be advected by the dynamical core, but still passed into the dynamical core; the last dnats+pnats tracers in field\_table are not advected. -0 by default. - - -\item[dwind\_2d] Logical: whether to use a simpler \& faster algorithm for interpolating the A-grid -(cell-centered) wind tendencies computed from the physics to the D-grid. Typically, the A-grid wind tendencies are first converted in -3D cartesian coordinates and then interpolated before converting back to -2D local coordinates. When this option enabled, a much simpler but less accurate -2D interpolation is used. False by default. - - -\item[fill] Logical: Fills in negative tracer values by taking positive tracers from the cells above and below. This option is useful when the physical parameterizations produced negatives. False by default. - - -\item[inline\_q] Logical: whether to compute tracer transport in-line with the rest of the dynamics instead of sub-cycling, so that tracer transport is done at the same time and on the same time step as is \textit{p} and potential temperature. False by default; if true, q\_split and z\_tracer are ignored. - - -\item[ncnst] Integer: Number of tracer species advected by fv\_tracer in the dynamical core. Typically this is set automatically by reading in values from field\_table, but ncnst can be set to a smaller value so only the first ncnst tracers listed in field\_table are not advected. -0 by default, which will use the value from field\_table. - - -\item[nwat] Integer: Number of water species to be included in condensate and water vapor loading. The masses of the first nwat tracer species will be added to the dry air mass, so that \textit{p} is the mass of dry air, water vapor, and the included condensate species. The value used depends on the microphysics in the physics package you are using. For GFS physics with only a single condensate species, set to 2. For schemes with prognostic cloud water and cloud ice, such as GFDL AM2/AM3/AM4 Rotsteyn-Klein or Morrison-Gettlean microphysics, set to 3. For warm-rain (Kessler) microphysics set to 4 (with an inactive ice tracer), which only handles three species but uses 4 to avoid interference with the R-K physics. For schemes such as WSM5 or Ferrier that have prognostic rain and snow but not hail, set to 5 (not yet implemented). For six-category schemes that also have prognostic hail or graupel, such as the GFDL, Thompson, or WSM6 microphysics, set to 6. A value of 0 turns off condensate loading. 3 by default. - - -\item[phys\_hydrostatic] Logical: Option to enable hydrostatic application of heating from the physics in a nonhydrostatic simulation: heating is applied in hydrostatic balance, causing the entire atmospheric column to expand instantaneously. If false, heating from the physics is applied simply as a temperature tendency. True by default; ignored if hydrostatic -=\true - - -\item[pnats] Integer: The number of tracers not to advect by the dynamical core. Unlike dnats, these tracers are not seen by the dynamical core. The last pnats entries in field\_table are not advected. -0 by default. - - -\item[tau\_h2o] Real: time-scale (days) for simple methane chemistry to act as a source of water in the stratosphere. Can be useful if your stratosphere dries out too quickly; consider a value between -60 and 120 days if this is the case. 0. by default, which disables the methane chemistry. Values less than zero apply the chemistry above -100{\nobreakspace}mb; else applied above 30{\nobreakspace}mb. Requires adiabatic to be false. - - -\item[use\_hydro\_pressure] Logical: whether to compute hydrostatic pressure for input to the physics. Currently only enabled for the fvGFS model. Ignored in hydrostatic simulations. False by default. - - -\item[z\_tracer] Logical: whether to transport sub-cycled tracers layer-by-layer, each with its own computed sub-cycling time step -(if q\_split = 0). This may improve efficiency for very large numbers of tracers. False by default; currently not implemented. - - -\end{description} - -\subsection{Timestep options} - -\begin{description} - -\item[k\_split] Integer: number of vertical remappings per dt\_atmos -(physics time step). 1 by default. - - -\item[n\_split] Integer: number of small dynamics (acoustic) time steps between vertical remapping. -0 by default, in which case the model produces a good first guess by examining the resolution, dt\_atmos, and k\_split. - - -\item[umax] Real: for the doubly-periodic grid (grid\_type = 4) an estimate of the maximum wave speed -(m/s), used to determine the value of n\_split when n\_split = 0. -350 by default. - - -\item[q\_split] Integer: number of time steps for sub-cycled tracer advection. -0 by default (recommended), in which case the model determines the number of time steps from the global maximum wind speed at each call to the tracer advection. - - -\end{description} - -\subsection{Grid options} - -\begin{description} - -\item[deglat] Real: Latitude (in degrees) used to compute the uniform f-plane Coriolis parameter for doubly-periodic simulations -(grid\_type = 4). 15. by default. - - -\item[do\_schmidt] Logical: Whether to enable grid stretching and rotation using stretch\_fac, target\_lat, and target\_lon. \false by default. - - -\item[dx\_const] Real: on a doubly-periodic grid (grid\_type -= 4) specifies the (uniform) grid-cell-width in the x-direction, in meters. -1000 by default. - - -\item[dy\_const] Real: on a doubly-periodic grid (grid\_type -= 4) specifies the (uniform) grid-cell-width in the y-direction, in meters. -1000 by default. - - -\item[grid\_type] Integer: which type of grid to use. If 0, the equidistant gnomonic cubed-sphere will be used. If -4, a doubly-periodic f-plane cartesian grid will be used. If -1, the grid is read from INPUT/grid\_spec.nc. Values -2, 3, 5, 6, and 7 are not supported and will likely not run. 0 by default. - - -\item[hybrid\_z] Logical: whether to use a hybrid-height coordinate, instead of the usual sigma-p coordinate. False by default. -(Not currently maintained.) - - -\item[make\_hybrid\_z] Logical: Converts the vertical coordinate to a hybrid-height coordinate, instead of the usual sigma-p coordinate. Requires hybrid\_z -= True. False by default. - - -\item[p\_ref] Real: surface pressure used to construct a horizontally-uniform reference vertical pressure profile, used in some simple physics packages in the solo\_core and in the Rayleigh damping. \textit{This} \textit{should} \textit{not} \textit{be} \textit{confused} \textit{with} \textit{the} \textit{actual}\textit{,} \textit{horizontally}\textit{-}\textit{varying} \textit{pressure} \textit{levels} \textit{used} \textit{for} \textit{all} \textit{other} \textit{dynamical} \textit{calculations}\textit{.} -1.e5 by default. \textit{Changing} \textit{this} \textit{value} \textit{is} \textit{strongly} \textit{discouraged}\textit{.} - - -\item[shift\_fac] Real: westward zonal rotation (or shift) of cubed-sphere grid from its -natural orientation with cube face centers at 0, 90, 180, and 270 degrees longitude. The shift, in degrees, is -180/shift\_fac. This shift does not move the poles. By default this is set to -18, shifting the grid westward 180/18=10 degrees, so that the edges of the cube do not run through the mountains of Japan; all -standard CM2.x, AM3, CM3, and HiRAM simulations use this orientation of the grid. Requires do\_schmidt -=\false - - -\item[stretch\_fac] Real: stretching factor for the Schmidt transformation. This is the factor by which tile -6 of the cubed sphere will be shrunk, with the grid size shrinking accordingly. -1 by default, which performs no grid stretching. Requires do\_schmidt -=\true . The model will crash if stretch\_fac is set to zero. Values of up to -40 have been found useful and stable for short-term cloud-scale integrations. - - -\item[target\_lat] Real: latitude (in degrees) to which the center of tile -6 will be rotated; if stretching is done with stretch\_fac the center of the high-resolution part of the grid will be at this latitude. --90 by default, which does no grid rotation (the Schmidt transformation rotates the south pole to the appropriate target). Requires do\_schmidt -=\true . - - -\item[target\_lon] Real: longitude to which the center of tile -6 will be rotated. 0 by default. Requires do\_schmidt =\true . - - -\item[nested] Logical: whether this is a nested grid. False by default. - - -\item[twowaynest] Logical: whether to use two-way nesting, the process by which the nested-grid solution can feed back onto the coarse-grid solution. False by default. - - -\item[parent\_grid\_num] Integer: Number of the parent to this nested grid. The coarsest grid in a simulation is numbered -1; further nested grids are numbered sequentially. Required to be a positive value if nested -= True. Unless you are nesting inside of nested grids or running multiple -(coarse) grids that themselves do not interact, this should be set to -1. -1 by default, indicating that this grid does not have a parent grid. - - -\item[parent\_tile] Integer: number of the tile (ie. face) in which this nested grid is found in its parent. Required to be a positive value if nested -= true. If the parent grid is not a cubed sphere, or itself is a nested grid, this should be set to -1. If the parent grid has been rotated (using do\_schmidt) with the intent of centering the nested grid at target\_lat and target\_lon, then parent\_tile should be set to -6. 1 by default. - - -\item[refinement] Integer: refinement ratio of the nested grid. This is the number of times that each coarse-grid cell face will be divided into smaller segments on the nested grid. Required to be a positive integer if nested -= true. Nested grids are aligned with the coarse grid, so non-integer refinements are not permitted. -3 by default. - - -\item[nestupdate] Integer: type of nested-grid update to use; details are given in model/fv\_nesting.F90. -0 by default. - -\end{description} - -\subsection{Solver options} - -\begin{description} - -\item[a2b\_ord] Integer: order of interpolation used by the pressure gradient force to interpolate cell-centered -(A-grid) values to the grid corners. 4 by default (recommended), which uses fourth-order interpolation; otherwise second-order interpolation is used. - - -\item[beta] Real: Parameter specifying fraction of time-off-centering for backwards evaluation of the pressure gradient force. -0.0 by default, which produces a fully backwards evaluationthe pressure gradient force is entirely evaluated using the updated -(time \textit{n}+1) dynamical fields. A value of 0.5 will equally weight the PGF determined at times \textit{n} and \textit{n}+1, but may not be stable; values larger than -0.45 are not recommended. A value of 0.4 is recommended for most hydrostatic simulations, which allows an improved representation of inertia-gravity waves in the tropics. In non-hydrostatic simulations using the semi-implicit solver -(a\_imp \texttt{>} 0.5) the values of a\_imp and beta should add to 1, so that the time-centering is consistent between the PGF and the nonhydrostatic solver. Proper range is -0 to 0.45. - - -\item[c2l\_ord] Integer: order of interpolation from the solvers native D-grid winds to latitude-longitude A-grid winds, which are used as input to the physics routines and for writing to history files. -4 by default (recommended); fourth-order interpolation is used unless c2l\_ord -= 2. - - -\item[consv\_am] Logical: whether to enable Angular momentum fixer. False by default. - - -\item[consv\_te] Real: fraction of total energy lost during the adiabatic integration between calls of the physics, to be added back globally as heat; essentially the strength of the -energy fixer in the physics. Note that this is a global energy fixer and cannot add back energy locally. The default algorithm increments the potential temperature so the pressure gradients are unchanged. 0 by default. Proper range is 0 to 1. -1 will restore the energy completely to its original value before entering the physics; a value of -0.7 \textit{roughly} causes the energy fixer to compensate for the amount of energy changed by the physics in GFDL HiRAM or AM3. - -\item[convert\_ke] Logical: If true, adds energy dissipated through mechanical damping to heat throughout the \textit{entire} depth of the domain; if false -(default) this is only done in the sponge layer at the top of the domain. This option is only enabled if d\_con -\texttt{>} 1.e-5. - - -\item[d\_con] Real: Fraction of kinetic energy lost to explicit damping to be converted to heat. Acts as a dissipative heating mechanism in the dynamical core. 0. by default. Proper range is 0 to 1. Note that this is a local, physically correct, energy fixer. - -\item[delt\_max] Real: maximum allowed magnitude of the dissipative heating rate, K s$^{-1}$; larger magnitudes are clipped to this amount. This can help avoid instability that can occur due to strong heating when d\_con $> 0$. A value of 0.008 (a rate equivalent to about 800 K/day) is sufficient to stabilize the model at 3-km resolution. Set to 1 by default, which effectively disables this limitation. - -\item[fill\_dp] Logical: like fill except for \textit{p}, the hydrostatic pressure thickness. When the filling occurs a diagnostic message is printed out, which is helpful for diagnosing where the problem may be occurring. Typically if the pressure filling is needed a crash is inevitable, and thus this option is often better for debugging than as a -safety valve. False by default. - - -\item[fv\_sg\_adj] Integer: timescale (in seconds) at which to remove two-delta-z instability when the local -(between two adjacent levels) Richardson number is less than 1. This is achieved by local mixing, which conserves mass, momentum, and total energy. Values of 0 or smaller disable this feature. If n\_sponge $< 0$ then the mixing is applied only to the top n\_sponge layers of the domain. Set to -1 (inactive) by default. Proper range is 0 to 3600. - - -\item[halo\_update\_type] Integer: which scheme to use for halo updates in multiprocessor simulations. If set to -1 non-blocking updates are used, which can improve simulation efficiency on some systems. Otherwise, blocking halo updates are performed. -1 by default. - - -\item[hord\_mt] Integer: horizontal advection scheme for momentum fluxes. A complete list of kord options is given in the table below. -9 by default, which uses the third-order piecewise-parabolic method with the monotonicity constraint of Huynh, which is less diffusive than other constraints. For hydrostatic simulation, 8 (the L04 monotonicity constraint) is recommended; for nonhydrostatic simulation, the completely unlimited (``linear'' or non-monotone) PPM scheme is recommended. If no monotonicity constraint is applied, enabling the flux damping (do\_vort\_damp = \true ) is highly recommended to control grid-scale noise. It is also recommended that hord\_mt, hord\_vt, hord\_tm, and hord\_dp use the same value, to ensure consistent transport of all dynamical fields, unless a positivity constraint on mass advection (hord\_dp) is desired. - -\item[hord\_vt] Integer: horizontal advection scheme for absolute vorticity and for vertical velocity in nonhydrostatic simulations. -9 by default. - - -\item[hord\_tm] Integer: horizontal advection scheme for potential temperature and layer thickness in nonhydrostatic simulations. -9 by default. - - -\item[hord\_dp] Integer: horizontal advection scheme for mass. A positivity constraint may be warranted for hord\_dp but not strictly necessary. -9 by default. - - -\item[hord\_tr] Integer: horizontal advection scheme for tracers. -12 by default. This value can differ from the other hord options since tracers are sub-cycled -(if inline\_q == False) and require positive-definite advection to control the appearance of non-physical negative masses. 8 (fastest) or 10 (least diffusive) are typically recommended. - -\begin{table}[ht] -\begin{tabular}{|c|p{12cm}|} -\hline -% ROW 1 -{\centering hord} & -{\raggedright Horizontal Advection Method}\\ -\hline -% ROW 6 -{\centering 5} & -{\raggedright Fastest unlimited fifth-order scheme with built-in $2\Delta x$ filter; not recommended for hord\_tr. This is also the most accurate and least diffusive FV scheme available within \fv\ if monotonicity preservation is not a high priority. -}\\ -\hline -% ROW 8 -{\centering 6} & -{\raggedright \textit{Developmental} PPM scheme with an intermediate-strength monotonicity constraint. More diffusive than 5. }\\ -\hline -% ROW 9 -{\centering 7} & -{\raggedright 6, applying a $2\Delta x$ filter and a positivity constraint}\\ -\hline -% ROW 10 -{\centering 8} & -{\raggedright PPM with the constraint of Lin 2004}\\ -\hline -% ROW 12 -{\centering 9} & -{\raggedright PPM with the Hunyh constraint}\\ -\hline -% ROW 13 -{\centering 10} & -{\raggedright 9, with a $2\Delta x$ filter, and the Huynh constraint applied only if a certain condition is met; otherwise unlimited}\\ -\hline -\end{tabular} - -\end{table} - - - -\item[kord\_mt] Integer: vertical remapping scheme for the winds. -8 by default; 9 is recommended as the safest option, although 10, and 11 can also be useful. See table below for a complete list of kord options. - - -\item[kord\_tm] Integer: vertical remapping scheme for temperature. If positive (not recommended), then vertical remapping is performed on total energy instead of temperature -(see remap\_t below). -8 by default. - - -\item[kord\_tr] Integer: vertical remapping scheme for tracers. -8 by default. 9 or 11 recommended. It is often recommended to use the same value for kord\_tr as for kord\_tm. - - -\item[kord\_wz] Integer: vertical remapping scheme for vertical velocity in nonhydrostatic simulations. -8 by default; 9 recommended. It is also recommended to use the same value for kord\_wz as for kord\_mt. - -\begin{table}[ht] -\begin{tabular}{|c|p{12cm}|} -\hline -% ROW 1 -{\centering kord } & -{\raggedright Vertical remapping reconstruction method}\\ -\hline -% ROW 2 -{\centering 4} & -{\raggedright Monotone PPM}\\ -\hline -% ROW 2 -{\centering 6} & -{\raggedright PPM}\\ -\hline -% ROW 2 -{\centering 7} & -{\raggedright PPM with Hyunh's second constraint (see L04)}\\ -\hline -% ROW 3 -%{\centering 8} & -%{\raggedright Cubic spline \redtext{Not correct??}}\\ -%\hline -% ROW 4 -{\centering 9} & -{\raggedright Monotonic cubic spline with $2\Delta z$ oscillations removed}\\ -\hline -% ROW 5 -{\centering 10} & -{\raggedright Selectively monotonic cubic spline, where local extrema are retained, with -$2 \Delta z$ oscillations removed}\\ -\hline -% ROW 6 -{\centering 11} & -{\raggedright Non-monotonic (linear) cubic spline with $2 \Delta z$ oscillations removed; if an invalid value for kord is given, this scheme is used}\\ -\hline -% ROW 7 -{\centering 13} & -{\raggedright Monotonic cubic spline with $2 \Delta z$ oscillations removed}\\ -\hline -% ROW 8 -{\centering 16} & -{\raggedright Non-monotonic cubic spline with a strong $2 \Delta z$ filter (similar to hord = 6).}\\ -\hline -\end{tabular} -\end{table} - - -\item[no\_dycore] Logical: disables execution of the dynamical core, only running the initialization, diagnostic, and I/O routines, and any physics that may be enabled. Essentially turns the model into a column physics model. False by default. - - -\item[remap\_t] Logical: whether the vertical remapping is performed on -(virtual) temperature instead of (virtual) potential temperature. Since typically potential temperature increases exponentially from layer to layer near the top boundary, the cubic-spline interpolation in the vertical remapping will have difficulty with the exponential profile. Temperature does not have this problem and will often yield a more accurate result. True by default. - - -\item[reproduce\_sum] Logical: uses an exactly-reproducible global sum operation performed when computing the global energy for consv\_te. This is used because the FMS routine mpp\_sum() is not bit-wise reproducible due to its handling of floating-point arithmetic, and so can return different answers for -(say) different processor layouts. True by default. - - - -\end{description} - -\subsection{Nonhydrostatic options} - -\begin{description} - -\item[a\_imp] Real: Controls behavior of the non-hydrostatic solver. Values -\texttt{>} 0.5 enable the semi-implicit solver, in which the value of a\_imp controls the time-off-centering: use a\_imp -= 1.0 for a fully backward time-stepping. For consistency, the sum of beta and a\_imp should be -1 when the semi-implicit solver is used. The semi-implicit algorithm is substantially more efficient except at very high -(km-scale) resolutions with an acoustic time step of a few seconds or less. -0.75 by default. Proper values are 0, or between 0.5 and 1 Only used if hydrostatic -=\false - - -\item[hydrostatic] Logical: whether to use the hydrostatic or nonhydrostatic solver. True by default. - - -\item[make\_nh] Logical: Whether to re-initialize the nonhydrostatic state, by re-computing dz from hydrostatic balance and setting w to -0. False by default. - - -\item[p\_fac] Real: Safety factor for minimum nonhydrostatic pressures, which will be limited so the full pressure is no less than p\_fac times the hydrostatic pressure. This is only of concern in mid-top or high-top models with very low pressures near the model top, and has no effect in most simulations. The pressure limiting activates only when model is in danger of blowup due to unphysical negative total pressures. -0.05 by default. Only used if hydrostatic =\false and the semi-implicit solver is used. Proper range is -0 to 0.25. - -\item[use\_logp] Logical: Enables a variant of the Lin pressure-gradient force algorithm, which uses the logarithm of pressure instead of the Exner function -(as in Lin 1997). This yields more accurate results for regions that are nearly isothermal. Ignored if hydrostatic -= true. False by default. - - -\end{description} - -\subsection{Damping options} - -\begin{description} - -\item[d2\_bg] Real: coefficient for background second-order divergence damping. This option remains active even if nord is nonzero. 0.0 by default. Proper range is -0 to 0.02. - - -\item[d2\_bg\_k1] Real: strength of second-order diffusion in the top sponge layer. 0.16 by default. This value, and d2\_bg\_k2, will be changed appropriately in the model -(depending on the height of model top), so the actual damping may be very reduced. See atmos\_cubed\_sphere/model/dyn\_core.F90 for details. Recommended range is 0. to 0.2. Note that since diffusion is converted to heat if d\_con $> 0$ larger amounts of sponge-layer diffusion may be \textit{less} stable. - - -\item[d2\_bg\_k2] Real: strength of second-order diffusion in the second sponge layer from the model top. 0.02 by default. This value should be lower than d2\_bg\_k1. - - -\item[d4\_bg] Real: Dimensionless coefficient for background higher-order divergence damping. -0.0 by default. If no second-order divergence damping is used, then values between -0.1 and 0.16 are recommended. Requires nord \texttt{>} 0. Note that the scaling for d4\_bg differs from that of d2\_bg; nord -\texttt{>}= 1 and d4\_bg = 0.16 will be less diffusive than nord = 0 and d2\_bg -= 0.02. - - -\item[dddmp] Real: Dimensionless coefficient for the second-order Smagorinsky-type divergence damping. -0.0 by default. 0.2 (the Smagorinsky constant) is recommended if ICs are noisy. - - -\item[d\_ext] Real: coefficient for external (barotropic) mode damping. -0.02 by default. Proper range is 0 to 0.02. A value of 0.01 or 0.02 may help improve the models maximum stable time step in low-resolution -(2-degree or poorer) simulations; otherwise a value of 0 is recommended. - - -\item[do\_vort\_damp] Logical: whether to apply flux damping (of strength governed by vtdm4) to the fluxes of vorticity, air mass, and nonhydrostatic vertical velocity (there is no dynamically correct way to add explicit diffusion to the tracer fluxes). The form is the same as is used for the divergence damping, including the same order -(from nord) damping, unless nord = 0, in which case this damping is fourth-order, or if nord = 3, in which case this damping is sixth-order (instead of eighth-order). We recommend enabling this damping when the -linear or non-monotonic horizontal advection schemes are enabled, but is unnecessary and not recommended when using monotonic advection. False by default. - - -\item[n\_sponge] Integer: controls the number of layers at the upper boundary on which the $2\Delta x$ filter is applied. \textit{This does not control the sponge layer.} 0 by default. - - -\item[nord] Integer: order of divergence damping: 0 for second-order; -1 for fourth-order (default); 2 for sixth-order; 3 for eighth-order. Sixth-order may yield a better solution for low resolutions -(one degree or coarser) by virtue of it being more scale-selective and will not damp moderately-well-resolved disturbances as much as does lower-order damping. - - -\item[nord\_tr] Integer: Order of tracer damping; values mean the same as for nord. -0 by default. - - -\item[rf\_cutoff] Real: pressure below which no Rayleigh damping is applied if tau -\texttt{>} 0. - -\item[rf\_fast] Logical: option controlling whether to apply Rayleigh damping (for tau $> 0$) on the dynamic/acoustic timestep rather than on the physics timestep. This can help stabilize the model by applying the damping more weakly more frequently, so the instantaneous amount of damping (and thereby heat added) is reduced. \false by default, which applies the Rayleigh drag every physics timestep. - -\item[tau] Real: time scale (in days) for Rayleigh friction applied to horizontal and vertical winds; lost kinetic energy is converted to heat, except on nested grids. -0.0 by default, which disables damping. Larger values yield less damping. For models with tops at -1{\nobreakspace}mb or lower values between 10 and 30 are useful for preventing overly-strong polar night jets; for higher-top hydrostatic models values between -5 and 15 should be considered; and for non-hydrostatic models values of -10 or less should be considered, with smaller values for higher-resolution. - -\item[vtdm4] Real: coefficient for background other-variable damping. The value of vtdm4 should be less than that of d4\_bg. A good first guess for vtdm4 is about one-third the value of d4\_bg. -0.0 by default. Requires do\_vort\_damp to be \true .Disabled for values less than 1.e-3. Other-variable damping should not be used if a monotonic horizontal advection scheme is used. - - - -\end{description} - - -\section{Entries in coupler\_nml} - -\begin{description} - - -\item[months, days, hours, minutes, seconds] Integer: length of the model integration in the corresponding units. All are 0 by default, which initializes the model and then immediately writes out the restart files and halts. - -\item[dt\_atmos] Integer: time step for the largest atmosphere model loop, corresponding to the frequency at which the top level routine in the dynamics is called, and the physics timestep. Must be set. - -\item[current\_date] Integer(6): initialization date (in the chosen calendar) for the model, in year, month, day, hour, minute, and second. (0,0,0,0,0,0) by default, a value that is useful for control integrations of coupled models. - -\item[calendar] Character(17): calendar selection; JULIAN is typically recommended, although the other values (THIRTY\_DAY\_MONTHS, NOLEAP, NO\_CALENDAR) have particular uses in idealized models. Must be set. - -\item[force\_date\_from\_namelist] Logical: if \true , will read the initialization date from the namelist variable current\_date, rather than taking the value from a restart file. If the model is being cold-started (such as what is typically but not necessarily done if external\_ic = \true ) then the initialization date must be specified in current\_date, otherwise the model will stop. \false by default. - - -\item[atmos\_nthreads] Integer: number of threads for OpenMP multi-threading. 1 by default. - -\item[use\_hyper\_thread] Logical: indicates that some of the threads in atmos\_nthreads may be hyperthreads. \false by default. - -\item[ncores\_per\_node] Integer: number of processor codes per physical compute node. Used when setting up hyperthreading to determine number of virtual vs. hardware threads. 0 by default. - -\item[debug\_affinity] Logical: if \true prints out a message describing cpu affinity characteristics while initializing OpenMP. \false by default. - -\item[restart\_days, restart\_secs] Integer: frequency at which to write out "intermediate" restart files, which are useful for checkpointing in the middle of a long run, or to be able to diagnose problems during the model integration. Both are 0 by default, in which case intermediate restarts are not written out. - -\end{description} - -\section{Entries in external\_ic\_nml} - - -\begin{description} - -\item[filtered\_terrain] Logical: whether to use the terrain filtered by the preprocessing tools rather than the raw terrain. \true by default. Only active if nggps\_ic = \true or ecmwf\_ic = \true - -\item[levp] Integer: number of levels in the input (remapped) initial conditions. 64 by default. Only active if nggps\_ic = \true - -\item[checker\_tr] Logical: whether to enable the ``checkerboard'' tracer test. \false by default. Only active if nggps\_ic = \true - -\item[nt\_checker] Integer: number of tracers (at the end of the list of tracers defined in field\_table) to initialize with an idealized ``checkerboard'' pattern, with values of either 0 or 1. This is intended to test the monotonicity or positivity constraint in the advection scheme. 0 by default. Only active if nggps\_ic = \true - -\end{description} - -\section{Entries in surf\_map\_nml} - - -\begin{description} - -\item[surf\_file] Character(len=128): File containing topography data. This file must be in NetCDF format. INPUT/topo1min.nc by default. -(Previous versions of the model have used 5 minute USGS data, which is not recommended.) - - -\item[nlon] Integer: Size of the longitude dimension in topography data; not used. - - -\item[nlat] Integer: Size of the latitude dimension in topography data; not used. - - -\item[zero\_ocean] Logical: whether to prevent the smoothing from extending topography out into the ocean. True by default. - - -\item[zs\_filter] Logical: whether to apply smoothing to the topography. True by default. - - - -\end{description} - -\section{Entries in fv\_grid\_nml} - - -\begin{description} - -\item[grid\_name] Character(len=80): Name of the grid either being read in -(if grid\_spec = -1) or being created. This is only used for writing out a binary file in the directory from which the model is run. -Gnomonic by default. - - -\item[grid\_file] Character(len=120): If grid\_type = -1 the name of the grid\_spec file to read in. INPUT/grid\_spec.nc by default; other values will not work. - - -\end{description} - -\section{Entries in test\_case\_nml} - - -\begin{description} - -\item[test\_case] Integer: number of the idealized test case to run. A number of nest cases are defined in tools/test\_cases.F90, of which numbers -19 are intended for the shallow-water model. Requires warm\_start -=\false 11 by default; this creates a resting atmosphere with a very basic thermodynamic profile, with topography. If you wish to initialize an Aquaplanet simulation -(no topography) set to 14. - - -\item[alpha] Real: In certain shallow-water test cases specifies the angle -(in fractions of a rotation, so 0.25 is a 45-degree rotation) through which the basic state is rotated. -0 by default. - - -\end{description} - -\section{Entries in nest\_nml} - -\begin{description} - -\item[ngrids] Integer: number of grids in this simulation. 1 by default. (The variable ntiles has the same effect, but its use is not recommended as it can be confused with the six tiles of the cubed sphere, which in this case form only one grid.) - - -\item[nest\_pes] Integer(100): array carrying number of PEs assigned to each grid, in order. Must be set if ngrids -\texttt{>} 1. - - -\item[p\_split] Integer: number of times to sub-cycle dynamics, performing nested-grid BC interpolation and -(if twowaynest ==\true ) two-way updating at the end of each set of dynamics calls. If p\_split $ > 1$ - the user should decrease k\_split appropriately so the remapping and dynamics time steps remain the same. -1 by default. - - -\end{description} - -\section{Entries in nggps\_diag\_nml} - -\begin{description} - -\item[fdiag] Real(1028): Array listing the diagnostic output times (in hours) for the GFS physics. This can either be a list of times after initialization, or an interval if only the first entry is nonzero. All 0 by default, which will result in no outputs. - -\end{description} - -\section{Entries in atmos\_model\_nml (for fvGFS)} - -\begin{description} - -\item[blocksize] Integer: Number of columns in each ``block'' sent to the physics. OpenMP threading is done over the number of blocks. For best performance this number should divide the number of grid cells per processor ( (npx-1)*(npy-1) / (layout\_x)*(layout\_y) ) and be small enough so the data can best fit into cache?values around 32 appear to be optimal on Gaea. 1 by default - -\item[chksum\_debug] Logical: whether to compute checksums for all variables passed into the GFS physics, before and after each physics timestep. This is very useful for reproducibility checking. \false by default. - -\item[dycore\_only] Logical: whether only the dynamical core (and not the GFS physics) is executed when running the model, essentially running the model as a solo dynamical core. \false by default. - -\end{description} - - -\section{Entries in fms\_nml} - -\begin{description} - -\item[domains\_stack\_size] Integer: size (in bytes) of memory array reserved for domains. For large grids or reduced processor counts this can be large (>10 M); if it is not large enough the model will stop and print a recommended value of the stack size. Default is 0., reverting to the default set in MPP (which is probably not large enough for modern applications). - -\end{description} - -\section{{Entries in diag\_manager\_nml} } - -\begin{description} - -\item[do\_diag_field_log] Logical: if \true\ , writes a list of all registered diagnostic fields (not including restart variables) to a file \texttt{diag_field_log.out}. \false\ by default. - -\end{description} - -\chapter{Variables and notation} - -\begin{longtable}{lp{1cm}} -$u$, $v$ & \texttt{(*)} D-grid winds \\ -$w$ & \texttt{(*)} Explicit vertical velocity \\ -$\delta p^*$ & \texttt{(*)} Layer hydrostatic pressure thickness, proportional to mass \\ -$\Theta_v$ & \texttt{(*)} Virtual potential temperature \\ -$\delta z$ & \texttt{(*)} Layer geometric depth \\ -$\rho $ & Total (air and all water species) mass density, equal to $-\frac{\delta p^*}{g \delta z}$ \\ -$Q_i$ & \texttt{(*)} Density of tracer $i$ (also written $Q$ as a generic tracer density) \\ -$q_i$ & Mixing ratio of tracer $i$, defined with respect to total air mass; equal to $Q_i / \delta p^*$ \\ -$q_v$ & Mixing ratio of water vapor \\ -$p$ & Total cell-mean pressure \\ -$p^*$ & Cell-mean hydrostatic pressure \\ -$p'$ & Cell-mean nonhydrostatic pressure component, equal to $p - p^*$ \\ -$\Delta A$, $\Delta x$, $\Delta y$ & D-grid cell areas and cell face lengths \\ -$\Delta A_c$, $\Delta x_c$, $\Delta y_c$ & Dual-grid cell areas and cell face lengths \\ -$\Delta t$ & Lagrangian dynamics (or acoustic) time step \\ -$\Delta T$ & Vertical remapping interval \\ -$\Delta \tau$ & Physics time step \\ -$c_{pd}$ & Specific heat of dry air at constant pressure \\ -$R_d$ & Gas constant for dry air \\ -$c_p$ & Variable specific heat of moist air \\ -$\kappa$ & $R/c_p $, where $R$ is the (variable) gas constant of moist air \\ -$i$, $j$, $k$ & Spatial grid-cell indices for the local $x$-, $y$-, and $z$-directions, respectively, given as subscripts \\ -$n$ & time index \\ -$m$ & tracer index, given as a subscript \\ -$n$ & time index, given as a superscript: $t^n = n\Delta t$ -\end{longtable} -Here, a \texttt{(*)} indicates a prognostic variable. All variables are cell-means (or face-means for horizontal winds) unless otherwise noted. The differencing notation used in this document follows that of LR96, LR97, and L04, in which the operator $\delta_x \phi$ is defined as a centered-difference operator: -\begin{equation} -\left ( \delta_x \phi \right )_{i+1/2} = \phi_{i+1} - \phi_{i}. -\end{equation} -The indices on dependent variables are suppressed unless explicitly needed.) - -This definition differs from the similar operators of in the literature intended to be second-order discretizations of a derivative; to do this with our definition of $\delta_x$ a $\frac{1}{\Delta x}$ term would be needed to complete the discrete derivative. - -\section{Important Relations} - -Cell-mean pressure: -\begin{align} -p^* =& \frac{\delta p^*}{\delta \log p^*} \; &\mathrm{(hydrostatic)} \\ -p = & \rho R_d T_v = - \frac{R_d}{g} \frac{\delta p^* T_v}{\delta z} &\mathrm{(nonhydrostatic)} -\end{align} - -Conversion from temperature $T$ to virtual potential temperature $\Theta_v$: -\begin{align} -T_v &= T \left ( 1 + \epsilon q_v \right ) \\ -\Theta_v & = T_v / p^\kappa, -\end{align} -where $\epsilon = 1 + R_v/R_d$ and $\kappa = R/c_p$. Note that we do \textit{not} include the arbitrary constant factor $p_0^\kappa$ in our definition of potential temperature; our form is the equivalent to setting $p_0 = 1$~Pa but simpler and more computationally efficient. - -\section{References} - - -\begin{description} -\item[CW84] Collella, P, and P. R. Woodward, April 2004: The Piecewise Parabolic Method (PPM) for Gas-Dynamical Simulations. \textit{Journal of Computational Physics}, \textbf{54}, 174--201. -\item[L94] Lin, Shian-Jiann, et al., July 1994: A Class of the van Leer-type Transport Schemes and Its Application to the Moisture Transport in a General Circulation Model. \textit{Monthly Weather Review}, \textbf{122:7}, 1575--1593. -\item[LR96] Lin, Shian-Jiann, and R B Rood, September 1996: Multidimensional Flux-Form Semi-Lagrangian Transport Schemes. \textit{Monthly Weather Review}, \textbf{124:9}, 2046--2070. -\item[LR97] Lin, Shian-Jiann, and R B Rood, October 1997: An explicit flux-form semi-lagrangian shallow-water model on the sphere. \textit{Quarterly Journal of the Royal Meteorological Society}, \textbf{123:544}, 2477--2498. -\item[L97] Lin, Shian-Jiann, July 1997: A finite-volume integration method for computing pressure gradient force in general vertical coordinates. \textit{Quarterly Journal of the Royal Meteorological Society}, \textbf{123:542}, 1749--1762. -\item[L04] Lin, Shian-Jiann, 2004: A "vertically Lagrangian" finite-volume dynamical core for global models. \textit{Monthly Weather Review}, \textbf{132:10}, 2293--2307. -\item[PL07] Putman, W M., and Shian-Jiann Lin, 2007: Finite-volume transport on various cubed-sphere grids. \textit{ Journal of Computational Physics}, \textbf{227:1}, 55--78. -\item[HL13] Harris, Lucas M., and Shian-Jiann Lin, January 2013: A two-way nested global-regional dynamical core on the cubed-sphere grid. \textit{Monthly Weather Review}, \textbf{141:1}. -\item[HLT16] Harris, L.M., S.-J. Lin, and C.-Y. Tu, 2016: High-Resolution Climate Simulations Using GFDL HiRAM with a Stretched Global Grid. \textit{Journal of Climate}, \textbf{29:11}, 4293--4314. -\end{description} - -\section{Revision History} - -\begin{description} -\item[v2.0beta 14 Nov 2017] Release candidate to EMC --- lmh -\item[v1.1beta 11 Sep 2017] Intermediate draft to EMC --- lmh -\item[v1.0beta 13 Feb 2017] First draft to partners at EMC, CAPS, AOML, GSFC, AOML --- lmh - - -\end{description} - - -\end{document} From 4b1a00e9848f8dab7e9c2389ff1aaf106e9377fe Mon Sep 17 00:00:00 2001 From: lharris4 <53020884+lharris4@users.noreply.github.com> Date: Thu, 17 Jun 2021 11:58:34 -0400 Subject: [PATCH 23/52] Delete fv3_technical.pdf --- docs/fv3_technical.pdf | Bin 191649 -> 0 bytes 1 file changed, 0 insertions(+), 0 deletions(-) delete mode 100644 docs/fv3_technical.pdf diff --git a/docs/fv3_technical.pdf b/docs/fv3_technical.pdf deleted file mode 100644 index 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zMiMyk_iJQrtC9Iev)m?5?)JtRPjdsNe^+K#G%sgj&NR-yPVE97UumCRz>Rmqo|yoL^>e$sF!v-&apcYr`XF;~^UX zblrOhYCb{;AGG_Y%@eXpZ2L~$9`;N&Q1w#|{sn`NqXxwRGx8(ZsRO++CAt3%)YA)w z%Bm&}BKBtDm-mF1gyfdCK_8xndbA!Q==KnXM~D}D!M=aVK;ro!DT-+w0%?k?LTK5z z+`*Dx4wzpuM2LaC8G?0`Zg0toob)dlJ8~9*ZkWR+?}_s@oB8RKO^!GR6C1IRq@)-T LC#Q<8D$#!d;=w2k diff --git a/docs/fv3_technical_2021.tex b/docs/fv3_technical_2021.tex index 830b00f6c..3ac489e97 100644 --- a/docs/fv3_technical_2021.tex +++ b/docs/fv3_technical_2021.tex @@ -87,7 +87,7 @@ \title{A Scientific Description of the GFDL Finite-Volume Cubed-Sphere Dynamical Core} \newcommand{\subtitle}{GFDL Weather and Climate Dynamics Division\\Technical Memorandum GFDL2021001} \author{Lucas Harris\\Xi Chen\\William Putman\\Linjiong Zhou\\Jan-Huey Chen} -\date{14 June 2021} +\date{14 June 2021\\Revision v1.0a 16 June 2021} @@ -324,7 +324,7 @@ \section{Gnomonic coordinates and grid construction} \label{fig:gridmetricsCoordinates} \end{figure} -\section{Vector geometry: covariant vs. contravariant components} \label{sec:covarcontravarstaggered} +\section{Vector geometry: covariant vs. contravariant components} \label{sec:covarcontravar} The gnomonic coordinate system is non-orthogonal, so a vector decomposed into its components will have a projection into both coordinate directions. This violates one of the assumptions made when the traditional decomposition of the momentum equation into its components is done, and typically extra metric terms appear when attempting to do the decomposition correctly. (Recall that the vector form of the momentum equation applies regardless of horizontal coordinate system.) Furthermore, it turns out that different quantities transform between coordinate systems differently if the coordinates are non-orthogonal. Most notably, the gradient of a scalar field does not transform the same way as a vector. @@ -1189,19 +1189,19 @@ \section{Choosing the right (diffusion) tool for the job} This combination of implicit vorticity damping and explicit divergence damping was a powerful and very effective control of grid-scale modes (both physical and erroneous), and could also be used to create a sponge layer at the top of the domain (Section~\ref{sec:sponge}). However the implicit diffusion from the monotonicity constraint is nonlinear and difficult to understand and control. For many applications the monotonicity constraint is too diffusive to marginally-resolved modes, especially for storm-scale simulation. Further, implicitly-diffused kinetic energy cannot be restored as heat, unless total energy is a prognostic variable. Thus an explicit diffusion for the vortical modes has been implemented (Section~\ref{sec:vortdamp}), which is more configurable but also allows for dissipative heating (Section~\ref{sec:dissiphtg}). -We have established a set of baseline settings, balancing implicit and explicit diffusion, for different applications. The options are given in Table~\ref{table:diffusionsettings}. Good choices for lower-resolution hydrostatic simulation are the ``monotonic'' or the ``traditional climate'' settings, the former being best if emphasizing tropical cyclones and mesoscale variability. In nonhydrostatic simulations, for which we recommend using non-monotonic advection schemes, there are two choices. The ``effectively-inviscid'' setting uses the minimal amount of numerical diffusion necessary to maintain stability and remove energy cascading to grid scale; modes of wavelength $4\Delta x$ or longer and $2\Delta x$ updrafts are unaffected. The ``minimally-diffusive'' setting adds some additional diffusion to marginally-resolved modes, which can help control the intensity and the influence of these features upon larger-scale circulations. This is most apparent in simulations of tropical cyclones, in which the ``minimally-diffusive'' settings tend to have better track skill (and often also have better large-scale circulations) but weaker intensity as a result compared to those in the ``effectively-inviscid'' simulations. The ``traditional weather'' settings are useful for global medium-range and subseasonal prediction, as they are safer options that are more tolerant of quirks in the physics or initialization. +We have established a set of baseline settings, balancing implicit and explicit diffusion, for different applications. The options are given in Table~\ref{table:diffusionsettings}. Good choices for lower-resolution hydrostatic simulation are the ``monotonic'' or the ``traditional climate'' settings, the former being best if emphasizing tropical cyclones and mesoscale variability, although ``traditional weather'' is also a good choice for these purposes. In nonhydrostatic simulations, for which we recommend using non-monotonic advection schemes, there are two choices. The ``effectively-inviscid'' setting uses the minimal amount of numerical diffusion necessary to maintain stability and remove energy cascading to grid scale; modes of wavelength $4\Delta x$ or longer and $2\Delta x$ updrafts are unaffected. The ``minimally-diffusive'' setting adds some additional diffusion to marginally-resolved modes, which can help control the intensity and the influence of these features upon larger-scale circulations. This is most apparent in simulations of tropical cyclones, in which the ``minimally-diffusive'' settings tend to have better track skill (and often also have better large-scale circulations) but weaker intensity as a result compared to those in the ``effectively-inviscid'' simulations. The ``traditional weather'' settings are useful for global medium-range and subseasonal prediction, as they are safer options that are more tolerant of quirks in the physics or initialization. \begin{table}[htp] \begin{center} -\caption{Standard sets of diffusion settings for full-physics simulations in FV3.} +\caption{Standard sets of diffusion settings for full-physics simulations in FV3. These settings are only provided as broad guidelines: precise configurations may depend on the application and how the dynamics interacts with the physics.} \begin{tabular}{rccccc} & Effectively- & Minimally- & & Traditional & Traditional\\ Parameters & Inviscid & diffusive & Monotonic & Weather & Climate\\ \hline -\texttt{hord_xx} & 5 & 6 & 8 or 10 & 6 & 10 \\ -\texttt{hord_tr} & -5 & -5 & 8 or 10 & 8 & 10\\ -\texttt{nord} & 3 & 3 & 3 & 2& 2\\ -\texttt{d4_bg} & 0.15 & 0.15 & 0.15 & 0.12 & 0.12\\ +\texttt{hord_xx} & 5 & 6 & 8 or 10 & 5 & 10 \\ +\texttt{hord_tr} & -5 & -5 & 8 & 8 or -5 & 8\\ +\texttt{nord} & 3 & 3 & 2 & 2& 2\\ +\texttt{d4_bg} & 0.15 & 0.15 & 0.12 & 0.12 & 0.12\\ \texttt{do_vort_damp} & .T. & .T. & .F. & .T. & .F.\\ \texttt{vtdm4} & 0.03 & 0.06 & n/a & 0.06 & n/a \end{tabular} @@ -1331,18 +1331,20 @@ \section{Model-top sponge layer and energy-conserving Rayleigh damping} \label{s Two forms of damping are applied at the top of the domain to absorb vertically-propagating waves nearing the upper boundary. The first is a diffusive sponge layer, which applies second-order damping to the divergence and to the the vorticity, mass, and $w$-flux\footnote{This differs from FV and earlier versions of FV3, which instead of adding explicit damping applied first-order upwind advection in the sponge layer, the strength of which is flow-dependent and not user-controllable.}. The damping is computed as in \eqref{eqn:divdamp}, although typically a very strong value of $d_{2D}$ (parameters \texttt{d2_bg_k1} and \texttt{d2_bg_k2}; the latter should be the smaller but neither should be larger than 0.2) is used to ensure the vertically-propagating waves are sufficiently damped. This $\nabla^2$ sponge-layer damping is applied to the top two layers of the model, with a weaker damping also applied in the third layer if \texttt{d2_bg_k2}$> 0.05$. Since the model top is at a constant pressure, not constant height, it acts as a flexible lid, and therefore does not reflect gravity waves as strongly as a rigid lid would. Diffused kinetic energy in the sponge layer can again be restored as heat as in Section~\ref{sec:dissiphtg}. -The second form of damping is a Rayleigh damping, which damps all three components of the winds to zero with a timescale which is shortest at the top of the domain and longer (weaker) lower down, until a cutoff pressure is reached. Given a minimum timescale $\tau_0$ (\texttt{tau}) and a cutoff pressure $p_c$ (\texttt{rf_cutoff}) the damping timescale is: +The second form of damping is a Rayleigh damping, which damps all three components of the winds to zero with a timescale which is shortest at the top of the domain and longer (weaker) lower down, until a cutoff pressure is reached. Given a minimum timescale $\tau_0$ (\texttt{tau}, days) and a cutoff pressure $p_c$ (\texttt{rf_cutoff}, Pa) the damping timescale is: \begin{equation} -\tau \left(p^*\right) = \tau_0 \sin \left ( \frac{\pi}{2} \frac{\log(p_c/p^*) }{\log(p_c/p_T)} \right )^2 . +\tau \left(p^*\right) = \frac{\Delta t}{ \tau_0} \sin \left ( \frac{\pi}{2} \frac{\log(p_c/p^*) }{\log(p_c/p_T)} \right )^2 . \end{equation} -The strength of the applied damping is then determined by the magnitude of the cell-mean 3D vector wind $U_{3D}$, including the vertical velocity, divided by a scaling velocity $U_0$. The Rayleigh damping is applied one per large (physics) timestep before the Lagrangian dynamics is first called, by: +The Rayleigh damping is applied one per large (physics) timestep before the Lagrangian dynamics is first called, to each local component of the winds in turn: \begin{equation} -u \leftarrow u \left ( 1 + \tau U_{3D}/U_0 \right )^{-1}. + u \mapsto u \left ( 1 + \tau \left(p^*\right) \right )^{-1}, \end{equation} -The dissipated kinetic energy can then be restored as heat: +and similarly for $v$ and $w$ (in a nonhydrostatic simulation). The dissipated kinetic energy can then be restored as heat: \begin{equation} -T \mapsto T + \frac{1}{2} U_{3D}* \left ( 1 - \left ( 1 + \tau U_{3D}/U_0 \right )^{-2} \right ) / C_v. +T \mapsto T + \mathcal{K}_{3D}* \left ( 1 - \left ( 1 + \tau \left(p^*\right) \right )^{-2} \right ) / C_v, \end{equation} +in which $\mathcal{K}_{3D}$ is the three-dimensional kinetic energy in a nonhydrostatic simulation, and the horizontal kinetic energy in a hydrostatic simulation. + Optionally, there is a ``fast Rayleigh friction'' which can be applied on each acoustic timestep, after the winds are updated with the pressure-gradient force. This is more rapidly applied (although on the same damping timescale) and thus can be more stable, although it does not yet support energy conservation. This can be enabled with the \texttt{rf_fast} namelist option. %stopped 5pm 9 april 2021 @@ -1640,4 +1642,12 @@ \subsection{Multiple same level and telescoping nested grids} \bibliographystyle{ametsoc2014} \bibliography{fv3references} +\chapter*{Revision History} +\addcontentsline{toc}{chapter}{Revision History} + +\begin{description} +\item[Initial release 14 June 2021] +\item[v1.0a 16 June 2021] Updates to Table~\ref{table:diffusionsettings} and corrections in Section~\ref{sec:sponge}. +\end{description} + \end{document} From 2f53d89d33fc18c4478284235e7ab9a43ef1e89c Mon Sep 17 00:00:00 2001 From: Dusan Jovic Date: Fri, 11 Jun 2021 15:18:31 +0000 Subject: [PATCH 25/52] Initialize {sw,se,nw,ne}_corner to .false in model/fv_arrays.F90 (cherry picked from commit bf0630f207c0f0eb241e12f75d59d1862a11d6f6) --- model/fv_arrays.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/model/fv_arrays.F90 b/model/fv_arrays.F90 index c92f76df3..1e6d66c60 100644 --- a/model/fv_arrays.F90 +++ b/model/fv_arrays.F90 @@ -165,7 +165,7 @@ module fv_arrays_mod real(kind=R_GRID) :: global_area logical :: g_sum_initialized = .false. !< Not currently used but can be useful - logical:: sw_corner, se_corner, ne_corner, nw_corner + logical:: sw_corner = .false., se_corner = .false., ne_corner = .false., nw_corner = .false. real(kind=R_GRID) :: da_min, da_max, da_min_c, da_max_c From 77e92f691a97086a0a61fdecdc87e80d3e53eb7c Mon Sep 17 00:00:00 2001 From: bensonr <6594772+bensonr@users.noreply.github.com> Date: Thu, 8 Jul 2021 16:20:02 -0400 Subject: [PATCH 26/52] merge of latest dev work from GFDL Weather and Climate Dynamics Division (#114) * merge of latest dev work from GFDL Weather and Climate Dynamics Division * remove trailing whitespace from source files * release notes updates in RELEASE.md * Remove blocks of debug code and commented code --- GFDL_tools/fv_diag_column.F90 | 2 +- RELEASE.md | 33 +- model/a2b_edge.F90 | 171 - model/boundary.F90 | 47 +- model/fv_arrays.F90 | 39 +- model/fv_cmp.F90 | 2 +- model/fv_control.F90 | 114 +- model/fv_dynamics.F90 | 9 +- model/fv_nesting.F90 | 299 +- model/fv_regional_bc.F90 | 5844 +++++++++++++----------- model/fv_sg.F90 | 3 - model/sw_core.F90 | 20 - tools/coarse_grained_restart_files.F90 | 4 +- tools/external_ic.F90 | 683 +-- tools/fv_diagnostics.F90 | 109 - tools/fv_grid_tools.F90 | 94 +- tools/fv_io.F90 | 26 +- tools/fv_mp_mod.F90 | 11 - tools/fv_restart.F90 | 109 +- tools/init_hydro.F90 | 14 - tools/test_cases.F90 | 2220 --------- 21 files changed, 3559 insertions(+), 6294 deletions(-) diff --git a/GFDL_tools/fv_diag_column.F90 b/GFDL_tools/fv_diag_column.F90 index 25a3cf008..284277710 100644 --- a/GFDL_tools/fv_diag_column.F90 +++ b/GFDL_tools/fv_diag_column.F90 @@ -381,7 +381,7 @@ subroutine debug_column(pt, delp, delz, u, v, w, q, npz, ncnst, sphum, nwat, zvi write(unit, *) '===================================================================' write(unit, *) flush(unit) - + enddo end subroutine debug_column diff --git a/RELEASE.md b/RELEASE.md index 20ba50f88..c6a71294b 100644 --- a/RELEASE.md +++ b/RELEASE.md @@ -1,3 +1,23 @@ + +# RELEASE NOTES for FV3 202107: Summary + +FV3-202107-public --- 08 July 2021 +Lucas Harris, GFDL lucas.harris@noaa.gov + +This version has been tested against the current SHiELD physics +and with FMS release 2021.02 from https://github.com/NOAA-GFDL/FMS + +This release includes the following: + +- Comprehensive documentation in LaTEX format (FV3 team) +- Default changes to some namelist options and updated inline documentation +- Multiple same-level and telescoping nests for the Regional domain (J Mouallem) +- Updated fms2_io functionality (L Chilutti) +- Revised Regional domain code (K-Y Cheng) +- Reproducibility fixes for global+nests and regional+nests (tested for absolute reproducibility across PE counts, restarts) +- Other updates and general cleanup + + # RELEASE NOTES for FV3 202101: Summary FV3-202101-public --- 22 January 2021 @@ -12,8 +32,8 @@ This release includes the following: - In-line GFDL Microphysics - Fast-timescale Rayleigh damping - Updated namelist documentation -- Implemented multiple same-level and telescoping nests for the global system (from J Mouallem) -- Updated coarse-graining capabilities (from S Clark) +- Implemented multiple same-level and telescoping nests for the global system (J Mouallem) +- Updated coarse-graining capabilities (S Clark) - Re-organized fv_diagnostics, moving the revised fv_diag_column functionality and the declaration of diagnostic IDs to separate files - and other updates and general cleanup @@ -23,6 +43,7 @@ This version of FV3 is described as component of SHiELD in Harris et al. (2020, atmosphere.F90: if using the in-line GFDL microphysics the precipitation rates (available in the structure Atm%inline_mp for rain, ice, snow, and graupel separately) must be passed into the physics and/or land model as appropriate. Here we demonstrate how to do this in SHiELD by copying them into IPD_Data(nb)%Statein%prep (and so on), which are newly defined in the IPD_Data structure within the SHiELD physics. + # RELEASE NOTES for FV3 201912: Summary FV3-201912-public --- 10 January 2020 @@ -33,12 +54,12 @@ and with FMS release candidate 2020.02 from https://github.com/NOAA-GFDL/FMS Includes all of the features of the GFDL Release to EMC, as well as: -- Updated 2017 GFDL Microphysics (from S-J Lin and L Zhou included in GFSv15) -- Updates for GFSv15 ICs (from T Black/J Abeles, EMC) -- Updates to support new nesting capabilities in FMS (from Z Liang) +- Updated 2017 GFDL Microphysics (S-J Lin and L Zhou included in GFSv15) +- Updates for GFSv15 ICs (T Black/J Abeles, EMC) +- Updates to support new nesting capabilities in FMS (Z Liang) - Re-written grid nesting code for efficiency and parallelization - Re-organized fv_eta for improved vertical level selection -- 2018 Stand-alone regional capabilities (from T Black/J Abeles, EMC) +- 2018 Stand-alone regional capabilities (T Black/J Abeles, EMC) - Refactored model front-end (fv_control, fv_restart) - Support for point soundings - And other updates diff --git a/model/a2b_edge.F90 b/model/a2b_edge.F90 index 48229059f..88c54ac96 100644 --- a/model/a2b_edge.F90 +++ b/model/a2b_edge.F90 @@ -463,175 +463,4 @@ real function extrap_corner ( p0, p1, p2, q1, q2 ) end function extrap_corner -!!$#ifdef TEST_VAND2 -!!$ subroutine a2b_ord4(qin, qout, grid, agrid, npx, npy, is, ie, js, je, ng, replace) -!!$! use tp_core_mod, only: copy_corners -!!$ integer, intent(IN):: npx, npy, is, ie, js, je, ng -!!$ real, intent(INOUT):: qin(is-ng:ie+ng,js-ng:je+ng) ! A-grid field -!!$ real, intent(INOUT):: qout(is-ng:ie+ng,js-ng:je+ng) ! Output B-grid field -!!$ real, intent(in) :: grid(is-ng:ie+ng+1,js-ng:je+ng+1,2) -!!$ real, intent(in) :: agrid(is-ng:ie+ng,js-ng:je+ng,2) -!!$ logical, optional, intent(IN):: replace -!!$ real qx(is:ie+1,js-ng:je+ng) -!!$ real qy(is-ng:ie+ng,js:je+1) -!!$ real:: p0(2) -!!$ integer :: i, j -!!$ -!!$ real, pointer, dimension(:,:,:) :: grid, agrid -!!$ real, pointer, dimension(:,:) :: dxa, dya -!!$ -!!$ real, pointer, dimension(:) :: edge_w, edge_e, edge_s, edge_n -!!$ -!!$ edge_w => gridstruct%edge_w -!!$ edge_e => gridstruct%edge_e -!!$ edge_s => gridstruct%edge_s -!!$ edge_n => gridstruct%edge_n -!!$ -!!$ grid => gridstruct%grid -!!$ agrid => gridstruct%agrid -!!$ dxa => gridstruct%dxa -!!$ dya => gridstruct%dya -!!$ -!!$ -!!$ if (gridstruct%grid_type < 3) then -!!$ -!!$!------------------------------------------ -!!$! Copy fields to the phantom corner region: -!!$!------------------------------------------ -!!$! call copy_corners(qin, npx, npy, 1) -!!$ -!!$ do j=js,je+1 -!!$ do i=is,ie+1 -!!$!SW: -!!$ if ( i==1 .and. j==1 ) goto 123 -!!$ if ( i==2 .and. j==1 ) then -!!$ qin(0,-1) = qin(-1,2) -!!$ qin(0, 0) = qin(-1,1) -!!$ endif -!!$ if ( i==1 .and. j==2 ) then -!!$ qin(-1,0) = qin(2,-1) -!!$ qin( 0,0) = qin(1,-1) -!!$ endif -!!$ if ( i==2 .and. j==2 ) then -!!$ qin( 0,0) = qin(4,4) -!!$ endif -!!$!SE: -!!$ if ( i==npx .and. j==1 ) goto 123 -!!$ if ( i==npx-1 .and. j==1 ) then -!!$ qin(npx,-1) = qin(npx+1,2) -!!$ qin(npx, 0) = qin(npx+1,1) -!!$ endif -!!$ if ( i==npx-1 .and. j==2 ) then -!!$ qin(npx,0) = qin(npx-4,4) -!!$ endif -!!$ if ( i==npx .and. j==2 ) then -!!$ qin(npx+1,0) = qin(npx-2,-1) -!!$ qin(npx, 0) = qin(npx-1,-1) -!!$ endif -!!$!NE: -!!$ if ( i==npx .and. j==npy ) goto 123 -!!$ if ( i==npx-1 .and. j==npy-1 ) then -!!$ qin(npx,npy) = qin(npx-4,npy-4) -!!$ endif -!!$ if ( i==npx .and. j==npy-1 ) then -!!$ qin(npx+1,npy) = qin(npx-2,npy+1) -!!$ qin(npx, npy) = qin(npx-1,npy+1) -!!$ endif -!!$ if ( i==npx-1 .and. j==npy ) then -!!$ qin(npx,npy+1) = qin(npx+1,npy-2) -!!$ qin(npx,npy ) = qin(npx+1,npy-1) -!!$ endif -!!$!NW: -!!$ if ( i==1 .and. j==npy ) goto 123 -!!$ if ( i==1 .and. j==npy-1 ) then -!!$ qin(-1,npy) = qin(2,npy+1) -!!$ qin( 0,npy) = qin(1,npy+1) -!!$ endif -!!$ if ( i==2 .and. j==npy-1 ) then -!!$ qin(0,npy) = qin(4,npy-4) -!!$ endif -!!$ if ( i==2 .and. j==npy ) then -!!$ qin(0,npy+1) = qin(-1,npy-2) -!!$ qin(0,npy ) = qin(-1,npy-1) -!!$ endif -!!$ -!!$ qout(i,j) = van2(1, i,j)*qin(i-2,j-2) + van2(2, i,j)*qin(i-1,j-2) + & -!!$ van2(3, i,j)*qin(i ,j-2) + van2(4, i,j)*qin(i+1,j-2) + & -!!$ van2(5, i,j)*qin(i-2,j-1) + van2(6, i,j)*qin(i-1,j-1) + & -!!$ van2(7, i,j)*qin(i ,j-1) + van2(8, i,j)*qin(i+1,j-1) + & -!!$ van2(9, i,j)*qin(i-2,j ) + van2(10,i,j)*qin(i-1,j ) + & -!!$ van2(11,i,j)*qin(i ,j ) + van2(12,i,j)*qin(i+1,j ) + & -!!$ van2(13,i,j)*qin(i-2,j+1) + van2(14,i,j)*qin(i-1,j+1) + & -!!$ van2(15,i,j)*qin(i ,j+1) + van2(16,i,j)*qin(i+1,j+1) -!!$123 continue -!!$ enddo -!!$ enddo -!!$ -!!$! 3-way extrapolation -!!$ if ( gridstruct%sw_corner ) then -!!$ p0(1:2) = grid(1,1,1:2) -!!$ qout(1,1) = (extrap_corner(p0, agrid(1,1,1:2), agrid( 2, 2,1:2), qin(1,1), qin( 2, 2)) + & -!!$ extrap_corner(p0, agrid(0,1,1:2), agrid(-1, 2,1:2), qin(0,1), qin(-1, 2)) + & -!!$ extrap_corner(p0, agrid(1,0,1:2), agrid( 2,-1,1:2), qin(1,0), qin( 2,-1)))*r3 -!!$ -!!$ endif -!!$ if ( gridstruct%se_corner ) then -!!$ p0(1:2) = grid(npx,1,1:2) -!!$ qout(npx,1) = (extrap_corner(p0, agrid(npx-1,1,1:2), agrid(npx-2, 2,1:2), qin(npx-1,1), qin(npx-2, 2)) + & -!!$ extrap_corner(p0, agrid(npx-1,0,1:2), agrid(npx-2,-1,1:2), qin(npx-1,0), qin(npx-2,-1)) + & -!!$ extrap_corner(p0, agrid(npx ,1,1:2), agrid(npx+1, 2,1:2), qin(npx ,1), qin(npx+1, 2)))*r3 -!!$ endif -!!$ if ( gridstruct%ne_corner ) then -!!$ p0(1:2) = grid(npx,npy,1:2) -!!$ qout(npx,npy) = (extrap_corner(p0, agrid(npx-1,npy-1,1:2), agrid(npx-2,npy-2,1:2), qin(npx-1,npy-1), qin(npx-2,npy-2)) + & -!!$ extrap_corner(p0, agrid(npx ,npy-1,1:2), agrid(npx+1,npy-2,1:2), qin(npx ,npy-1), qin(npx+1,npy-2)) + & -!!$ extrap_corner(p0, agrid(npx-1,npy ,1:2), agrid(npx-2,npy+1,1:2), qin(npx-1,npy ), qin(npx-2,npy+1)))*r3 -!!$ endif -!!$ if ( gridstruct%nw_corner ) then -!!$ p0(1:2) = grid(1,npy,1:2) -!!$ qout(1,npy) = (extrap_corner(p0, agrid(1,npy-1,1:2), agrid( 2,npy-2,1:2), qin(1,npy-1), qin( 2,npy-2)) + & -!!$ extrap_corner(p0, agrid(0,npy-1,1:2), agrid(-1,npy-2,1:2), qin(0,npy-1), qin(-1,npy-2)) + & -!!$ extrap_corner(p0, agrid(1,npy, 1:2), agrid( 2,npy+1,1:2), qin(1,npy ), qin( 2,npy+1)))*r3 -!!$ endif -!!$ -!!$ else ! grid_type>=3 -!!$ -!!$!------------------------ -!!$! Doubly periodic domain: -!!$!------------------------ -!!$! X-sweep: PPM -!!$ do j=js-2,je+2 -!!$ do i=is,ie+1 -!!$ qx(i,j) = b1*(qin(i-1,j)+qin(i,j)) + b2*(qin(i-2,j)+qin(i+1,j)) -!!$ enddo -!!$ enddo -!!$! Y-sweep: PPM -!!$ do j=js,je+1 -!!$ do i=is-2,ie+2 -!!$ qy(i,j) = b1*(qin(i,j-1)+qin(i,j)) + b2*(qin(i,j-2)+qin(i,j+1)) -!!$ enddo -!!$ enddo -!!$ -!!$ do j=js,je+1 -!!$ do i=is,ie+1 -!!$ qout(i,j) = 0.5*( a1*(qx(i,j-1)+qx(i,j ) + qy(i-1,j)+qy(i, j)) + & -!!$ a2*(qx(i,j-2)+qx(i,j+1) + qy(i-2,j)+qy(i+1,j)) ) -!!$ enddo -!!$ enddo -!!$ -!!$ endif -!!$ -!!$ if ( present(replace) ) then -!!$ if ( replace ) then -!!$ do j=js,je+1 -!!$ do i=is,ie+1 -!!$ qin(i,j) = qout(i,j) -!!$ enddo -!!$ enddo -!!$ endif -!!$ endif -!!$ -!!$ end subroutine a2b_ord4 -!!$#endif - end module a2b_edge_mod diff --git a/model/boundary.F90 b/model/boundary.F90 index a560d1063..3d59114ce 100644 --- a/model/boundary.F90 +++ b/model/boundary.F90 @@ -542,35 +542,6 @@ subroutine fill_nested_grid_3D(var_nest, var_coarse, ind, wt, istag, jstag, & end subroutine fill_nested_grid_3D -!!$ subroutine nested_grid_BC_mpp_2d(var_nest, nest_domain, ind, wt, istag, jstag, & -!!$ npx, npy, bd, isg, ieg, jsg, jeg, nstep_in, nsplit_in, proc_in) -!!$ -!!$ type(fv_grid_bounds_type), intent(IN) :: bd -!!$ real, dimension(bd%isd:bd%ied+istag,bd%jsd:bd%jed+jstag), intent(INOUT) :: var_nest -!!$ real, dimension(isg:ieg+istag,jsg:jeg+jstag), intent(IN) :: var_coarse -!!$ type(nest_domain_type), intent(INOUT) :: nest_domain -!!$ integer, dimension(bd%isd:bd%ied+istag,bd%jsd:bd%jed+jstag,2), intent(IN) :: ind -!!$ real, dimension(bd%isd:bd%ied+istag,bd%jsd:bd%jed+jstag,4), intent(IN) :: wt -!!$ integer, intent(IN) :: istag, jstag, npx, npy, isg, ieg, jsg, jeg -!!$ integer, intent(IN), OPTIONAL :: nstep_in, nsplit_in -!!$ logical, intent(IN), OPTIONAL :: proc_in -!!$ -!!$ real, dimension(bd%isd:bd%ied+istag,bd%jsd:bd%jed+jstag,1) :: var_nest_3d -!!$ -!!$ integer :: i,j -!!$ -!!$ do j=bd%jsd,bd%jed+jstag -!!$ do i=bd%isd,bd%ied+istag -!!$ var_nest_3d(i,j,1) = var_nest(i,j) -!!$ enddo -!!$ enddo -!!$ -!!$ call nested_grid_BC_mpp_3d(var_nest_3d, nest_domain, ind, wt, istag, jstag, & -!!$ npx, npy, 1, bd, isg, ieg, jsg, jeg, nstep_in, nsplit_in, proc_in) -!!$ -!!$ -!!$ end subroutine nested_grid_BC_mpp_2d - subroutine nested_grid_BC_mpp_3d(var_nest, var_coarse, nest_domain, ind, wt, istag, jstag, & npx, npy, npz, bd, isg, ieg, jsg, jeg, nest_level, nstep_in, nsplit_in, proc_in) @@ -1717,11 +1688,6 @@ subroutine nested_grid_BC_recv_scalar(nest_domain, istag, jstag, npz, & integer :: position -!!$ integer :: isw_f, iew_f, jsw_f, jew_f, isw_c, iew_c, jsw_c, jew_c -!!$ integer :: ise_f, iee_f, jse_f, jee_f, ise_c, iee_c, jse_c, jee_c -!!$ integer :: iss_f, ies_f, jss_f, jes_f, iss_c, ies_c, jss_c, jes_c -!!$ integer :: isn_f, ien_f, jsn_f, jen_f, isn_c, ien_c, jsn_c, jen_c - integer :: i,j, k if (istag == 1 .and. jstag == 1) then @@ -2543,7 +2509,7 @@ end subroutine fill_var_coarse subroutine update_coarse_grid_mpp_vector(u_coarse, v_coarse, u_nest, v_nest, nest_domain, dx, dy, area, & bd, isd_p, ied_p, jsd_p, jed_p, is_n, ie_n, js_n, je_n, & - isu, ieu, jsu, jeu, npx, npy, npz, istag_u, jstag_u, istag_v, jstag_v, & + isu, ieu, jsu, jeu, jeu_stag, iev_stag, npx, npy, npz, istag_u, jstag_u, istag_v, jstag_v, & r, nestupdate, upoff, nsponge, & parent_proc, child_proc, parent_grid, nest_level, flags, gridtype) @@ -2553,7 +2519,7 @@ subroutine update_coarse_grid_mpp_vector(u_coarse, v_coarse, u_nest, v_nest, nes type(fv_grid_bounds_type), intent(IN) :: bd integer, intent(IN) :: isd_p, ied_p, jsd_p, jed_p, is_n, ie_n, js_n, je_n - integer, intent(IN) :: isu, ieu, jsu, jeu + integer, intent(IN) :: isu, ieu, jsu, jeu, jeu_stag, iev_stag integer, intent(IN) :: istag_u, jstag_u, istag_v, jstag_v integer, intent(IN) :: npx, npy, npz, r, nestupdate, upoff, nsponge real, intent(IN) :: u_nest(is_n:ie_n+istag_u,js_n:je_n+jstag_u,npz) @@ -2614,13 +2580,14 @@ subroutine update_coarse_grid_mpp_vector(u_coarse, v_coarse, u_nest, v_nest, nes s = r/2 !rounds down (since r > 0) qr = r*upoff + nsponge - s - if (parent_proc .and. .not. (ieu < isu .or. jeu < jsu)) then + if (parent_proc .and. .not. (ieu < isu .or. jeu_stag < jsu)) then call fill_var_coarse(u_coarse, coarse_dat_recv_u, isd_p, ied_p, jsd_p, jed_p, & - isu, ieu, jsu, jeu, npx, npy, npz, istag_u, jstag_u, nestupdate, parent_grid) + isu, ieu, jsu, jeu_stag, npx, npy, npz, istag_u, jstag_u, nestupdate, parent_grid) endif - if (parent_proc .and. .not. (ieu < isu .or. jeu < jsu)) then + + if (parent_proc .and. .not. (iev_stag < isu .or. jeu < jsu)) then call fill_var_coarse(v_coarse, coarse_dat_recv_v, isd_p, ied_p, jsd_p, jed_p, & - isu, ieu, jsu, jeu, npx, npy, npz, istag_v, jstag_v, nestupdate, parent_grid) + isu, iev_stag, jsu, jeu, npx, npy, npz, istag_v, jstag_v, nestupdate, parent_grid) endif if (allocated(coarse_dat_recv_u)) deallocate(coarse_dat_recv_u) diff --git a/model/fv_arrays.F90 b/model/fv_arrays.F90 index 1e6d66c60..04301f231 100644 --- a/model/fv_arrays.F90 +++ b/model/fv_arrays.F90 @@ -878,6 +878,11 @@ module fv_arrays_mod integer :: bc_update_interval = 3 !< Default setting for interval (hours) between external regional BC data files. + integer :: nrows_blend = 0 !< # of blending rows in the outer integration domain. + logical :: write_restart_with_bcs = .false. !< Default setting for using DA-updated BC files + logical :: regional_bcs_from_gsi = .false. !< Default setting for writing restart files with boundary rows + + !>Convenience pointers integer, pointer :: grid_number @@ -959,8 +964,12 @@ module fv_arrays_mod integer :: npx_global integer :: upoff = 1 !< currently the same for all variables integer :: isu = -999, ieu = -1000, jsu = -999, jeu = -1000 !< limits of update regions on coarse grid + integer :: jeu_stag = -1000, iev_stag = -1000 !< limits of update regions on coarse grid for staggered variables in j,i + integer :: jeu_stag_boundary = -1000, iev_stag_boundary = -1000 !< BC location + real :: update_blend = 1. !< option for controlling how much "blending" is done during two-way update logical, allocatable :: do_remap_BC(:) + logical, allocatable :: do_remap_BC_level(:) !nest_domain now a global structure defined in fv_mp_mod !type(nest_domain_type) :: nest_domain !Structure holding link from this grid to its parent @@ -1318,7 +1327,7 @@ module fv_arrays_mod !>@details It includes an option to define dummy grids that have scalar and !! small arrays defined as null 3D arrays. subroutine allocate_fv_atmos_type(Atm, isd_in, ied_in, jsd_in, jed_in, is_in, ie_in, js_in, je_in, & - npx_in, npy_in, npz_in, ndims_in, ncnst_in, nq_in, dummy, alloc_2d, ngrids_in) + npx_in, npy_in, npz_in, ndims_in, ntiles_in, ncnst_in, nq_in, dummy, alloc_2d, ngrids_in) !WARNING: Before calling this routine, be sure to have set up the ! proper domain parameters from the namelists (as is done in @@ -1327,7 +1336,7 @@ subroutine allocate_fv_atmos_type(Atm, isd_in, ied_in, jsd_in, jed_in, is_in, ie implicit none type(fv_atmos_type), intent(INOUT), target :: Atm integer, intent(IN) :: isd_in, ied_in, jsd_in, jed_in, is_in, ie_in, js_in, je_in - integer, intent(IN) :: npx_in, npy_in, npz_in, ndims_in, ncnst_in, nq_in + integer, intent(IN) :: npx_in, npy_in, npz_in, ndims_in, ntiles_in, ncnst_in, nq_in logical, intent(IN) :: dummy, alloc_2d integer, intent(IN) :: ngrids_in integer:: isd, ied, jsd, jed, is, ie, js, je @@ -1404,22 +1413,6 @@ subroutine allocate_fv_atmos_type(Atm, isd_in, ied_in, jsd_in, jed_in, is_in, ie nq_2d= 1 endif -!This should be set up in fv_mp_mod -!!$ Atm%bd%isd = isd_in -!!$ Atm%bd%ied = ied_in -!!$ Atm%bd%jsd = jsd_in -!!$ Atm%bd%jed = jed_in -!!$ -!!$ Atm%bd%is = is_in -!!$ Atm%bd%ie = ie_in -!!$ Atm%bd%js = js_in -!!$ Atm%bd%je = je_in -!!$ -!!$ Atm%bd%isc = Atm%bd%is -!!$ Atm%bd%iec = Atm%bd%ie -!!$ Atm%bd%jsc = Atm%bd%js -!!$ Atm%bd%jec = Atm%bd%je - !Convenience pointers Atm%npx => Atm%flagstruct%npx Atm%npy => Atm%flagstruct%npy @@ -1428,9 +1421,6 @@ subroutine allocate_fv_atmos_type(Atm, isd_in, ied_in, jsd_in, jed_in, is_in, ie Atm%ng => Atm%bd%ng -!!$ Atm%npx = npx_in -!!$ Atm%npy = npy_in -!!$ Atm%npz = npz_in Atm%flagstruct%ndims = ndims_in allocate ( Atm%u(isd:ied ,jsd:jed+1,npz) ) @@ -1754,11 +1744,14 @@ subroutine allocate_fv_atmos_type(Atm, isd_in, ied_in, jsd_in, jed_in, is_in, ie if( ngrids_in > 1 ) then if (Atm%flagstruct%grid_type < 4) then if (Atm%neststruct%nested) then - allocate(Atm%grid_global(1-Atm%ng:npx_2d +Atm%ng,1-Atm%ng:npy_2d +Atm%ng,2,1)) + allocate(Atm%grid_global(1-Atm%ng:npx_2d +Atm%ng,1-Atm%ng:npy_2d +Atm%ng,2,ntiles_in)) else - allocate(Atm%grid_global(1-Atm%ng:npx_2d +Atm%ng,1-Atm%ng:npy_2d +Atm%ng,2,1:6)) + allocate(Atm%grid_global(1-Atm%ng:npx_2d +Atm%ng,1-Atm%ng:npy_2d +Atm%ng,2,1:ntiles_in)) endif end if + if (Atm%flagstruct%grid_type == 4) then + allocate(Atm%grid_global(1-Atm%ng:npx_2d +Atm%ng,1-Atm%ng:npy_2d +Atm%ng,2,ntiles_in)) + endif endif diff --git a/model/fv_cmp.F90 b/model/fv_cmp.F90 index a6570f718..ddfec99f7 100644 --- a/model/fv_cmp.F90 +++ b/model/fv_cmp.F90 @@ -37,7 +37,7 @@ module fv_cmp_mod private - public fv_sat_adj, qs_init + public fv_sat_adj, qs_init, c_ice, c_liq ! real, parameter :: cp_air = cp_air ! 1004.6, heat capacity of dry air at constant pressure, come from constants_mod real, parameter :: cp_vap = 4.0 * rvgas ! 1846.0, heat capacity of water vapor at constant pressure diff --git a/model/fv_control.F90 b/model/fv_control.F90 index 1ef83618c..2c44ff369 100644 --- a/model/fv_control.F90 +++ b/model/fv_control.F90 @@ -563,7 +563,7 @@ subroutine fv_control_init(Atm, dt_atmos, this_grid, grids_on_this_pe, p_split) Atm(n)%bd%isc, Atm(n)%bd%iec, & Atm(n)%bd%jsc, Atm(n)%bd%jec, & Atm(n)%flagstruct%npx, Atm(n)%flagstruct%npy, Atm(n)%flagstruct%npz, & - Atm(n)%flagstruct%ndims, Atm(n)%flagstruct%ncnst, Atm(n)%flagstruct%ncnst-Atm(n)%flagstruct%pnats, & + Atm(n)%flagstruct%ndims, Atm(n)%flagstruct%ntiles, Atm(n)%flagstruct%ncnst, Atm(n)%flagstruct%ncnst-Atm(n)%flagstruct%pnats, & n/=this_grid, n==this_grid, ngrids) !TODO don't need both of the last arguments enddo if ( (Atm(this_grid)%bd%iec-Atm(this_grid)%bd%isc+1).lt.4 .or. (Atm(this_grid)%bd%jec-Atm(this_grid)%bd%jsc+1).lt.4 ) then @@ -594,7 +594,9 @@ subroutine fv_control_init(Atm, dt_atmos, this_grid, grids_on_this_pe, p_split) do n=1,ngrids Atm(this_grid)%neststruct%child_grids(n) = (grid_coarse(n) == this_grid) allocate(Atm(n)%neststruct%do_remap_bc(ngrids)) + allocate(Atm(n)%neststruct%do_remap_bc_level(Atm(n)%neststruct%num_nest_level)) Atm(n)%neststruct%do_remap_bc(:) = .false. + Atm(n)%neststruct%do_remap_bc_level(:) = .false. enddo Atm(this_grid)%neststruct%parent_proc = ANY(Atm(this_grid)%neststruct%child_grids) !ANY(tile_coarse == Atm(this_grid)%global_tile) Atm(this_grid)%neststruct%child_proc = ASSOCIATED(Atm(this_grid)%parent_grid) !this means a nested grid @@ -641,30 +643,8 @@ subroutine fv_control_init(Atm, dt_atmos, this_grid, grids_on_this_pe, p_split) write(*,*) ' ' endif - -!!$ Atm(this_grid)%ts = 300. -!!$ Atm(this_grid)%phis = too_big -!!$ ! The following statements are to prevent the phantom corner regions from -!!$ ! growing instability -!!$ Atm(this_grid)%u = 0. -!!$ Atm(this_grid)%v = 0. -!!$ Atm(this_grid)%ua = too_big -!!$ Atm(this_grid)%va = too_big -!!$ -!!$ Atm(this_grid)%inline_mp%prer = too_big -!!$ Atm(this_grid)%inline_mp%prei = too_big -!!$ Atm(this_grid)%inline_mp%pres = too_big -!!$ Atm(this_grid)%inline_mp%preg = too_big - !Initialize restart call fv_restart_init() -! if ( reset_eta ) then -! do n=1, ntilesMe -! call set_eta(npz, Atm(this_grid)%ks, ptop, Atm(this_grid)%ak, Atm(this_grid)%bk, Atm(this_grid)%flagstruct%npz_type) -! enddo -! if(is_master()) write(*,*) "Hybrid sigma-p coordinate has been reset" -! endif - contains @@ -886,7 +866,7 @@ subroutine read_namelist_fv_grid_nml ! Read Main namelist read (input_nml_file,fv_grid_nml,iostat=ios) ierr = check_nml_error(ios,'fv_grid_nml') - + call write_version_number ( 'FV_CONTROL_MOD', version ) unit = stdlog() write(unit, nml=fv_grid_nml) @@ -947,7 +927,7 @@ subroutine read_namelist_fv_core_nml(Atm) ierr = check_nml_error(ios,'fv_core_nml') ! Reset input_file_nml to default behavior (CHECK do we still need this???) !call read_input_nml - + call write_version_number ( 'FV_CONTROL_MOD', version ) unit = stdlog() write(unit, nml=fv_core_nml) @@ -1058,9 +1038,11 @@ end subroutine read_namelist_fv_core_nml subroutine setup_update_regions - integer :: isu, ieu, jsu, jeu ! update regions + integer :: isu, ieu, jsu, jeu ! update regions for centered variables integer :: isc, jsc, iec, jec integer :: upoff + integer :: isu_stag, jsu_stag, ieu_stag, jeu_stag ! update regions for u + integer :: isv_stag, jsv_stag, iev_stag, jev_stag ! update regions for v isc = Atm(this_grid)%bd%isc jsc = Atm(this_grid)%bd%jsc @@ -1078,19 +1060,65 @@ subroutine setup_update_regions jsu = nest_joffsets(n) jeu = jsu + jcount_coarse(n) - 1 + isu_stag = isu + jsu_stag = jsu + ieu_stag = ieu + jeu_stag = jeu+1 + + isv_stag = isu + jsv_stag = jsu + iev_stag = ieu+1 + jev_stag = jeu + !update offset adjustment isu = isu + upoff ieu = ieu - upoff jsu = jsu + upoff jeu = jeu - upoff - !restriction to current domain -!!$ !!! DEBUG CODE -!!$ if (Atm(this_grid)%flagstruct%fv_debug) then -!!$ write(*,'(I, A, 4I)') mpp_pe(), 'SETUP_UPDATE_REGIONS : ', isu, jsu, ieu, jeu -!!$ write(*,'(I, A, 4I)') mpp_pe(), 'SETUP_UPDATE_REGIONS 2: ', isc, jsc, iec, jsc -!!$ endif -!!$ !!! END DEBUG CODE + isu_stag = isu_stag + upoff + ieu_stag = ieu_stag - upoff + jsu_stag = jsu_stag + upoff + jeu_stag = jeu_stag - upoff + + isv_stag = isv_stag + upoff + iev_stag = iev_stag - upoff + jsv_stag = jsv_stag + upoff + jev_stag = jev_stag - upoff + +! Absolute boundary for the staggered point update region on the parent. +! This is used in remap_uv to control the update of the last staggered point +! when the the update region coincides with a pe domain to avoid cross-restart repro issues + + Atm(n)%neststruct%jeu_stag_boundary = jeu_stag + Atm(n)%neststruct%iev_stag_boundary = iev_stag + + if (isu > iec .or. ieu < isc .or. & + jsu > jec .or. jeu < jsc ) then + isu = -999 ; jsu = -999 ; ieu = -1000 ; jeu = -1000 + else + isu = max(isu,isc) ; jsu = max(jsu,jsc) + ieu = min(ieu,iec) ; jeu = min(jeu,jec) + endif + +! Update region for staggered quantity to avoid cross repro issues when the pe domain boundary +! coincide with the nest. Basically write the staggered update on compute domains + + if (isu_stag > iec .or. ieu_stag < isc .or. & + jsu_stag > jec .or. jeu_stag < jsc ) then + isu_stag = -999 ; jsu_stag = -999 ; ieu_stag = -1000 ; jeu_stag = -1000 + else + isu_stag = max(isu_stag,isc) ; jsu_stag = max(jsu_stag,jsc) + ieu_stag = min(ieu_stag,iec) ; jeu_stag = min(jeu_stag,jec) + endif + + if (isv_stag > iec .or. iev_stag < isc .or. & + jsv_stag > jec .or. jev_stag < jsc ) then + isv_stag = -999 ; jsv_stag = -999 ; iev_stag = -1000 ; jev_stag = -1000 + else + isv_stag = max(isv_stag,isc) ; jsv_stag = max(jsv_stag,jsc) + iev_stag = min(iev_stag,iec) ; jev_stag = min(jev_stag,jec) + endif if (isu > iec .or. ieu < isc .or. & jsu > jec .or. jeu < jsc ) then isu = -999 ; jsu = -999 ; ieu = -1000 ; jeu = -1000 @@ -1098,15 +1126,23 @@ subroutine setup_update_regions isu = max(isu,isc) ; jsu = max(jsu,jsc) ieu = min(ieu,iec) ; jeu = min(jeu,jec) endif -!!$ !!! DEBUG CODE -!!$ if (Atm(this_grid)%flagstruct%fv_debug) & -!!$ write(*,'(I, A, 4I)') mpp_pe(), 'SETUP_UPDATE_REGIONS 3: ', isu, jsu, ieu, jeu -!!$ !!! END DEBUG CODE + + ! lump indices + isu=max(isu, isu_stag, isv_stag) + jsu=max(jsu, jsu_stag, jsv_stag) + jeu_stag=max(jeu, jeu_stag) + jev_stag=max(jeu, jev_stag) + ieu_stag=max(ieu ,ieu_stag) + iev_stag=max(ieu ,iev_stag) Atm(n)%neststruct%isu = isu - Atm(n)%neststruct%ieu = ieu + Atm(n)%neststruct%ieu = ieu_stag Atm(n)%neststruct%jsu = jsu - Atm(n)%neststruct%jeu = jeu + Atm(n)%neststruct%jeu = jev_stag + + Atm(n)%neststruct%jeu_stag = jeu_stag + Atm(n)%neststruct%iev_stag = iev_stag + endif enddo diff --git a/model/fv_dynamics.F90 b/model/fv_dynamics.F90 index 2a502e117..8a36a96d7 100644 --- a/model/fv_dynamics.F90 +++ b/model/fv_dynamics.F90 @@ -227,7 +227,14 @@ subroutine fv_dynamics(npx, npy, npz, nq_tot, ng, bdt, consv_te, fill, reg_bc_update_time=current_time_in_seconds call set_regional_BCs & !<-- Insert values into the boundary region valid for the start of this large timestep. - (delp,delz,w,pt,q_con,cappa,q,u,v,uc,vc, bd, npz, ncnst, reg_bc_update_time ) + (delp,delz,w,pt & +#ifdef USE_COND + ,q_con & +#endif +#ifdef MOIST_CAPPA + ,cappa & +#endif + ,q,u,v,uc,vc, bd, npz, reg_bc_update_time ) call timing_off('Regional_BCs') endif diff --git a/model/fv_nesting.F90 b/model/fv_nesting.F90 index ae7ddf4a3..788e13fe9 100644 --- a/model/fv_nesting.F90 +++ b/model/fv_nesting.F90 @@ -219,7 +219,7 @@ subroutine setup_nested_grid_BCs(npx, npy, npz, zvir, ncnst, & delz_buf, nnest) endif #endif - if (neststruct%do_remap_BC(flagstruct%grid_number)) then + if (neststruct%do_remap_BC_level(nest_level)) then call nested_grid_BC_recv(global_nest_domain, npz_coarse+1, bd, & pe_u_buf, pe_v_buf, nnest, gridtype=DGRID_NE) call nested_grid_BC_recv(global_nest_domain, 1, 1, npz_coarse+1, bd, & @@ -251,7 +251,7 @@ subroutine setup_nested_grid_BCs(npx, npy, npz, zvir, ncnst, & endif #endif - if (any(neststruct%do_remap_BC)) then + if (neststruct%do_remap_BC_level(nest_level)) then !Compute and send staggered pressure !u points @@ -358,13 +358,6 @@ subroutine setup_nested_grid_BCs(npx, npy, npz, zvir, ncnst, & neststruct%delp_BC, delp_buf, pd_in=do_pd) endif -!!$ do n=1,ncnst -!!$ call nested_grid_BC_save_proc(global_nest_domain, & -!!$ neststruct%ind_h, neststruct%wt_h, 0, 0, npx, npy, npz_coarse, bd, & -!!$ lag_BC, q_buf(n), pd_in=do_pd) -!!$ !This remapping appears to have some trouble with rounding error random noise -!!$ call remap_BC(pe_lag_BC, pe_eul_BC, lag_BC, neststruct%q_BC(n), npx, npy, npz, npz_coarse, bd, 0, 0, 0, flagstruct%kord_tr, 'q') -!!$ enddo #ifndef SW_DYNAMICS if (neststruct%do_remap_BC(flagstruct%grid_number)) then @@ -535,10 +528,6 @@ subroutine setup_nested_grid_BCs(npx, npy, npz, zvir, ncnst, & call nested_grid_BC_apply_intT(w, & 0, 0, npx, npy, npz, bd, 1., 1., & neststruct%w_BC, bctype=neststruct%nestbctype ) - !Removed halo from delz --- BCs now directly applied in nh_BC --- lmh june 2018 -!!$ call nested_grid_BC_apply_intT(delz, & -!!$ 0, 0, npx, npy, npz, bd, 1., 1., & -!!$ neststruct%delz_BC, bctype=neststruct%nestbctype ) endif #ifdef USE_COND call nested_grid_BC_apply_intT(q_con, & @@ -563,11 +552,6 @@ subroutine setup_nested_grid_BCs(npx, npy, npz, zvir, ncnst, & call nested_grid_BC_apply_intT(uc, & 1, 0, npx, npy, npz, bd, 1., 1., & neststruct%uc_BC, bctype=neststruct%nestbctype ) - !!!NOTE: Divg not available here but not needed - !!! until dyn_core anyway. -!!$ call nested_grid_BC_apply_intT(divg, & -!!$ 1, 1, npx, npy, npz, bd, 1., 1., & -!!$ neststruct%divg_BC, bctype=neststruct%nestbctype ) !Update domains needed for Rayleigh damping if (.not. flagstruct%hydrostatic) call mpp_update_domains(w, domain) @@ -584,16 +568,6 @@ subroutine setup_nested_grid_BCs(npx, npy, npz, zvir, ncnst, & flagstruct%make_nh= .false. endif - !Unnecessary? -!!$ if ( neststruct%nested .and. .not. neststruct%divg_BC%initialized) then -!!$ neststruct%divg_BC%east_t0 = neststruct%divg_BC%east_t1 -!!$ neststruct%divg_BC%west_t0 = neststruct%divg_BC%west_t1 -!!$ neststruct%divg_BC%north_t0 = neststruct%divg_BC%north_t1 -!!$ neststruct%divg_BC%south_t0 = neststruct%divg_BC%south_t1 -!!$ neststruct%divg_BC%initialized = .true. -!!$ endif - - call mpp_sync_self end subroutine setup_nested_grid_BCs @@ -629,7 +603,7 @@ subroutine set_physics_BCs(ps, u_dt, v_dt, flagstruct, gridstruct, neststruct, n do nest_level=1,neststruct%num_nest_level if (gridstruct%nested .AND. neststruct%nlevel==nest_level) then - if (neststruct%do_remap_BC(flagstruct%grid_number)) then + if (neststruct%do_remap_BC_level(nest_level)) then npz_coarse = neststruct%parent_grid%npz @@ -640,21 +614,24 @@ subroutine set_physics_BCs(ps, u_dt, v_dt, flagstruct, gridstruct, neststruct, n npx, npy, bd, 1, npx-1, 1, npy-1) call nested_grid_BC_recv(global_nest_domain, npz_coarse, bd, u_dt_buf, v_dt_buf, nnest, gridtype=AGRID) - call allocate_fv_nest_BC_type(pe_src_BC, is,ie,js,je,isd,ied,jsd,jed,npx,npy,npz_coarse+1,ng,0,0,0,.false.) - call allocate_fv_nest_BC_type(pe_dst_BC, is,ie,js,je,isd,ied,jsd,jed,npx,npy,npz+1,ng,0,0,0,.false.) + if (neststruct%do_remap_BC(flagstruct%grid_number)) then - call copy_ps_BC(ps, pe_src_BC, npx, npy, npz_coarse, 0, 0, bd) - call setup_eul_pe_BC(pe_src_BC, pe_dst_BC, ak, bk, npx, npy, npz, npz_coarse, 0, 0, bd, & - make_src_in=.true., ak_src=neststruct%parent_grid%ak, bk_src=neststruct%parent_grid%bk) + call allocate_fv_nest_BC_type(pe_src_BC, is,ie,js,je,isd,ied,jsd,jed,npx,npy,npz_coarse+1,ng,0,0,0,.false.) + call allocate_fv_nest_BC_type(pe_dst_BC, is,ie,js,je,isd,ied,jsd,jed,npx,npy,npz+1,ng,0,0,0,.false.) - !Note that iv=-1 is used for remapping winds, which sets the lower reconstructed values to 0 if - ! there is a 2dx signal. Is this the best for **tendencies** though?? Probably not---so iv=1 here - call set_BC_direct( pe_src_BC, pe_dst_BC, u_dt_buf, u_dt, neststruct, npx, npy, npz, npz_coarse, ng, bd, 0, 0, 1, flagstruct%kord_mt) - call set_BC_direct( pe_src_BC, pe_dst_BC, v_dt_buf, v_dt, neststruct, npx, npy, npz, npz_coarse, ng, bd, 0, 0, 1, flagstruct%kord_mt) + call copy_ps_BC(ps, pe_src_BC, npx, npy, npz_coarse, 0, 0, bd) + call setup_eul_pe_BC(pe_src_BC, pe_dst_BC, ak, bk, npx, npy, npz, npz_coarse, 0, 0, bd, & + make_src_in=.true., ak_src=neststruct%parent_grid%ak, bk_src=neststruct%parent_grid%bk) - call deallocate_fv_nest_BC_type(pe_src_BC) - call deallocate_fv_nest_BC_type(pe_dst_BC) + !Note that iv=-1 is used for remapping winds, which sets the lower reconstructed values to 0 if + ! there is a 2dx signal. Is this the best for **tendencies** though?? Probably not---so iv=1 here + call set_BC_direct( pe_src_BC, pe_dst_BC, u_dt_buf, u_dt, neststruct, npx, npy, npz, npz_coarse, ng, bd, 0, 0, 1, flagstruct%kord_mt) + call set_BC_direct( pe_src_BC, pe_dst_BC, v_dt_buf, v_dt, neststruct, npx, npy, npz, npz_coarse, ng, bd, 0, 0, 1, flagstruct%kord_mt) + call deallocate_fv_nest_BC_type(pe_src_BC) + call deallocate_fv_nest_BC_type(pe_dst_BC) + + endif else call nested_grid_BC(u_dt, v_dt, dum, dum, global_nest_domain, neststruct%ind_h, neststruct%ind_h, & neststruct%wt_h, neststruct%wt_h, 0, 0, 0, 0, npx, npy, npz, bd, 1, npx-1, 1, npy-1, nnest, gridtype=AGRID) @@ -663,7 +640,7 @@ subroutine set_physics_BCs(ps, u_dt, v_dt, flagstruct, gridstruct, neststruct, n endif if (ANY (neststruct%child_grids) .AND. neststruct%nlevel==nest_level-1) then - if (any(neststruct%do_remap_BC)) & + if (neststruct%do_remap_BC_level(nest_level)) & call nested_grid_BC(ps, global_nest_domain, 0, 0, nnest+1) call nested_grid_BC_send(u_dt, v_dt, global_nest_domain, nnest+1, gridtype=AGRID) endif @@ -891,23 +868,6 @@ subroutine setup_eul_delp_BC_k(delplagBC, delpeulBC, pelagBC, peeulBC, ptop_src, enddo enddo -!!$!!! DEBUG CODE -!!$ !If more than a few percent difference then log the error -!!$ do k=1,npz -!!$ do j=jstart,jend -!!$ do i=istart,iend -!!$ if (delpeulBC(i,j,k) <= 0.) then -!!$ write(errstring,'(3I5, 3(2x, G))'), i, j, k, pelagBC(i,j,k), peeulBC(i,j,k) -!!$ call mpp_error(WARNING, ' Invalid pressure BC at '//errstring) -!!$ else if (abs( peeulBC(i,j,k) - pelagBC(i,j,k)) > 100.0 ) then -!!$ write(errstring,'(3I5, 3(2x, G))'), i, j, k, pelagBC(i,j,k), peeulBC(i,j,k) -!!$ call mpp_error(WARNING, ' Remap BC: pressure deviation at '//errstring) -!!$ endif -!!$ enddo -!!$ enddo -!!$ enddo -!!$!!! END DEBUG CODE - end subroutine setup_eul_delp_BC_k subroutine copy_ps_BC(ps, pe_BC, npx, npy, npz, istag, jstag, bd) @@ -1212,24 +1172,12 @@ subroutine remap_BC_k(pe_lagBC, pe_eulBC, var_lagBC, var_eulBC, isd_BC, ied_BC, do k=1,npz_coarse+1 do i=istart,iend -!!$!!! DEBUG CODE -!!$ if (pe_lagBC(i,j,k) <= 0.) then -!!$ write(errstring,'(3I5, 2x, G)'), i, j, k, pe_lagBC(i,j,k) -!!$ call mpp_error(WARNING, ' Remap BC: invalid pressure at at '//errstring) -!!$ endif -!!$!!! END DEBUG CODE peln_lag(i,k) = log(pe_lagBC(i,j,k)) enddo enddo do k=1,npz+1 do i=istart,iend -!!$!!! DEBUG CODE -!!$ if (pe_lagBC(i,j,k) <= 0.) then -!!$ write(errstring,'(3I5, 2x, G)'), i, j, k, pe_lagBC(i,j,k) -!!$ call mpp_error(WARNING, ' Remap BC: invalid pressure at at '//errstring) -!!$ endif -!!$!!! END DEBUG CODE peln_eul(i,k) = log(pe_eulBC(i,j,k)) enddo enddo @@ -1331,12 +1279,6 @@ subroutine compute_specific_volume_BC_k(delpBC, delzBC, isd_BC, ied_BC, istart, do j=jstart,jend do i=istart,iend delzBC(i,j,k) = -delzBC(i,j,k)/delpBC(i,j,k) -!!$!!! DEBUG CODE -!!$ if (delzBC(i,j,k) <= 0. ) then -!!$ write(errstring,'(3I5, 2(2x, G))'), i, j, k, delzBC(i,j,k), delpBC(i,j,k) -!!$ call mpp_error(WARNING, ' Remap BC (sfc volume): invalid delz at '//errstring) -!!$ endif -!!$!!! END DEBUG CODE end do end do end do @@ -1357,12 +1299,6 @@ subroutine compute_delz_BC_k(delpBC, delzBC, isd_BC, ied_BC, istart, iend, jstar do j=jstart,jend do i=istart,iend delzBC(i,j,k) = -delzBC(i,j,k)*delpBC(i,j,k) -!!$!!! DEBUG CODE -!!$ if (delzBC(i,j,k) >=0. ) then -!!$ write(errstring,'(3I5, 2(2x, G))'), i, j, k, delzBC(i,j,k), delpBC(i,j,k) -!!$ call mpp_error(WARNING, ' Remap BC (compute delz): invalid delz at '//errstring) -!!$ endif -!!$!!! END DEBUG CODE end do end do end do @@ -1654,10 +1590,6 @@ subroutine setup_pt_NH_BC_k(ptBC,sphumBC,delpBC,delzBC, & rdg = -rdgas / grav cv_air = cp_air - rdgas -!!$!!! DEBUG CODE -!!$ write(*, '(A, 7I5)') 'setup_pt_NH_BC_k', mpp_pe(), isd, ied, istart, iend, lbound(ptBC,1), ubound(ptBC,1) -!!$!!! END DEBUG CODE - !$OMP parallel do default(none) shared(istart,iend,jstart,jend,npz,zvir,ptBC,sphumBC,delpBC,delzBC,liq_watBC,rainwatBC,ice_watBC,snowwatBC,graupelBC, & #ifdef USE_COND !$OMP q_conBC, & @@ -2259,14 +2191,14 @@ subroutine twoway_nesting(Atm, ngrids, grids_on_this_pe, zvir, Time, this_grid) Atm(n)%pt, Atm(n)%delp, Atm(n)%q, & Atm(n)%pe, Atm(n)%pkz, Atm(n)%delz, Atm(n)%ps, Atm(n)%ptop, Atm(n)%ak, Atm(n)%bk, & Atm(n)%gridstruct, Atm(n)%flagstruct, Atm(n)%neststruct, Atm(n)%domain, & - Atm(n)%parent_grid, Atm(n)%bd, atm(n)%neststruct%nlevel, .false.) + Atm(n)%parent_grid, Atm(n)%bd, .false.) elseif (n==this_grid .or. Atm(this_grid)%neststruct%nlevel==Atm(n)%neststruct%nlevel) then call twoway_nest_update(Atm(this_grid)%npx, Atm(this_grid)%npy, Atm(this_grid)%npz, zvir, & Atm(this_grid)%ncnst, sphum, Atm(this_grid)%u, Atm(this_grid)%v, Atm(this_grid)%w, & Atm(this_grid)%pt, Atm(this_grid)%delp, Atm(this_grid)%q, & Atm(this_grid)%pe, Atm(this_grid)%pkz, Atm(this_grid)%delz, Atm(this_grid)%ps, Atm(this_grid)%ptop, Atm(this_grid)%ak, Atm(this_grid)%bk, & Atm(this_grid)%gridstruct, Atm(this_grid)%flagstruct, Atm(this_grid)%neststruct, Atm(this_grid)%domain, & - Atm(this_grid)%parent_grid, Atm(this_grid)%bd, atm(this_grid)%neststruct%nlevel, .false.) + Atm(this_grid)%parent_grid, Atm(this_grid)%bd, .false.) endif endif @@ -2299,12 +2231,12 @@ subroutine twoway_nest_update(npx, npy, npz, zvir, ncnst, sphum, & u, v, w, pt, delp, q, & pe, pkz, delz, ps, ptop, ak, bk, & gridstruct, flagstruct, neststruct, & - domain, parent_grid, bd, grid_number, conv_theta_in) + domain, parent_grid, bd, conv_theta_in) real, intent(IN) :: zvir, ptop, ak(npz+1), bk(npz+1) integer, intent(IN) :: npx, npy, npz - integer, intent(IN) :: ncnst, sphum, grid_number + integer, intent(IN) :: ncnst, sphum logical, intent(IN), OPTIONAL :: conv_theta_in type(fv_grid_bounds_type), intent(IN) :: bd @@ -2413,123 +2345,6 @@ subroutine twoway_nest_update(npx, npy, npz, zvir, ncnst, sphum, & !!! RENORMALIZATION UPDATE OPTION if (neststruct%nestupdate /= 3 .and. neststruct%nestupdate /= 7 .and. neststruct%nestupdate /= 8) then -!!$ allocate(qdp_coarse(isd_p:ied_p,jsd_p:jed_p,npz)) -!!$ if (parent_grid%flagstruct%nwat > 0) then -!!$ allocate(q_diff(isd_p:ied_p,jsd_p:jed_p,npz)) -!!$ q_diff = 0. -!!$ endif -!!$ -!!$ do n=1,parent_grid%flagstruct%nwat -!!$ -!!$ qdp_coarse = 0. -!!$ if (neststruct%child_proc) then -!!$ do k=1,npz -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ qdp(i,j,k) = q(i,j,k,n)*delp(i,j,k) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ else -!!$ qdp = 0. -!!$ endif -!!$ -!!$ if (parent_grid%neststruct%parent_proc) then -!!$ !Add up ONLY region being replaced by nested grid -!!$ do k=1,npz -!!$ do j=jsu,jeu -!!$ do i=isu,ieu -!!$ qdp_coarse(i,j,k) = parent_grid%q(i,j,k,n)*parent_grid%delp(i,j,k) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ call level_sum(qdp_coarse, parent_grid%gridstruct%area, parent_grid%domain, & -!!$ parent_grid%bd, npz, L_sum_b) -!!$ else -!!$ qdp_coarse = 0. -!!$ endif -!!$ if (parent_grid%neststruct%parent_proc) then -!!$ if (n <= parent_grid%flagstruct%nwat) then -!!$ do k=1,npz -!!$ do j=jsu,jeu -!!$ do i=isu,ieu -!!$ q_diff(i,j,k) = q_diff(i,j,k) - qdp_coarse(i,j,k) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ endif -!!$ endif -!!$ -!!$ call mpp_update_domains(qdp, domain) -!!$ call update_coarse_grid(var_src, qdp, global_nest_domain, & -!!$ gridstruct%dx, gridstruct%dy, gridstruct%area, & -!!$ bd, isd_p, ied_p, jsd_p, jed_p, isd, ied, jsd, jed, & -!!$ neststruct%isu, neststruct%ieu, neststruct%jsu, neststruct%jeu, & -!!$ npx, npy, npz, 0, 0, & -!!$ neststruct%refinement, neststruct%nestupdate, upoff, 0, & -!!$ parent_grid%neststruct%parent_proc, neststruct%child_proc, parent_grid) -!!$ if (parent_grid%neststruct%parent_proc) call remap_up_k(ps0, parent_grid%ps, & -!!$ ak, bk, parent_grid%ak, parent_grid%bk, var_src, qdp_coarse, & -!!$ parent_grid%bd, neststruct%isu, neststruct%ieu, neststruct%jsu, neststruct%jeu, & -!!$ 0, 0, npz, parent_grid%npz, 0, parent_grid%flagstruct%kord_tr, blend_wt, log_pe=.false.) -!!$ -!!$ call mpp_sync!self -!!$ -!!$ if (parent_grid%neststruct%parent_proc) then -!!$ call level_sum(qdp_coarse, parent_grid%gridstruct%area, parent_grid%domain, & -!!$ parent_grid%bd, npz, L_sum_a) -!!$ do k=1,npz -!!$ if (L_sum_a(k) > 0.) then -!!$ fix = L_sum_b(k)/L_sum_a(k) -!!$ do j=jsu,jeu -!!$ do i=isu,ieu -!!$ !Normalization mass fixer -!!$ parent_grid%q(i,j,k,n) = qdp_coarse(i,j,k)*fix -!!$ enddo -!!$ enddo -!!$ endif -!!$ enddo -!!$ if (n == 1) sphum_ll_fix = 1. - fix -!!$ endif -!!$ if (parent_grid%neststruct%parent_proc) then -!!$ if (n <= parent_grid%flagstruct%nwat) then -!!$ do k=1,npz -!!$ do j=jsu,jeu -!!$ do i=isu,ieu -!!$ q_diff(i,j,k) = q_diff(i,j,k) + parent_grid%q(i,j,k,n) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ endif -!!$ endif -!!$ -!!$ end do -!!$ -!!$ if (parent_grid%neststruct%parent_proc) then -!!$ if (parent_grid%flagstruct%nwat > 0) then -!!$ do k=1,npz -!!$ do j=jsu,jeu -!!$ do i=isu,ieu -!!$ parent_grid%delp(i,j,k) = parent_grid%delp(i,j,k) + q_diff(i,j,k) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ do n=1,parent_grid%flagstruct%nwat -!!$ do k=1,npz -!!$ do j=jsu,jeu -!!$ do i=isu,ieu -!!$ parent_grid%q(i,j,k,n) = parent_grid%q(i,j,k,n)/parent_grid%delp(i,j,k) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ deallocate(qdp_coarse) -!!$ if (allocated(q_diff)) deallocate(q_diff) - endif !!! END RENORMALIZATION UPDATE @@ -2609,9 +2424,6 @@ subroutine twoway_nest_update(npx, npy, npz, zvir, ncnst, sphum, & !Updating for delz not yet implemented; ! may need to think very carefully how one would do this!!! ! consider updating specific volume instead? -!!$ call update_coarse_grid(parent_grid%delz, delz, global_nest_domain, & -!!$ bd, isd_p, ied_p, jsd_p, jed_p, isd, ied, jsd, jed, npz, 0, 0, & -!!$ neststruct%refinement, neststruct%nestupdate, upoff, 0, parent_grid%neststruct%parent_proc, neststruct%child_proc) end if @@ -2623,11 +2435,15 @@ subroutine twoway_nest_update(npx, npy, npz, zvir, ncnst, sphum, & allocate(v_src(isd_p:ied_p+1,jsd_p:jed_p,npz)) u_src = -999. v_src = -999. + +!the domain setup by setup_region in fv_control include the staggered points, however +!0,1,1,0 is still needed for mpp_update_nest_coarse to work correctly between the parent and nest +!fill coarse only need the region deffined in fv_control call update_coarse_grid(u_src, v_src, u, v, global_nest_domain, & gridstruct%dx, gridstruct%dy, gridstruct%area, & bd, isd_p, ied_p, jsd_p, jed_p, isd, ied, jsd, jed, & - neststruct%isu, neststruct%ieu, neststruct%jsu, neststruct%jeu, & - npx, npy, npz, 0, 1, 1, 0, & + neststruct%isu, neststruct%ieu, neststruct%jsu, neststruct%jeu, neststruct%jeu_stag, neststruct%iev_stag,& + npx, npy, npz, 0, 1,1, 0, & neststruct%refinement, neststruct%nestupdate, upoff, 0, & parent_grid%neststruct%parent_proc, neststruct%child_proc, parent_grid, neststruct%nlevel, gridtype=DGRID_NE) @@ -2669,6 +2485,7 @@ subroutine twoway_nest_update(npx, npy, npz, zvir, ncnst, sphum, & end do end do end do + call mpp_update_domains(ps, domain, complete=.true.) endif call update_coarse_grid(ps0, ps, global_nest_domain, & @@ -2709,15 +2526,6 @@ subroutine twoway_nest_update(npx, npy, npz, zvir, ncnst, sphum, & end do end do end if -!!$!!!! DEBUG CODE -!!$ do k=1,parent_grid%npz -!!$ write(mpp_pe()+3000,*) 'k = ', k, parent_grid%ak(k), parent_grid%bk(k) -!!$ enddo -!!$ write(mpp_pe()+3000,*) -!!$ do k=1,npz -!!$ write(mpp_pe()+3000,*) 'k = ', k, ak(k), bk(k) -!!$ enddo -!!$!!!! END DEBUG CODE call update_remap_tqw(parent_grid%npz, parent_grid%ak, parent_grid%bk, & parent_grid%ps, & @@ -2742,12 +2550,13 @@ subroutine twoway_nest_update(npx, npy, npz, zvir, ncnst, sphum, & end do end if - call update_remap_uv(parent_grid%npz, parent_grid%ak, parent_grid%bk, & + call update_remap_uv(parent_grid%npz, parent_grid%ak, parent_grid%bk, & parent_grid%ps, parent_grid%u, parent_grid%v, & npz, ak, bk, ps0, u_src, v_src, & parent_grid%flagstruct%kord_mt, & isc_p, iec_p, jsc_p, jec_p, isd_p, ied_p, jsd_p, jed_p, parent_grid%ptop, & - neststruct%isu, neststruct%ieu, neststruct%jsu, neststruct%jeu, blend_wt) + neststruct%isu, neststruct%ieu, neststruct%jsu, neststruct%jeu, & + neststruct%jeu_stag, neststruct%iev_stag, neststruct%jeu_stag_boundary, neststruct%iev_stag_boundary, blend_wt) endif !parent_grid%neststruct%parent_proc @@ -2823,13 +2632,6 @@ subroutine remap_up_k(ps_src, ps_dst, ak_src, bk_src, ak_dst, bk_dst, var_src, v if (iend < istart) return if (jend < jstart) return -!!$!!!! DEBUG CODE -!!$ write(debug_unit,*) bd%isd,bd%ied,bd%jsd,bd%jed -!!$ write(debug_unit,*) istart,iend,jstart,jend,istag,jstag -!!$ write(debug_unit,*) -!!$!!! END DEBUG CODE - - !Compute Eulerian pressures !NOTE: assumes that istag + jstag <= 1 if (istag > 0) then @@ -3137,7 +2939,7 @@ subroutine update_remap_uv(npz, ak_dst, bk_dst, ps_dst, u_dst, v_dst, & kmd, ak_src, bk_src, ps_src, u_src, v_src, & kord_mt, & is, ie, js, je, isd, ied, jsd, jed, ptop, & - istart, iend, jstart, jend, blend_wt) + istart, iend, jstart, jend, jeu_stag,iev_stag,ju_end_boundary,iv_end_boundary, blend_wt) integer, intent(in):: npz real, intent(in):: ak_dst(npz+1), bk_dst(npz+1), blend_wt(npz) real, intent(in):: ps_dst(isd:ied,jsd:jed) @@ -3153,6 +2955,8 @@ subroutine update_remap_uv(npz, ak_dst, bk_dst, ps_dst, u_dst, v_dst, & real, intent(IN) :: ptop integer, intent(in) :: is, ie, js, je, isd, ied, jsd, jed integer, intent(IN) :: istart, iend, jstart, jend + integer, intent(IN) :: iev_stag, jeu_stag + integer, intent(IN) :: ju_end_boundary, iv_end_boundary ! ! local: real, dimension(is:ie+1,kmd+1):: pe0 @@ -3160,19 +2964,25 @@ subroutine update_remap_uv(npz, ak_dst, bk_dst, ps_dst, u_dst, v_dst, & real, dimension(is:ie+1,kmd):: qt real, dimension(is:ie+1,npz):: qn1 integer i,j,k + integer jend_u, iend_v real :: wt1, wt2 !This line to check if the update region is correctly defined or not is ! IMPORTANT. Sometimes one or the other pair of limits will give a ! non-empty loop, even though no data was transferred! - if (istart > iend .or. jstart > jend) return + + if (.not. (istart > iend .or. jstart > jeu_stag)) then + +!set the last index to not go past the stag boundary set in setup_update_regions +!to avoid cross-restart repro issue when the update region northern boundary coincides with a pe domain boundary + jend_u=min(jeu_stag, ju_end_boundary-1) !------ ! map u !------ -!$OMP parallel do default(none) shared(js,je,kmd,is,ie,ak_dst,bk_dst,ps_dst,u_dst,v_dst,npz,ak_src,bk_src,ps_src,u_src,v_src,ptop,kord_mt,istart,iend,jstart,jend,blend_wt) & +!$OMP parallel do default(none) shared(js,je,kmd,is,ie,ak_dst,bk_dst,ps_dst,u_dst,v_dst,npz,ak_src,bk_src,ps_src,u_src,v_src,ptop,kord_mt,istart,iend,jstart,jend_u,blend_wt) & !$OMP private(pe0,pe1,qt,qn1,wt1,wt2) - do j=jstart,jend+1 + do j=jstart,jend_u+1 !------ ! Data !------ @@ -3209,18 +3019,25 @@ subroutine update_remap_uv(npz, ak_dst, bk_dst, ps_dst, u_dst, v_dst, & enddo end do + endif + + if (.not. (istart > iev_stag .or. jstart > jend)) then + +!set the last index to not go past the stag boundary set in setup_update_regions +!to avoid cross-restart repro issue when the update region eastern boundary coincides with a pe domain boundary + iend_v=min(iev_stag, iv_end_boundary-1) !------ ! map v !------ -!$OMP parallel do default(none) shared(js,je,kmd,is,ie,ak_dst,bk_dst,ps_dst,u_dst,v_dst,ak_src,bk_src,ps_src,npz,u_src,v_src,ptop,istart,iend,jstart,jend,blend_wt) & +!$OMP parallel do default(none) shared(js,je,kmd,is,ie,ak_dst,bk_dst,ps_dst,u_dst,v_dst,ak_src,bk_src,ps_src,npz,u_src,v_src,ptop,istart,iend_v,jstart,jend,blend_wt) & !$OMP private(pe0,pe1,qt,qn1,wt1,wt2) do j=jstart,jend !------ ! Data !------ do k=1,kmd+1 - do i=istart,iend+1 + do i=istart,iend_v+1 pe0(i,k) = ak_src(k) + bk_src(k)*0.5*(ps_src(i,j)+ps_src(i-1,j)) enddo enddo @@ -3228,7 +3045,7 @@ subroutine update_remap_uv(npz, ak_dst, bk_dst, ps_dst, u_dst, v_dst, & ! Model !------ do k=1,npz+1 - do i=istart,iend+1 + do i=istart,iend_v+1 pe1(i,k) = ak_dst(k) + bk_dst(k)*0.5*(ps_dst(i,j)+ps_dst(i-1,j)) enddo enddo @@ -3237,21 +3054,21 @@ subroutine update_remap_uv(npz, ak_dst, bk_dst, ps_dst, u_dst, v_dst, & !------ qt = 0. do k=1,kmd - do i=istart,iend+1 + do i=istart,iend_v+1 qt(i,k) = v_src(i,j,k) enddo enddo qn1 = 0. - call mappm(kmd, pe0(istart:iend+1,:), qt(istart:iend+1,:), npz, pe1(istart:iend+1,:), qn1(istart:iend+1,:), istart,iend+1, -1, 8, ptop) + call mappm(kmd, pe0(istart:iend_v+1,:), qt(istart:iend_v+1,:), npz, pe1(istart:iend_v+1,:), qn1(istart:iend_v+1,:), istart,iend_v+1, -1, 8, ptop) do k=1,npz wt1 = blend_wt(k) wt2 = 1. - wt1 - do i=istart,iend+1 + do i=istart,iend_v+1 v_dst(i,j,k) = qn1(i,k)*wt1 + v_dst(i,j,k)*wt2 !Does this kill OMP??? enddo enddo end do - + endif end subroutine update_remap_uv diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index ea28ebe2a..6868a709b 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -21,6 +21,7 @@ module fv_regional_mod + use netcdf use mpp_domains_mod, only: domain2d use mpp_domains_mod, only: domain1D, mpp_get_domain_components, & mpp_get_global_domain, & @@ -33,13 +34,14 @@ module fv_regional_mod use mpp_mod, only: FATAL, input_nml_file, & mpp_error ,mpp_pe, mpp_sync, & mpp_npes, mpp_root_pe, mpp_gather, & - mpp_get_current_pelist, NULL_PE + mpp_get_current_pelist, NOTE, NULL_PE use fms2_io_mod, only: open_file, close_file, register_axis, & register_variable_attribute, & register_global_attribute, read_data, & register_field, FmsNetcdfFile_t, & - FmsNetcdfDomainFile_t, write_data - use tracer_manager_mod,only: get_tracer_index + FmsNetcdfDomainFile_t, write_data, & + get_global_attribute, global_att_exists + use tracer_manager_mod,only: get_tracer_index,get_tracer_names use field_manager_mod, only: MODEL_ATMOS use time_manager_mod, only: get_time & ,operator(-),operator(/) & @@ -57,12 +59,16 @@ module fv_regional_mod use fv_grid_utils_mod, only: g_sum,mid_pt_sphere,get_unit_vect2 & ,get_latlon_vector,inner_prod & ,cell_center2 - use fv_mapz_mod, only: mappm, moist_cp, moist_cv, map_scalar + use fv_mapz_mod, only: mappm, moist_cp, moist_cv use fv_mp_mod, only: is_master, mp_reduce_min, mp_reduce_max use fv_fill_mod, only: fillz use fv_eta_mod, only: get_eta_level use fms_mod, only: check_nml_error use boundary_mod, only: fv_nest_BC_type_3D + use fv_cmp_mod, only: c_liq, c_ice + use sim_nc_mod, only: open_ncfile, close_ncfile, get_ncdim1 + + implicit none private @@ -77,17 +83,18 @@ module fv_regional_mod ,regional_bc_t1_to_t0 & ,regional_boundary_update & ,next_time_to_read_bcs & - ,set_regional_BCs & + ,set_regional_BCs & ,setup_regional_BC & ,start_regional_cold_start & ,start_regional_restart & ,dump_field & ,current_time_in_seconds & - ,a_step, p_step, k_step, n_step - - integer,parameter :: nhalo_data =4 & + ,a_step, p_step, k_step, n_step, get_data_source & + ,write_full_fields + integer,parameter :: bc_time_interval=3 & + ,nhalo_data =4 & ,nhalo_model=3 - +! integer, public, parameter :: H_STAGGER = 1 integer, public, parameter :: U_STAGGER = 2 integer, public, parameter :: V_STAGGER = 3 @@ -111,15 +118,38 @@ module fv_regional_mod ! integer, parameter :: iend_nest = 1346 ! integer, parameter :: jend_nest = 1290 + integer,parameter :: nvars_core=7 & !<-- # of prognostic variables in core restart file + ,ndims_core=6 & !<-- # of core restart dimensions + ,ndims_tracers=4 !<-- # of tracer restart dimensions +! + real,parameter :: blend_exp1=0.5,blend_exp2=10. !<-- Define the exponential dropoff of weights + ! for prescribed external values in the + ! blending rows inside the domain boundary. real :: current_time_in_seconds - integer :: bc_time_interval - integer,save :: ncid,next_time_to_read_bcs,npz,ntracers - - !Locations of tracer vbls in the tracers array - integer,save :: o3mr_index, liq_wat_index, sphum_index - integer,save :: ice_wat_index, rainwat_index, snowwat_index, graupel_index +! + integer,save :: isd_mod,ied_mod,jsd_mod,jed_mod +! + integer,save :: ncid,next_time_to_read_bcs,nfields_tracers & + ,npz,ntracers +! + integer,save :: k_split,n_split +! integer,save :: bc_hour, ntimesteps_per_bc_update - +! + integer,save :: cld_amt_index & !<-- + ,graupel_index & ! + ,ice_water_index & ! Locations of + ,liq_water_index & ! tracer vbls + ,o3mr_index & ! in the tracers + ,rain_water_index & ! array. + ,snow_water_index & ! + ,sphum_index !<-- +! + integer,save :: lbnd_x_tracers,lbnd_y_tracers & !<-- Local lower bounds of x,y for tracer arrays + ,ubnd_x_tracers,ubnd_y_tracers !<-- Local upper bounds of x,y for tracer arrays +! + integer,save :: nrows_blend !<-- # of blending rows in the BC data files. +! real(kind=R_GRID),dimension(:,:,:),allocatable :: agrid_reg & !<-- Lon/lat of cell centers ,grid_reg !<-- Lon/lat of cell corners @@ -130,6 +160,13 @@ module fv_regional_mod logical,save :: north_bc,south_bc,east_bc,west_bc & ,begin_regional_restart=.true. + logical,dimension(:),allocatable,save :: blend_this_tracer + + character(len=50) :: filename_core='INPUT/fv_core.res.temp.nc' + character(len=50) :: filename_core_new='RESTART/fv_core.res.tile1_new.nc' + character(len=50) :: filename_tracers='INPUT/fv_tracer.res.temp.nc' + character(len=50) :: filename_tracers_new='RESTART/fv_tracer.res.tile1_new.nc' + type fv_regional_BC_variables real,dimension(:,:,:),allocatable :: delp_BC, divgd_BC, u_BC, v_BC, uc_BC, vc_BC real,dimension(:,:,:,:),allocatable :: q_BC @@ -148,6 +185,20 @@ module fv_regional_mod type(fv_regional_BC_variables) :: north, south, east, west end type fv_domain_sides + type single_vbl3D_sides + real,dimension(:,:,:),pointer :: north, south, east, west + end type single_vbl3D_sides + + type vars_2d + real,dimension(:,:),pointer :: ptr + character(len=10) :: name + end type vars_2d + + type vars_3d + real,dimension(:,:,:),pointer :: ptr + character(len=10) :: name + end type vars_3d + type(fv_domain_sides),target,save :: BC_t0, BC_t1 !<-- Boundary values for all BC variables at successive times from the regional BC file type(fv_regional_BC_variables),pointer,save :: bc_north_t0 & @@ -159,22 +210,26 @@ module fv_regional_mod ,bc_west_t1 & ,bc_east_t1 + type(fv_regional_BC_variables),pointer :: bc_side_t0,bc_side_t1 + type(fv_regional_bc_bounds_type),pointer,save :: regional_bounds + type(vars_3d),dimension(:),allocatable :: fields_core & + ,fields_tracers type(fv_nest_BC_type_3D), public :: delz_regBC ! lmh + + type(single_vbl3D_sides) :: delz_auxiliary !<-- Boundary delz that follows integration through forecast time. + integer :: ns = 0 ! lmh real,parameter :: tice=273.16 & ,t_i0=15. - !real, parameter :: c_liq = 4185.5 ! gfdl: heat capacity of liquid at 15 deg c - !real, parameter :: c_ice = 1972.0 ! gfdl: heat capacity of ice at - 15 deg c - real, parameter :: c_liq = 4218.0 ! gfdl: heat capacity of liquid at 0 deg c - real, parameter :: c_ice = 2106.0 ! gfdl: heat capacity of ice at 0 deg c real, parameter :: zvir = rvgas/rdgas - 1. & ,cv_air = cp_air - rdgas & ,cv_vap = cp_vapor - rvgas real,dimension(:),allocatable :: dum1d, pref + character(len=100) :: grid_data='grid.tile7.halo4.nc' & ,oro_data ='oro_data.tile7.halo4.nc' @@ -190,8 +245,11 @@ module fv_regional_mod module procedure dump_field_2d end interface dump_field - integer :: a_step, p_step, k_step, n_step + integer,save :: bc_update_interval, nrows_blend_user + integer :: a_step, p_step, k_step, n_step +! + logical :: data_source_fv3gfs contains !----------------------------------------------------------------------- @@ -220,9 +278,15 @@ subroutine setup_regional_BC(Atm & !*** Local variables !-------------------- ! - integer :: i,i_start,i_end,j,j_start,j_end,klev_out + integer :: dimid,i,i_start,i_end,j,j_start,j_end,klev_out & + ,nrows_bc_data,nrows_blend_in_data,sec ! real :: ps1 +! + character(len=2) :: char2_1,char2_2 + character(len=3) :: int_to_char + character(len=6) :: fmt='(i3.3)' + character(len=50) :: file_name ! !----------------------------------------------------------------------- !*********************************************************************** @@ -264,13 +328,17 @@ subroutine setup_regional_BC(Atm & ! !----------------------------------------------------------------------- ! - bc_time_interval = Atm%flagstruct%bc_update_interval ! kyc: set up bc_time_interval according to the namelist - north_bc=.false. south_bc=.false. east_bc =.false. west_bc =.false. ! +! write(0,*)' enter setup_regional_BC isd=',isd,' ied=',ied,' jsd=',jsd,' jed=',jed + isd_mod=isd + ied_mod=ied + jsd_mod=jsd + jed_mod=jed +! !----------------------------------------------------------------------- !*** Which side(s) of the domain does this task lie on if any? !----------------------------------------------------------------------- @@ -291,37 +359,87 @@ subroutine setup_regional_BC(Atm & west_bc=.true. endif ! - if(.not.(north_bc.or.south_bc.or.east_bc.or.west_bc))then - return !<-- This task is not on the domain boundary so exit. + bc_update_interval=Atm%flagstruct%bc_update_interval +! + k_split=Atm%flagstruct%k_split + n_split=Atm%flagstruct%n_split +! +! +!----------------------------------------------------------------------- +!*** Is blending row data present in the BC file and if so how many +!*** rows of data are there? All blending data that is present will +!*** be read even if the user requests fewer rows be applied. +!*** Construct the name of the regional BC file to be read. +!*** We must know whether this is a standard BC file from chgres +!*** or a new BC file generated from DA-updated data from enlarged +!*** restart files that include the boundary rows. +!----------------------------------------------------------------------- +! + write(int_to_char,fmt) bc_hour + if(.not.Atm%flagstruct%regional_bcs_from_gsi)then + file_name='INPUT/gfs_bndy.tile7.'//int_to_char//'.nc' !<-- The standard BC file from chgres. + else + file_name='INPUT/gfs_bndy.tile7.'//int_to_char//'_gsi.nc' !<-- The DA-updated BC file. + endif +! + if (is_master()) then + write(*,20011)trim(file_name) +20011 format(' regional_bc_data file_name=',a) endif +!----------------------------------------------------------------------- +!*** Open the regional BC file. +!----------------------------------------------------------------------- ! + call check(nf90_open(file_name,nf90_nowrite,ncid)) !<-- Open the BC file; get the file ID. + if (is_master()) then + write(0,*)' opened BC file ',trim(file_name) + endif ! !----------------------------------------------------------------------- +!*** Check if the desired number of blending rows are present in +!*** the boundary files. +!----------------------------------------------------------------------- ! - - ntracers=Atm%ncnst !<-- # of advected tracers - npz=Atm%npz !<-- # of layers in vertical configuration of integration - klev_out=npz + nrows_blend_user=Atm%flagstruct%nrows_blend !<-- # of blending rows the user wnats to apply. ! - regional_bounds=>Atm%regional_bc_bounds + call check(nf90_inq_dimid(ncid,'halo',dimid)) !<-- ID of the halo dimension. + call check(nf90_inquire_dimension(ncid,dimid,len=nrows_bc_data)) !<-- Total # of rows of BC data (bndry + blending) +! + nrows_blend_in_data=nrows_bc_data-nhalo_data !<-- # of blending rows in the BC files. +! + if(nrows_blend_user>nrows_blend_in_data)then !<-- User wants more blending rows than are in the BC file. + write(char2_1,'(I2.2)')nrows_blend_user + write(char2_2,'(I2.2)')nrows_blend_in_data + call mpp_error(FATAL,'User wants to use '//char2_1//' blending rows but only '//char2_2//' blending rows are in the BC file!') + else + nrows_blend=nrows_blend_in_data !<-- # of blending rows in the BC files. + endif +! + call check(nf90_close(ncid)) !<-- Close the BC file for now. ! !----------------------------------------------------------------------- !*** Compute the index limits within the boundary region on each !*** side of the domain for both scalars and winds. Since the !*** domain does not move then the computations need to be done -!*** only once. Likewise find and save the locations of the -!*** available tracers in the tracers array. +!*** only once. !----------------------------------------------------------------------- ! call compute_regional_bc_indices(Atm%regional_bc_bounds) ! - liq_wat_index=get_tracer_index(MODEL_ATMOS, 'liq_wat') - o3mr_index =get_tracer_index(MODEL_ATMOS, 'o3mr') - sphum_index =get_tracer_index(MODEL_ATMOS, 'sphum') - ice_wat_index=get_tracer_index(MODEL_ATMOS, 'ice_wat') - rainwat_index=get_tracer_index(MODEL_ATMOS, 'rainwat') - snowwat_index=get_tracer_index(MODEL_ATMOS, 'snowwat') - graupel_index=get_tracer_index(MODEL_ATMOS, 'graupel') +!----------------------------------------------------------------------- +! + if(.not.(north_bc.or.south_bc.or.east_bc.or.west_bc))then + return !<-- This task is not on the domain boundary so exit. + endif +! +!----------------------------------------------------------------------- +! +! ntracers=Atm%ncnst - Atm%flagstruct%dnats !<-- # of advected tracers + ntracers=Atm%ncnst !<-- Total # of tracers + npz=Atm%npz !<-- # of layers in vertical configuration of integration + klev_out=npz +! + regional_bounds=>Atm%regional_bc_bounds ! !----------------------------------------------------------------------- !*** Allocate the objects that will hold the boundary variables @@ -353,7 +471,8 @@ subroutine setup_regional_BC(Atm & ,Atm%regional_bc_bounds%je_north_uvw & ,klev_out & ,ntracers & - ,BC_t1%north ) + ,BC_t1%north & + ,delz_auxiliary%north ) ! call allocate_regional_BC_arrays('north' & ,north_bc,south_bc & @@ -397,7 +516,8 @@ subroutine setup_regional_BC(Atm & ,Atm%regional_bc_bounds%je_south_uvw & ,klev_out & ,ntracers & - ,BC_t1%south ) + ,BC_t1%south & + ,delz_auxiliary%south ) ! call allocate_regional_BC_arrays('south' & ,north_bc,south_bc & @@ -441,7 +561,8 @@ subroutine setup_regional_BC(Atm & ,Atm%regional_bc_bounds%je_east_uvw & ,klev_out & ,ntracers & - ,BC_t1%east ) + ,BC_t1%east & + ,delz_auxiliary%east ) ! call allocate_regional_BC_arrays('east ' & ,north_bc,south_bc & @@ -485,7 +606,8 @@ subroutine setup_regional_BC(Atm & ,Atm%regional_bc_bounds%je_west_uvw & ,klev_out & ,ntracers & - ,BC_t1%west ) + ,BC_t1%west & + ,delz_auxiliary%west ) ! call allocate_regional_BC_arrays('west ' & ,north_bc,south_bc & @@ -555,7 +677,7 @@ subroutine setup_regional_BC(Atm & i_end =ied j_start=jsd if(.not.Atm%flagstruct%warm_start)then !<-- NOT a restarted run. - j_end =jsd+nhalo_model-1 + j_end=jsd+nhalo_model-1 else !<-- A restarted run. j_end=jsd+nhalo_model+1 endif @@ -571,7 +693,7 @@ subroutine setup_regional_BC(Atm & i_end =ied j_end =jed if(.not.Atm%flagstruct%warm_start)then !<-- NOT a restarted run. - j_start=jed-nhalo_model+1 + j_start=jed-nhalo_model+1 else !<-- A restarted run. j_start=jed-nhalo_model-1 endif @@ -611,6 +733,24 @@ subroutine setup_regional_BC(Atm & enddo enddo endif +! + sphum_index = get_tracer_index(MODEL_ATMOS, 'sphum') + liq_water_index = get_tracer_index(MODEL_ATMOS, 'liq_wat') + ice_water_index = get_tracer_index(MODEL_ATMOS, 'ice_wat') + rain_water_index = get_tracer_index(MODEL_ATMOS, 'rainwat') + snow_water_index = get_tracer_index(MODEL_ATMOS, 'snowwat') + graupel_index = get_tracer_index(MODEL_ATMOS, 'graupel') + cld_amt_index = get_tracer_index(MODEL_ATMOS, 'cld_amt') + o3mr_index = get_tracer_index(MODEL_ATMOS, 'o3mr') +! write(0,*)' setup_regional_bc' +! write(0,*)' sphum_index=',sphum_index +! write(0,*)' liq_water_index=',liq_water_index +! write(0,*)' ice_water_index=',ice_water_index +! write(0,*)' rain_water_index=',rain_water_index +! write(0,*)' snow_water_index=',snow_water_index +! write(0,*)' graupel_index=',graupel_index +! write(0,*)' cld_amt_index=',cld_amt_index +! write(0,*)' o3mr_index=',o3mr_index ! !----------------------------------------------------------------------- !*** When nudging of specific humidity is selected then we need a @@ -721,6 +861,9 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !----------------------------------------------------------------------- !*** These must reach one row beyond nhalo_model since we must !*** surround the wind points on the cell edges with mass points. +! +!*** NOTE: The value of nrows_blend is the total number of +!*** blending rows in the BC files. !----------------------------------------------------------------------- ! halo_diff=nhalo_data-nhalo_model @@ -730,11 +873,11 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !----------- ! if (north_bc) then - regional_bc_bounds%is_north=isd-1 - regional_bc_bounds%ie_north=ied+1 + regional_bc_bounds%is_north=isd-1 + regional_bc_bounds%ie_north=ied+1 ! - regional_bc_bounds%js_north=jsd-1 - regional_bc_bounds%je_north=0 + regional_bc_bounds%js_north=jsd-1 + regional_bc_bounds%je_north=nrows_blend endif ! !----------- @@ -742,11 +885,11 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !----------- ! if (south_bc) then - regional_bc_bounds%is_south=isd-1 - regional_bc_bounds%ie_south=ied+1 + regional_bc_bounds%is_south=isd-1 + regional_bc_bounds%ie_south=ied+1 ! - regional_bc_bounds%js_south=jed-nhalo_model+1 - regional_bc_bounds%je_south=jed+1 + regional_bc_bounds%js_south=jed-nhalo_model-nrows_blend+1 + regional_bc_bounds%je_south=jed+1 endif ! !---------- @@ -754,18 +897,18 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !---------- ! if (east_bc) then - regional_bc_bounds%is_east=isd-1 - regional_bc_bounds%ie_east=0 + regional_bc_bounds%is_east=isd-1 + regional_bc_bounds%ie_east=nrows_blend ! - regional_bc_bounds%js_east=jsd-1 - if(north_bc)then - regional_bc_bounds%js_east=1 - endif + regional_bc_bounds%js_east=jsd-1 + if(north_bc)then + regional_bc_bounds%js_east=1 + endif ! - regional_bc_bounds%je_east=jed+1 - if(south_bc)then - regional_bc_bounds%je_east=jed-nhalo_model - endif + regional_bc_bounds%je_east=jed+1 + if(south_bc)then + regional_bc_bounds%je_east=jed-nhalo_model + endif endif ! !---------- @@ -773,18 +916,18 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !---------- ! if (west_bc) then - regional_bc_bounds%is_west=ied-nhalo_model+1 - regional_bc_bounds%ie_west=ied+1 + regional_bc_bounds%is_west=ied-nhalo_model-nrows_blend+1 + regional_bc_bounds%ie_west=ied+1 ! - regional_bc_bounds%js_west=jsd-1 - if(north_bc)then - regional_bc_bounds%js_west=1 - endif + regional_bc_bounds%js_west=jsd-1 + if(north_bc)then + regional_bc_bounds%js_west=1 + endif ! - regional_bc_bounds%je_west=jed+1 - if(south_bc)then - regional_bc_bounds%je_west=jed-nhalo_model - endif + regional_bc_bounds%je_west=jed+1 + if(south_bc)then + regional_bc_bounds%je_west=jed-nhalo_model + endif endif ! !----------------------------------------------------------------------- @@ -796,19 +939,17 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !----------- ! if (north_bc) then - regional_bc_bounds%is_north_uvs=isd - regional_bc_bounds%ie_north_uvs=ied + regional_bc_bounds%is_north_uvs=isd + regional_bc_bounds%ie_north_uvs=ied ! - regional_bc_bounds%js_north_uvs=jsd -!xxxxxx regional_bc_bounds%je_north_uvs=0 -!xxxxxx regional_bc_bounds%je_north_uvs=1 - regional_bc_bounds%je_north_uvs=1 + regional_bc_bounds%js_north_uvs=jsd + regional_bc_bounds%je_north_uvs=nrows_blend+1 ! - regional_bc_bounds%is_north_uvw=isd - regional_bc_bounds%ie_north_uvw=ied+1 + regional_bc_bounds%is_north_uvw=isd + regional_bc_bounds%ie_north_uvw=ied+1 ! - regional_bc_bounds%js_north_uvw=jsd - regional_bc_bounds%je_north_uvw=0 + regional_bc_bounds%js_north_uvw=jsd + regional_bc_bounds%je_north_uvw=nrows_blend endif ! !----------- @@ -816,18 +957,17 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !----------- ! if (south_bc) then - regional_bc_bounds%is_south_uvs=isd - regional_bc_bounds%ie_south_uvs=ied + regional_bc_bounds%is_south_uvs=isd + regional_bc_bounds%ie_south_uvs=ied ! -!xxxxxregional_bc_bounds%js_south_uvs=jed-nhalo_model+2 - regional_bc_bounds%js_south_uvs=jed-nhalo_model+1 - regional_bc_bounds%je_south_uvs=jed+1 + regional_bc_bounds%js_south_uvs=jed-nhalo_model-nrows_blend+1 + regional_bc_bounds%je_south_uvs=jed+1 ! - regional_bc_bounds%is_south_uvw=isd - regional_bc_bounds%ie_south_uvw=ied+1 + regional_bc_bounds%is_south_uvw=isd + regional_bc_bounds%ie_south_uvw=ied+1 ! - regional_bc_bounds%js_south_uvw=jed-nhalo_model+1 - regional_bc_bounds%je_south_uvw=jed + regional_bc_bounds%js_south_uvw=jed-nhalo_model-nrows_blend+1 + regional_bc_bounds%je_south_uvw=jed endif ! !---------- @@ -835,33 +975,31 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !---------- ! if (east_bc) then - regional_bc_bounds%is_east_uvs=isd - regional_bc_bounds%ie_east_uvs=0 + regional_bc_bounds%is_east_uvs=isd + regional_bc_bounds%ie_east_uvs=nrows_blend ! - regional_bc_bounds%js_east_uvs=jsd - if(north_bc)then -!xxxx regional_bc_bounds%js_east_uvs=2 !<-- north side of cell at j=2 (north bdry contains north side of j=1) - regional_bc_bounds%js_east_uvs=1 !<-- north side of cell at j=1 (north bdry contains north side of j=1) - endif + regional_bc_bounds%js_east_uvs=jsd + if(north_bc)then + regional_bc_bounds%js_east_uvs=1 !<-- north side of cell at j=1 (north bdry contains north side of j=1) + endif ! - regional_bc_bounds%je_east_uvs=jed+1 - if(south_bc)then -!xxxx regional_bc_bounds%je_east_uvs=jed-nhalo_model - regional_bc_bounds%je_east_uvs=jed-nhalo_model+1 - endif + regional_bc_bounds%je_east_uvs=jed+1 + if(south_bc)then + regional_bc_bounds%je_east_uvs=jed-nhalo_model+1 + endif ! -! regional_bc_bounds%is_east_uvw=isd-1 - regional_bc_bounds%is_east_uvw=isd - regional_bc_bounds%ie_east_uvw=0 !<-- east side of cell at i=0 +! regional_bc_bounds%is_east_uvw=isd-1 + regional_bc_bounds%is_east_uvw=isd + regional_bc_bounds%ie_east_uvw=nrows_blend !<-- east side of cell at i=nrows_blend ! - regional_bc_bounds%js_east_uvw=jsd - if(north_bc)then - regional_bc_bounds%js_east_uvw=1 - endif - regional_bc_bounds%je_east_uvw=jed - if(south_bc)then - regional_bc_bounds%je_east_uvw=jed-nhalo_model - endif + regional_bc_bounds%js_east_uvw=jsd + if(north_bc)then + regional_bc_bounds%js_east_uvw=1 + endif + regional_bc_bounds%je_east_uvw=jed + if(south_bc)then + regional_bc_bounds%je_east_uvw=jed-nhalo_model + endif endif ! !---------- @@ -869,33 +1007,31 @@ subroutine compute_regional_bc_indices(regional_bc_bounds) !---------- ! if (west_bc) then - regional_bc_bounds%is_west_uvs=ied-nhalo_model+1 - regional_bc_bounds%ie_west_uvs=ied + regional_bc_bounds%is_west_uvs=ied-nhalo_model-nrows_blend+1 + regional_bc_bounds%ie_west_uvs=ied ! - regional_bc_bounds%js_west_uvs=jsd - if(north_bc)then -!xxxx regional_bc_bounds%js_west_uvs=2 - regional_bc_bounds%js_west_uvs=1 - endif + regional_bc_bounds%js_west_uvs=jsd + if(north_bc)then + regional_bc_bounds%js_west_uvs=1 + endif ! - regional_bc_bounds%je_west_uvs=jed+1 - if(south_bc)then -!xxxx regional_bc_bounds%je_west_uvs=jed-nhalo_model - regional_bc_bounds%je_west_uvs=jed-nhalo_model+1 - endif + regional_bc_bounds%je_west_uvs=jed+1 + if(south_bc)then + regional_bc_bounds%je_west_uvs=jed-nhalo_model+1 + endif ! - regional_bc_bounds%is_west_uvw=ied-nhalo_model+2 - regional_bc_bounds%ie_west_uvw=ied+1 + regional_bc_bounds%is_west_uvw=ied-nhalo_model-nrows_blend+1 + regional_bc_bounds%ie_west_uvw=ied+1 ! - regional_bc_bounds%js_west_uvw=jsd - if(north_bc)then - regional_bc_bounds%js_west_uvw=1 - endif + regional_bc_bounds%js_west_uvw=jsd + if(north_bc)then + regional_bc_bounds%js_west_uvw=1 + endif ! - regional_bc_bounds%je_west_uvw=jed - if(south_bc)then - regional_bc_bounds%je_west_uvw=jed-nhalo_model - endif + regional_bc_bounds%je_west_uvw=jed + if(south_bc)then + regional_bc_bounds%je_west_uvw=jed-nhalo_model + endif endif ! !----------------------------------------------------------------------- @@ -931,14 +1067,15 @@ subroutine read_regional_lon_lat !----------------------------------------------------------------------- ! !----------------------------------------------------------------------- -!*** Open the data file. +!*** Open the grid data file. !----------------------------------------------------------------------- ! filename='INPUT/'//trim(grid_data) ! - call check(nf90_open(filename,nf90_nowrite,ncid_grid)) !<-- Open the netcdf file; get the file ID. + call check(nf90_open(filename,nf90_nowrite,ncid_grid)) !<-- Open the grid data netcdf file; get the file ID. +! + call mpp_error(NOTE,' opened grid file '//trim(filename)) ! -! write(0,*)' opened grid file',trim(filename) !----------------------------------------------------------------------- !*** The longitude and latitude are on the super grid. We need only !*** the points on each corner of the grid cells which is every other @@ -948,8 +1085,6 @@ subroutine read_regional_lon_lat i_start_data=2*(isd+nhalo_model)-1 j_start_data=2*(jsd+nhalo_model)-1 ! -! write(0,11110)i_start_data,j_start_data -11110 format(' i_start_data=',i5,' j_start_data=',i5) !--------------- !*** Longitude !--------------- @@ -1011,7 +1146,6 @@ subroutine read_regional_filtered_topo !----------------------------------------------------------------------- !*** Read the filtered topography including the extra outer row. !----------------------------------------------------------------------- - use netcdf !----------------------------------------------------------------------- implicit none !----------------------------------------------------------------------- @@ -1029,14 +1163,15 @@ subroutine read_regional_filtered_topo !----------------------------------------------------------------------- ! !----------------------------------------------------------------------- -!*** Get the name of the working directory. Open the data file. +!*** Get the name of the working directory. Open the topography data +!*** file. !----------------------------------------------------------------------- ! filename='INPUT/'//trim(oro_data) if (is_master()) then - write(*,23421)trim(filename) -23421 format(' topo filename=',a) + write(*,23421)trim(filename) +23421 format(' topo filename=',a) endif ! call check(nf90_open(filename,nf90_nowrite,ncid_oro)) !<-- Open the netcdf file; get the file ID. @@ -1112,6 +1247,16 @@ subroutine start_regional_cold_start(Atm, ak, bk, levp & !----------------------------------------------------------------------- !*********************************************************************** !----------------------------------------------------------------------- +! +!----------------------------------------------------------------------- +!*** Get the source of the input data +!----------------------------------------------------------------------- +! + if (Atm%flagstruct%hrrrv3_ic) then + data_source_fv3gfs = .TRUE. + else + call get_data_source(data_source_fv3gfs,Atm%flagstruct%regional) + endif ! call setup_regional_BC(Atm & ,isd, ied, jsd, jed & @@ -1130,11 +1275,21 @@ subroutine start_regional_cold_start(Atm, ak, bk, levp & enddo call regional_bc_t1_to_t0(BC_t1, BC_t0 & ! - ,Atm%npz & !<-- Move BC t1 data - ,Atm%ncnst & ! to t0. + ,Atm%npz & !<-- Move BC t1 data to t0. + ,ntracers & ,Atm%regional_bc_bounds ) ! ! - bc_hour=bc_hour+bc_time_interval + bc_hour=bc_hour+bc_update_interval +! +!----------------------------------------------------------------------- +!*** If this is a DA run and the first BC file was updated by +!*** the GSI then reset the gsi flag so that all subsequent +!*** BC files are read normally. +!----------------------------------------------------------------------- +! + if(Atm%flagstruct%regional_bcs_from_gsi)then + Atm%flagstruct%regional_bcs_from_gsi=.false. + endif ! call regional_bc_data(Atm, bc_hour & !<-- Fill time level t1 ,is, ie, js, je & ! from the 2nd time level @@ -1146,7 +1301,6 @@ subroutine start_regional_cold_start(Atm, ak, bk, levp & Atm%ps(i,j) = ps0(i,j) enddo enddo -! ! allocate (ak_in(1:levp+1)) !<-- Save the input vertical structure for allocate (bk_in(1:levp+1)) ! remapping BC updates during the forecast. @@ -1156,9 +1310,19 @@ subroutine start_regional_cold_start(Atm, ak, bk, levp & enddo ! !----------------------------------------------------------------------- +!*** If the GSI will need restart files that includes the +!*** fields' boundary rows. Those files were already created. +!*** Prepare the objects that hold their variables' names and +!*** values. +!----------------------------------------------------------------------- +! + if(Atm%flagstruct%write_restart_with_bcs)then + call prepare_full_fields(Atm) + endif +! +!----------------------------------------------------------------------- ! end subroutine start_regional_cold_start - ! !----------------------------------------------------------------------- !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ @@ -1179,6 +1343,7 @@ subroutine start_regional_restart(Atm & !------------------------ ! type(fv_atmos_type),intent(inout) :: Atm !<-- Atm object for the current domain +! ! integer ,intent(in) :: isc,iec,jsc,jec & !<-- Integration limits of task subdomain ,isd,ied,jsd,jed !<-- Memory limits of task subdomain @@ -1199,6 +1364,8 @@ subroutine start_regional_restart(Atm & integer :: nt_checker = 0 namelist /external_ic_nml/ filtered_terrain, levp, gfs_dwinds & ,checker_tr, nt_checker + ! variables for reading the dimension from the gfs_ctrl + integer ncid, levsp !----------------------------------------------------------------------- !*********************************************************************** !----------------------------------------------------------------------- @@ -1213,39 +1380,85 @@ subroutine start_regional_restart(Atm & write(0,11011)ierr 11011 format(' start_regional_restart failed to read external_ic_nml ierr=',i3) endif + +!--- read in ak and bk from the control file using fms_io read_data --- + call open_ncfile( 'INPUT/gfs_ctrl.nc', ncid ) ! open the file + call get_ncdim1( ncid, 'levsp', levsp ) + call close_ncfile( ncid ) + + levp = levsp-1 +! +!----------------------------------------------------------------------- +!*** Get the source of the input data. +!----------------------------------------------------------------------- +! + if (Atm%flagstruct%hrrrv3_ic) then + data_source_fv3gfs = .TRUE. + else + call get_data_source(data_source_fv3gfs,Atm%flagstruct%regional) + endif ! !----------------------------------------------------------------------- !*** Preliminary setup for the forecast. !----------------------------------------------------------------------- ! - call setup_regional_BC(Atm & - ,isd, ied, jsd, jed & - ,Atm%npx, Atm%npy ) -! - allocate (wk2(levp+1,2)) - allocate (ak_in(levp+1)) !<-- Save the input vertical structure for - allocate (bk_in(levp+1)) ! remapping BC updates during the forecast. - allocate(pes(mpp_npes())) - call mpp_get_current_pelist(pes) - if (open_file(Grid_input, 'INPUT/gfs_ctrl.nc', "read", pelist=pes)) then - call read_data(Grid_input,'vcoord',wk2) - call close_file(Grid_input) - endif - deallocate(pes) - ak_in(1:levp+1) = wk2(1:levp+1,1) - ak_in(1) = 1.e-9 - bk_in(1:levp+1) = wk2(1:levp+1,2) - deallocate(wk2) - bc_hour=nint(current_time_in_seconds/3600.) + call setup_regional_BC(Atm & + ,isd, ied, jsd, jed & + ,Atm%npx, Atm%npy ) +! + allocate (wk2(levp+1,2)) + allocate (ak_in(levp+1)) !<-- Save the input vertical structure for + allocate (bk_in(levp+1)) ! remapping BC updates during the forecast. + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if (Atm%flagstruct%hrrrv3_ic) then + if (open_file(Grid_input, 'INPUT/hrrr_ctrl.nc', "read", pelist=pes)) then + call read_data(Grid_input,'vcoord',wk2) + call close_file(Grid_input) + endif + else + if (open_file(Grid_input, 'INPUT/gfs_ctrl.nc', "read", pelist=pes)) then + call read_data(Grid_input,'vcoord',wk2) + call close_file(Grid_input) + endif + endif + deallocate(pes) + ak_in(1:levp+1) = wk2(1:levp+1,1) + ak_in(1) = max(1.e-9, ak_in(1)) + bk_in(1:levp+1) = wk2(1:levp+1,2) + deallocate(wk2) + bc_hour=nint(current_time_in_seconds/3600.) ! !----------------------------------------------------------------------- !*** Fill time level t1 from the BC file at the restart time. !----------------------------------------------------------------------- ! - call regional_bc_data(Atm, bc_hour & - ,isc, iec, jsc, jec & - ,isd, ied, jsd, jed & - ,ak_in, bk_in ) + call regional_bc_data(Atm, bc_hour & + ,isc, iec, jsc, jec & + ,isd, ied, jsd, jed & + ,ak_in, bk_in ) +! +!----------------------------------------------------------------------- +!*** If this is a DA run and the first BC file was updated by +!*** the GSI then that file was read differently in the preceding +!*** call to subroutine regional_bc_data. Now reset the gsi +!*** flag so that all subsequent BC files are read normally. +!----------------------------------------------------------------------- +! + if(Atm%flagstruct%regional_bcs_from_gsi)then + Atm%flagstruct%regional_bcs_from_gsi=.false. + endif +! +!----------------------------------------------------------------------- +!*** If the GSI will need restart files that include the +!*** fields' boundary rows after this forecast or forecast +!*** segment completes then prepare the objects that will +!*** hold their variables' names and values. +!----------------------------------------------------------------------- +! + if(Atm%flagstruct%write_restart_with_bcs)then + call prepare_full_fields(Atm) + endif ! !----------------------------------------------------------------------- ! @@ -1272,7 +1485,7 @@ subroutine read_new_bc_data(Atm, Time, Time_step_atmos, p_split & type(fv_atmos_type),intent(inout) :: Atm !<-- Atm object for the current domain type(time_type),intent(in) :: Time !<-- Current forecast time type (time_type),intent(in) :: Time_step_atmos !<-- Large (physics) timestep -! + integer,intent(in) :: isd,ied,jsd,jed & !<-- Memory limits of task subdomain ,p_split ! @@ -1297,7 +1510,7 @@ subroutine read_new_bc_data(Atm, Time, Time_step_atmos, p_split & dt_atmos = real(sec) ! if(atmos_time_step==0.or.Atm%flagstruct%warm_start)then - ntimesteps_per_bc_update=nint(Atm%flagstruct%bc_update_interval*3600./(dt_atmos/real(abs(p_split)))) + ntimesteps_per_bc_update=nint(bc_update_interval*3600./(dt_atmos/real(abs(p_split)))) endif ! if(atmos_time_step+1>=ntimesteps_per_bc_update.and.mod(atmos_time_step,ntimesteps_per_bc_update)==0 & @@ -1305,7 +1518,7 @@ subroutine read_new_bc_data(Atm, Time, Time_step_atmos, p_split & Atm%flagstruct%warm_start.and.begin_regional_restart)then ! begin_regional_restart=.false. - bc_hour=bc_hour+Atm%flagstruct%bc_update_interval + bc_hour=bc_hour+bc_update_interval ! !----------------------------------------------------------------------- !*** Transfer the time level t1 data to t0. @@ -1313,7 +1526,7 @@ subroutine read_new_bc_data(Atm, Time, Time_step_atmos, p_split & ! call regional_bc_t1_to_t0(BC_t1, BC_t0 & ,Atm%npz & - ,Atm%ncnst & + ,ntracers & ,Atm%regional_bc_bounds ) ! !----------------------------------------------------------------------- @@ -1344,7 +1557,6 @@ subroutine regional_bc_data(Atm,bc_hour & !----------------------------------------------------------------------- !*** Regional boundary data is obtained from the external BC file. !----------------------------------------------------------------------- - use netcdf !----------------------------------------------------------------------- implicit none !----------------------------------------------------------------------- @@ -1387,14 +1599,17 @@ subroutine regional_bc_data(Atm,bc_hour & integer :: is_input,ie_input,js_input,je_input ! integer :: i_start,i_end,j_start,j_end +! + integer :: nside,nt,index ! real,dimension(:,:,:),allocatable :: ud,vd,uc,vc ! real,dimension(:,:),allocatable :: ps_reg - real,dimension(:,:,:),allocatable :: ps_input,w_input,zh_input + real,dimension(:,:,:),allocatable :: delp_input,delz_input & + ,ps_input,t_input & + ,w_input,zh_input real,dimension(:,:,:),allocatable :: u_s_input,v_s_input & ,u_w_input,v_w_input - real,dimension(:,:,:),allocatable :: pt_input real,dimension(:,:,:,:),allocatable :: tracers_input ! real(kind=R_GRID), dimension(2):: p1, p2, p3, p4 @@ -1412,6 +1627,7 @@ subroutine regional_bc_data(Atm,bc_hour & logical,save :: computed_regional_bc_indices=.false. ! character(len=3) :: int_to_char + character(len=5) :: side character(len=6) :: fmt='(i3.3)' ! character(len=50) :: file_name @@ -1419,6 +1635,12 @@ subroutine regional_bc_data(Atm,bc_hour & integer,save :: kount1=0,kount2=0 integer :: istart, iend, jstart, jend integer :: npx, npy +! + character(len=60) :: var_name_root + logical :: required +! + logical :: call_remap +! !----------------------------------------------------------------------- !*********************************************************************** !----------------------------------------------------------------------- @@ -1437,21 +1659,31 @@ subroutine regional_bc_data(Atm,bc_hour & ! !----------------------------------------------------------------------- !*** Construct the name of the regional BC file to be read. +!*** We must know whether this is a standard BC file from chgres +!*** or a new BC file generated from DA-updated data from enlarged +!*** restart files that include the boundary rows. !----------------------------------------------------------------------- ! write(int_to_char,fmt) bc_hour - file_name='INPUT/gfs_bndy.tile7.'//int_to_char//'.nc' + if(.not.Atm%flagstruct%regional_bcs_from_gsi)then + file_name='INPUT/gfs_bndy.tile7.'//int_to_char//'.nc' !<-- The standard BC file from chgres. + else + file_name='INPUT/gfs_bndy.tile7.'//int_to_char//'_gsi.nc' !<-- The DA-updated BC file. + endif ! if (is_master()) then - write(*,22211)trim(file_name) -22211 format(' regional_bc_data file_name=',a) + write(*,22211)trim(file_name) +22211 format(' regional_bc_data file_name=',a) endif !----------------------------------------------------------------------- !*** Open the regional BC file. !*** Find the # of layers (klev_in) in the BC input. !----------------------------------------------------------------------- ! - call check(nf90_open(file_name,nf90_nowrite,ncid)) !<-- Open the netcdf file; get the file ID. + call check(nf90_open(file_name,nf90_nowrite,ncid)) !<-- Open the BC file; get the file ID. + if (is_master()) then + write(0,*)' opened BC file ',trim(file_name) + endif ! call check(nf90_inq_dimid(ncid,'lev',dimid)) !<-- Get the vertical dimension's NetCDF ID. call check(nf90_inquire_dimension(ncid,dimid,len=klev_in)) !<-- Get the vertical dimension's value (klev_in). @@ -1464,24 +1696,25 @@ subroutine regional_bc_data(Atm,bc_hour & ie_input=ie+nhalo_data js_input=js-nhalo_data je_input=je+nhalo_data -! npx = Atm%npx npy = Atm%npy ! - allocate( ps_input(is_input:ie_input,js_input:je_input,1)) ; ps_input=real_snan !<-- Sfc pressure - allocate( w_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; w_input=real_snan !<-- Vertical velocity - allocate( zh_input(is_input:ie_input,js_input:je_input,1:klev_in+1)) ; zh_input=real_snan !<-- Interface heights - allocate(u_s_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; u_s_input=real_snan !<-- D-grid u component - allocate(v_s_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; v_s_input=real_snan !<-- C-grid v component - allocate(u_w_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; u_w_input=real_snan !<-- C-grid u component - allocate(v_w_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; v_w_input=real_snan !<-- D-grid v component -! - allocate(tracers_input(is_input:ie_input,js_input:je_input,klev_in,ntracers)) !; tracers_input=real_snan - tracers_input=0. ! Temporary fix - - if (Atm%flagstruct%hrrrv3_ic) then - allocate( pt_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; pt_input=real_snan + allocate( ps_input(is_input:ie_input,js_input:je_input,1)) ; ps_input=real_snan !<-- Sfc pressure + allocate( t_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; t_input=real_snan !<-- Sensible temperature + allocate( w_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; w_input=real_snan !<-- Vertical velocity + allocate(u_s_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; u_s_input=real_snan !<-- D-grid u component + allocate(v_s_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; v_s_input=real_snan !<-- C-grid v component + allocate(u_w_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; u_w_input=real_snan !<-- C-grid u component + allocate(v_w_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; v_w_input=real_snan !<-- D-grid v component +! + if(Atm%flagstruct%regional_bcs_from_gsi)then + allocate(delp_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; delp_input=real_snan !<-- Lyr pressure depth (Pa) + allocate(delz_input(is_input:ie_input,js_input:je_input,1:klev_in)) ; delz_input=real_snan !<-- Lyr geometric depth (m) + else + allocate( zh_input(is_input:ie_input,js_input:je_input,1:klev_in+1)) ; zh_input=real_snan !<-- Lyr interface heights (m) endif +! + allocate(tracers_input(is_input:ie_input,js_input:je_input,klev_in,ntracers)) ; tracers_input=real_snan ! !----------------------------------------------------------------------- !*** Extract each variable from the regional BC file. The final @@ -1493,90 +1726,81 @@ subroutine regional_bc_data(Atm,bc_hour & !------------------ ! nlev=1 + var_name_root='ps' call read_regional_bc_file(is_input,ie_input,js_input,je_input & ,nlev & ,ntracers & ! ,Atm%regional_bc_bounds & - ,'ps ' & + ,var_name_root & ,array_3d=ps_input ) !<-- ps is 2D but for simplicity here use a 3rd dim of 1 -! -!!!!! NOTE !!!!!!! NEED TO FILL IN OTHER TRACERS WITH *****ZEROES****** if not present -!----------------------- -!*** Specific humidity -!----------------------- -! - nlev=klev_in - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'sphum ' & - ,array_4d=tracers_input & - ,tlev=sphum_index ) -! -!------------------ -!*** Liquid water -!------------------ -! - nlev=klev_in - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'liq_wat' & - ,array_4d=tracers_input & - ,tlev=liq_wat_index ) - -! -!------------------ -!*** Ozone -!------------------ -! - nlev=klev_in - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'o3mr ' & - ,array_4d=tracers_input & - ,tlev=o3mr_index ) - - ! !----------------------- !*** Vertical velocity !----------------------- ! nlev=klev_in + var_name_root='w' call read_regional_bc_file(is_input,ie_input,js_input,je_input & ,nlev & ,ntracers & ! ,Atm%regional_bc_bounds & - ,'w ' & + ,var_name_root & ,array_3d=w_input) ! !----------------------- !*** Interface heights !----------------------- ! - nlev=klev_in+1 - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'zh ' & - ,array_3d=zh_input) + if(.not.Atm%flagstruct%regional_bcs_from_gsi)then + nlev=klev_in+1 + var_name_root='zh' + call read_regional_bc_file(is_input,ie_input,js_input,je_input & + ,nlev & + ,ntracers & + ,var_name_root & + ,array_3d=zh_input) + endif +! +!-------------------------- +!*** Sensible temperature +!-------------------------- +! + if (Atm%flagstruct%hrrrv3_ic) then + + nlev=klev_in + var_name_root='pt ' + call read_regional_bc_file(is_input,ie_input,js_input,je_input & + ,nlev & + ,ntracers & +! ,Atm%regional_bc_bounds & + ,var_name_root & + ,array_3d=t_input) + + + else + if (data_source_fv3gfs) then + nlev=klev_in + var_name_root='t' + call read_regional_bc_file(is_input,ie_input,js_input,je_input & + ,nlev & + ,ntracers & +! ,Atm%regional_bc_bounds & + ,var_name_root & + ,array_3d=t_input) + endif + endif ! !----------------------------- !*** U component south/north !----------------------------- ! nlev=klev_in + var_name_root='u_s' call read_regional_bc_file(is_input,ie_input,js_input,je_input & ,nlev & ,ntracers & ! ,Atm%regional_bc_bounds & - ,'u_s ' & + ,var_name_root & ,array_3d=u_s_input) ! !----------------------------- @@ -1584,11 +1808,12 @@ subroutine regional_bc_data(Atm,bc_hour & !----------------------------- ! nlev=klev_in + var_name_root='v_s' call read_regional_bc_file(is_input,ie_input,js_input,je_input & ,nlev & ,ntracers & ! ,Atm%regional_bc_bounds & - ,'v_s ' & + ,var_name_root & ,array_3d=v_s_input) ! !--------------------------- @@ -1596,11 +1821,12 @@ subroutine regional_bc_data(Atm,bc_hour & !--------------------------- ! nlev=klev_in + var_name_root='u_w' call read_regional_bc_file(is_input,ie_input,js_input,je_input & ,nlev & ,ntracers & ! ,Atm%regional_bc_bounds & - ,'u_w ' & + ,var_name_root & ,array_3d=u_w_input) ! !--------------------------- @@ -1608,102 +1834,83 @@ subroutine regional_bc_data(Atm,bc_hour & !--------------------------- ! nlev=klev_in + var_name_root='v_w' call read_regional_bc_file(is_input,ie_input,js_input,je_input & ,nlev & ,ntracers & ! ,Atm%regional_bc_bounds & - ,'v_w ' & + ,var_name_root & ,array_3d=v_w_input) ! - - -if (Atm%flagstruct%hrrrv3_ic) then -! -!----------------------- -!*** Virtual temp. -!----------------------- +!----------------------------------------------------------------------- +!*** If this is a DA-updated BC file then also read in the layer +!*** pressure depths. +!----------------------------------------------------------------------- +! + if(Atm%flagstruct%regional_bcs_from_gsi)then + nlev=klev_in + var_name_root='delp' + call read_regional_bc_file(is_input,ie_input,js_input,je_input & + ,nlev & + ,ntracers & + ,var_name_root & + ,array_3d=delp_input) + var_name_root='delz' + call read_regional_bc_file(is_input,ie_input,js_input,je_input & + ,nlev & + ,ntracers & + ,var_name_root & + ,array_3d=delz_input) + endif ! +!------------- +!*** Tracers +!------------- + nlev=klev_in - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'pt ' & - ,array_3d=pt_input) ! - +!----------------------------------------------------------------------- +!*** Read the tracers specified in the field_table. If they are not +!*** in the input data then print a warning and set them to 0 in the +!*** boundary. Some tracers are mandatory to have, because they are +!*** used later for calculating virtual potential temperature etc. +!----------------------------------------------------------------------- ! -!------------------ -!*** Ice water -!------------------ + do nt = 1, ntracers + call get_tracer_names(MODEL_ATMOS, nt, var_name_root) + index= get_tracer_index(MODEL_ATMOS,trim(var_name_root)) + if (index==liq_water_index .or. index==sphum_index) then + required = .true. + else + required = .false. + endif + call read_regional_bc_file(is_input,ie_input,js_input,je_input & + ,nlev & + ,ntracers & + ,var_name_root & + ,array_4d=tracers_input & + ,tlev=index & + ,required=required ) + enddo ! - nlev=klev_in - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'ice_wat' & - ,array_4d=tracers_input & - ,tlev=ice_wat_index ) - +!----------------------------------------------------------------------- +!*** For a DA-updated BC file we can simply transfer the data +!*** from the *_input arrays into the model's boundary arrays +!*** since they came out of restart files. Otherwise proceed +!*** with vertical remapping from input layers to model forecast +!*** layers and rotate the winds from geographic lat/lon to the +!*** integration grid. +!----------------------------------------------------------------------- ! -!------------------ -!*** Rain water -!------------------ -! - nlev=klev_in - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'rainwat' & - ,array_4d=tracers_input & - ,tlev=rainwat_index ) - - -! -!------------------ -!*** Snow water -!------------------ + data_to_BC: if(Atm%flagstruct%regional_bcs_from_gsi)then !<-- Fill BC arrays directly from the BC file data ! - nlev=klev_in - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'snowwat' & - ,array_4d=tracers_input & - ,tlev=snowwat_index ) - +!----------------------------------------------------------------------- ! -!------------------ -!*** Graupel water -!------------------ + call fill_BC_for_DA ! - nlev=klev_in - call read_regional_bc_file(is_input,ie_input,js_input,je_input & - ,nlev & - ,ntracers & -! ,Atm%regional_bc_bounds & - ,'graupel' & - ,array_4d=tracers_input & - ,tlev=graupel_index ) - -endif !----------------------------------------------------------------------- -!*** We now have the boundary variables from the BC file on the -!*** levels of the input data. Before remapping the 3-D variables -!*** from the input levels to the model integration levels we will -!*** simply copy the 2-D sfc pressure (ps) into the model array. -!----------------------------------------------------------------------- -! -! do j=jsd,jed -! do i=isd,ied -! Atm%ps(i,j)=ps(i,j) -! enddo -! enddo ! -! deallocate(ps%north,ps%south,ps%east,ps%west) + else !<-- Rotate winds and vertically remap BC file data ! !----------------------------------------------------------------------- !*** One final array needs to be allocated. It is the sfc pressure @@ -1713,7 +1920,7 @@ subroutine regional_bc_data(Atm,bc_hour & !*** the integration levels. !----------------------------------------------------------------------- ! - allocate(ps_reg(is_input:ie_input,js_input:je_input)) ; ps_reg=-9999999 ! for now don't set to snan until remap dwinds is changed + allocate(ps_reg(is_input:ie_input,js_input:je_input)) ; ps_reg=-9999999 ! for now don't set to snan until remap dwinds is changed ! !----------------------------------------------------------------------- !*** We have the boundary variables from the BC file on the levels @@ -1729,387 +1936,232 @@ subroutine regional_bc_data(Atm,bc_hour & ! code or elsewhere in FMS. North <--> South, East <--> West, and ! North and South always span [isd-1 , ied+1] while East and West do not ! go into the outermost corners (so the they span [1, je], always.) +!----------------------------------------------------------------------- + sides_scalars: do nside=1,4 +!----------------------------------------------------------------------- !----------- !*** North !----------- ! - if(north_bc)then - - if (Atm%flagstruct%hrrrv3_ic) then - call remap_scalar_regional_bc_nh(Atm & - ,'north' & - - ,isd,ied,jsd,jed & !<-- Atm array indices w/halo - - ,is_input & !<-- - ,ie_input & ! Input array - ,js_input & ! index limits. - ,je_input & !<-- - - ,klev_in, klev_out & - ,ntracers & - ,ak, bk & - - ,ps_input & !<-- - ,tracers_input & ! BC vbls on - ,w_input & ! input model levels - ,pt_input & - ,zh_input & !<-- - - ,phis_reg & !<-- Filtered topography - - ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region - - ,BC_t1%north ) !<-- North BC vbls on final integration levels - else - - call remap_scalar_nggps_regional_bc(Atm & - ,'north' & - - ,isd,ied,jsd,jed & !<-- Atm array indices w/halo - - ,is_input & !<-- - ,ie_input & ! Input array - ,js_input & ! index limits. - ,je_input & !<-- - - ,klev_in, klev_out & - ,ntracers & - ,ak, bk & - - ,ps_input & !<-- - ,tracers_input & ! BC vbls on - ,w_input & ! input model levels - ,zh_input & !<-- - - ,phis_reg & !<-- Filtered topography - - ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region - - ,BC_t1%north ) !<-- North BC vbls on final integration levels - - endif - - if (is == 1) then - istart = 1 - else - istart = isd - endif - if (ie == npx-1) then - iend = npx-1 - else - iend = ied - endif - - do k=1,npz - do j=jsd,0 - do i=istart,iend - delz_regBC%south_t1(i,j,k) = BC_t1%north%delz_BC(i,j,k) - delz_regBC%south_t0(i,j,k) = BC_t0%north%delz_BC(i,j,k) - enddo - enddo - enddo - - ! North, south include all corners - if (is == 1) then - do k=1,npz - do j=jsd,0 - do i=isd,0 - delz_regBC%west_t1(i,j,k) = BC_t1%north%delz_BC(i,j,k) - delz_regBC%west_t0(i,j,k) = BC_t0%north%delz_BC(i,j,k) - enddo - enddo - enddo - endif - - if (ie == npx-1) then - do k=1,npz - do j=jsd,0 - do i=npx,ied - delz_regBC%east_t1(i,j,k) = BC_t1%north%delz_BC(i,j,k) - delz_regBC%east_t0(i,j,k) = BC_t0%north%delz_BC(i,j,k) - enddo - enddo - enddo - endif -! - endif -! -!----------- -!*** South -!----------- -! - if(south_bc)then + call_remap=.false. ! - - if (Atm%flagstruct%hrrrv3_ic) then - call remap_scalar_regional_bc_nh(Atm & - ,'south' & - - ,isd,ied,jsd,jed & !<-- Atm array indices w/halo - - ,is_input & !<-- - ,ie_input & ! Input array - ,js_input & ! index limits. - ,je_input & !<-- - - ,klev_in, klev_out & - ,ntracers & - ,ak, bk & - - ,ps_input & !<-- - ,tracers_input & ! BC vbls on - ,w_input & ! input model levels - ,pt_input & - ,zh_input & !<-- - - ,phis_reg & !<-- Filtered topography - - ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region - - ,BC_t1%south ) !<-- North BC vbls on final integration levels - else - - call remap_scalar_nggps_regional_bc(Atm & - ,'south' & - - ,isd,ied,jsd,jed & !<-- Atm array indices w/halo - - ,is_input & !<-- - ,ie_input & ! Input array - ,js_input & ! index limits. - ,je_input & !<-- - - ,klev_in, klev_out & - ,ntracers & - ,ak, bk & - - ,ps_input & !<-- - ,tracers_input & ! BC vbls on - ,w_input & ! input model levels - ,zh_input & !<-- - - ,phis_reg & !<-- Filtered topography - - ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region - - ,BC_t1%south ) !<-- North BC vbls on final integration levels - + if(nside==1)then + if(north_bc)then + call_remap=.true. + side='north' + bc_side_t1=>BC_t1%north + bc_side_t0=>BC_t0%north endif - - + endif ! - - if (is == 1) then - istart = 1 - else - istart = isd - endif - if (ie == npx-1) then - iend = npx-1 - else - iend = ied - endif - - do k=1,npz - do j=npy,jed - do i=istart,iend - delz_regBC%north_t1(i,j,k) = BC_t1%south%delz_BC(i,j,k) - delz_regBC%north_t0(i,j,k) = BC_t0%south%delz_BC(i,j,k) - enddo - enddo - enddo - - ! North, south include all corners - if (is == 1) then - do k=1,npz - do j=npy,jed - do i=isd,0 - delz_regBC%west_t1(i,j,k) = BC_t1%south%delz_BC(i,j,k) - delz_regBC%west_t0(i,j,k) = BC_t0%south%delz_BC(i,j,k) - enddo - enddo - enddo + if(nside==2)then + if(south_bc)then + call_remap=.true. + side='south' + bc_side_t1=>BC_t1%south + bc_side_t0=>BC_t0%south endif - - if (ie == npx-1) then - do k=1,npz - do j=npy,jed - do i=npx,ied - delz_regBC%east_t1(i,j,k) = BC_t1%south%delz_BC(i,j,k) - delz_regBC%east_t0(i,j,k) = BC_t0%south%delz_BC(i,j,k) - enddo - enddo - enddo - endif - endif -! -!---------- -!*** East -!---------- -! - if(east_bc)then + endif ! - - if (Atm%flagstruct%hrrrv3_ic) then - call remap_scalar_regional_bc_nh(Atm & - ,'east ' & - - ,isd,ied,jsd,jed & !<-- Atm array indices w/halo - - ,is_input & !<-- - ,ie_input & ! Input array - ,js_input & ! index limits. - ,je_input & !<-- - - ,klev_in, klev_out & - ,ntracers & - ,ak, bk & - - ,ps_input & !<-- - ,tracers_input & ! BC vbls on - ,w_input & ! input model levels - ,pt_input & - ,zh_input & !<-- - - ,phis_reg & !<-- Filtered topography - - ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region - - ,BC_t1%east ) !<-- North BC vbls on final integration levels - else - - call remap_scalar_nggps_regional_bc(Atm & - ,'east ' & - - ,isd,ied,jsd,jed & !<-- Atm array indices w/halo - - ,is_input & !<-- - ,ie_input & ! Input array - ,js_input & ! index limits. - ,je_input & !<-- - - ,klev_in, klev_out & - ,ntracers & - ,ak, bk & - - ,ps_input & !<-- - ,tracers_input & ! BC vbls on - ,w_input & ! input model levels - ,zh_input & !<-- - - ,phis_reg & !<-- Filtered topography - - ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region - - ,BC_t1%east ) !<-- North BC vbls on final integration levels - + if(nside==3)then + if(east_bc)then + call_remap=.true. + side='east ' + bc_side_t1=>BC_t1%east + bc_side_t0=>BC_t0%east + endif endif ! - if (js == 1) then - jstart = 1 - else - jstart = jsd - endif - if (je == npy-1) then - jend = je - else - jend = jed + if(nside==4)then + if(west_bc)then + call_remap=.true. + side='west ' + bc_side_t1=>BC_t1%west + bc_side_t0=>BC_t0%west endif - - - do k=1,npz - do j=jstart,jend - do i=isd,0 - delz_regBC%west_t1(i,j,k) = BC_t1%east%delz_BC(i,j,k) - delz_regBC%west_t0(i,j,k) = BC_t0%east%delz_BC(i,j,k) - enddo - enddo - enddo - - endif -! -!---------- -!*** West -!---------- -! - if(west_bc)then + endif ! - if (Atm%flagstruct%hrrrv3_ic) then - call remap_scalar_regional_bc_nh(Atm & - ,'west ' & - - ,isd,ied,jsd,jed & !<-- Atm array indices w/halo - - ,is_input & !<-- - ,ie_input & ! Input array - ,js_input & ! index limits. - ,je_input & !<-- - - ,klev_in, klev_out & - ,ntracers & - ,ak, bk & - - ,ps_input & !<-- - ,tracers_input & ! BC vbls on - ,w_input & ! input model levels - ,pt_input & - ,zh_input & !<-- + if(call_remap)then + call remap_scalar_nggps_regional_bc(Atm & + ,side & + + ,isd,ied,jsd,jed & !<-- Atm array indices w/halo + + ,is_input & !<-- + ,ie_input & ! Input array + ,js_input & ! index limits. + ,je_input & !<-- + + ,klev_in, klev_out & + ,ntracers & + ,ak, bk & + + ,ps_input & !<-- + ,t_input & ! BC vbls + ,tracers_input & ! on input + ,w_input & ! model levels + ,zh_input & !<-- + + ,phis_reg & !<-- Filtered topography + + ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region + + ,bc_side_t1 ) !<-- BC vbls on final integration levels +! + call set_delp_and_tracers(bc_side_t1,Atm%npz,Atm%flagstruct%nwat) +! + if(nside==1)then + if(north_bc)then + if (is == 1) then + istart = 1 + else + istart = isd + endif + if (ie == npx-1) then + iend = npx-1 + else + iend = ied + endif + + do k=1,npz + do j=jsd,0 + do i=istart,iend + delz_regBC%south_t1(i,j,k) = bc_side_t1%delz_BC(i,j,k) + delz_regBC%south_t0(i,j,k) = bc_side_t0%delz_BC(i,j,k) + enddo + enddo + enddo - ,phis_reg & !<-- Filtered topography - - ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region - - ,BC_t1%west ) !<-- North BC vbls on final integration levels - else - - call remap_scalar_nggps_regional_bc(Atm & - ,'west ' & - - ,isd,ied,jsd,jed & !<-- Atm array indices w/halo - - ,is_input & !<-- - ,ie_input & ! Input array - ,js_input & ! index limits. - ,je_input & !<-- + ! North, south include all corners + if (is == 1) then + do k=1,npz + do j=jsd,0 + do i=isd,0 + delz_regBC%west_t1(i,j,k) = bc_side_t1%delz_BC(i,j,k) + delz_regBC%west_t0(i,j,k) = bc_side_t0%delz_BC(i,j,k) + enddo + enddo + enddo + endif + + if (ie == npx-1) then + do k=1,npz + do j=jsd,0 + do i=npx,ied + delz_regBC%east_t1(i,j,k) = bc_side_t1%delz_BC(i,j,k) + delz_regBC%east_t0(i,j,k) = bc_side_t0%delz_BC(i,j,k) + enddo + enddo + enddo + endif + endif + endif - ,klev_in, klev_out & - ,ntracers & - ,ak, bk & + if(nside==2)then + if(south_bc)then + if (is == 1) then + istart = 1 + else + istart = isd + endif + if (ie == npx-1) then + iend = npx-1 + else + iend = ied + endif + + do k=1,npz + do j=npy,jed + do i=istart,iend + delz_regBC%north_t1(i,j,k) = bc_side_t1%delz_BC(i,j,k) + delz_regBC%north_t0(i,j,k) = bc_side_t0%delz_BC(i,j,k) + enddo + enddo + enddo - ,ps_input & !<-- - ,tracers_input & ! BC vbls on - ,w_input & ! input model levels - ,zh_input & !<-- + ! North, south include all corners + if (is == 1) then + do k=1,npz + do j=npy,jed + do i=isd,0 + delz_regBC%west_t1(i,j,k) = bc_side_t1%delz_BC(i,j,k) + delz_regBC%west_t0(i,j,k) = bc_side_t0%delz_BC(i,j,k) + enddo + enddo + enddo + endif + + + if (ie == npx-1) then + do k=1,npz + do j=npy,jed + do i=npx,ied + delz_regBC%east_t1(i,j,k) = bc_side_t1%delz_BC(i,j,k) + delz_regBC%east_t0(i,j,k) = bc_side_t0%delz_BC(i,j,k) + enddo + enddo + enddo + endif + endif + endif - ,phis_reg & !<-- Filtered topography +! - ,ps_reg & !<-- Derived FV3 psfc in regional domain boundary region + if(nside==3)then + if(east_bc)then + if (js == 1) then + jstart = 1 + else + jstart = jsd + endif + if (je == npy-1) then + jend = je + else + jend = jed + endif + + + do k=1,npz + do j=jstart,jend + do i=isd,0 + delz_regBC%west_t1(i,j,k) = bc_side_t1%delz_BC(i,j,k) + delz_regBC%west_t0(i,j,k) = bc_side_t0%delz_BC(i,j,k) + enddo + enddo + enddo + endif + endif - ,BC_t1%west ) !<-- North BC vbls on final integration levels + if(nside==4)then + if(west_bc)then + if (js == 1) then + jstart = 1 + else + jstart = jsd + endif + if (je == npy-1) then + jend = je + else + jend = jed + endif + + + do k=1,npz + do j=jstart,jend + do i=npx,ied + delz_regBC%east_t1(i,j,k) = bc_side_t1%delz_BC(i,j,k) + delz_regBC%east_t0(i,j,k) = bc_side_t0%delz_BC(i,j,k) + enddo + enddo + enddo + endif + endif - endif + endif ! - if (js == 1) then - jstart = 1 - else - jstart = jsd - endif - if (je == npy-1) then - jend = je - else - jend = jed - endif - - do k=1,npz - do j=jstart,jend - do i=npx,ied - delz_regBC%east_t1(i,j,k) = BC_t1%west%delz_BC(i,j,k) - delz_regBC%east_t0(i,j,k) = BC_t0%west%delz_BC(i,j,k) - enddo - enddo - enddo - endif +!----------------------------------------------------------------------- + enddo sides_scalars +!----------------------------------------------------------------------- ! !----------------------------------------------------------------------- !*** Now that we have the pressure throughout the boundary region @@ -2118,412 +2170,210 @@ subroutine regional_bc_data(Atm,bc_hour & !----------------------------------------------------------------------- ! !----------------------------------------------------------------------- -!*** Transform the D-grid wind components on the north side of +!*** Transform the D-grid wind components on the four sides of !*** the regional domain then remap them from the input levels !*** to the integration levels. !----------------------------------------------------------------------- ! #ifdef USE_FMS_READ - isc2 = 2*(isd-1+nhalo_data)-1 - iec2 = 2*(ied+2+nhalo_data)-1 - jsc2 = 2*(jsd-1+nhalo_data)-1 - jec2 = 2*(jed+2+nhalo_data)-1 - allocate(tmpx(isc2:iec2, jsc2:jec2)) ; tmpx=dbl_snan - allocate(tmpy(isc2:iec2, jsc2:jec2)) ; tmpy=dbl_snan - start = 1; nread = 1 - start(1) = isc2; nread(1) = iec2 - isc2 + 1 - start(2) = jsc2; nread(2) = jec2 - jsc2 + 1 - call read_data("INPUT/grid.tile7.halo4.nc", 'x', tmpx, start, nread, no_domain=.TRUE.) - call read_data("INPUT/grid.tile7.halo4.nc", 'y', tmpy, start, nread, no_domain=.TRUE.) - - allocate(reg_grid(isd-1:ied+2,jsd-1:jed+2,1:2)) ; reg_grid=dbl_snan - do j = jsd-1, jed+2 - do i = isd-1, ied+2 - reg_grid(i,j,1) = tmpx(2*(i+nhalo_data)-1, 2*(j+nhalo_data)-1)*pi/180. - reg_grid(i,j,2) = tmpy(2*(i+nhalo_data)-1, 2*(j+nhalo_data)-1)*pi/180. - if ( reg_grid(i,j,1) /= grid_reg(i,j,1) ) then - write(0,*)' reg_grid(i,j,1) /= grid_reg(i,j,1) ',i,j, reg_grid(i,j,1),grid_reg(i,j,1) - endif - enddo - enddo + isc2 = 2*(isd-1+nhalo_data)-1 + iec2 = 2*(ied+2+nhalo_data)-1 + jsc2 = 2*(jsd-1+nhalo_data)-1 + jec2 = 2*(jed+2+nhalo_data)-1 + allocate(tmpx(isc2:iec2, jsc2:jec2)) ; tmpx=dbl_snan + allocate(tmpy(isc2:iec2, jsc2:jec2)) ; tmpy=dbl_snan + start = 1; nread = 1 + start(1) = isc2; nread(1) = iec2 - isc2 + 1 + start(2) = jsc2; nread(2) = jec2 - jsc2 + 1 + call read_data("INPUT/grid.tile7.halo4.nc", 'x', tmpx, start, nread, no_domain=.TRUE.) + call read_data("INPUT/grid.tile7.halo4.nc", 'y', tmpy, start, nread, no_domain=.TRUE.) + + allocate(reg_grid(isd-1:ied+2,jsd-1:jed+2,1:2)) ; reg_grid=dbl_snan + do j = jsd-1, jed+2 + do i = isd-1, ied+2 + reg_grid(i,j,1) = tmpx(2*(i+nhalo_data)-1, 2*(j+nhalo_data)-1)*pi/180. + reg_grid(i,j,2) = tmpy(2*(i+nhalo_data)-1, 2*(j+nhalo_data)-1)*pi/180. + if ( reg_grid(i,j,1) /= grid_reg(i,j,1) ) then + write(0,*)' reg_grid(i,j,1) /= grid_reg(i,j,1) ',i,j, reg_grid(i,j,1),grid_reg(i,j,1) + endif + enddo + enddo - allocate(reg_agrid(isd-1:ied+1,jsd-1:jed+1,1:2)) ; reg_agrid=dbl_snan - do j=jsd-1,jed+1 - do i=isd-1,ied+1 - call cell_center2(reg_grid(i,j, 1:2), reg_grid(i+1,j, 1:2), & - reg_grid(i,j+1,1:2), reg_grid(i+1,j+1,1:2), & - reg_agrid(i,j,1:2) ) - enddo - enddo + allocate(reg_agrid(isd-1:ied+1,jsd-1:jed+1,1:2)) ; reg_agrid=dbl_snan + do j=jsd-1,jed+1 + do i=isd-1,ied+1 + call cell_center2(reg_grid(i,j, 1:2), reg_grid(i+1,j, 1:2), & + reg_grid(i,j+1,1:2), reg_grid(i+1,j+1,1:2), & + reg_agrid(i,j,1:2) ) + enddo + enddo #endif ! - if(north_bc)then +!----------------------------------------------------------------------- +!*** Loop through the four sides of the domain. +!----------------------------------------------------------------------- ! - is_u=Atm%regional_bc_bounds%is_north_uvs - ie_u=Atm%regional_bc_bounds%ie_north_uvs - js_u=Atm%regional_bc_bounds%js_north_uvs - je_u=Atm%regional_bc_bounds%je_north_uvs -! - is_v=Atm%regional_bc_bounds%is_north_uvw - ie_v=Atm%regional_bc_bounds%ie_north_uvw - js_v=Atm%regional_bc_bounds%js_north_uvw - je_v=Atm%regional_bc_bounds%je_north_uvw -! - allocate(ud(is_u:ie_u,js_u:je_u,1:nlev)) ; ud=real_snan - allocate(vd(is_v:ie_v,js_v:je_v,1:nlev)) ; vd=real_snan - allocate(vc(is_u:ie_u,js_u:je_u,1:nlev)) ; vc=real_snan - allocate(uc(is_v:ie_v,js_v:je_v,1:nlev)) ; uc=real_snan -! - do k=1,nlev - do j=js_u,je_u - do i=is_u,ie_u - if (Atm%flagstruct%hrrrv3_ic) then - ud(i,j,k) = u_s_input(i,j,k) - vc(i,j,k) = v_s_input(i,j,k) - else - p1(:) = grid_reg(i, j,1:2) - p2(:) = grid_reg(i+1,j,1:2) - call mid_pt_sphere(p1, p2, p3) - call get_unit_vect2(p1, p2, e1) - call get_latlon_vector(p3, ex, ey) - ud(i,j,k) = u_s_input(i,j,k)*inner_prod(e1,ex)+v_s_input(i,j,k)*inner_prod(e1,ey) - p4(:) = agrid_reg(i,j,1:2) ! cell centroid - call get_unit_vect2(p3, p4, e2) !C-grid V-wind unit vector - vc(i,j,k) = u_s_input(i,j,k)*inner_prod(e2,ex)+v_s_input(i,j,k)*inner_prod(e2,ey) +!----------------------------------------------------------------------- + sides_winds: do nside=1,4 +!----------------------------------------------------------------------- +! + call_remap=.false. + + if(nside==1)then + if(north_bc)then + call_remap=.true. + bc_side_t1=>BC_t1%north +! + is_u=Atm%regional_bc_bounds%is_north_uvs + ie_u=Atm%regional_bc_bounds%ie_north_uvs + js_u=Atm%regional_bc_bounds%js_north_uvs + je_u=Atm%regional_bc_bounds%je_north_uvs +! + is_v=Atm%regional_bc_bounds%is_north_uvw + ie_v=Atm%regional_bc_bounds%ie_north_uvw + js_v=Atm%regional_bc_bounds%js_north_uvw + je_v=Atm%regional_bc_bounds%je_north_uvw endif - enddo - enddo + endif ! - do j=js_v,je_v - do i=is_v,ie_v - if (Atm%flagstruct%hrrrv3_ic) then - vd(i,j,k) = v_w_input(i,j,k) - uc(i,j,k) = u_w_input(i,j,k) - else - p1(:) = grid_reg(i,j ,1:2) - p2(:) = grid_reg(i,j+1,1:2) + if(nside==2)then + if(south_bc)then + call_remap=.true. + bc_side_t1=>BC_t1%south +! + is_u=Atm%regional_bc_bounds%is_south_uvs + ie_u=Atm%regional_bc_bounds%ie_south_uvs + js_u=Atm%regional_bc_bounds%js_south_uvs + je_u=Atm%regional_bc_bounds%je_south_uvs +! + is_v=Atm%regional_bc_bounds%is_south_uvw + ie_v=Atm%regional_bc_bounds%ie_south_uvw + js_v=Atm%regional_bc_bounds%js_south_uvw + je_v=Atm%regional_bc_bounds%je_south_uvw + endif + endif +! + if(nside==3)then + if(east_bc)then + call_remap=.true. + bc_side_t1=>BC_t1%east +! + is_u=Atm%regional_bc_bounds%is_east_uvs + ie_u=Atm%regional_bc_bounds%ie_east_uvs + js_u=Atm%regional_bc_bounds%js_east_uvs + je_u=Atm%regional_bc_bounds%je_east_uvs +! + is_v=Atm%regional_bc_bounds%is_east_uvw + ie_v=Atm%regional_bc_bounds%ie_east_uvw + js_v=Atm%regional_bc_bounds%js_east_uvw + je_v=Atm%regional_bc_bounds%je_east_uvw + endif + endif +! + if(nside==4)then + if(west_bc)then + call_remap=.true. + bc_side_t1=>BC_t1%west +! + is_u=Atm%regional_bc_bounds%is_west_uvs + ie_u=Atm%regional_bc_bounds%ie_west_uvs + js_u=Atm%regional_bc_bounds%js_west_uvs + je_u=Atm%regional_bc_bounds%je_west_uvs +! + is_v=Atm%regional_bc_bounds%is_west_uvw + ie_v=Atm%regional_bc_bounds%ie_west_uvw + js_v=Atm%regional_bc_bounds%js_west_uvw + je_v=Atm%regional_bc_bounds%je_west_uvw + endif + endif +! + if(call_remap)then +! + allocate(ud(is_u:ie_u,js_u:je_u,1:nlev)) ; ud=real_snan + allocate(vd(is_v:ie_v,js_v:je_v,1:nlev)) ; vd=real_snan + allocate(vc(is_u:ie_u,js_u:je_u,1:nlev)) ; vc=real_snan + allocate(uc(is_v:ie_v,js_v:je_v,1:nlev)) ; uc=real_snan +! + do k=1,nlev + do j=js_u,je_u + do i=is_u,ie_u + if (Atm%flagstruct%hrrrv3_ic) then + ud(i,j,k) = u_s_input(i,j,k) + vc(i,j,k) = v_s_input(i,j,k) + else + p1(:) = grid_reg(i, j,1:2) + p2(:) = grid_reg(i+1,j,1:2) call mid_pt_sphere(p1, p2, p3) - call get_unit_vect2(p1, p2, e2) + call get_unit_vect2(p1, p2, e1) call get_latlon_vector(p3, ex, ey) - vd(i,j,k) = u_w_input(i,j,k)*inner_prod(e2,ex)+v_w_input(i,j,k)*inner_prod(e2,ey) + ud(i,j,k) = u_s_input(i,j,k)*inner_prod(e1,ex)+v_s_input(i,j,k)*inner_prod(e1,ey) p4(:) = agrid_reg(i,j,1:2) ! cell centroid - call get_unit_vect2(p3, p4, e1) !C-grid U-wind unit vector - uc(i,j,k) = u_w_input(i,j,k)*inner_prod(e1,ex)+v_w_input(i,j,k)*inner_prod(e1,ey) - endif + call get_unit_vect2(p3, p4, e2) !C-grid V-wind unit vector + vc(i,j,k) = u_s_input(i,j,k)*inner_prod(e2,ex)+v_s_input(i,j,k)*inner_prod(e2,ey) + endif + enddo + enddo +! + do j=js_v,je_v + do i=is_v,ie_v + if (Atm%flagstruct%hrrrv3_ic) then + vd(i,j,k) = v_w_input(i,j,k) + uc(i,j,k) = u_w_input(i,j,k) + else + p1(:) = grid_reg(i,j ,1:2) + p2(:) = grid_reg(i,j+1,1:2) + call mid_pt_sphere(p1, p2, p3) + call get_unit_vect2(p1, p2, e2) + call get_latlon_vector(p3, ex, ey) + vd(i,j,k) = u_w_input(i,j,k)*inner_prod(e2,ex)+v_w_input(i,j,k)*inner_prod(e2,ey) + p4(:) = agrid_reg(i,j,1:2) ! cell centroid + call get_unit_vect2(p3, p4, e1) !C-grid U-wind unit vector + uc(i,j,k) = u_w_input(i,j,k)*inner_prod(e1,ex)+v_w_input(i,j,k)*inner_prod(e1,ey) + endif + enddo + enddo enddo - enddo - enddo ! - call remap_dwinds_regional_bc(Atm & + call remap_dwinds_regional_bc(Atm & - ,is_input & !<-- - ,ie_input & ! Index limits for scalars - ,js_input & ! at center of north BC region grid cells. - ,je_input & !<-- + ,is_input & !<-- + ,ie_input & ! Index limits for scalars + ,js_input & ! at center of north BC region grid cells. + ,je_input & !<-- - ,is_u & !<-- - ,ie_u & ! Index limits for u component - ,js_u & ! on north edge of BC region grid cells. - ,je_u & !<-- + ,is_u & !<-- + ,ie_u & ! Index limits for u component + ,js_u & ! on north edge of BC region grid cells. + ,je_u & !<-- - ,is_v & !<-- - ,ie_v & ! Index limits for v component - ,js_v & ! on north edge of BC region grid cells. - ,je_v & !<-- + ,is_v & !<-- + ,ie_v & ! Index limits for v component + ,js_v & ! on north edge of BC region grid cells. + ,je_v & !<-- - ,klev_in, klev_out & !<-- data / model levels - ,ak, bk & - - ,ps_reg & !<-- BC values of sfc pressure - ,ud ,vd & !<-- BC values of D-grid u and v - ,uc ,vc & !<-- BC values of C-grid u and v - ,BC_t1%north ) !<-- North BC vbls on final integration levels + ,klev_in, klev_out & !<-- data / model levels + ,ak, bk & + ,ps_reg & !<-- BC values of sfc pressure + ,ud ,vd & !<-- BC values of D-grid u and v + ,uc ,vc & !<-- BC values of C-grid u and v + ,bc_side_t1 ) !<-- North BC vbls on final integration levels ! - deallocate(ud,vd,uc,vc) + deallocate(ud,vd,uc,vc) ! - endif + endif ! !----------------------------------------------------------------------- -!*** Transform the D-grid wind components on the south side of -!*** the regional domain then remap them from the input levels -!*** to the integration levels. -!----------------------------------------------------------------------- -! - if(south_bc)then -! - is_u=Atm%regional_bc_bounds%is_south_uvs - ie_u=Atm%regional_bc_bounds%ie_south_uvs - js_u=Atm%regional_bc_bounds%js_south_uvs - je_u=Atm%regional_bc_bounds%je_south_uvs - is_v=Atm%regional_bc_bounds%is_south_uvw - ie_v=Atm%regional_bc_bounds%ie_south_uvw - js_v=Atm%regional_bc_bounds%js_south_uvw - je_v=Atm%regional_bc_bounds%je_south_uvw -! - allocate(ud(is_u:ie_u,js_u:je_u,1:nlev)) ; ud=real_snan - allocate(vd(is_v:ie_v,js_v:je_v,1:nlev)) ; vd=real_snan - allocate(vc(is_u:ie_u,js_u:je_u,1:nlev)) ; vc=real_snan - allocate(uc(is_v:ie_v,js_v:je_v,1:nlev)) ; uc=real_snan -! - do k=1,nlev - do j=js_u,je_u - do i=is_u,ie_u - if (Atm%flagstruct%hrrrv3_ic) then - ud(i,j,k) = u_s_input(i,j,k) - vc(i,j,k) = v_s_input(i,j,k) - else - p1(:) = grid_reg(i, j,1:2) - p2(:) = grid_reg(i+1,j,1:2) - call mid_pt_sphere(p1, p2, p3) - call get_unit_vect2(p1, p2, e1) - call get_latlon_vector(p3, ex, ey) - ud(i,j,k) = u_s_input(i,j,k)*inner_prod(e1,ex)+v_s_input(i,j,k)*inner_prod(e1,ey) - p4(:) = agrid_reg(i,j,1:2) ! cell centroid - call get_unit_vect2(p3, p4, e2) !C-grid V-wind unit vector - vc(i,j,k) = u_s_input(i,j,k)*inner_prod(e2,ex)+v_s_input(i,j,k)*inner_prod(e2,ey) - endif - enddo - enddo -! - do j=js_v,je_v - do i=is_v,ie_v - if (Atm%flagstruct%hrrrv3_ic) then - vd(i,j,k) = v_w_input(i,j,k) - uc(i,j,k) = u_w_input(i,j,k) - else - p1(:) = grid_reg(i,j ,1:2) - p2(:) = grid_reg(i,j+1,1:2) - call mid_pt_sphere(p1, p2, p3) - call get_unit_vect2(p1, p2, e2) - call get_latlon_vector(p3, ex, ey) - vd(i,j,k) = u_w_input(i,j,k)*inner_prod(e2,ex)+v_w_input(i,j,k)*inner_prod(e2,ey) - p4(:) = agrid_reg(i,j,1:2) ! cell centroid - call get_unit_vect2(p3, p4, e1) !C-grid U-wind unit vector - uc(i,j,k) = u_w_input(i,j,k)*inner_prod(e1,ex)+v_w_input(i,j,k)*inner_prod(e1,ey) - endif - enddo - enddo - enddo -! - call remap_dwinds_regional_bc(Atm & - - ,is_input & !<-- - ,ie_input & ! Index limits for scalars - ,js_input & ! at center of south BC region grid cells. - ,je_input & !<-- - - ,is_u & !<-- - ,ie_u & ! Index limits for u component - ,js_u & ! on south edge of BC region grid cells. - ,je_u & !<-- - - ,is_v & !<-- - ,ie_v & ! Index limits for v component - ,js_v & ! on south edge of BC region grid cells. - ,je_v & !<-- - - ,klev_in, klev_out & !<-- data / model levels - ,ak, bk & - - ,ps_reg & !<-- BC values of sfc pressure - ,ud ,vd & !<-- BC values of D-grid u and v - ,uc ,vc & !<-- BC values of C-grid u and v - - ,BC_t1%south ) !<-- South BC vbls on final integration levels -! - deallocate(ud,vd,uc,vc) -! - endif -! -!----------------------------------------------------------------------- -!*** Transform the D-grid wind components on the east side of -!*** the regional domain then remap them from the input levels -!*** to the integration levels. + enddo sides_winds !----------------------------------------------------------------------- ! - if(east_bc)then -! - is_u=Atm%regional_bc_bounds%is_east_uvs - ie_u=Atm%regional_bc_bounds%ie_east_uvs - js_u=Atm%regional_bc_bounds%js_east_uvs - je_u=Atm%regional_bc_bounds%je_east_uvs - is_v=Atm%regional_bc_bounds%is_east_uvw - ie_v=Atm%regional_bc_bounds%ie_east_uvw - js_v=Atm%regional_bc_bounds%js_east_uvw - je_v=Atm%regional_bc_bounds%je_east_uvw -! - allocate(ud(is_u:ie_u,js_u:je_u,1:nlev)) ; ud=real_snan - allocate(vd(is_v:ie_v,js_v:je_v,1:nlev)) ; vd=real_snan - allocate(vc(is_u:ie_u,js_u:je_u,1:nlev)) ; vc=real_snan - allocate(uc(is_v:ie_v,js_v:je_v,1:nlev)) ; uc=real_snan -! - do k=1,nlev - do j=js_u,je_u - do i=is_u,ie_u - if (Atm%flagstruct%hrrrv3_ic) then - ud(i,j,k) = u_s_input(i,j,k) - vc(i,j,k) = v_s_input(i,j,k) - else - p1(:) = grid_reg(i, j,1:2) - p2(:) = grid_reg(i+1,j,1:2) - call mid_pt_sphere(p1, p2, p3) - call get_unit_vect2(p1, p2, e1) - call get_latlon_vector(p3, ex, ey) - ud(i,j,k) = u_s_input(i,j,k)*inner_prod(e1,ex)+v_s_input(i,j,k)*inner_prod(e1,ey) - p4(:) = agrid_reg(i,j,1:2) ! cell centroid - call get_unit_vect2(p3, p4, e2) !C-grid V-wind unit vector - vc(i,j,k) = u_s_input(i,j,k)*inner_prod(e2,ex)+v_s_input(i,j,k)*inner_prod(e2,ey) - endif - enddo - enddo -! - do j=js_v,je_v - do i=is_v,ie_v - if (Atm%flagstruct%hrrrv3_ic) then - vd(i,j,k) = v_w_input(i,j,k) - uc(i,j,k) = u_w_input(i,j,k) - else - p1(:) = grid_reg(i,j ,1:2) - p2(:) = grid_reg(i,j+1,1:2) - call mid_pt_sphere(p1, p2, p3) - call get_unit_vect2(p1, p2, e2) - call get_latlon_vector(p3, ex, ey) - vd(i,j,k) = u_w_input(i,j,k)*inner_prod(e2,ex)+v_w_input(i,j,k)*inner_prod(e2,ey) - p4(:) = agrid_reg(i,j,1:2) ! cell centroid - call get_unit_vect2(p3, p4, e1) !C-grid U-wind unit vector - uc(i,j,k) = u_w_input(i,j,k)*inner_prod(e1,ex)+v_w_input(i,j,k)*inner_prod(e1,ey) - endif - enddo - enddo - enddo -! - call remap_dwinds_regional_bc(Atm & - - ,is_input & !<-- - ,ie_input & ! Index limits for scalars - ,js_input & ! at center of east BC region grid cells. - ,je_input & !<-- - - ,is_u & !<-- - ,ie_u & ! Index limits for u component - ,js_u & ! on east edge of BC region grid cells. - ,je_u & !<-- - - ,is_v & !<-- - ,ie_v & ! Index limits for v component - ,js_v & ! on east edge of BC region grid cells. - ,je_v & !<-- - - ,klev_in, klev_out & !<-- data / model levels - ,ak, bk & - - ,ps_reg & !<-- BC values of sfc pressure - ,ud ,vd & !<-- BC values of D-grid u and v - ,uc ,vc & !<-- BC values of C-grid u and v - ,BC_t1%east ) !<-- East BC vbls on final integration levels -! - deallocate(ud,vd,uc,vc) -! - endif -! -!----------------------------------------------------------------------- -!*** Transform the D-grid wind components on the west side of -!*** the regional domain then remap them from the input levels -!*** to the integration levels. -!----------------------------------------------------------------------- -! - if(west_bc)then -! - is_u=Atm%regional_bc_bounds%is_west_uvs - ie_u=Atm%regional_bc_bounds%ie_west_uvs - js_u=Atm%regional_bc_bounds%js_west_uvs - je_u=Atm%regional_bc_bounds%je_west_uvs - is_v=Atm%regional_bc_bounds%is_west_uvw - ie_v=Atm%regional_bc_bounds%ie_west_uvw - js_v=Atm%regional_bc_bounds%js_west_uvw - je_v=Atm%regional_bc_bounds%je_west_uvw -! - allocate(ud(is_u:ie_u,js_u:je_u,1:nlev)) ; ud=real_snan - allocate(vd(is_v:ie_v,js_v:je_v,1:nlev)) ; vd=real_snan - allocate(vc(is_u:ie_u,js_u:je_u,1:nlev)) ; vc=real_snan - allocate(uc(is_v:ie_v,js_v:je_v,1:nlev)) ; uc=real_snan -! - do k=1,nlev - do j=js_u,je_u - do i=is_u,ie_u - if (Atm%flagstruct%hrrrv3_ic) then - ud(i,j,k) = u_s_input(i,j,k) - vc(i,j,k) = v_s_input(i,j,k) - else - p1(:) = grid_reg(i, j,1:2) - p2(:) = grid_reg(i+1,j,1:2) - call mid_pt_sphere(p1, p2, p3) - call get_unit_vect2(p1, p2, e1) - call get_latlon_vector(p3, ex, ey) - ud(i,j,k) = u_s_input(i,j,k)*inner_prod(e1,ex)+v_s_input(i,j,k)*inner_prod(e1,ey) - p4(:) = agrid_reg(i,j,1:2) ! cell centroid - call get_unit_vect2(p3, p4, e2) !C-grid V-wind unit vector - vc(i,j,k) = u_s_input(i,j,k)*inner_prod(e2,ex)+v_s_input(i,j,k)*inner_prod(e2,ey) - endif - enddo - enddo -! - do j=js_v,je_v - do i=is_v,ie_v - if (Atm%flagstruct%hrrrv3_ic) then - vd(i,j,k) = v_w_input(i,j,k) - uc(i,j,k) = u_w_input(i,j,k) - else - p1(:) = grid_reg(i,j ,1:2) - p2(:) = grid_reg(i,j+1,1:2) - call mid_pt_sphere(p1, p2, p3) - call get_unit_vect2(p1, p2, e2) - call get_latlon_vector(p3, ex, ey) - vd(i,j,k) = u_w_input(i,j,k)*inner_prod(e2,ex)+v_w_input(i,j,k)*inner_prod(e2,ey) - p4(:) = agrid_reg(i,j,1:2) ! cell centroid - call get_unit_vect2(p3, p4, e1) !C-grid U-wind unit vector - uc(i,j,k) = u_w_input(i,j,k)*inner_prod(e1,ex)+v_w_input(i,j,k)*inner_prod(e1,ey) - endif - enddo - enddo - enddo -! - call remap_dwinds_regional_bc(Atm & - - ,is_input & !<-- - ,ie_input & ! Index limits for scalars - ,js_input & ! at center of west BC region grid cells. - ,je_input & !<-- - - ,is_u & !<-- - ,ie_u & ! Index limits for u component - ,js_u & ! on west edge of BC region grid cells. - ,je_u & !<-- - - ,is_v & !<-- - ,ie_v & ! Index limits for v component - ,js_v & ! on west edge of BC region grid cells. - ,je_v & !<-- - - ,klev_in, klev_out & !<-- data / model levels - ,ak, bk & - - ,ps_reg & !<-- BC values of sfc pressure - ,ud ,vd & !<-- BC values of D-grid u and v - ,uc ,vc & !<-- BC values of C-grid u and v - ,BC_t1%west ) !<-- West BC vbls on final integration levels -! - deallocate(ud,vd,uc,vc) -! - endif + endif data_to_BC ! !----------------------------------------------------------------------- !*** Close the boundary file. !----------------------------------------------------------------------- ! call check(nf90_close(ncid)) -! write(0,*)' closed BC netcdf file' ! !----------------------------------------------------------------------- !*** Deallocate working arrays. @@ -2533,6 +2383,9 @@ subroutine regional_bc_data(Atm,bc_hour & if(allocated(ps_input))then deallocate(ps_input) endif + if(allocated(t_input))then + deallocate(t_input) + endif if(allocated(zh_input))then deallocate(zh_input) endif @@ -2554,8 +2407,11 @@ subroutine regional_bc_data(Atm,bc_hour & if(allocated(v_w_input))then deallocate(v_w_input) endif - if(allocated(pt_input))then - deallocate(pt_input) + if(allocated(delp_input))then + deallocate(delp_input) + endif + if(allocated(delz_input))then + deallocate(delz_input) endif ! !----------------------------------------------------------------------- @@ -2568,7 +2424,9 @@ subroutine regional_bc_data(Atm,bc_hour & !*** Fill the total condensate in the regional boundary array. !----------------------------------------------------------------------- ! +#ifdef USE_COND call fill_q_con_BC +#endif ! !----------------------------------------------------------------------- !*** Fill moist kappa in the regional domain boundary array. @@ -2583,8 +2441,7 @@ subroutine regional_bc_data(Atm,bc_hour & !*** FV3's modified virtual potential temperature. !----------------------------------------------------------------------- ! - call convert_to_virt_pot_temp(isd,ied,jsd,jed,npz & - ,sphum_index,liq_wat_index ) + call convert_to_virt_pot_temp(isd,ied,jsd,jed,npz) ! !----------------------------------------------------------------------- !*** If nudging of the specific humidity has been selected then @@ -2604,103 +2461,288 @@ subroutine regional_bc_data(Atm,bc_hour & !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !----------------------------------------------------------------------- ! - subroutine fill_divgd_BC + subroutine fill_BC_for_DA ! !----------------------------------------------------------------------- -!*** For now fill the boundary divergence with zero. -!----------------------------------------------------------------------- - implicit none +!*** Transfer the input boundary data directly into the BC object. !----------------------------------------------------------------------- ! -!-------------------- +!--------------------- !*** Local variables -!-------------------- +!--------------------- ! - integer :: i,ie,is,j,je,js,k + integer :: i,j,k,n ! !----------------------------------------------------------------------- !*********************************************************************** !----------------------------------------------------------------------- +! +!----------------------------------------------------------------------- +!*** Since corner tasks are on more than one side we cannot +!*** generalize the transfer of data into a given side's +!*** arrays. Do each side separately. +! +!*** Simply obtain the loop limits from the bounds of one of the +!*** BC arrays to be filled. +!----------------------------------------------------------------------- +! +!----------- +!*** North +!----------- ! if(north_bc)then ! - is_north=lbound(BC_t1%north%divgd_BC,1) - ie_north=ubound(BC_t1%north%divgd_BC,1) - js_north=lbound(BC_t1%north%divgd_BC,2) - je_north=ubound(BC_t1%north%divgd_BC,2) + is_input=lbound(BC_t1%north%delp_BC,1) !<-- + ie_input=ubound(BC_t1%north%delp_BC,1) ! Index limits for + js_input=lbound(BC_t1%north%delp_BC,2) ! mass variables. + je_input=ubound(BC_t1%north%delp_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%north%delp_BC(i,j,k)=delp_input(i,j,k) + BC_t1%north%pt_BC(i,j,k)=t_input(i,j,k) + BC_t1%north%w_BC(i,j,k)=w_input(i,j,k) + BC_t1%north%delz_BC(i,j,k)=delz_input(i,j,k) + enddo + enddo + enddo ! - do k=1,klev_out - do j=js_north,je_north - do i=is_north,ie_north - BC_t1%north%divgd_BC(i,j,k)=0. - enddo - enddo + do n=1,ntracers + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%north%q_BC(i,j,k,n)=tracers_input(i,j,k,n) + enddo + enddo + enddo + enddo +! + is_input=lbound(BC_t1%north%u_BC,1) !<-- + ie_input=ubound(BC_t1%north%u_BC,1) ! Index limits for + js_input=lbound(BC_t1%north%u_BC,2) ! D-grid u and C-grid v. + je_input=ubound(BC_t1%north%u_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%north%u_BC(i,j,k)=u_s_input(i,j,k) + BC_t1%north%vc_BC(i,j,k)=v_s_input(i,j,k) + enddo + enddo + enddo +! + is_input=lbound(BC_t1%north%v_BC,1) !<-- + ie_input=ubound(BC_t1%north%v_BC,1) ! Index limits for + js_input=lbound(BC_t1%north%v_BC,2) ! D-grid v and C-grid u. + je_input=ubound(BC_t1%north%v_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%north%v_BC(i,j,k)=v_w_input(i,j,k) + BC_t1%north%uc_BC(i,j,k)=u_w_input(i,j,k) + enddo + enddo enddo ! endif - +! +!----------- +!*** South +!----------- +! if(south_bc)then + is_input=lbound(BC_t1%south%delp_BC,1) !<--- + ie_input=ubound(BC_t1%south%delp_BC,1) ! Index limits for + js_input=lbound(BC_t1%south%delp_BC,2) ! mass variables. + je_input=ubound(BC_t1%south%delp_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%south%delp_BC(i,j,k)=delp_input(i,j,k) + BC_t1%south%pt_BC(i,j,k)=t_input(i,j,k) + BC_t1%south%w_BC(i,j,k)=w_input(i,j,k) + BC_t1%south%delz_BC(i,j,k)=delz_input(i,j,k) + enddo + enddo + enddo +! + do n=1,ntracers + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%south%q_BC(i,j,k,n)=tracers_input(i,j,k,n) + enddo + enddo + enddo + enddo ! - is_south=lbound(BC_t1%south%divgd_BC,1) - ie_south=ubound(BC_t1%south%divgd_BC,1) - js_south=lbound(BC_t1%south%divgd_BC,2) - je_south=ubound(BC_t1%south%divgd_BC,2) + is_input=lbound(BC_t1%south%u_BC,1) !<-- + ie_input=ubound(BC_t1%south%u_BC,1) ! Index limits for + js_input=lbound(BC_t1%south%u_BC,2) ! D-grid u and C-grid v. + je_input=ubound(BC_t1%south%u_BC,2) !<-- ! - do k=1,klev_out - do j=js_south,je_south - do i=is_south,ie_south - BC_t1%south%divgd_BC(i,j,k)=0. - enddo - enddo + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%south%u_BC(i,j,k)=u_s_input(i,j,k) + BC_t1%south%vc_BC(i,j,k)=v_s_input(i,j,k) + enddo enddo + enddo +! + is_input=lbound(BC_t1%south%v_BC,1) !<-- + ie_input=ubound(BC_t1%south%v_BC,1) ! Index limits for + js_input=lbound(BC_t1%south%v_BC,2) ! D-grid v and C-grid u. + je_input=ubound(BC_t1%south%v_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%south%v_BC(i,j,k)=v_w_input(i,j,k) + BC_t1%south%uc_BC(i,j,k)=u_w_input(i,j,k) + enddo + enddo + enddo +! endif +! +!---------- +!*** East +!---------- ! if(east_bc)then + is_input=lbound(BC_t1%east%delp_BC,1) !<-- + ie_input=ubound(BC_t1%east%delp_BC,1) ! Index limits + js_input=lbound(BC_t1%east%delp_BC,2) ! for mass variables. + je_input=ubound(BC_t1%east%delp_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%east%delp_BC(i,j,k)=delp_input(i,j,k) + BC_t1%east%pt_BC(i,j,k)=t_input(i,j,k) + BC_t1%east%w_BC(i,j,k)=w_input(i,j,k) + BC_t1%east%delz_BC(i,j,k)=delz_input(i,j,k) + enddo + enddo + enddo +! + do n=1,ntracers + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%east%q_BC(i,j,k,n)=tracers_input(i,j,k,n) + enddo + enddo + enddo + enddo ! - is_east=lbound(BC_t1%east%divgd_BC,1) - ie_east=ubound(BC_t1%east%divgd_BC,1) - js_east=lbound(BC_t1%east%divgd_BC,2) - je_east=ubound(BC_t1%east%divgd_BC,2) + is_input=lbound(BC_t1%east%u_BC,1) !<-- + ie_input=ubound(BC_t1%east%u_BC,1) ! Index limits for + js_input=lbound(BC_t1%east%u_BC,2) ! D-grid u and C-grid v. + je_input=ubound(BC_t1%east%u_BC,2) !<-- ! - do k=1,klev_out - do j=js_east,je_east - do i=is_east,ie_east - BC_t1%east%divgd_BC(i,j,k)=0. - enddo - enddo + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%east%u_BC(i,j,k)=u_s_input(i,j,k) + BC_t1%east%vc_BC(i,j,k)=v_s_input(i,j,k) + enddo + enddo + enddo +! + is_input=lbound(BC_t1%east%v_BC,1) !<-- + ie_input=ubound(BC_t1%east%v_BC,1) ! Index limits for + js_input=lbound(BC_t1%east%v_BC,2) ! D-grid v and C-grid u. + je_input=ubound(BC_t1%east%v_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%east%v_BC(i,j,k)=v_w_input(i,j,k) + BC_t1%east%uc_BC(i,j,k)=u_w_input(i,j,k) + enddo + enddo enddo ! endif +! +!---------- +!*** West +!---------- ! if(west_bc)then + is_input=lbound(BC_t1%west%delp_BC,1) !<-- + ie_input=ubound(BC_t1%west%delp_BC,1) ! Index limits for + js_input=lbound(BC_t1%west%delp_BC,2) ! mass variables. + je_input=ubound(BC_t1%west%delp_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%west%delp_BC(i,j,k)=delp_input(i,j,k) + BC_t1%west%pt_BC(i,j,k)=t_input(i,j,k) + BC_t1%west%w_BC(i,j,k)=w_input(i,j,k) + BC_t1%west%delz_BC(i,j,k)=delz_input(i,j,k) + enddo + enddo + enddo +! + do n=1,ntracers + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%west%q_BC(i,j,k,n)=tracers_input(i,j,k,n) + enddo + enddo + enddo + enddo ! - is_west=lbound(BC_t1%west%divgd_BC,1) - ie_west=ubound(BC_t1%west%divgd_BC,1) - js_west=lbound(BC_t1%west%divgd_BC,2) - je_west=ubound(BC_t1%west%divgd_BC,2) + is_input=lbound(BC_t1%west%u_BC,1) !<-- + ie_input=ubound(BC_t1%west%u_BC,1) ! Index limits for + js_input=lbound(BC_t1%west%u_BC,2) ! D-grid u and C-grid v. + je_input=ubound(BC_t1%west%u_BC,2) !<-- ! - do k=1,klev_out - do j=js_west,je_west - do i=is_west,ie_west - BC_t1%west%divgd_BC(i,j,k)=0. - enddo - enddo + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%west%u_BC(i,j,k)=u_s_input(i,j,k) + BC_t1%west%vc_BC(i,j,k)=v_s_input(i,j,k) + enddo + enddo + enddo +! + is_input=lbound(BC_t1%west%v_BC,1) !<-- + ie_input=ubound(BC_t1%west%v_BC,1) ! Index limits for + js_input=lbound(BC_t1%west%v_BC,2) ! D-grid v and C-grid u. + je_input=ubound(BC_t1%west%v_BC,2) !<-- +! + do k=1,klev_in + do j=js_input,je_input + do i=is_input,ie_input + BC_t1%west%v_BC(i,j,k)=v_w_input(i,j,k) + BC_t1%west%uc_BC(i,j,k)=u_w_input(i,j,k) + enddo enddo + enddo +! endif ! !----------------------------------------------------------------------- ! - end subroutine fill_divgd_BC + end subroutine fill_BC_for_DA ! !----------------------------------------------------------------------- !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !----------------------------------------------------------------------- ! - subroutine fill_q_con_BC + subroutine fill_divgd_BC ! !----------------------------------------------------------------------- -!*** For now fill the total condensate in the boundary regiona -!*** with only the liquid water content. +!*** For now fill the boundary divergence with zero. !----------------------------------------------------------------------- implicit none !----------------------------------------------------------------------- @@ -2709,161 +2751,251 @@ subroutine fill_q_con_BC !*** Local variables !-------------------- ! - integer :: i,ie,is,j,je,js,k + integer :: i,ie0,is0,j,je0,js0,k,nside +! + logical :: call_set ! -#ifdef USE_COND !----------------------------------------------------------------------- !*********************************************************************** !----------------------------------------------------------------------- ! - if(north_bc)then -! - is_north=lbound(BC_t1%north%q_con_BC,1) - ie_north=ubound(BC_t1%north%q_con_BC,1) - js_north=lbound(BC_t1%north%q_con_BC,2) - je_north=ubound(BC_t1%north%q_con_BC,2) +!----------------------------------------------------------------------- +!*** Loop through the four sides. +!----------------------------------------------------------------------- ! - do k=1,klev_out - do j=js_north,je_north - do i=is_north,ie_north - BC_t1%north%q_con_BC(i,j,k)=BC_t1%north%q_BC(i,j,k,liq_wat_index) - enddo - enddo - enddo + do nside=1,4 ! - endif - - if(south_bc)then + call_set=.false. ! - is_south=lbound(BC_t1%south%q_con_BC,1) - ie_south=ubound(BC_t1%south%q_con_BC,1) - js_south=lbound(BC_t1%south%q_con_BC,2) - je_south=ubound(BC_t1%south%q_con_BC,2) + if(nside==1)then + if(north_bc)then + call_set=.true. + bc_side_t1=>BC_t1%north + is0=lbound(BC_t1%north%divgd_BC,1) + ie0=ubound(BC_t1%north%divgd_BC,1) + js0=lbound(BC_t1%north%divgd_BC,2) + je0=ubound(BC_t1%north%divgd_BC,2) + endif + endif ! - do k=1,klev_out - do j=js_south,je_south - do i=is_south,ie_south - BC_t1%south%q_con_BC(i,j,k)=BC_t1%south%q_BC(i,j,k,liq_wat_index) - enddo - enddo - enddo - endif + if(nside==2)then + if(south_bc)then + call_set=.true. + bc_side_t1=>BC_t1%south + is0=lbound(BC_t1%south%divgd_BC,1) + ie0=ubound(BC_t1%south%divgd_BC,1) + js0=lbound(BC_t1%south%divgd_BC,2) + je0=ubound(BC_t1%south%divgd_BC,2) + endif + endif ! - if(east_bc)then + if(nside==3)then + if(east_bc)then + call_set=.true. + bc_side_t1=>BC_t1%east + is0=lbound(BC_t1%east%divgd_BC,1) + ie0=ubound(BC_t1%east%divgd_BC,1) + js0=lbound(BC_t1%east%divgd_BC,2) + je0=ubound(BC_t1%east%divgd_BC,2) + endif + endif ! - is_east=lbound(BC_t1%east%q_con_BC,1) - ie_east=ubound(BC_t1%east%q_con_BC,1) - js_east=lbound(BC_t1%east%q_con_BC,2) - je_east=ubound(BC_t1%east%q_con_BC,2) + if(nside==4)then + if(west_bc)then + call_set=.true. + bc_side_t1=>BC_t1%west + is0=lbound(BC_t1%west%divgd_BC,1) + ie0=ubound(BC_t1%west%divgd_BC,1) + js0=lbound(BC_t1%west%divgd_BC,2) + je0=ubound(BC_t1%west%divgd_BC,2) + endif + endif ! - do k=1,klev_out - do j=js_east,je_east - do i=is_east,ie_east - BC_t1%east%q_con_BC(i,j,k)=BC_t1%east%q_BC(i,j,k,liq_wat_index) - enddo + if(call_set)then + do k=1,klev_out + do j=js0,je0 + do i=is0,ie0 + bc_side_t1%divgd_BC(i,j,k)=0. + enddo + enddo enddo - enddo -! - endif - - if(west_bc)then -! - is_west=lbound(BC_t1%west%q_con_BC,1) - ie_west=ubound(BC_t1%west%q_con_BC,1) - js_west=lbound(BC_t1%west%q_con_BC,2) - je_west=ubound(BC_t1%west%q_con_BC,2) + endif ! - do k=1,klev_out - do j=js_west,je_west - do i=is_west,ie_west - BC_t1%west%q_con_BC(i,j,k)=BC_t1%west%q_BC(i,j,k,liq_wat_index) - enddo - enddo - enddo - endif + enddo ! !----------------------------------------------------------------------- ! -#endif USE_COND - end subroutine fill_q_con_BC + end subroutine fill_divgd_BC ! !----------------------------------------------------------------------- !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !----------------------------------------------------------------------- ! - subroutine fill_cappa_BC +#ifdef USE_COND + subroutine fill_q_con_BC ! !----------------------------------------------------------------------- -!*** Compute cappa in the regional domain boundary area following -!*** Zhao-Carr microphysics. +!*** For now fill the total condensate in the boundary regiona +!*** with only the liquid water content. !----------------------------------------------------------------------- implicit none !----------------------------------------------------------------------- ! -!--------------------- +!-------------------- !*** Local variables -!--------------------- +!-------------------- ! - integer :: i1,i2,j1,j2 + integer :: i,ie0,is0,j,je0,js0,k,nside ! - real,dimension(:,:,:),pointer :: cappa,temp,liq_wat,sphum + logical :: call_set ! !----------------------------------------------------------------------- !*********************************************************************** !----------------------------------------------------------------------- ! +!----------------------------------------------------------------------- +!*** Loop through the four sides. +!----------------------------------------------------------------------- +! + do nside=1,4 + call_set=.false. +! + if(nside==1)then + if(north_bc)then + call_set=.true. + bc_side_t1=>BC_t1%north + is0=lbound(BC_t1%north%q_con_BC,1) + ie0=ubound(BC_t1%north%q_con_BC,1) + js0=lbound(BC_t1%north%q_con_BC,2) + je0=ubound(BC_t1%north%q_con_BC,2) + endif + endif +! + if(nside==2)then + if(south_bc)then + call_set=.true. + bc_side_t1=>BC_t1%south + is0=lbound(BC_t1%south%q_con_BC,1) + ie0=ubound(BC_t1%south%q_con_BC,1) + js0=lbound(BC_t1%south%q_con_BC,2) + je0=ubound(BC_t1%south%q_con_BC,2) + endif + endif +! + if(nside==3)then + if(east_bc)then + call_set=.true. + bc_side_t1=>BC_t1%east + is0=lbound(BC_t1%east%q_con_BC,1) + ie0=ubound(BC_t1%east%q_con_BC,1) + js0=lbound(BC_t1%east%q_con_BC,2) + je0=ubound(BC_t1%east%q_con_BC,2) + endif + endif +! + if(nside==4)then + if(west_bc)then + call_set=.true. + bc_side_t1=>BC_t1%west + is0=lbound(BC_t1%west%q_con_BC,1) + ie0=ubound(BC_t1%west%q_con_BC,1) + js0=lbound(BC_t1%west%q_con_BC,2) + je0=ubound(BC_t1%west%q_con_BC,2) + endif + endif +! + if(call_set)then + do k=1,klev_out + do j=js0,je0 + do i=is0,ie0 + bc_side_t1%q_con_BC(i,j,k)=bc_side_t1%q_BC(i,j,k,liq_water_index) + enddo + enddo + enddo + endif +! + enddo +! +!----------------------------------------------------------------------- +! + end subroutine fill_q_con_BC +#endif +! +!----------------------------------------------------------------------- +!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ +!----------------------------------------------------------------------- +! #ifdef MOIST_CAPPA - if(north_bc)then - i1=lbound(BC_t1%north%cappa_BC,1) - i2=ubound(BC_t1%north%cappa_BC,1) - j1=lbound(BC_t1%north%cappa_BC,2) - j2=ubound(BC_t1%north%cappa_BC,2) - cappa =>BC_t1%north%cappa_BC - temp =>BC_t1%north%pt_BC - liq_wat=>BC_t1%north%q_BC(:,:,:,liq_wat_index) - sphum =>BC_t1%north%q_BC(:,:,:,sphum_index) - call compute_cappa(i1,i2,j1,j2,cappa,temp,liq_wat,sphum) - endif + subroutine fill_cappa_BC ! - if(south_BC)then - i1=lbound(BC_t1%south%cappa_BC,1) - i2=ubound(BC_t1%south%cappa_BC,1) - j1=lbound(BC_t1%south%cappa_BC,2) - j2=ubound(BC_t1%south%cappa_BC,2) - cappa =>BC_t1%south%cappa_BC - temp =>BC_t1%south%pt_BC - liq_wat=>BC_t1%south%q_BC(:,:,:,liq_wat_index) - sphum =>BC_t1%south%q_BC(:,:,:,sphum_index) - call compute_cappa(i1,i2,j1,j2,cappa,temp,liq_wat,sphum) - endif +!----------------------------------------------------------------------- +!*** Compute cappa in the regional domain boundary area following +!*** Zhao-Carr microphysics. +!----------------------------------------------------------------------- + implicit none +!----------------------------------------------------------------------- ! - if(east_bc)then - i1=lbound(BC_t1%east%cappa_BC,1) - i2=ubound(BC_t1%east%cappa_BC,1) - j1=lbound(BC_t1%east%cappa_BC,2) - j2=ubound(BC_t1%east%cappa_BC,2) - cappa =>BC_t1%east%cappa_BC - temp =>BC_t1%east%pt_BC - liq_wat=>BC_t1%east%q_BC(:,:,:,liq_wat_index) - sphum =>BC_t1%east%q_BC(:,:,:,sphum_index) - call compute_cappa(i1,i2,j1,j2,cappa,temp,liq_wat,sphum) - endif +!--------------------- +!*** Local variables +!--------------------- ! - if(west_bc)then - i1=lbound(BC_t1%west%cappa_BC,1) - i2=ubound(BC_t1%west%cappa_BC,1) - j1=lbound(BC_t1%west%cappa_BC,2) - j2=ubound(BC_t1%west%cappa_BC,2) - cappa =>BC_t1%west%cappa_BC - temp =>BC_t1%west%pt_BC - liq_wat=>BC_t1%west%q_BC(:,:,:,liq_wat_index) - sphum =>BC_t1%west%q_BC(:,:,:,sphum_index) - call compute_cappa(i1,i2,j1,j2,cappa,temp,liq_wat,sphum) - endif + integer :: i1,i2,j1,j2,nside +! + real,dimension(:,:,:),pointer :: cappa,temp,liq_wat,sphum +! + logical :: call_compute +! +!----------------------------------------------------------------------- +!*********************************************************************** +!----------------------------------------------------------------------- +! + do nside=1,4 + call_compute=.false. +! + if(nside==1)then + if(north_bc)then + call_compute=.true. + bc_side_t1=>BC_t1%north + endif + endif +! + if(nside==2)then + if(south_bc)then + call_compute=.true. + bc_side_t1=>BC_t1%south + endif + endif +! + if(nside==3)then + if(east_bc)then + call_compute=.true. + bc_side_t1=>BC_t1%east + endif + endif +! + if(nside==4)then + if(west_bc)then + call_compute=.true. + bc_side_t1=>BC_t1%west + endif + endif +! + if(call_compute)then + i1=lbound(bc_side_t1%cappa_BC,1) + i2=ubound(bc_side_t1%cappa_BC,1) + j1=lbound(bc_side_t1%cappa_BC,2) + j2=ubound(bc_side_t1%cappa_BC,2) + cappa =>bc_side_t1%cappa_BC + temp =>bc_side_t1%pt_BC + liq_wat=>bc_side_t1%q_BC(:,:,:,liq_water_index) + sphum =>bc_side_t1%q_BC(:,:,:,sphum_index) + call compute_cappa(i1,i2,j1,j2,cappa,temp,liq_wat,sphum) + endif +! + enddo ! !----------------------------------------------------------------------- ! -#endif MOIST_CAPPA end subroutine fill_cappa_BC ! !----------------------------------------------------------------------- @@ -2876,17 +3008,14 @@ subroutine compute_cappa(i1,i2,j1,j2,cappa,temp,liq_wat,sphum) implicit none !----------------------------------------------------------------------- ! -!--------------------- -!*** Input variables -!--------------------- +!------------------------ +!*** Argument variables +!------------------------ ! integer,intent(in) :: i1,i2,j1,j2 ! - real,dimension(i1:i2,j1:j2,1:npz) :: cappa,temp,liq_wat,sphum -! -!---------------------- -!*** Output variables -!---------------------- + real,dimension(i1:i2,j1:j2,1:npz),intent(in) :: temp,liq_wat,sphum + real,dimension(i1:i2,j1:j2,1:npz),intent(inout) :: cappa ! !--------------------- !*** Local variables @@ -2919,7 +3048,7 @@ subroutine compute_cappa(i1,i2,j1,j2,cappa,temp,liq_wat,sphum) ql=qd-qs qv=max(0.,sphum(i,j,k)) cvm=(1.-(qv+qd))*cv_air + qv*cv_vap + ql*c_liq + qs*c_ice - ! +! cappa(i,j,k)=rdgas/(rdgas+cvm/(1.+zvir*sphum(i,j,k))) ! enddo @@ -2929,12 +3058,12 @@ subroutine compute_cappa(i1,i2,j1,j2,cappa,temp,liq_wat,sphum) !----------------------------------------------------------------------- ! end subroutine compute_cappa +#endif ! !----------------------------------------------------------------------- ! end subroutine regional_bc_data - !----------------------------------------------------------------------- !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !----------------------------------------------------------------------- @@ -2945,12 +3074,12 @@ subroutine read_regional_bc_file(is_input,ie_input & ,var_name_root & ,array_3d & ,array_4d & - ,tlev ) + ,tlev & + ,required ) !----------------------------------------------------------------------- !*** Read the boundary data from the external file generated by !*** chgres. !----------------------------------------------------------------------- - use netcdf !----------------------------------------------------------------------- implicit none !----------------------------------------------------------------------- @@ -2968,7 +3097,8 @@ subroutine read_regional_bc_file(is_input,ie_input & ! integer,intent(in),optional :: tlev !<-- Position of current tracer among all of them ! - character(len= 7),intent(in) :: var_name_root !<-- Root of variable name in the boundary file + character(len=*),intent(in) :: var_name_root !<-- Root of variable name in the boundary file + logical,intent(in),optional :: required ! !------------ !*** Output @@ -2988,112 +3118,41 @@ subroutine read_regional_bc_file(is_input,ie_input & ,j_count,j_start_array,j_start_data,j_end_array ! integer :: dim_id,nctype,ndims,var_id + integer :: nside,status ! character(len=5) :: dim_name_x & !<-- Dimension names in ,dim_name_y ! the BC file ! - character(len=20) :: var_name !<-- Variable name in the boundary NetCDF file + character(len=80) :: var_name !<-- Variable name in the boundary NetCDF file ! -!----------------------------------------------------------------------- -!*********************************************************************** -!----------------------------------------------------------------------- + logical :: call_get_var,is_root_pe + logical :: required_local ! !----------------------------------------------------------------------- -!*** Set the dimension information for the given side of the domain. +!*********************************************************************** !----------------------------------------------------------------------- ! !----------------------------------------------------------------------- -!*** First consider the north and south sides of the regional domain. -!*** Take care of the dimensions' names, IDs, and lengths. +!*** Process optional argument required, default value is .true. !----------------------------------------------------------------------- ! - if(north_bc)then -! - dim_name_x='lon' - if(var_name_root=='u_w'.or.var_name_root=='v_w')then - dim_name_x='lonp' !<-- Wind components on west/east sides of cells - endif -! - call check(nf90_inq_dimid(ncid,dim_name_x,dim_id)) !<-- Obtain the dimension ID of the x coordinate. - call check(nf90_inquire_dimension(ncid,dim_id,len=lon)) !<-- # of points in the x dimension (lon) -! - dim_name_y='halo' - if(var_name_root=='u_s'.or.var_name_root=='v_s')then - dim_name_y='halop' !<-- Wind components on south/north sides of cells - endif + if(present(required)) then + required_local=required + else + required_local=.true. + endif ! - call check(nf90_inq_dimid(ncid,dim_name_y,dim_id)) !<-- Obtain the dimension ID of the y coordinate. - call check(nf90_inquire_dimension(ncid,dim_id,len=halo)) !<-- # of points in the y dimension (halo) + is_root_pe=(mpp_pe()==mpp_root_pe()) ! !----------------------------------------------------------------------- -!*** Construct the variable's name in the NetCDF file and set -!*** the start locations and point counts for the data file and -!*** for the BC arrays being filled. The input array begins -!*** receiving data at (i_start_array,j_start_array), etc. -!*** The read of the data for the given input array begins at -!*** (i_start_data,j_start_data) and encompasses i_count by -!*** j_count datapoints in each direction. +!*** Loop through the four sides of the domain. !----------------------------------------------------------------------- -! - var_name=trim(var_name_root)//"_bottom" -! - i_start_array=is_input - i_end_array =ie_input - j_start_array=js_input - if(trim(var_name_root)=='u_s'.or.trim(var_name_root)=='v_s')then - j_end_array=js_input+nhalo_data - else - j_end_array =js_input+nhalo_data-1 - endif -! - i_start_data=i_start_array+nhalo_data !<-- File data begins at 1. - i_count=i_end_array-i_start_array+1 - j_start_data=1 - j_count=j_end_array-j_start_array+1 ! !----------------------------------------------------------------------- -!*** Fill this task's subset of north boundary data for -!*** this 3-D or 4-D variable. + sides: do nside=1,4 !----------------------------------------------------------------------- ! - call check(nf90_inq_varid(ncid,var_name,var_id)) !<-- Get this variable's ID. -! - if(present(array_4d))then !<-- 4-D variable - call check(nf90_get_var(ncid,var_id & - ,array_4d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. - ,j_start_array:j_end_array & - ,1:nlev, tlev) & - ,start=(/i_start_data,j_start_data,1,tlev/) & !<-- Start reading the data array here. - ,count=(/i_count,j_count,nlev,1/))) !<-- Extent of data to read in each dimension. -! - else !<-- 3-D variable - call check(nf90_get_var(ncid,var_id & - ,array_3d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. - ,j_start_array:j_end_array & - ,1:nlev) & - ,start=(/i_start_data,j_start_data,1/) & !<-- Start reading the data array here. - ,count=(/i_count,j_count,nlev/))) !<-- Extent of data to read in each dimension. - endif -! - endif ! north_bc -! - if(south_bc)then -! - dim_name_x='lon' - if(var_name_root=='u_w'.or.var_name_root=='v_w')then - dim_name_x='lonp' !<-- Wind components on west/east sides of cells - endif -! - call check(nf90_inq_dimid(ncid,dim_name_x,dim_id)) !<-- Obtain the dimension ID of the x coordinate. - call check(nf90_inquire_dimension(ncid,dim_id,len=lon)) !<-- # of points in the x dimension (lon) -! - dim_name_y='halo' - if(var_name_root=='u_s'.or.var_name_root=='v_s')then - dim_name_y='halop' !<-- Wind components on south/north sides of cells - endif -! - call check(nf90_inq_dimid(ncid,dim_name_y,dim_id)) !<-- Obtain the dimension ID of the y coordinate. - call check(nf90_inquire_dimension(ncid,dim_id,len=halo)) !<-- # of points in the y dimension (halo) + call_get_var=.false. ! !----------------------------------------------------------------------- !*** Construct the variable's name in the NetCDF file and set @@ -3105,227 +3164,185 @@ subroutine read_regional_bc_file(is_input,ie_input & !*** j_count datapoints in each direction. !----------------------------------------------------------------------- ! - var_name=trim(var_name_root)//"_top" -! - i_start_array=is_input - i_end_array =ie_input - j_start_array=je_input-nhalo_data+1 - j_end_array =je_input +!----------- +!*** North +!----------- ! - i_start_data=i_start_array+nhalo_data !<-- File data begins at 1. - i_count=i_end_array-i_start_array+1 - j_start_data=1 - j_count=j_end_array-j_start_array+1 + if(nside==1)then + if(north_bc)then + call_get_var=.true. ! -!----------------------------------------------------------------------- -!*** Fill this task's subset of south boundary data for -!*** this 3-D or 4-D variable. -!----------------------------------------------------------------------- + var_name=trim(var_name_root)//"_bottom" ! - call check(nf90_inq_varid(ncid,var_name,var_id)) !<-- Get this variable's ID. + i_start_array=is_input + i_end_array =ie_input + j_start_array=js_input + if(trim(var_name_root)=='u_s'.or.trim(var_name_root)=='v_s')then + j_end_array=js_input+nhalo_data+nrows_blend + else + j_end_array=js_input+nhalo_data+nrows_blend-1 + endif ! - if(present(array_4d))then !<-- 4-D variable - call check(nf90_get_var(ncid,var_id & - ,array_4d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. - ,j_start_array:j_end_array & - ,1:nlev, tlev) & - ,start=(/i_start_data,j_start_data,1,tlev/) & !<-- Start reading the data array here. - ,count=(/i_count,j_count,nlev,1/))) !<-- Extent of data to read in each dimension. + i_start_data=i_start_array+nhalo_data + i_count=i_end_array-i_start_array+1 + j_start_data=1 + j_count=j_end_array-j_start_array+1 ! - else !<-- 3-D variable - call check(nf90_get_var(ncid,var_id & - ,array_3d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. - ,j_start_array:j_end_array & - ,1:nlev) & - ,start=(/i_start_data,j_start_data,1/) & !<-- Start reading the data array here. - ,count=(/i_count,j_count,nlev/))) !<-- Extent of data to read in each dimension. + endif endif ! - endif ! south_bc +!----------- +!*** South +!----------- ! -!----------------------------------------------------------------------- -!*** Now consider the east and west sides of the regional domain. -!*** Take care of the dimensions' names, IDs, and lengths. -!----------------------------------------------------------------------- + if(nside==2)then + if(south_bc)then + call_get_var=.true. ! - if(east_bc)then + var_name=trim(var_name_root)//"_top" ! - dim_name_x='halo' - if(var_name_root=='u_w'.or.var_name_root=='v_w')then - dim_name_x='halop' !<-- Wind components on west/east sides of cells - endif + i_start_array=is_input + i_end_array =ie_input + j_start_array=je_input-nhalo_data-nrows_blend+1 + j_end_array =je_input ! - call check(nf90_inq_dimid(ncid,dim_name_x,dim_id)) !<-- Obtain the dimension ID of the x coordinate. - call check(nf90_inquire_dimension(ncid,dim_id,len=halo)) !<-- # of points in the x dimension (halo) + i_start_data=i_start_array+nhalo_data + i_count=i_end_array-i_start_array+1 + j_start_data=1 + j_count=j_end_array-j_start_array+1 ! - dim_name_y='lat' - if(var_name_root=='u_s'.or.var_name_root=='v_s')then - dim_name_y='latm' !<-- Wind components on south/north sides of cells + endif + endif ! -!----------------------------------------------------------------------- -!*** Note that latm=lat-1. The reason the y extent of u_s and v_s -!*** is 1 less than the regular y extent of the west/east sides is -!*** that the north/south pieces of data for those variables already -!*** includes the values on both the south and north ends of the -!*** west and east sides which reduces the total number of values -!*** of u_s and v_s by 1. -!----------------------------------------------------------------------- +!---------- +!*** East +!---------- ! - endif + if(nside==3)then + if(east_bc)then + call_get_var=.true. ! - call check(nf90_inq_dimid(ncid,dim_name_y,dim_id)) !<-- Obtain the dimension ID of the y coordinate. - call check(nf90_inquire_dimension(ncid,dim_id,len=lat)) !<-- # of points in the y dimension (lat) + var_name=trim(var_name_root)//"_left" ! -!----------------------------------------------------------------------- -!*** Construct the variable's name in the NetCDF file and set -!*** the start locations and point counts in the data file and -!*** in the BC arrays being filled. -!----------------------------------------------------------------------- + j_start_array=js_input + j_end_array =je_input ! - j_start_array=js_input - j_end_array =je_input + i_start_array=is_input ! - var_name=trim(var_name_root)//"_left" + if(trim(var_name_root)=='u_w'.or.trim(var_name_root)=='v_w')then + i_end_array=is_input+nhalo_data+nrows_blend + else + i_end_array=is_input+nhalo_data+nrows_blend-1 + endif ! - i_start_array=is_input + if(north_bc)then + if(trim(var_name_root)=='u_s'.or.trim(var_name_root)=='v_s')then + j_start_array=js_input+nhalo_data+1 + else + j_start_array=js_input+nhalo_data + endif + endif + if(south_bc)then + j_end_array =je_input-nhalo_data + endif ! - if(var_name_root=='u_w'.or.var_name_root=='v_w')then - i_end_array=is_input+nhalo_data - else - i_end_array=is_input+nhalo_data-1 - endif + i_start_data=1 + i_count=i_end_array-i_start_array+1 + if(trim(var_name_root)=='u_s'.or.trim(var_name_root)=='v_s')then + j_start_data=j_start_array-1 + else + j_start_data=j_start_array + endif + j_count=j_end_array-j_start_array+1 ! - if(north_bc)then - if(var_name_root=='u_s'.or.var_name_root=='v_s')then - j_start_array=js_input+nhalo_data+1 - else - j_start_array=js_input+nhalo_data endif endif - if(south_bc)then - j_end_array =je_input-nhalo_data - endif -! - i_start_data=1 - i_count=i_end_array-i_start_array+1 - if(var_name_root=='u_s'.or.var_name_root=='v_s')then - j_start_data=j_start_array-1 - else - j_start_data=j_start_array - endif - j_count=j_end_array-j_start_array+1 ! -!----------------------------------------------------------------------- -!*** Fill this task's subset of east boundary data. -!----------------------------------------------------------------------- -! - call check(nf90_inq_varid(ncid,var_name,var_id)) !<-- Get this variable's ID. -! - if(present(array_4d))then !<-- 4-D variable - call check(nf90_get_var(ncid,var_id & - ,array_4d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. - ,j_start_array:j_end_array & - ,1:nlev, tlev) & - ,start=(/i_start_data,j_start_data,1,tlev/) & !<-- Start reading the data array here. - ,count=(/i_count,j_count,nlev,1/))) !<-- Extent of data to read in each dimension. +!---------- +!*** West +!---------- ! - else !<-- 3-D variable - call check(nf90_get_var(ncid,var_id & - ,array_3d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. - ,j_start_array:j_end_array & - ,1:nlev) & - ,start=(/i_start_data,j_start_data/) & !<-- Start reading the data array here. - ,count=(/i_count,j_count,nlev/))) !<-- Extent of data to read in each dimension. - endif + if(nside==4)then + if(west_bc)then + call_get_var=.true. ! - endif ! east_bc + var_name=trim(var_name_root)//"_right" ! - if(west_bc)then + j_start_array=js_input + j_end_array =je_input ! - dim_name_x='halo' - if(var_name_root=='u_w'.or.var_name_root=='v_w')then - dim_name_x='halop' !<-- Wind components on west/east sides of cells - endif + i_start_array=ie_input-nhalo_data-nrows_blend+1 + i_end_array=ie_input ! - call check(nf90_inq_dimid(ncid,dim_name_x,dim_id)) !<-- Obtain the dimension ID of the x coordinate. - call check(nf90_inquire_dimension(ncid,dim_id,len=halo)) !<-- # of points in the x dimension (halo) + if(north_bc)then + if(trim(var_name_root)=='u_s'.or.trim(var_name_root)=='v_s')then + j_start_array=js_input+nhalo_data+1 + else + j_start_array=js_input+nhalo_data + endif + endif ! - dim_name_y='lat' - if(var_name_root=='u_s'.or.var_name_root=='v_s')then - dim_name_y='latm' !<-- Wind components on south/north sides of cells + if(south_bc)then + j_end_array =je_input-nhalo_data + endif ! -!----------------------------------------------------------------------- -!*** Note that latm=lat-1. The reason the y extent of u_s and v_s -!*** is 1 less than the regular y extent of the west/east sides is -!*** that the north/south pieces of data for those variables already -!*** includes the values on both the south and north ends of the -!*** west and east sides which reduces the total number of values -!*** of u_s and v_s by 1. -!----------------------------------------------------------------------- + i_start_data=1 + i_count=i_end_array-i_start_array+1 + if(trim(var_name_root)=='u_s'.or.trim(var_name_root)=='v_s')then + j_start_data=j_start_array-1 + else + j_start_data=j_start_array + endif + j_count=j_end_array-j_start_array+1 ! + endif endif -! - call check(nf90_inq_dimid(ncid,dim_name_y,dim_id)) !<-- Obtain the dimension ID of the y coordinate. - call check(nf90_inquire_dimension(ncid,dim_id,len=lat)) !<-- # of points in the y dimension (lat) ! !----------------------------------------------------------------------- -!*** Construct the variable's name in the NetCDF file and set -!*** the start locations and point counts in the data file and -!*** in the BC arrays being filled. +!*** Fill this task's subset of boundary data for this 3-D +!*** or 4-D variable. This includes the data in the domain's +!*** halo region as well as the blending region that overlaps +!*** the outer nhalo_blend rows of the integration domain. +!*** If the variable is a tracer then check if it is present +!*** in the input data. If it is not then print a warning +!*** and set it to zero. !----------------------------------------------------------------------- ! - j_start_array=js_input - j_end_array =je_input -! - var_name=trim(var_name_root)//"_right" -! - i_start_array=ie_input-nhalo_data+1 - i_end_array=ie_input -! - if(north_bc)then - if(var_name_root=='u_s'.or.var_name_root=='v_s')then - j_start_array=js_input+nhalo_data+1 - else - j_start_array=js_input+nhalo_data - endif - endif - if(south_bc)then - j_end_array =je_input-nhalo_data - endif + if(call_get_var)then + if (present(array_4d)) then !<-- 4-D variable + status=nf90_inq_varid(ncid,trim(var_name),var_id) !<-- Get this variable's ID. + if (required_local) then + call check(status) + endif + if (status /= nf90_noerr) then + if (east_bc.and.is_master()) write(0,*)' WARNING: Tracer ',trim(var_name),' not in input file' + array_4d(:,:,:,tlev)=0. !<-- Tracer not in input so set to zero in boundary. ! - i_start_data=1 - i_count=i_end_array-i_start_array+1 - if(var_name_root=='u_s'.or.var_name_root=='v_s')then - j_start_data=j_start_array-1 - else - j_start_data=j_start_array - endif - j_count=j_end_array-j_start_array+1 + blend_this_tracer(tlev)=.false. !<-- Tracer not in input so do not apply blending. ! -!----------------------------------------------------------------------- -!*** Fill this task's subset of east or west boundary data. -!----------------------------------------------------------------------- + else + call check(nf90_get_var(ncid,var_id & + ,array_4d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. + ,j_start_array:j_end_array & + ,1:nlev, tlev) & + ,start=(/i_start_data,j_start_data,1,tlev/) & !<-- Start reading the data array here. + ,count=(/i_count,j_count,nlev,1/))) !<-- Extent of data to read in each dimension. ! - call check(nf90_inq_varid(ncid,var_name,var_id)) !<-- Get this variable's ID. + endif ! - if(present(array_4d))then !<-- 4-D variable - call check(nf90_get_var(ncid,var_id & - ,array_4d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. - ,j_start_array:j_end_array & - ,1:nlev, tlev) & - ,start=(/i_start_data,j_start_data,1,tlev/) & !<-- Start reading the data array here. - ,count=(/i_count,j_count,nlev,1/))) !<-- Extent of data to read in each dimension. + else !<-- 3-D variable + call check(nf90_inq_varid(ncid,trim(var_name),var_id)) !<-- Get this variable's ID. + call check(nf90_get_var(ncid,var_id & + ,array_3d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. + ,j_start_array:j_end_array & + ,1:nlev) & + ,start=(/i_start_data,j_start_data,1/) & !<-- Start reading the data array here. + ,count=(/i_count,j_count,nlev/))) !<-- Extent of data to read in each dimension. ! - else !<-- 3-D variable - call check(nf90_get_var(ncid,var_id & - ,array_3d(i_start_array:i_end_array & !<-- Fill this task's domain boundary halo. - ,j_start_array:j_end_array & - ,1:nlev) & - ,start=(/i_start_data,j_start_data/) & !<-- Start reading the data array here. - ,count=(/i_count,j_count,nlev/))) !<-- Extent of data to read in each dimension. + endif endif ! - endif ! west_bc + enddo sides ! !----------------------------------------------------------------------- ! @@ -3336,13 +3353,13 @@ end subroutine read_regional_bc_file !----------------------------------------------------------------------- ! subroutine check(status) - use netcdf integer,intent(in) :: status ! if(status /= nf90_noerr) then write(0,*)' check netcdf status=',status call mpp_error(FATAL, ' NetCDF error ' // trim(nf90_strerror(status))) endif +! end subroutine check ! !----------------------------------------------------------------------- @@ -3357,7 +3374,8 @@ subroutine allocate_regional_BC_arrays(side & ,is_we,ie_we,js_we,je_we & ,klev & ,ntracers & - ,BC_side ) + ,BC_side & + ,delz_side ) ! !----------------------------------------------------------------------- implicit none @@ -3378,6 +3396,8 @@ subroutine allocate_regional_BC_arrays(side & logical,intent(in) :: north_bc,south_bc,east_bc,west_bc !<-- Which sides is this task on? ! type(fv_regional_BC_variables),intent(out) :: BC_side +! + real,dimension(:,:,:),pointer,intent(inout),optional :: delz_side !<-- Boundary delz that follows integration through time. ! !--------------------------------------------------------------------- !********************************************************************* @@ -3388,442 +3408,60 @@ subroutine allocate_regional_BC_arrays(side & endif ! allocate(BC_side%delp_BC (is_0:ie_0,js_0:je_0,klev)) ; BC_side%delp_BC=real_snan + allocate(BC_side%divgd_BC(is_we:ie_we,js_sn:je_sn,klev)) ; BC_side%divgd_BC=real_snan ! allocate(BC_side%q_BC (is_0:ie_0,js_0:je_0,1:klev,1:ntracers)) ; BC_side%q_BC=real_snan +! + if(.not.allocated(blend_this_tracer))then + allocate(blend_this_tracer(1:ntracers)) + blend_this_tracer=.true. !<-- Start with blending all tracers. + endif ! #ifndef SW_DYNAMICS allocate(BC_side%pt_BC (is_0:ie_0,js_0:je_0,klev)) ; BC_side%pt_BC=real_snan allocate(BC_side%w_BC (is_0:ie_0,js_0:je_0,klev)) ; BC_side%w_BC=real_snan allocate(BC_side%delz_BC (is_0:ie_0,js_0:je_0,klev)) ; BC_side%delz_BC=real_snan + if(present(delz_side))then + if(.not.associated(delz_side))then + allocate(delz_side (is_0:ie_0,js_0:je_0,klev)) ; delz_side=real_snan + endif + endif #ifdef USE_COND allocate(BC_side%q_con_BC(is_0:ie_0,js_0:je_0,klev)) ; BC_side%q_con_BC=real_snan -#ifdef MOIST_CAPPA - allocate(BC_side%cappa_BC(is_0:ie_0,js_0:je_0,klev)) ; BC_side%cappa_BC=real_snan -#endif -#endif -#endif -! -!-------------------- -!*** Wind components -!-------------------- -! -!** D-grid u, C-grid v -! - allocate(BC_side%u_BC (is_sn:ie_sn, js_sn:je_sn, klev)) ; BC_side%u_BC=real_snan - allocate(BC_side%vc_BC(is_sn:ie_sn, js_sn:je_sn, klev)) ; BC_side%vc_BC=real_snan -! -!** C-grid u, D-grid v -! - allocate(BC_side%uc_BC(is_we:ie_we, js_we:je_we, klev)) ; BC_side%uc_BC=real_snan - allocate(BC_side%v_BC (is_we:ie_we, js_we:je_we, klev)) ; BC_side%v_BC=real_snan - allocate(BC_side%divgd_BC(is_we:ie_we,js_sn:je_sn,klev)) ; BC_side%divgd_BC=real_snan -! -!--------------------------------------------------------------------- -! - end subroutine allocate_regional_BC_arrays -! -!--------------------------------------------------------------------- -!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ -!--------------------------------------------------------------------- - -subroutine remap_scalar_nggps_regional_bc(Atm & - ,side & - ,isd,ied,jsd,jed & - ,is_bc,ie_bc,js_bc,je_bc & - ,km, npz, ncnst, ak0, bk0 & - ,psc, qa, omga, zh & - ,phis_reg & - ,ps & - ,BC_side ) - - type(fv_atmos_type), intent(inout) :: Atm - integer, intent(in):: isd,ied,jsd,jed !<-- index limits of the Atm arrays w/halo=nhalo_model - integer, intent(in):: is_bc,ie_bc,js_bc,je_bc !<-- index limits of working arrays on boundary task subdomains (halo=nhalo_data) - integer, intent(in):: km & !<-- # of levels in 3-D input variables - ,npz & !<-- # of levels in final 3-D integration variables - ,ncnst !<-- # of tracer variables - real, intent(in):: ak0(km+1), bk0(km+1) - real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc):: psc - real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc,km):: omga - real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc,km,ncnst):: qa - real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc,km+1):: zh -!xreal, intent(in), dimension(isd-1:ied+1,jsd-1:jed+1):: phis_reg !<-- Filtered sfc geopotential from preprocessing. - real, intent(inout), dimension(isd-1:ied+1,jsd-1:jed+1):: phis_reg !<-- Filtered sfc geopotential from preprocessing. - real, intent(out),dimension(is_bc:ie_bc,js_bc:je_bc) :: ps !<-- sfc p in regional domain boundary region - character(len=5),intent(in) :: side - type(fv_regional_BC_variables),intent(inout) :: BC_side !<-- The BC variables on a domain side at the final integration levels. - -! local: -! - real, dimension(:,:),allocatable :: pe0 - real, dimension(:,:),allocatable :: qn1 - real, dimension(:,:),allocatable :: dp2 - real, dimension(:,:),allocatable :: pe1 - real, dimension(:,:),allocatable :: qp -! - real wk(is_bc:ie_bc,js_bc:je_bc) - real, dimension(is_bc:ie_bc,js_bc:je_bc):: phis - -!!! High-precision - real(kind=R_GRID), dimension(is_bc:ie_bc,npz+1):: pn1 - real(kind=R_GRID):: gz_fv(npz+1) - real(kind=R_GRID), dimension(2*km+1):: gz, pn - real(kind=R_GRID), dimension(is_bc:ie_bc,km+1):: pn0 - real(kind=R_GRID):: pst -!!! High-precision - integer i,ie,is,je,js,k,l,m, k2,iq - integer sphum, o3mr, liq_wat, ice_wat, rainwat, snowwat, graupel, cld_amt -! -!--------------------------------------------------------------------------------- -! - sphum = get_tracer_index(MODEL_ATMOS, 'sphum') - liq_wat = get_tracer_index(MODEL_ATMOS, 'liq_wat') - ice_wat = get_tracer_index(MODEL_ATMOS, 'ice_wat') - rainwat = get_tracer_index(MODEL_ATMOS, 'rainwat') - snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') - graupel = get_tracer_index(MODEL_ATMOS, 'graupel') - cld_amt = get_tracer_index(MODEL_ATMOS, 'cld_amt') - o3mr = get_tracer_index(MODEL_ATMOS, 'o3mr') - - k2 = max(10, km/2) - - if (mpp_pe()==1) then - print *, 'sphum = ', sphum - print *, 'clwmr = ', liq_wat - print *, ' o3mr = ', o3mr - print *, 'ncnst = ', ncnst - endif - - if ( sphum/=1 ) then - call mpp_error(FATAL,'SPHUM must be 1st tracer') - endif -! -!--------------------------------------------------------------------------------- -!*** First compute over the extended boundary regions with halo=nhalo_data. -!*** This is needed to obtain pressures that will surround the wind points. -!--------------------------------------------------------------------------------- -! - is=is_bc - if(side=='west')then - is=ie_bc-nhalo_data+1 - endif -! - ie=ie_bc - if(side=='east')then - ie=is_bc+nhalo_data-1 - endif -! - js=js_bc - if(side=='south')then - js=je_bc-nhalo_data+1 - endif -! - je=je_bc - if(side=='north')then - je=js_bc+nhalo_data-1 - endif -! - - allocate(pe0(is:ie,km+1)) ; pe0=real_snan - allocate(qn1(is:ie,npz)) ; qn1=real_snan - allocate(dp2(is:ie,npz)) ; dp2=real_snan - allocate(pe1(is:ie,npz+1)) ; pe1=real_snan - allocate(qp (is:ie,km)) ; qp=real_snan -! -!--------------------------------------------------------------------------------- - jloop1: do j=js,je -!--------------------------------------------------------------------------------- -! - do k=1,km+1 - do i=is,ie - pe0(i,k) = ak0(k) + bk0(k)*psc(i,j) - pn0(i,k) = log(pe0(i,k)) - enddo - enddo - - do i=is,ie - do k=1,km+1 - pn(k) = pn0(i,k) - gz(k) = zh(i,j,k)*grav - enddo -! Use log-p for interpolation/extrapolation -! mirror image method: - do k=km+2, km+k2 - l = 2*(km+1) - k - gz(k) = 2.*gz(km+1) - gz(l) - pn(k) = 2.*pn(km+1) - pn(l) - enddo - - do k=km+k2-1, 2, -1 - if( phis_reg(i,j).le.gz(k) .and. phis_reg(i,j).ge.gz(k+1) ) then - pst = pn(k) + (pn(k+1)-pn(k))*(gz(k)-phis_reg(i,j))/(gz(k)-gz(k+1)) - go to 123 - endif - enddo - 123 ps(i,j) = exp(pst) - - enddo ! i-loop - -!--------------------------------------------------------------------------------- - enddo jloop1 -!--------------------------------------------------------------------------------- - -!--------------------------------------------------------------------------------- -!*** Transfer values from the expanded boundary array for sfc pressure into -!*** the Atm object. -!--------------------------------------------------------------------------------- -! - is=lbound(Atm%ps,1) - ie=ubound(Atm%ps,1) - js=lbound(Atm%ps,2) - je=ubound(Atm%ps,2) -! - do j=js,je - do i=is,ie - Atm%ps(i,j)=ps(i,j) - enddo - enddo -! -!--------------------------------------------------------------------------------- -!*** Now compute over the normal boundary regions with halo=nhalo_model. -!*** Use the dimensions of one of the permanent BC variables in Atm -!*** as the loop limits so any side of the domain can be addressed. -!--------------------------------------------------------------------------------- -! - is=lbound(BC_side%delp_BC,1) - ie=ubound(BC_side%delp_BC,1) - js=lbound(BC_side%delp_BC,2) - je=ubound(BC_side%delp_BC,2) -! -!--------------------------------------------------------------------------------- - jloop2: do j=js,je -!--------------------------------------------------------------------------------- - do k=1,km+1 - do i=is,ie - pe0(i,k) = ak0(k) + bk0(k)*psc(i,j) - pn0(i,k) = log(pe0(i,k)) - enddo - enddo -! - do i=is,ie - pe1(i,1) = Atm%ak(1) - pn1(i,1) = log(pe1(i,1)) - enddo - do k=2,npz+1 - do i=is,ie - pe1(i,k) = Atm%ak(k) + Atm%bk(k)*ps(i,j) - pn1(i,k) = log(pe1(i,k)) - enddo - enddo - -! * Compute delp - do k=1,npz - do i=is,ie - dp2(i,k) = pe1(i,k+1) - pe1(i,k) - BC_side%delp_BC(i,j,k) = dp2(i,k) - enddo - enddo - -! Need to set unassigned tracers to 0?? -! map shpum, o3mr, liq_wat tracers - do iq=1,ncnst - do k=1,km - do i=is,ie - qp(i,k) = qa(i,j,k,iq) - enddo - enddo - - call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, 0, 8, Atm%ptop) - - if ( iq==sphum ) then - call fillq(ie-is+1, npz, 1, qn1, dp2) - else - call fillz(ie-is+1, npz, 1, qn1, dp2) - endif -! The HiRam step of blending model sphum with NCEP data is obsolete because nggps is always cold starting... - do k=1,npz - do i=is,ie - BC_side%q_BC(i,j,k,iq) = qn1(i,k) - enddo - enddo - enddo - -!--------------------------------------------------- -! Retrieve temperature using GFS geopotential height -!--------------------------------------------------- -! - i_loop: do i=is,ie -! -! Make sure FV3 top is lower than GFS; can not do extrapolation above the top at this point - if ( pn1(i,1) .lt. pn0(i,1) ) then - call mpp_error(FATAL,'FV3 top higher than NCEP/GFS') - endif - - do k=1,km+1 - pn(k) = pn0(i,k) - gz(k) = zh(i,j,k)*grav - enddo -!------------------------------------------------- - do k=km+2, km+k2 - l = 2*(km+1) - k - gz(k) = 2.*gz(km+1) - gz(l) - pn(k) = 2.*pn(km+1) - pn(l) - enddo -!------------------------------------------------- - - gz_fv(npz+1) = phis_reg(i,j) - - m = 1 - - do k=1,npz -! Searching using FV3 log(pe): pn1 -#ifdef USE_ISOTHERMO - do l=m,km - if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then - gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) - goto 555 - elseif ( pn1(i,k) .gt. pn(km+1) ) then -! Isothermal under ground; linear in log-p extra-polation - gz_fv(k) = gz(km+1) + (gz_fv(npz+1)-gz(km+1))*(pn1(i,k)-pn(km+1))/(pn1(i,npz+1)-pn(km+1)) - goto 555 - endif - enddo -#else - do l=m,km+k2-1 - if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then - gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) - goto 555 - endif - enddo -#endif -555 m = l - enddo - -!xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx -!xxx DO WE NEED Atm%peln to have values in the boundary region? -!xxx FOR NOW COMMENT IT OUT. -!xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx -!xxx do k=1,npz+1 -!xxx Atm%peln(i,k,j) = pn1(i,k) -!xxx enddo - -! Compute true temperature using hydrostatic balance - do k=1,npz - BC_side%pt_BC(i,j,k) = (gz_fv(k)-gz_fv(k+1))/( rdgas*(pn1(i,k+1)-pn1(i,k))*(1.+zvir*BC_side%q_BC(i,j,k,sphum)) ) - enddo - - if ( .not. Atm%flagstruct%hydrostatic ) then - do k=1,npz - BC_side%delz_BC(i,j,k) = (gz_fv(k+1) - gz_fv(k)) / grav - enddo - endif - - enddo i_loop - -!----------------------------------------------------------------------- -! seperate cloud water and cloud ice -! From Jan-Huey Chen's HiRAM code -!----------------------------------------------------------------------- - - if ( Atm%flagstruct%nwat .eq. 6 ) then - do k=1,npz - do i=is,ie - qn1(i,k) = BC_side%q_BC(i,j,k,liq_wat) - BC_side%q_BC(i,j,k,rainwat) = 0. - BC_side%q_BC(i,j,k,snowwat) = 0. - BC_side%q_BC(i,j,k,graupel) = 0. - if (cld_amt .gt. 0) BC_side%q_BC(i,j,k,cld_amt) = 0. - if ( BC_side%pt_BC(i,j,k) > 273.16 ) then ! > 0C all liq_wat - BC_side%q_BC(i,j,k,liq_wat) = qn1(i,k) - BC_side%q_BC(i,j,k,ice_wat) = 0. -#ifdef ORIG_CLOUDS_PART - else if ( BC_side%pt_BC(i,j,k) < 258.16 ) then ! < -15C all ice_wat - BC_side%q_BC(i,j,k,liq_wat) = 0. - BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - else ! between -15~0C: linear interpolation - BC_side%q_BC(i,j,k,liq_wat) = qn1(i,k)*((BC_side%pt_BC(i,j,k)-258.16)/15.) - BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - BC_side%q_BC(i,j,k,liq_wat) - endif -#else - else if ( BC_side%pt_BC(i,j,k) < 233.16 ) then ! < -40C all ice_wat - BC_side%q_BC(i,j,k,liq_wat) = 0. - BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - else - if ( k.eq.1 ) then ! between [-40,0]: linear interpolation - BC_side%q_BC(i,j,k,liq_wat) = qn1(i,k)*((BC_side%pt_BC(i,j,k)-233.16)/40.) - BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - BC_side%q_BC(i,j,k,liq_wat) - else - if (BC_side%pt_BC(i,j,k)<258.16 .and. BC_side%q_BC(i,j,k-1,ice_wat)>1.e-5 ) then - BC_side%q_BC(i,j,k,liq_wat) = 0. - BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - else ! between [-40,0]: linear interpolation - BC_side%q_BC(i,j,k,liq_wat) = qn1(i,k)*((BC_side%pt_BC(i,j,k)-233.16)/40.) - BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - BC_side%q_BC(i,j,k,liq_wat) - endif - endif - endif -#endif - call mp_auto_conversion(BC_side%q_BC(i,j,k,liq_wat), BC_side%q_BC(i,j,k,rainwat), & - BC_side%q_BC(i,j,k,ice_wat), BC_side%q_BC(i,j,k,snowwat) ) - enddo - enddo - endif - -!------------------------------------------------------------- -! map omega -!------- ------------------------------------------------------ - if ( .not. Atm%flagstruct%hydrostatic ) then - do k=1,km - do i=is,ie - qp(i,k) = omga(i,j,k) - enddo - enddo - call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, -1, 4, Atm%ptop) - do k=1,npz - do i=is,ie - BC_side%w_BC(i,j,k) = qn1(i,k)/BC_side%delp_BC(i,j,k)*BC_side%delz_BC(i,j,k) - enddo - enddo - endif - - enddo jloop2 - -! Add some diagnostics: -!xxxcall p_maxmin('PS_model (mb)', Atm%ps(is:ie,js:je), is, ie, js, je, 1, 0.01) -!xxxcall p_maxmin('PT_model', Atm%pt(is:ie,js:je,1:npz), is, ie, js, je, npz, 1.) - do j=js,je - do i=is,ie - wk(i,j) = phis_reg(i,j)/grav - zh(i,j,km+1) - enddo - enddo -!xxxcall pmaxmn('ZS_diff (m)', wk, is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) - - do j=js,je - do i=is,ie - wk(i,j) = ps(i,j) - psc(i,j) - enddo - enddo -!xxxcall pmaxmn('PS_diff (mb)', wk, is, ie, js, je, 1, 0.01, Atm%gridstruct%area_64, Atm%domain) - deallocate (pe0,qn1,dp2,pe1,qp) - if (is_master()) write(*,*) 'done remap_scalar_nggps_regional_bc' -!--------------------------------------------------------------------- - - end subroutine remap_scalar_nggps_regional_bc - -!--------------------------------------------------------------------- -!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ +#ifdef MOIST_CAPPA + allocate(BC_side%cappa_BC(is_0:ie_0,js_0:je_0,klev)) ; BC_side%cappa_BC=real_snan +#endif +#endif +#endif +! +!-------------------- +!*** Wind components +!-------------------- +! +!** D-grid u, C-grid v +! + allocate(BC_side%u_BC (is_sn:ie_sn, js_sn:je_sn, klev)) ; BC_side%u_BC=real_snan + allocate(BC_side%vc_BC(is_sn:ie_sn, js_sn:je_sn, klev)) ; BC_side%vc_BC=real_snan +! +!** C-grid u, D-grid v +! + allocate(BC_side%uc_BC(is_we:ie_we, js_we:je_we, klev)) ; BC_side%uc_BC=real_snan + allocate(BC_side%v_BC (is_we:ie_we, js_we:je_we, klev)) ; BC_side%v_BC=real_snan +! !--------------------------------------------------------------------- - +! + end subroutine allocate_regional_BC_arrays +! !--------------------------------------------------------------------- !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !--------------------------------------------------------------------- -subroutine remap_scalar_regional_bc_nh(Atm & +subroutine remap_scalar_nggps_regional_bc(Atm & ,side & ,isd,ied,jsd,jed & ,is_bc,ie_bc,js_bc,je_bc & ,km, npz, ncnst, ak0, bk0 & - ,psc, qa, w, pt, zh & + ,psc, t_in, qa, omga, zh & ,phis_reg & ,ps & ,BC_side ) @@ -3836,10 +3474,10 @@ subroutine remap_scalar_regional_bc_nh(Atm & ,ncnst !<-- # of tracer variables real, intent(in):: ak0(km+1), bk0(km+1) real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc):: psc - real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc,km):: w, pt + real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc,km):: t_in + real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc,km):: omga real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc,km,ncnst):: qa real, intent(in), dimension(is_bc:ie_bc,js_bc:je_bc,km+1):: zh - real, intent(inout), dimension(isd-1:ied+1,jsd-1:jed+1):: phis_reg !<-- Filtered sfc geopotential from preprocessing. real, intent(out),dimension(is_bc:ie_bc,js_bc:je_bc) :: ps !<-- sfc p in regional domain boundary region character(len=5),intent(in) :: side @@ -3863,19 +3501,19 @@ subroutine remap_scalar_regional_bc_nh(Atm & real(kind=R_GRID), dimension(is_bc:ie_bc,km+1):: pn0 real(kind=R_GRID):: pst !!! High-precision - integer i,ie,is,je,js,k,l,m, k2,iq + integer i,ie,is,j,je,js,k,l,m, k2,iq integer sphum, o3mr, liq_wat, ice_wat, rainwat, snowwat, graupel, cld_amt ! !--------------------------------------------------------------------------------- ! - sphum = get_tracer_index(MODEL_ATMOS, 'sphum') - liq_wat = get_tracer_index(MODEL_ATMOS, 'liq_wat') - ice_wat = get_tracer_index(MODEL_ATMOS, 'ice_wat') - rainwat = get_tracer_index(MODEL_ATMOS, 'rainwat') - snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') - graupel = get_tracer_index(MODEL_ATMOS, 'graupel') - cld_amt = get_tracer_index(MODEL_ATMOS, 'cld_amt') - o3mr = get_tracer_index(MODEL_ATMOS, 'o3mr') + sphum = sphum_index + liq_wat = liq_water_index + ice_wat = ice_water_index + rainwat = rain_water_index + snowwat = snow_water_index + graupel = graupel_index + cld_amt = cld_amt_index + o3mr = o3mr_index k2 = max(10, km/2) @@ -3884,6 +3522,7 @@ subroutine remap_scalar_regional_bc_nh(Atm & print *, 'clwmr = ', liq_wat print *, ' o3mr = ', o3mr print *, 'ncnst = ', ncnst + print *, 'ntracers = ', ntracers endif if ( sphum/=1 ) then @@ -3897,25 +3536,24 @@ subroutine remap_scalar_regional_bc_nh(Atm & ! is=is_bc if(side=='west')then - is=ie_bc-nhalo_data+1 + is=ie_bc-nhalo_data-nrows_blend+1 endif ! ie=ie_bc if(side=='east')then - ie=is_bc+nhalo_data-1 + ie=is_bc+nhalo_data+nrows_blend-1 endif ! js=js_bc if(side=='south')then - js=je_bc-nhalo_data+1 + js=je_bc-nhalo_data-nrows_blend+1 endif ! je=je_bc if(side=='north')then - je=js_bc+nhalo_data-1 + je=js_bc+nhalo_data+nrows_blend-1 endif ! - allocate(pe0(is:ie,km+1)) ; pe0=real_snan allocate(qn1(is:ie,npz)) ; qn1=real_snan allocate(dp2(is:ie,npz)) ; dp2=real_snan @@ -3977,7 +3615,8 @@ subroutine remap_scalar_regional_bc_nh(Atm & enddo ! !--------------------------------------------------------------------------------- -!*** Now compute over the normal boundary regions with halo=nhalo_model. +!*** Now compute over the normal boundary regions with halo=nhalo_model +!*** extended through nrows_blend rows into the integration domain. !*** Use the dimensions of one of the permanent BC variables in Atm !*** as the loop limits so any side of the domain can be addressed. !--------------------------------------------------------------------------------- @@ -4016,9 +3655,10 @@ subroutine remap_scalar_regional_bc_nh(Atm & enddo enddo -! Need to set unassigned tracers to 0?? ! map shpum, o3mr, liq_wat tracers do iq=1,ncnst +! if (iq == sphum .or. iq == liq_wat .or. iq == o3mr) then ! only remap if the data is already set + if (iq /= cld_amt) then ! don't remap cld_amt do k=1,km do i=is,ie qp(i,k) = qa(i,j,k,iq) @@ -4028,7 +3668,7 @@ subroutine remap_scalar_regional_bc_nh(Atm & call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, 0, 8, Atm%ptop) if ( iq==sphum ) then - call fillq(ie-is+1, npz, 1, qn1, dp2) + call fillq(ie-is+1, npz, 1, qn1, dp2) else call fillz(ie-is+1, npz, 1, qn1, dp2) endif @@ -4038,76 +3678,66 @@ subroutine remap_scalar_regional_bc_nh(Atm & BC_side%q_BC(i,j,k,iq) = qn1(i,k) enddo enddo - enddo - -! map virtual temperature - - do k=1,km - do i=is,ie - qp(i,k) = pt(i,j,k) - enddo - enddo - call mappm(km, log(pe0), qp, npz, log(pe1), qn1, is,ie, 2, 4, Atm%ptop) - do k=1,npz - do i=is,ie - BC_side%pt_BC(i,j,k) = qn1(i,k) + else + ! Initialize cld_amt + do k=1,npz + do i=is,ie + BC_side%q_BC(i,j,k,iq) = 0. + enddo enddo + endif enddo -! call map_scalar(km, REAL(pn0), pt, pt(is:,j,km), & -! npz, REAL(pn1), BC_side%pt_BC, & -! is, ie, j, is_bc, ie_bc, js_bc, je_bc, 1, 8, 184.) - !--------------------------------------------------- ! Retrieve temperature using GFS geopotential height !--------------------------------------------------- ! - i_loop: do i=is,ie + i_loop: do i=is,ie ! ! Make sure FV3 top is lower than GFS; can not do extrapolation above the top at this point - if ( pn1(i,1) .lt. pn0(i,1) ) then - call mpp_error(FATAL,'FV3 top higher than NCEP/GFS') - endif + if ( pn1(i,1) .lt. pn0(i,1) ) then + call mpp_error(FATAL,'FV3 top higher than NCEP/GFS') + endif - do k=1,km+1 - pn(k) = pn0(i,k) - gz(k) = zh(i,j,k)*grav - enddo + do k=1,km+1 + pn(k) = pn0(i,k) + gz(k) = zh(i,j,k)*grav + enddo !------------------------------------------------- - do k=km+2, km+k2 - l = 2*(km+1) - k - gz(k) = 2.*gz(km+1) - gz(l) - pn(k) = 2.*pn(km+1) - pn(l) - enddo + do k=km+2, km+k2 + l = 2*(km+1) - k + gz(k) = 2.*gz(km+1) - gz(l) + pn(k) = 2.*pn(km+1) - pn(l) + enddo !------------------------------------------------- - gz_fv(npz+1) = phis_reg(i,j) + gz_fv(npz+1) = phis_reg(i,j) - m = 1 + m = 1 - do k=1,npz + do k=1,npz ! Searching using FV3 log(pe): pn1 #ifdef USE_ISOTHERMO - do l=m,km - if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then - gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) - goto 555 - elseif ( pn1(i,k) .gt. pn(km+1) ) then + do l=m,km + if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then + gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) + goto 555 + elseif ( pn1(i,k) .gt. pn(km+1) ) then ! Isothermal under ground; linear in log-p extra-polation - gz_fv(k) = gz(km+1) + (gz_fv(npz+1)-gz(km+1))*(pn1(i,k)-pn(km+1))/(pn1(i,npz+1)-pn(km+1)) - goto 555 - endif - enddo + gz_fv(k) = gz(km+1) + (gz_fv(npz+1)-gz(km+1))*(pn1(i,k)-pn(km+1))/(pn1(i,npz+1)-pn(km+1)) + goto 555 + endif + enddo #else - do l=m,km+k2-1 - if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then - gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) - goto 555 - endif - enddo + do l=m,km+k2-1 + if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then + gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) + goto 555 + endif + enddo #endif -555 m = l - enddo +555 m = l + enddo !xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx !xxx DO WE NEED Atm%peln to have values in the boundary region? @@ -4117,79 +3747,150 @@ subroutine remap_scalar_regional_bc_nh(Atm & !xxx Atm%peln(i,k,j) = pn1(i,k) !xxx enddo +! Compute true temperature using hydrostatic balance if not read from input. + if ( .not. data_source_fv3gfs ) then + do k=1,npz + BC_side%pt_BC(i,j,k) = (gz_fv(k)-gz_fv(k+1))/( rdgas*(pn1(i,k+1)-pn1(i,k))*(1.+zvir*BC_side%q_BC(i,j,k,sphum)) ) + enddo + endif - - - if ( .not. Atm%flagstruct%hydrostatic ) then - do k=1,npz + if ( .not. Atm%flagstruct%hydrostatic ) then + do k=1,npz BC_side%delz_BC(i,j,k) = (gz_fv(k+1) - gz_fv(k)) / grav - enddo - endif + enddo + endif - enddo i_loop + enddo i_loop !----------------------------------------------------------------------- -! seperate cloud water and cloud ice +! separate cloud water and cloud ice ! From Jan-Huey Chen's HiRAM code !----------------------------------------------------------------------- - +! +! If the source is FV3GFS GAUSSIAN NEMSIO/NETCDF and GRIB2 FILE then all the tracers are in the boundary files +! and will be read in. +! If the source is from old GFS or operational GSM then the tracers will be fixed in the boundaries +! and may not provide a very good result +! + if ( .not. data_source_fv3gfs ) then if ( Atm%flagstruct%nwat .eq. 6 ) then do k=1,npz do i=is,ie - + qn1(i,k) = BC_side%q_BC(i,j,k,liq_wat) + BC_side%q_BC(i,j,k,rainwat) = 0. + BC_side%q_BC(i,j,k,snowwat) = 0. + BC_side%q_BC(i,j,k,graupel) = 0. + BC_side%q_BC(i,j,k,cld_amt) = 0. + if ( BC_side%pt_BC(i,j,k) > 273.16 ) then ! > 0C all liq_wat + BC_side%q_BC(i,j,k,liq_wat) = qn1(i,k) + BC_side%q_BC(i,j,k,ice_wat) = 0. +#ifdef ORIG_CLOUDS_PART + else if ( BC_side%pt_BC(i,j,k) < 258.16 ) then ! < -15C all ice_wat + BC_side%q_BC(i,j,k,liq_wat) = 0. + BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) + else ! between -15~0C: linear interpolation + BC_side%q_BC(i,j,k,liq_wat) = qn1(i,k)*((BC_side%pt_BC(i,j,k)-258.16)/15.) + BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - BC_side%q_BC(i,j,k,liq_wat) + endif +#else + else if ( BC_side%pt_BC(i,j,k) < 233.16 ) then ! < -40C all ice_wat + BC_side%q_BC(i,j,k,liq_wat) = 0. + BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) + else + if ( k.eq.1 ) then ! between [-40,0]: linear interpolation + BC_side%q_BC(i,j,k,liq_wat) = qn1(i,k)*((BC_side%pt_BC(i,j,k)-233.16)/40.) + BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - BC_side%q_BC(i,j,k,liq_wat) + else + if (BC_side%pt_BC(i,j,k)<258.16 .and. BC_side%q_BC(i,j,k-1,ice_wat)>1.e-5 ) then + BC_side%q_BC(i,j,k,liq_wat) = 0. + BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) + else ! between [-40,0]: linear interpolation + BC_side%q_BC(i,j,k,liq_wat) = qn1(i,k)*((BC_side%pt_BC(i,j,k)-233.16)/40.) + BC_side%q_BC(i,j,k,ice_wat) = qn1(i,k) - BC_side%q_BC(i,j,k,liq_wat) + endif + endif + endif +#endif call mp_auto_conversion(BC_side%q_BC(i,j,k,liq_wat), BC_side%q_BC(i,j,k,rainwat), & BC_side%q_BC(i,j,k,ice_wat), BC_side%q_BC(i,j,k,snowwat) ) enddo enddo endif - + endif ! data source /= FV3GFS GAUSSIAN NEMSIO/NETCDF and GRIB2 FILE +! +! For GFS spectral input, omega in pa/sec is stored as w in the input data so actual w(m/s) is calculated +! For GFS nemsio input, omega is 0, so best not to use for input since boundary data will not exist for w +! For FV3GFS NEMSIO input, w is already in m/s (but the code reads in as omga) and just needs to be remapped !------------------------------------------------------------- ! map omega !------- ------------------------------------------------------ - + if ( .not. Atm%flagstruct%hydrostatic ) then do k=1,km do i=is,ie - qp(i,k) = w(i,j,k) + qp(i,k) = omga(i,j,k) enddo enddo - call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, -1, 4, Atm%ptop) - do k=1,npz - do i=is,ie + + call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, -1, 4, Atm%ptop) + + if ( data_source_fv3gfs ) then + do k=1,npz + do i=is,ie BC_side%w_BC(i,j,k) = qn1(i,k) - enddo - enddo + enddo + enddo +!------------------------------ +! Remap input T linearly in p. +!------------------------------ + do k=1,km + do i=is,ie + qp(i,k) = t_in(i,j,k) + enddo + enddo + + call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, 2, 4, Atm%ptop) + + do k=1,npz + do i=is,ie + BC_side%pt_BC(i,j,k) = qn1(i,k) + enddo + enddo + + else !<-- datasource /= 'FV3GFS GAUSSIAN NEMSIO/NETCDF and GRIB2 FILE' + do k=1,npz + do i=is,ie + BC_side%w_BC(i,j,k) = qn1(i,k)/BC_side%delp_BC(i,j,k)*BC_side%delz_BC(i,j,k) + enddo + enddo + endif + endif !.not. Atm%flagstruct%hydrostatic enddo jloop2 ! Add some diagnostics: -!xxxcall p_maxmin('PS_model (mb)', Atm%ps(is:ie,js:je), is, ie, js, je, 1, 0.01) -!xxxcall p_maxmin('PT_model', Atm%pt(is:ie,js:je,1:npz), is, ie, js, je, npz, 1.) +! call p_maxmin('PS_model (mb)', Atm%ps(is:ie,js:je), is, ie, js, je, 1, 0.01) +! call p_maxmin('PT_model', Atm%pt(is:ie,js:je,1:npz), is, ie, js, je, npz, 1.) do j=js,je do i=is,ie wk(i,j) = phis_reg(i,j)/grav - zh(i,j,km+1) enddo enddo -!call pmaxmn('ZS_diff (m)', wk, is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) +! call pmaxmn('ZS_diff (m)', wk, is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) do j=js,je do i=is,ie wk(i,j) = ps(i,j) - psc(i,j) enddo enddo -!call pmaxmn('PS_diff (mb)', wk, is, ie, js, je, 1, 0.01, Atm%gridstruct%area_64, Atm%domain) - deallocate (pe0,qn1,dp2,pe1,qp) - if (is_master()) write(*,*) 'done remap_scalar_regional_bc_nh' +! call pmaxmn('PS_diff (mb)', wk, is, ie, js, je, 1, 0.01, Atm%gridstruct%area_64, Atm%domain) + deallocate (pe0,qn1,dp2,pe1,qp) + if (is_master()) write(*,*) 'done remap_scalar_nggps_regional_bc' !--------------------------------------------------------------------- - end subroutine remap_scalar_regional_bc_nh - - -!--------------------------------------------------------------------- -!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ -!--------------------------------------------------------------------- + end subroutine remap_scalar_nggps_regional_bc !--------------------------------------------------------------------- !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ @@ -4314,18 +4015,24 @@ end subroutine remap_dwinds_regional_bc !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !--------------------------------------------------------------------- - subroutine set_regional_BCs(delp,delz,w & - ,pt,q_con,cappa & + subroutine set_regional_BCs(delp,delz,w,pt & +#ifdef USE_COND + ,q_con & +#endif +#ifdef MOIST_CAPPA + ,cappa & +#endif ,q & ,u,v,uc,vc & - ,bd, nlayers, ntracers & + ,bd, nlayers & ,fcst_time ) ! !--------------------------------------------------------------------- -!*** Select the given variable's boundary data at the two +!*** Select the boundary variables' boundary data at the two !*** bracketing time levels and apply them to the updating -!*** of the variable's boundary region at the appropriate -!*** forecast time. +!*** of the variables' boundary regions at the appropriate +!*** forecast time. This is done at the beginning of every +!*** large timestep in fv_dynamics. !--------------------------------------------------------------------- implicit none !--------------------------------------------------------------------- @@ -4334,7 +4041,7 @@ subroutine set_regional_BCs(delp,delz,w & !*** Input variables !-------------------- ! - integer,intent(in) :: nlayers, ntracers + integer,intent(in) :: nlayers ! real,intent(in) :: fcst_time !<-- Current forecast time (sec) ! @@ -4348,15 +4055,19 @@ subroutine set_regional_BCs(delp,delz,w & delp & ,pt ! - real,dimension(bd%isd:,bd%jsd:,1:),intent(out) :: q_con,w - real,dimension(bd%is:, bd%js:, 1:),intent(out) :: delz + real,dimension(bd%isd:,bd%jsd:,1:),intent(out) :: w + real,dimension(bd%is:,bd%js:,1:),intent(out) :: delz +#ifdef USE_COND + real,dimension(bd%isd:,bd%jsd:,1:),intent(out) :: q_con +#endif + ! real,dimension(bd%isd:bd%ied,bd%jsd:bd%jed,npz,ntracers),intent(out) :: q ! #ifdef MOIST_CAPPA real,dimension(bd%isd:bd%ied,bd%jsd:bd%jed,npz),intent(out) :: cappa -#else - real,dimension(bd%isd:bd%isd,bd%jsd:bd%jsd,1),intent(out) :: cappa +!#else +! real,dimension(isd:isd,jsd:jsd,1),intent(out) :: cappa #endif ! real,dimension(bd%isd:bd%ied,bd%jsd:bd%jed+1,npz),intent(out) :: u,vc @@ -4378,25 +4089,26 @@ subroutine set_regional_BCs(delp,delz,w & !*** time level 0 to time level 1. !--------------------------------------------------------------------- ! - fraction_interval=mod(fcst_time,(bc_time_interval*3600.))/(bc_time_interval*3600.) + fraction_interval=mod(fcst_time,(bc_update_interval*3600.)) & + /(bc_update_interval*3600.) ! !--------------------------------------------------------------------- ! - if(north_bc)then !north BC is really our SOUTH bc ?!? + if(north_bc)then call bc_values_into_arrays(BC_t0%north,BC_t1%north & - ,'north' & !side - ,bd%isd & !i1 - ,bd%ied & !i2 - ,bd%jsd & !j1 - ,bd%js-1 & !j2 - ,bd%isd & !i1_uvs - ,bd%ied & !i2_uvs - ,bd%jsd & !j1_uvs - ,bd%js-1 & !j2_uvs - ,bd%isd & !i1_uvw - ,bd%ied+1 & !i2_uvw - ,bd%jsd & !j1_uvw - ,bd%js-1) !j2_uvw + ,'north' & + ,bd%isd & + ,bd%ied & + ,bd%jsd & + ,bd%js-1 & + ,bd%isd & + ,bd%ied & + ,bd%jsd & + ,bd%js-1 & + ,bd%isd & + ,bd%ied+1 & + ,bd%jsd & + ,bd%js-1) endif ! if(south_bc)then @@ -4488,6 +4200,8 @@ subroutine bc_values_into_arrays(side_t0,side_t1 & ! integer :: i,ie,j,je,jend,jend_uvs,jend_uvw & ,jstart,jstart_uvs,jstart_uvw,k,nt,nz +! + real,dimension(:,:,:),pointer :: delz_ptr ! !--------------------------------------------------------------------- !********************************************************************* @@ -4509,6 +4223,17 @@ subroutine bc_values_into_arrays(side_t0,side_t1 & jend_uvs=j2_uvs+nhalo_model jend_uvw=j2_uvw+nhalo_model endif +! + select case (trim(side)) + case ('north') + delz_ptr=>delz_auxiliary%north + case ('south') + delz_ptr=>delz_auxiliary%south + case ('east') + delz_ptr=>delz_auxiliary%east + case ('west') + delz_ptr=>delz_auxiliary%west + end select ! do k=1,nlayers do j=jstart,jend @@ -4519,11 +4244,25 @@ subroutine bc_values_into_arrays(side_t0,side_t1 & pt(i,j,k)=side_t0%pt_BC(i,j,k) & +(side_t1%pt_BC(i,j,k)-side_t0%pt_BC(i,j,k)) & *fraction_interval +! delz(i,j,k)=side_t0%delz_BC(i,j,k) & +! +(side_t1%delz_BC(i,j,k)-side_t0%delz_BC(i,j,k)) & +! *fraction_interval + delz_ptr(i,j,k)=side_t0%delz_BC(i,j,k) & + +(side_t1%delz_BC(i,j,k)-side_t0%delz_BC(i,j,k)) & + *fraction_interval #ifdef MOIST_CAPPA cappa(i,j,k)=side_t0%cappa_BC(i,j,k) & +(side_t1%cappa_BC(i,j,k)-side_t0%cappa_BC(i,j,k)) & *fraction_interval #endif +#ifdef USE_COND + q_con(i,j,k)=side_t0%q_con_BC(i,j,k) & + +(side_t1%q_con_BC(i,j,k)-side_t0%q_con_BC(i,j,k)) & + *fraction_interval +#endif + w(i,j,k)=side_t0%w_BC(i,j,k) & + +(side_t1%w_BC(i,j,k)-side_t0%w_BC(i,j,k)) & + *fraction_interval enddo enddo ! @@ -4553,24 +4292,6 @@ subroutine bc_values_into_arrays(side_t0,side_t1 & ie=min(ubound(side_t0%w_BC,1),ubound(w,1)) je=min(ubound(side_t0%w_BC,2),ubound(w,2)) nz=ubound(w,3) -! - do k=1,nz - do j=jstart,jend - do i=i1,ie -!!$ delz(i,j,k)=side_t0%delz_BC(i,j,k) & -!!$ +(side_t1%delz_BC(i,j,k)-side_t0%delz_BC(i,j,k)) & -!!$ *fraction_interval -#ifdef USE_COND - q_con(i,j,k)=side_t0%q_con_BC(i,j,k) & - +(side_t1%q_con_BC(i,j,k)-side_t0%q_con_BC(i,j,k)) & - *fraction_interval -#endif - w(i,j,k)=side_t0%w_BC(i,j,k) & - +(side_t1%w_BC(i,j,k)-side_t0%w_BC(i,j,k)) & - *fraction_interval - enddo - enddo - enddo ! do nt=1,ntracers do k=1,nz @@ -4641,10 +4362,15 @@ subroutine regional_boundary_update(array & !--------------------- ! integer :: i1,i2,j1,j2 !<-- Horizontal limits of region updated. + integer :: i_bc,j_bc !<-- Innermost bndry index (anchor point for blending) + integer :: i1_blend,i2_blend,j1_blend,j2_blend !<-- Limits of updated blending region. integer :: lbnd1,ubnd1,lbnd2,ubnd2 !<-- Horizontal limits of BC update arrays. integer :: iq !<-- Tracer index + integer :: nside ! real,dimension(:,:,:),pointer :: bc_t0,bc_t1 !<-- Boundary data at the two bracketing times. +! + logical :: blend,call_interp ! !--------------------------------------------------------------------- !********************************************************************* @@ -4654,167 +4380,233 @@ subroutine regional_boundary_update(array & return endif ! + blend=.true. iq=0 if(present(index4))then iq=index4 + blend=blend_this_tracer(iq) endif ! !--------------------------------------------------------------------- -!*** Get the pointers pointing at the boundary arrays holding the -!*** two time levels of the given prognostic array's boundary region -!*** then update the boundary points. -!*** Start with tasks on the north or south side of the domain. +!*** Loop through the sides of the domain and find the limits +!*** of the region to update in the boundary. !--------------------------------------------------------------------- ! - if(north_bc)then +!--------------------------------------------------------------------- + sides: do nside=1,4 +!--------------------------------------------------------------------- ! - call retrieve_bc_variable_data(bc_vbl_name & -! ,BC_t0%north,BC_t1%north & - ,bc_north_t0,bc_north_t1 & !<-- Boundary data objects - ,bc_t0,bc_t1 & !<-- Pointer to boundary arrays - ,lbnd1,ubnd1,lbnd2,ubnd2 & !<-- Bounds of the boundary data objects - ,iq ) -!----------------------------------------------------- -!*** Limits of the region to update in the boundary. -!----------------------------------------------------- -! - i1=isd - i2=ied - if(trim(bc_vbl_name)=='uc'.or.trim(bc_vbl_name)=='v'.or.trim(bc_vbl_name)=='divgd')then - i2=ied+1 - endif + call_interp=.false. +! +!----------- +!*** North +!----------- ! - j1=jsd - j2=js-1 + if(nside==1)then + if(north_bc)then + call_interp=.true. + bc_side_t0=>bc_north_t0 + bc_side_t1=>bc_north_t1 ! - call bc_time_interpolation(array & - ,lbnd_x,ubnd_x,lbnd_y,ubnd_y,ubnd_z & - ,bc_t0,bc_t1 & - ,lbnd1,ubnd1,lbnd2,ubnd2 & - ,i1,i2,j1,j2 & - ,fcst_time & - ,bc_time_interval ) + i1=isd + i2=ied + if(trim(bc_vbl_name)=='uc'.or.trim(bc_vbl_name)=='v'.or.trim(bc_vbl_name)=='divgd')then + i2=ied+1 + endif ! - endif + j1=jsd + j2=js-1 ! - if(south_bc)then + i1_blend=is + i2_blend=ie + if(trim(bc_vbl_name)=='uc'.or.trim(bc_vbl_name)=='v'.or.trim(bc_vbl_name)=='divgd')then + i2_blend=ie+1 + endif + j1_blend=js + j2_blend=js+nrows_blend_user-1 + i_bc=-9e9 + j_bc=j2 ! - call retrieve_bc_variable_data(bc_vbl_name & -! ,BC_t0%south,BC_t1%south & - ,bc_south_t0,bc_south_t1 & !<-- Boundary data objects - ,bc_t0,bc_t1 & !<-- Pointer to boundary arrays - ,lbnd1,ubnd1,lbnd2,ubnd2 & !<-- Bounds of the boundary data objects - ,iq ) -!----------------------------------------------------- -!*** Limits of the region to update in the boundary. -!----------------------------------------------------- -! - i1=isd - i2=ied - if(trim(bc_vbl_name)=='uc'.or.trim(bc_vbl_name)=='v'.or.trim(bc_vbl_name)=='divgd')then - i2=ied+1 + endif endif ! - j1=je+1 - j2=jed - if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then - j1=je+2 - j2=jed+1 +!----------- +!*** South +!----------- +! + if(nside==2)then + if(south_bc)then + call_interp=.true. + bc_side_t0=>bc_south_t0 + bc_side_t1=>bc_south_t1 +! + i1=isd + i2=ied + if(trim(bc_vbl_name)=='uc'.or.trim(bc_vbl_name)=='v'.or.trim(bc_vbl_name)=='divgd')then + i2=ied+1 + endif +! + j1=je+1 + j2=jed + if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then + j1=je+2 + j2=jed+1 + endif +! + i1_blend=is + i2_blend=ie + if(trim(bc_vbl_name)=='uc'.or.trim(bc_vbl_name)=='v'.or.trim(bc_vbl_name)=='divgd')then + i2_blend=ie+1 + endif + j2_blend=je + if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then + j2_blend=je+1 + endif + j1_blend=j2_blend-nrows_blend_user+1 + i_bc=-9e9 + j_bc=j1 +! + endif endif ! - call bc_time_interpolation(array & - ,lbnd_x,ubnd_x,lbnd_y,ubnd_y,ubnd_z & - ,bc_t0,bc_t1 & - ,lbnd1,ubnd1,lbnd2,ubnd2 & - ,i1,i2,j1,j2 & - ,fcst_time & - ,bc_time_interval ) +!---------- +!*** East +!---------- +! + if(nside==3)then + if(east_bc)then + call_interp=.true. + bc_side_t0=>bc_east_t0 + bc_side_t1=>bc_east_t1 ! - endif + j1=jsd + j2=jed ! -!--------------------------------------------------------------------- -!*** Now update the west and east sides of the domain. -!--------------------------------------------------------------------- - if(east_bc)then +! CHJ --- s --- + if(trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='divgd')then + j2=jed+1 + endif +! CHJ --- e --- + + i1=isd + i2=is-1 +! + if(north_bc)then + j1=js + endif + if(south_bc)then + j2=je + if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then + j2=je+1 + endif + endif +! + i1_blend=is + i2_blend=is+nrows_blend_user-1 + j1_blend=js + j2_blend=je + if(north_bc)then + j1_blend=js+nrows_blend_user !<-- North BC already handles nrows_blend_user blending rows + endif + if(south_bc)then + j2_blend=je-nrows_blend_user !<-- South BC already handles nrows_blend_user blending rows + endif + if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then + j2_blend=j2_blend+1 + endif + i_bc=i2 + j_bc=-9e9 +! + endif + endif +! +!---------- +!*** West +!---------- ! - call retrieve_bc_variable_data(bc_vbl_name & -! ,BC_t0%east,BC_t1%east & - ,bc_east_t0,bc_east_t1 & !<-- Boundary data objects - ,bc_t0,bc_t1 & !<-- Pointer to boundary arrays - ,lbnd1,ubnd1,lbnd2,ubnd2 & !<-- Bounds of the boundary data objects - ,iq ) -!----------------------------------------------------- -!*** Limits of the region to update in the boundary. -!----------------------------------------------------- + if(nside==4)then + if(west_bc)then + call_interp=.true. + bc_side_t0=>bc_west_t0 + bc_side_t1=>bc_west_t1 ! - j1=jsd - j2=jed + j1=jsd + j2=jed + +! CHJ --- s --- + if(trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='divgd')then + j2=jed+1 + endif +! CHJ --- e --- + + i1=ie+1 + i2=ied + if(trim(bc_vbl_name)=='uc'.or.trim(bc_vbl_name)=='v'.or.trim(bc_vbl_name)=='divgd')then + i1=ie+2 + i2=ied+1 + endif +! + if(north_bc)then + j1=js + endif + if(south_bc)then + j2=je + if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then + j2=je+1 + endif + endif ! - i1=isd - i2=is-1 + i1_blend=i1-nrows_blend_user + i2_blend=i1-1 + j1_blend=js + j2_blend=je + if(north_bc)then + j1_blend=js+nrows_blend_user !<-- North BC already handled nrows_blend_user blending rows. + endif + if(south_bc)then + j2_blend=je-nrows_blend_user !<-- South BC already handled nrows_blend_user blending rows. + endif + if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then + j2_blend=j2_blend+1 + endif + i_bc=i1 + j_bc=-9e9 ! - if(north_bc)then - j1=js - endif - if(south_bc)then - j2=je - if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then - j2=je+1 endif endif ! - call bc_time_interpolation(array & - ,lbnd_x,ubnd_x,lbnd_y,ubnd_y,ubnd_z & - ,bc_t0,bc_t1 & - ,lbnd1,ubnd1,lbnd2,ubnd2 & - ,i1,i2,j1,j2 & - ,fcst_time & - ,bc_time_interval ) - endif ! east_bc -! - if(west_bc)then +!--------------------------------------------------------------------- +!*** Get the pointers pointing at the boundary arrays holding the +!*** two time levels of the given prognostic array's boundary region +!*** then update the boundary points. +!--------------------------------------------------------------------- ! - call retrieve_bc_variable_data(bc_vbl_name & -! ,BC_t0%west,BC_t1%west & - ,bc_west_t0,bc_west_t1 & !<-- Boundary data objects - ,bc_t0,bc_t1 & !<-- Pointer to boundary arrays - ,lbnd1,ubnd1,lbnd2,ubnd2 & !<-- Bounds of the boundary data objects - ,iq ) -!----------------------------------------------------- -!*** Limits of the region to update in the boundary. -!----------------------------------------------------- -! - j1=jsd - j2=jed -! - i1=ie+1 - i2=ied - if(trim(bc_vbl_name)=='uc'.or.trim(bc_vbl_name)=='v'.or.trim(bc_vbl_name)=='divgd')then - i1=ie+2 - i2=ied+1 + if(call_interp)then +! + call retrieve_bc_variable_data(bc_vbl_name & + ,bc_side_t0,bc_side_t1 & !<-- Boundary data objects + ,bc_t0,bc_t1 & !<-- Pointer to boundary arrays + ,lbnd1,ubnd1,lbnd2,ubnd2 & !<-- Bounds of the boundary data objects + ,iq ) +! + call bc_time_interpolation(array & + ,lbnd_x,ubnd_x,lbnd_y,ubnd_y,ubnd_z & + ,bc_t0,bc_t1 & + ,lbnd1,ubnd1,lbnd2,ubnd2 & + ,i1,i2,j1,j2 & + ,is,ie,js,je & + ,fcst_time & + ,bc_update_interval & + ,i1_blend,i2_blend,j1_blend,j2_blend & + ,i_bc,j_bc,nside,bc_vbl_name,blend ) endif ! - if(north_bc)then - j1=js - endif - if(south_bc)then - j2=je - if(trim(bc_vbl_name)=='u'.or.trim(bc_vbl_name)=='vc'.or.trim(bc_vbl_name)=='divgd')then - j2=je+1 - endif - endif +!--------------------------------------------------------------------- ! - call bc_time_interpolation(array & - ,lbnd_x,ubnd_x,lbnd_y,ubnd_y,ubnd_z & - ,bc_t0,bc_t1 & - ,lbnd1,ubnd1,lbnd2,ubnd2 & - ,i1,i2,j1,j2 & - ,fcst_time & - ,bc_time_interval ) - endif ! west_bc + enddo sides ! !--------------------------------------------------------------------- - +! end subroutine regional_boundary_update !--------------------------------------------------------------------- @@ -4874,20 +4666,19 @@ subroutine retrieve_bc_variable_data(bc_vbl_name & case ('divgd') bc_t0=>bc_side_t0%divgd_BC bc_t1=>bc_side_t1%divgd_BC -#ifdef USE_COND #ifdef MOIST_CAPPA case ('cappa') bc_t0=>bc_side_t0%cappa_BC bc_t1=>bc_side_t1%cappa_BC #endif +#ifdef USE_COND case ('q_con') bc_t0=>bc_side_t0%q_con_BC bc_t1=>bc_side_t1%q_con_BC #endif case ('q') if(iq<1)then - write(0,101) - 101 format(' iq<1 is not a valid index for q_BC array in retrieve_bc_variable_data') + call mpp_error(FATAL,' iq<1 is not a valid index for q_BC array in retrieve_bc_variable_data') endif lbnd1=lbound(bc_side_t0%q_BC,1) lbnd2=lbound(bc_side_t0%q_BC,2) @@ -4925,16 +4716,19 @@ end subroutine retrieve_bc_variable_data !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !--------------------------------------------------------------------- ! - subroutine bc_time_interpolation(array & - ,lbnd_x, ubnd_x & - ,lbnd_y, ubnd_y & - ,ubnd_z & - ,bc_t0, bc_t1 & - ,lbnd1, ubnd1 & - ,lbnd2, ubnd2 & - ,i1,i2,j1,j2 & - ,fcst_time & - ,bc_time_interval ) + subroutine bc_time_interpolation(array & + ,lbnd_x, ubnd_x & + ,lbnd_y, ubnd_y & + ,ubnd_z & + ,bc_t0, bc_t1 & + ,lbnd1, ubnd1 & + ,lbnd2, ubnd2 & + ,i1,i2,j1,j2 & + ,is,ie,js,je & + ,fcst_time & + ,bc_update_interval & + ,i1_blend,i2_blend,j1_blend,j2_blend & + ,i_bc,j_bc,nside,bc_vbl_name,blend ) !--------------------------------------------------------------------- !*** Update the boundary region of the input array at the given @@ -4952,14 +4746,23 @@ subroutine bc_time_interpolation(array & ! integer,intent(in) :: lbnd1,ubnd1,lbnd2,ubnd2 !<-- Index limits of the BC arrays. ! - integer,intent(in) :: i1,i2,j1,j2 !<-- Index limits of the updated region. + integer,intent(in) :: i1,i2,j1,j2 & !<-- Index limits of the updated boundary region. + ,i_bc,j_bc & !<-- Innermost bndry indices (anchor pts for blending) + ,i1_blend,i2_blend,j1_blend,j2_blend & !<-- Index limits of the updated blending region. + ,nside ! - integer,intent(in) :: bc_time_interval !<-- Time (hours) between BC data states + integer,intent(in) :: is,ie,js,je !<-- Min/Max index limits on task's computational subdomain +! + integer,intent(in) :: bc_update_interval !<-- Time (hours) between BC data states ! real,intent(in) :: fcst_time !<-- Current forecast time (sec) ! - real,dimension(lbnd1:ubnd1,lbnd2:ubnd2,1:ubnd_z) :: bc_t0 & !<-- Interpolate between these - ,bc_t1 ! two boundary region states. + real,dimension(lbnd1:ubnd1,lbnd2:ubnd2,1:ubnd_z),intent(in) :: bc_t0 & !<-- Interpolate between these + ,bc_t1 ! two boundary region states. +! + character(len=*),intent(in) :: bc_vbl_name +! + logical,intent(in) :: blend !<-- Can blending be applied to this variable? ! !--------------------- !*** Output variables @@ -4974,7 +4777,7 @@ subroutine bc_time_interpolation(array & ! integer :: i,j,k ! - real :: fraction_interval + real :: blend_value,factor_dist,fraction_interval,rdenom ! !--------------------------------------------------------------------- !********************************************************************* @@ -4985,7 +4788,8 @@ subroutine bc_time_interpolation(array & !*** time level 0 to time level 1. !--------------------------------------------------------------------- ! - fraction_interval=mod(fcst_time,(bc_time_interval*3600.))/(bc_time_interval*3600.) + fraction_interval=mod(fcst_time,(bc_update_interval*3600.)) & + /(bc_update_interval*3600.) ! !--------------------------------------------------------------------- ! @@ -4999,494 +4803,308 @@ subroutine bc_time_interpolation(array & enddo ! !--------------------------------------------------------------------- - - end subroutine bc_time_interpolation -!--------------------------------------------------------------------- -!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ -!--------------------------------------------------------------------- -! - subroutine bc_time_interpolation_general(is,ie,js,je & - ,is_s,ie_s,js_s,je_s & - ,is_w,ie_w,js_w,je_w & - ,fraction & - ,t0,t1 & - ,Atm ) -! -!--------------------------------------------------------------------- -!*** Execute the linear time interpolation between t0 and t1 -!*** generically for any side of the regional domain's boundary -!*** region. -!--------------------------------------------------------------------- - implicit none -!--------------------------------------------------------------------- -! -!------------------------ -!*** Argument variables -!------------------------ -! - integer,intent(in) :: is,ie,js,je & !<-- Index limits for centers of grid cells - ,is_s,ie_s,js_s,je_s & !<-- Index limits for south/north edges of grid cells - ,is_w,ie_w,js_w,je_w !<-- Index limits for west/east edges of grid cells -! - real,intent(in) :: fraction !<-- Current time is this fraction between t0 ad t1. -! - type(fv_regional_BC_variables),intent(in) :: t0,t1 !<-- BC variables at time levels t0 and t1. -! - type(fv_atmos_type),intent(inout) :: Atm !<-- The Atm object -! -!--------------------- -!*** Local variables -!--------------------- -! - integer :: i,j,k,n,nlayers,ntracers -! -!--------------------------------------------------------------------- -!********************************************************************* -!--------------------------------------------------------------------- -! - nlayers =Atm%npz !<-- # of layers in vertical configuration of integration - ntracers=Atm%ncnst !<-- # of advected tracers -! -!--------------------------------------------------------------------- -! - k_loop: do k=1,nlayers -! -!--------------------------------------------------------------------- -! -!------------- -!*** Scalars -!------------- -! - do j=js,je - do i=is,ie -! - Atm%delp(i,j,k)=t0%delp_BC(i,j,k) & !<-- Update layer pressure thickness. - +(t1%delp_BC(i,j,k)-t0%delp_BC(i,j,k)) & - *fraction -! -#ifndef SW_DYNAMICS - Atm%delz(i,j,k)=t0%delz_BC(i,j,k) & !<-- Update layer height thickness. - +(t1%delz_BC(i,j,k)-t0%delz_BC(i,j,k)) & - *fraction -! - Atm%w(i,j,k)=t0%w_BC(i,j,k) & !<-- Update vertical motion. - +(t1%w_BC(i,j,k)-t0%w_BC(i,j,k)) & - *fraction -! - Atm%pt(i,j,k)=t0%pt_BC(i,j,k) & !<-- Update thetav. - +(t1%pt_BC(i,j,k)-t0%pt_BC(i,j,k)) & - *fraction -#ifdef USE_COND - Atm%q_con(i,j,k)=t0%q_con_BC(i,j,k) & !<-- Update water condensate. - +(t1%q_con_BC(i,j,k)-t0%q_con_BC(i,j,k)) & - *fraction -#ifdef MOIST_CAPPA -! Atm%cappa(i,j,k)=t0%pt_BC(i,j,k) & !<-- Update cappa. -! +(t1%cappa_BC(i,j,k)-t0%cappa_BC(i,j,k)) & -! *fraction -#endif -#endif -#endif -! - enddo - enddo -! - do n=1,ntracers -! - do j=js,je - do i=is,ie - Atm%q(i,j,k,n)=t0%q_BC(i,j,k,n) & !<-- Update tracers. - +(t1%q_BC(i,j,k,n)-t0%q_BC(i,j,k,n)) & - *fraction - enddo - enddo -! - enddo -! -!----------- -!*** Winds -!----------- -! - do j=js_s,je_s - do i=is_s,ie_s - Atm%u(i,j,k)=t0%u_BC(i,j,k) & !<-- Update D-grid u component. - +(t1%u_BC(i,j,k)-t0%u_BC(i,j,k)) & - *fraction - Atm%vc(i,j,k)=t0%vc_BC(i,j,k) & !<-- Update C-grid v component. - +(t1%vc_BC(i,j,k)-t0%vc_BC(i,j,k)) & - *fraction - enddo - enddo -! -! - do j=js_w,je_w - do i=is_w,ie_w - Atm%v(i,j,k)=t0%v_BC(i,j,k) & !<-- Update D-grid v component. - +(t1%v_BC(i,j,k)-t0%v_BC(i,j,k)) & - *fraction - Atm%uc(i,j,k)=t0%uc_BC(i,j,k) & !<-- Update C-grid u component. - +(t1%uc_BC(i,j,k)-t0%uc_BC(i,j,k)) & - *fraction - enddo - enddo -! -!--------------------------------------------------------------------- -! - enddo k_loop -! -!--------------------------------------------------------------------- -! - end subroutine bc_time_interpolation_general -! -!--------------------------------------------------------------------- -!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ -!--------------------------------------------------------------------- -! - subroutine regional_bc_t1_to_t0(BC_t1,BC_t0 & - ,nlev,ntracers,bnds ) -! -!--------------------------------------------------------------------- -!*** BC data has been read into the time level t1 object. Now -!*** move the t1 data into the t1 object before refilling t1 -!*** with the next data from the BC file. -!--------------------------------------------------------------------- - implicit none +!*** If this tracer is not in the external BC file then it will not +!*** be blended. !--------------------------------------------------------------------- ! -!------------------------ -!*** Argument variables -!------------------------ -! - integer,intent(in) :: nlev & !<-- # of model layers. - ,ntracers !<-- # of advected tracers -! - type(fv_regional_bc_bounds_type),intent(in) :: bnds !<-- Index limits for all types of vbls in boundary region -! - type(fv_domain_sides),intent(in) :: BC_t1 -! - type(fv_domain_sides),intent(inout) :: BC_t0 -! -!--------------------- -!*** Local variables -!--------------------- -! - integer :: i,ie,is,j,je,js,k,n + if(.not.blend)then + return + endif ! !--------------------------------------------------------------------- -!********************************************************************* +!*** Use specified external data to blend with integration values +!*** across nrows_blend rows immediately within the domain's +!*** boundary rows. The weighting of the external data drops +!*** off exponentially. !--------------------------------------------------------------------- ! !----------- !*** North !----------- -! - if(north_bc)then -! - is=bnds%is_north !<-- - ie=bnds%ie_north ! North BC index limits - js=bnds%js_north ! for centers of grid cells - je=bnds%je_north !<-- -! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%north%delp_BC(i,j,k)=BC_t1%north%delp_BC(i,j,k) - enddo - enddo - enddo -! - do n=1,ntracers - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%north%q_BC(i,j,k,n)=BC_t1%north%q_BC(i,j,k,n) - enddo - enddo - enddo - enddo -! - do k=1,nlev - do j=js,je - do i=is,ie -#ifndef SW_DYNAMICS - BC_t0%north%w_BC(i,j,k) =BC_t1%north%w_BC(i,j,k) - BC_t0%north%pt_BC(i,j,k) =BC_t1%north%pt_BC(i,j,k) - BC_t0%north%delz_BC(i,j,k)=BC_t1%north%delz_BC(i,j,k) -#ifdef USE_COND - BC_t0%north%q_con_BC(i,j,k)=BC_t1%north%q_con_BC(i,j,k) -#ifdef MOIST_CAPPA - BC_t0%north%cappa_BC(i,j,k)=BC_t1%north%cappa_BC(i,j,k) -#endif -#endif -#endif - enddo - enddo - enddo -! - is=bnds%is_north_uvs !<-- - ie=bnds%ie_north_uvs ! North BC index limits - js=bnds%js_north_uvs ! for winds on N/S sides of grid cells. - je=bnds%je_north_uvs !<-- -! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%north%u_BC(i,j,k) =BC_t1%north%u_BC(i,j,k) - BC_t0%north%vc_BC(i,j,k)=BC_t1%north%vc_BC(i,j,k) - enddo - enddo - enddo -! - is=bnds%is_north_uvw !<-- - ie=bnds%ie_north_uvw ! North BC index limits - js=bnds%js_north_uvw ! for winds on E/W sides of grid cells. - je=bnds%je_north_uvw !<-- -! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%north%v_BC(i,j,k) =BC_t1%north%v_BC(i,j,k) - BC_t0%north%uc_BC(i,j,k)=BC_t1%north%uc_BC(i,j,k) - enddo - enddo - enddo -! - BC_t0%north%divgd_BC =0. ! TEMPORARY - endif -! -!----------- -!*** South -!----------- -! - if(south_bc)then -! - is=bnds%is_south !<-- - ie=bnds%ie_south ! South BC index limits - js=bnds%js_south ! for centers of grid cells - je=bnds%je_south !<-- -! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%south%delp_BC(i,j,k)=BC_t1%south%delp_BC(i,j,k) - enddo - enddo - enddo -! - do n=1,ntracers - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%south%q_BC(i,j,k,n)=BC_t1%south%q_BC(i,j,k,n) - enddo - enddo - enddo - enddo -! - do k=1,nlev - do j=js,je - do i=is,ie -#ifndef SW_DYNAMICS - BC_t0%south%w_BC(i,j,k) =BC_t1%south%w_BC(i,j,k) - BC_t0%south%pt_BC(i,j,k) =BC_t1%south%pt_BC(i,j,k) - BC_t0%south%delz_BC(i,j,k)=BC_t1%south%delz_BC(i,j,k) -#ifdef USE_COND - BC_t0%south%q_con_BC(i,j,k)=BC_t1%south%q_con_BC(i,j,k) -#ifdef MOIST_CAPPA - BC_t0%south%cappa_BC(i,j,k)=BC_t1%south%cappa_BC(i,j,k) -#endif -#endif -#endif - enddo - enddo - enddo -! - is=bnds%is_south_uvs !<-- - ie=bnds%ie_south_uvs ! South BC index limits - js=bnds%js_south_uvs ! for winds on N/S sides of grid cells. - je=bnds%je_south_uvs !<-- -! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%south%u_BC(i,j,k) =BC_t1%south%u_BC(i,j,k) - BC_t0%south%vc_BC(i,j,k)=BC_t1%south%vc_BC(i,j,k) - enddo - enddo - enddo -! - is=bnds%is_south_uvw !<-- - ie=bnds%ie_south_uvw ! South BC index limits - js=bnds%js_south_uvw ! for winds on E/W sides of grid cells. - je=bnds%je_south_uvw !<-- -! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%south%v_BC(i,j,k) =BC_t1%south%v_BC(i,j,k) - BC_t0%south%uc_BC(i,j,k)=BC_t1%south%uc_BC(i,j,k) - enddo - enddo - enddo -! - BC_t0%south%divgd_BC =0. ! TEMPORARY - endif -! -!---------- -!*** East -!---------- -! - if(east_bc)then -! - is=bnds%is_east !<-- - ie=bnds%ie_east ! East BC index limits - js=bnds%js_east ! for centers of grid cells - je=bnds%je_east !<-- -! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%east%delp_BC(i,j,k)=BC_t1%east%delp_BC(i,j,k) - enddo - enddo - enddo -! - do n=1,ntracers - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%east%q_BC(i,j,k,n)=BC_t1%east%q_BC(i,j,k,n) - enddo - enddo - enddo - enddo -! - do k=1,nlev - do j=js,je - do i=is,ie -#ifndef SW_DYNAMICS - BC_t0%east%w_BC(i,j,k) =BC_t1%east%w_BC(i,j,k) - BC_t0%east%pt_BC(i,j,k) =BC_t1%east%pt_BC(i,j,k) - BC_t0%east%delz_BC(i,j,k)=BC_t1%east%delz_BC(i,j,k) -#ifdef USE_COND - BC_t0%east%q_con_BC(i,j,k)=BC_t1%east%q_con_BC(i,j,k) -#ifdef MOIST_CAPPA - BC_t0%east%cappa_BC(i,j,k)=BC_t1%east%cappa_BC(i,j,k) -#endif -#endif -#endif - enddo +! + if(nside==1.and.north_bc)then + rdenom=1./real(j2_blend-j_bc-1) + do k=1,ubnd_z + do j=j1_blend,j2_blend + factor_dist=exp(-(blend_exp1+blend_exp2*(j-j_bc-1)*rdenom)) !<-- Exponential falloff of blending weights. + do i=i1_blend,i2_blend + blend_value=bc_t0(i,j,k) & !<-- Blend data interpolated + +(bc_t1(i,j,k)-bc_t0(i,j,k))*fraction_interval ! between t0 and t1. +! + array(i,j,k)=(1.-factor_dist)*array(i,j,k)+factor_dist*blend_value + enddo enddo enddo + endif ! - is=bnds%is_east_uvs !<-- - ie=bnds%ie_east_uvs ! East BC index limits - js=bnds%js_east_uvs ! for winds on N/S sides of grid cells. - je=bnds%je_east_uvs !<-- +!----------- +!*** South +!----------- ! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%east%u_BC(i,j,k) =BC_t1%east%u_BC(i,j,k) - BC_t0%east%vc_BC(i,j,k)=BC_t1%east%vc_BC(i,j,k) - enddo + if(nside==2.and.south_bc)then + rdenom=1./real(j_bc-j1_blend-1) + do k=1,ubnd_z + do j=j1_blend,j2_blend + factor_dist=exp(-(blend_exp1+blend_exp2*(j_bc-j-1)*rdenom)) !<-- Exponential falloff of blending weights. + do i=i1_blend,i2_blend + blend_value=bc_t0(i,j,k) & !<-- Blend data interpolated + +(bc_t1(i,j,k)-bc_t0(i,j,k))*fraction_interval ! between t0 and t1. + array(i,j,k)=(1.-factor_dist)*array(i,j,k)+factor_dist*blend_value + enddo enddo enddo + endif ! - is=bnds%is_east_uvw !<-- - ie=bnds%ie_east_uvw ! East BC index limits - js=bnds%js_east_uvw ! for winds on E/W sides of grid cells. - je=bnds%je_east_uvw !<-- +!---------- +!*** East +!---------- ! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%east%v_BC(i,j,k) =BC_t1%east%v_BC(i,j,k) - BC_t0%east%uc_BC(i,j,k)=BC_t1%east%uc_BC(i,j,k) - enddo + if(nside==3.and.east_bc)then + rdenom=1./real(i2_blend-i_bc-1) + do k=1,ubnd_z + do j=j1_blend,j2_blend + do i=i1_blend,i2_blend +! + blend_value=bc_t0(i,j,k) & !<-- Blend data interpolated + +(bc_t1(i,j,k)-bc_t0(i,j,k))*fraction_interval ! between t0 and t1. +! + factor_dist=exp(-(blend_exp1+blend_exp2*(i-i_bc-1)*rdenom)) !<-- Exponential falloff of blending weights. +! + array(i,j,k)=(1.-factor_dist)*array(i,j,k)+factor_dist*blend_value + enddo enddo enddo -! - BC_t0%east%divgd_BC =0. ! TEMPORARY endif ! !---------- !*** West !---------- ! - if(west_bc)then + if(nside==4.and.west_bc)then + rdenom=1./real(i_bc-i1_blend-1) + do k=1,ubnd_z + do j=j1_blend,j2_blend + do i=i1_blend,i2_blend ! - is=bnds%is_west !<-- - ie=bnds%ie_west ! West BC index limits - js=bnds%js_west ! for centers of grid cells - je=bnds%je_west !<-- + blend_value=bc_t0(i,j,k) & !<-- Blend data interpolated + +(bc_t1(i,j,k)-bc_t0(i,j,k))*fraction_interval ! between t0 and t1. ! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%west%delp_BC(i,j,k)=BC_t1%west%delp_BC(i,j,k) - enddo + factor_dist=exp(-(blend_exp1+blend_exp2*(i_bc-i-1)*rdenom)) !<-- Exponential falloff of blending weights. +! + array(i,j,k)=(1.-factor_dist)*array(i,j,k)+factor_dist*blend_value + enddo enddo enddo + endif ! - do n=1,ntracers +!--------------------------------------------------------------------- +! + end subroutine bc_time_interpolation +! +!--------------------------------------------------------------------- +!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ +!--------------------------------------------------------------------- +! + subroutine regional_bc_t1_to_t0(BC_t1,BC_t0 & + ,nlev,ntracers,bnds ) +! +!--------------------------------------------------------------------- +!*** BC data has been read into the time level t1 object. Now +!*** move the t1 data into the t1 object before refilling t1 +!*** with the next data from the BC file. +!--------------------------------------------------------------------- + implicit none +!--------------------------------------------------------------------- +! +!------------------------ +!*** Argument variables +!------------------------ +! + integer,intent(in) :: nlev & !<-- # of model layers. + ,ntracers !<-- # of advected tracers +! + type(fv_regional_bc_bounds_type),intent(in) :: bnds !<-- Index limits for all types of vbls in boundary region +! + type(fv_domain_sides),target,intent(in) :: BC_t1 +! + type(fv_domain_sides),target,intent(inout) :: BC_t0 +! +!--------------------- +!*** Local variables +!--------------------- +! + integer :: i,ie_c,ie_s,ie_w,is_c,is_s,is_w & + ,j,je_c,je_s,je_w,js_c,js_s,js_w & + ,k,n,nside +! + logical :: move +! +!--------------------------------------------------------------------- +!********************************************************************* +!--------------------------------------------------------------------- +! +!--------------------------------------------------------------------- +!*** Loop through the four sides of the domain. +!--------------------------------------------------------------------- +! + sides: do nside=1,4 +! + move=.false. +! + if(nside==1)then + if(north_bc)then + move=.true. + bc_side_t0=>BC_t0%north + bc_side_t1=>BC_t1%north +! + is_c=bnds%is_north !<-- + ie_c=bnds%ie_north ! North BC index limits + js_c=bnds%js_north ! for centers of grid cells. + je_c=bnds%je_north !<-- +! + is_s=bnds%is_north_uvs !<-- + ie_s=bnds%ie_north_uvs ! North BC index limits + js_s=bnds%js_north_uvs ! for winds on N/S sides of grid cells. + je_s=bnds%je_north_uvs !<-- +! + is_w=bnds%is_north_uvw !<-- + ie_w=bnds%ie_north_uvw ! North BC index limits + js_w=bnds%js_north_uvw ! for winds on E/W sides of grid cells. + je_w=bnds%je_north_uvw !<-- + endif + endif +! + if(nside==2)then + if(south_bc)then + move=.true. + bc_side_t0=>BC_t0%south + bc_side_t1=>BC_t1%south +! + is_c=bnds%is_south !<-- + ie_c=bnds%ie_south ! South BC index limits + js_c=bnds%js_south ! for centers of grid cells. + je_c=bnds%je_south !<-- +! + is_s=bnds%is_south_uvs !<-- + ie_s=bnds%ie_south_uvs ! South BC index limits + js_s=bnds%js_south_uvs ! for winds on N/S sides of grid cells. + je_s=bnds%je_south_uvs !<-- +! + is_w=bnds%is_south_uvw !<-- + ie_w=bnds%ie_south_uvw ! South BC index limits + js_w=bnds%js_south_uvw ! for winds on E/W sides of grid cells. + je_w=bnds%je_south_uvw !<-- + endif + endif +! + if(nside==3)then + if(east_bc)then + move=.true. + bc_side_t0=>BC_t0%east + bc_side_t1=>BC_t1%east +! + is_c=bnds%is_east !<-- + ie_c=bnds%ie_east ! East BC index limits + js_c=bnds%js_east ! for centers of grid cells. + je_c=bnds%je_east !<-- +! + is_s=bnds%is_east_uvs !<-- + ie_s=bnds%ie_east_uvs ! East BC index limits + js_s=bnds%js_east_uvs ! for winds on N/S sides of grid cells. + je_s=bnds%je_east_uvs !<-- +! + is_w=bnds%is_east_uvw !<-- + ie_w=bnds%ie_east_uvw ! East BC index limits + js_w=bnds%js_east_uvw ! for winds on E/W sides of grid cells. + je_w=bnds%je_east_uvw !<-- + endif + endif +! + if(nside==4)then + if(west_bc)then + move=.true. + bc_side_t0=>BC_t0%west + bc_side_t1=>BC_t1%west +! + is_c=bnds%is_west !<-- + ie_c=bnds%ie_west ! West BC index limits + js_c=bnds%js_west ! for centers of grid cells. + je_c=bnds%je_west !<-- +! + is_s=bnds%is_west_uvs !<-- + ie_s=bnds%ie_west_uvs ! West BC index limits + js_s=bnds%js_west_uvs ! for winds on N/S sides of grid cells. + je_s=bnds%je_west_uvs !<-- +! + is_w=bnds%is_west_uvw !<-- + ie_w=bnds%ie_west_uvw ! West BC index limits + js_w=bnds%js_west_uvw ! for winds on E/W sides of grid cells. + je_w=bnds%je_west_uvw !<-- + endif + endif +! + if(move)then do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%west%q_BC(i,j,k,n)=BC_t1%west%q_BC(i,j,k,n) + do j=js_c,je_c + do i=is_c,ie_c + bc_side_t0%delp_BC(i,j,k) =bc_side_t1%delp_BC(i,j,k) enddo enddo enddo - enddo ! - do k=1,nlev - do j=js,je - do i=is,ie + do n=1,ntracers + do k=1,nlev + do j=js_c,je_c + do i=is_c,ie_c + bc_side_t0%q_BC(i,j,k,n)=bc_side_t1%q_BC(i,j,k,n) + enddo + enddo + enddo + enddo +! + do k=1,nlev + do j=js_c,je_c + do i=is_c,ie_c #ifndef SW_DYNAMICS - BC_t0%west%w_BC(i,j,k) =BC_t1%west%w_BC(i,j,k) - BC_t0%west%pt_BC(i,j,k) =BC_t1%west%pt_BC(i,j,k) - BC_t0%west%delz_BC(i,j,k)=BC_t1%west%delz_BC(i,j,k) + bc_side_t0%w_BC(i,j,k) =bc_side_t1%w_BC(i,j,k) + bc_side_t0%pt_BC(i,j,k) =bc_side_t1%pt_BC(i,j,k) + bc_side_t0%delz_BC(i,j,k) =bc_side_t1%delz_BC(i,j,k) #ifdef USE_COND - BC_t0%west%q_con_BC(i,j,k)=BC_t1%west%q_con_BC(i,j,k) + bc_side_t0%q_con_BC(i,j,k)=bc_side_t1%q_con_BC(i,j,k) #ifdef MOIST_CAPPA - BC_t0%west%cappa_BC(i,j,k)=BC_t1%west%cappa_BC(i,j,k) + bc_side_t0%cappa_BC(i,j,k)=bc_side_t1%cappa_BC(i,j,k) #endif #endif #endif + enddo + enddo enddo - enddo - enddo ! - is=bnds%is_west_uvs !<-- - ie=bnds%ie_west_uvs ! West BC index limits - js=bnds%js_west_uvs ! for winds on N/S sides of grid cells. - je=bnds%je_west_uvs !<-- + do k=1,nlev + do j=js_s,je_s + do i=is_s,ie_s + bc_side_t0%u_BC(i,j,k) =bc_side_t1%u_BC(i,j,k) + bc_side_t0%vc_BC(i,j,k)=bc_side_t1%vc_BC(i,j,k) + enddo + enddo + + do j=js_s,je_s + do i=is_w,ie_w + bc_side_t0%divgd_BC(i,j,k)=bc_side_t1%divgd_BC(i,j,k) + enddo + enddo ! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%west%u_BC(i,j,k) =BC_t1%west%u_BC(i,j,k) - BC_t0%west%vc_BC(i,j,k)=BC_t1%west%vc_BC(i,j,k) - enddo + do j=js_w,je_w + do i=is_w,ie_w + bc_side_t0%v_BC(i,j,k) =bc_side_t1%v_BC(i,j,k) + bc_side_t0%uc_BC(i,j,k)=bc_side_t1%uc_BC(i,j,k) + enddo + enddo enddo - enddo -! - is=bnds%is_west_uvw !<-- - ie=bnds%ie_west_uvw ! West BC index limits - js=bnds%js_west_uvw ! for winds on E/W sides of grid cells. - je=bnds%je_west_uvw !<-- ! - do k=1,nlev - do j=js,je - do i=is,ie - BC_t0%west%v_BC(i,j,k) =BC_t1%west%v_BC(i,j,k) - BC_t0%west%uc_BC(i,j,k)=BC_t1%west%uc_BC(i,j,k) - enddo - enddo - enddo + endif ! - BC_t0%west%divgd_BC =0. ! TEMPORARY - endif + enddo sides ! !--------------------------------------------------------------------- ! @@ -5496,8 +5114,7 @@ end subroutine regional_bc_t1_to_t0 !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !--------------------------------------------------------------------- ! - subroutine convert_to_virt_pot_temp(isd,ied,jsd,jed,npz & - ,sphum,liq_wat ) + subroutine convert_to_virt_pot_temp(isd,ied,jsd,jed,npz) ! !----------------------------------------------------------------------- !*** Convert the incoming sensible temperature to virtual potential @@ -5506,13 +5123,11 @@ subroutine convert_to_virt_pot_temp(isd,ied,jsd,jed,npz & implicit none !----------------------------------------------------------------------- ! -!--------------------- -!*** Input arguments -!--------------------- +!------------------------ +!*** Argument variables +!------------------------ ! integer,intent(in) :: isd,ied,jsd,jed,npz -! - integer,intent(in) :: liq_wat,sphum ! !--------------------- !*** Local variables @@ -5522,7 +5137,13 @@ subroutine convert_to_virt_pot_temp(isd,ied,jsd,jed,npz & ! real :: rdg ! - real,dimension(:,:,:),pointer :: cappa,delp,delz,pt,q_con + real,dimension(:,:,:),pointer :: delp,delz,pt +#ifdef USE_COND + real,dimension(:,:,:),pointer :: q_con +#endif +#ifdef MOIST_CAPPA + real,dimension(:,:,:),pointer ::cappa +#endif ! real,dimension(:,:,:,:),pointer :: q ! @@ -5542,13 +5163,13 @@ subroutine convert_to_virt_pot_temp(isd,ied,jsd,jed,npz & j1=regional_bounds%js_north j2=regional_bounds%je_north q =>BC_t1%north%q_BC - delp =>BC_t1%north%delp_BC - delz =>BC_t1%north%delz_BC #ifdef USE_COND q_con=>BC_t1%north%q_con_BC +#endif + delp =>BC_t1%north%delp_BC + delz =>BC_t1%north%delz_BC #ifdef MOIST_CAPPA cappa=>BC_t1%north%cappa_BC -#endif #endif pt =>BC_t1%north%pt_BC call compute_vpt !<-- Compute the virtual potential temperature. @@ -5560,13 +5181,13 @@ subroutine convert_to_virt_pot_temp(isd,ied,jsd,jed,npz & j1=regional_bounds%js_south j2=regional_bounds%je_south q =>BC_t1%south%q_BC - delp =>BC_t1%south%delp_BC - delz =>BC_t1%south%delz_BC #ifdef USE_COND q_con=>BC_t1%south%q_con_BC +#endif + delp =>BC_t1%south%delp_BC + delz =>BC_t1%south%delz_BC #ifdef MOIST_CAPPA cappa=>BC_t1%south%cappa_BC -#endif #endif pt =>BC_t1%south%pt_BC call compute_vpt !<-- Compute the virtual potential temperature. @@ -5578,13 +5199,13 @@ subroutine convert_to_virt_pot_temp(isd,ied,jsd,jed,npz & j1=regional_bounds%js_east j2=regional_bounds%je_east q =>BC_t1%east%q_BC - delp =>BC_t1%east%delp_BC - delz =>BC_t1%east%delz_BC #ifdef USE_COND q_con=>BC_t1%east%q_con_BC +#endif + delp =>BC_t1%east%delp_BC + delz =>BC_t1%east%delz_BC #ifdef MOIST_CAPPA cappa=>BC_t1%east%cappa_BC -#endif #endif pt =>BC_t1%east%pt_BC call compute_vpt !<-- Compute the virtual potential temperature. @@ -5596,13 +5217,13 @@ subroutine convert_to_virt_pot_temp(isd,ied,jsd,jed,npz & j1=regional_bounds%js_west j2=regional_bounds%je_west q =>BC_t1%west%q_BC - delp =>BC_t1%west%delp_BC - delz =>BC_t1%west%delz_BC #ifdef USE_COND q_con=>BC_t1%west%q_con_BC +#endif + delp =>BC_t1%west%delp_BC + delz =>BC_t1%west%delz_BC #ifdef MOIST_CAPPA cappa=>BC_t1%west%cappa_BC -#endif #endif pt =>BC_t1%west%pt_BC call compute_vpt !<-- Compute the virtual potential temperature. @@ -5636,11 +5257,11 @@ subroutine compute_vpt ! do j=j1,j2 do i=i1,i2 - dp1 = zvir*q(i,j,k,sphum) + dp1 = zvir*q(i,j,k,sphum_index) #ifdef USE_COND #ifdef MOIST_CAPPA - cvm=(1.-q(i,j,k,sphum)+q_con(i,j,k))*cv_air & - +q(i,j,k,sphum)*cv_vap+q(i,j,k,liq_wat)*c_liq + cvm=(1.-q(i,j,k,sphum_index)+q_con(i,j,k))*cv_air & + +q(i,j,k,sphum_index)*cv_vap+q(i,j,k,liq_water_index)*c_liq pkz=exp(cappa(i,j,k)*log(rdg*delp(i,j,k)*pt(i,j,k) & *(1.+dp1)*(1.-q_con(i,j,k))/delz(i,j,k))) #else @@ -6004,8 +5625,22 @@ end subroutine nudge_qv_bc ! !----------------------------------------------------------------------- !----------------------------------------------------------------------- + subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) +!----------------------------------------------------------------------- +!*** Subroutines dump_field_2d and dump_field_3d are module +!*** procedures with the generic interface 'dump_field'. +!*** Use these routines to write out NetCDF files containing +!*** FULL fields that include the variables' boundary region. +!*** See the following four examples for guidance on how to +!*** call the routines. +!----------------------------------------------------------------------- +! call dump_field(Atm(1)%domain,"atm_pt", Atm(1)%pt, isd, ied, jsd, jed, Atm(1)%npz, stag=H_STAGGER) +! call dump_field(Atm(1)%domain,"atm_u", Atm(1)%u, isd, ied, jsd, jed+1, Atm(1)%npz, stag=U_STAGGER) +! call dump_field(Atm(1)%domain,"atm_v", Atm(1)%v, isd, ied+1, jsd, jed, Atm(1)%npz, stag=V_STAGGER) +! call dump_field(Atm(1)%domain,"atm_phis", Atm(1)%phis, isd, ied, jsd, jed, stag=H_STAGGER) + type(domain2d), intent(INOUT) :: domain character(len=*), intent(IN) :: name real, dimension(isd:ied,jsd:jed,1:nlev), intent(INOUT) :: field @@ -6121,6 +5756,7 @@ subroutine dump_field_3d (domain, name, field, isd, ied, jsd, jed, nlev, stag) call close_file(fileobj) endif + end subroutine dump_field_3d subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) @@ -6149,7 +5785,7 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) dim_names_3d(3) = "lev" write(fname,"(A,A,A,I1.1,A)") "regional_",name,".tile", 7 , ".nc" -! write(0,*)'dump_field_3d: file name = |', trim(fname) , '|' + write(0,*)'dump_field_3d: file name = |', trim(fname) , '|' call mpp_get_compute_domain( domain, is, ie, js, je ) call mpp_get_global_domain ( domain, isg, ieg, jsg, jeg, xsize=npx, ysize=npy, position=CENTER ) @@ -6234,6 +5870,669 @@ subroutine dump_field_2d (domain, name, field, isd, ied, jsd, jed, stag) end subroutine dump_field_2d +!----------------------------------------------------------------------- +!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ +!----------------------------------------------------------------------- +! + subroutine prepare_full_fields(Atm) +! +!----------------------------------------------------------------------- +!*** Prepare the objects that will hold the names and values of +!*** the core and tracer fields to be written into the expanded +!*** restart files that include the boundary rows so the GSI +!*** can update both the interior and BCs. +!----------------------------------------------------------------------- +! +!------------------------ +!*** Argument variables +!------------------------ +! + type(fv_atmos_type),target,intent(inout) :: Atm !<-- Atm object for the current domain +! +!--------------------- +!*** Local variables +!--------------------- +! + integer :: index,istat,n & + ,ncid_core_new & + ,ncid_tracers_new & + ,ndims,nkount,nv_core,nv_tracers & + ,var_id +! + integer :: lbnd1,lbnd2,lbnd3,ubnd1,ubnd2,ubnd3 +! + integer,dimension(ndims_core) :: dim_lengths_core +! + integer,dimension(ndims_tracers) :: dim_lengths_tracers +! + integer,dimension(1:4) :: dimids=(/0,0,0,0/) +! + real,dimension(:),allocatable :: dim_values +! + character(len=50) :: att_name,var_name +! + character(len=9),dimension(ndims_core) :: dim_names_core=(/ & + 'xaxis_1' & + ,'xaxis_2' & + ,'yaxis_1' & + ,'yaxis_2' & + ,'zaxis_1' & + ,'Time ' & + /) +! + character(len=9),dimension(ndims_tracers) :: dim_names_tracers=(/ & + 'xaxis_1' & + ,'yaxis_1' & + ,'zaxis_1' & + ,'Time ' & + /) +! +!----------------------------------------------------------------------- +!*********************************************************************** +!----------------------------------------------------------------------- +! +!----------------------------------------------------------------------- +!*** The first file to be handled is the core restart file. +!----------------------------------------------------------------------- +! +!----------------------------------------------------------------------- +!*** All tasks are given pointers into the model data that will +!*** be written to the new restart file. The following are the +!*** prognostic variables in the core restart file. Note that +!*** we must add the halo region back into DZ since we need the +!*** domain boundary points for all the fields. +!----------------------------------------------------------------------- +! + allocate(fields_core(1:nvars_core)) +! + fields_core(1)%ptr=>Atm%u + fields_core(1)%name='u' +! + fields_core(2)%ptr=>Atm%v + fields_core(2)%name='v' +! + fields_core(3)%ptr=>Atm%w + fields_core(3)%name='W' +! + lbnd1=lbound(Atm%delz,1) + ubnd1=ubound(Atm%delz,1) + lbnd2=lbound(Atm%delz,2) + ubnd2=ubound(Atm%delz,2) + lbnd3=1 + ubnd3=ubound(Atm%delz,3) + allocate(fields_core(4)%ptr(lbnd1-nhalo_model:ubnd1+nhalo_model & + ,lbnd2-nhalo_model:ubnd2+nhalo_model & + ,lbnd3:ubnd3)) + fields_core(4)%name='DZ' +! + fields_core(5)%ptr=>Atm%pt + fields_core(5)%name='T' +! + fields_core(6)%ptr=>Atm%delp + fields_core(6)%name='delp' +! + allocate(fields_core(7)%ptr(lbound(Atm%phis,1):ubound(Atm%phis,1) & + ,lbound(Atm%phis,2):ubound(Atm%phis,2) & + ,1:1)) + fields_core(7)%ptr(:,:,1)=Atm%phis(:,:) !<-- For generality treat the 2-D phis as 3-D + fields_core(7)%name='phis' +! +!----------------------------------------------------------------------- +!*** We need to point at the tracers in the model's tracer array. +!*** Those tracers depend on the physics that was selected so they +!*** cannot be pre-specified like the variables in the core restart +!*** file were. Read them from the expanded tracer restart file +!*** that was created prior to the start for the forecast. +!----------------------------------------------------------------------- +! + call check(nf90_open(path=filename_tracers_new & !<-- The expanded tracer restart file. + ,mode=nf90_nowrite & !<-- File access. + ,ncid=ncid_tracers_new )) !<-- The expanded tracer restart file's ID +! + call check(nf90_inquire(ncid =ncid_tracers_new & !<-- The expanded tracer restart file's ID. + ,nvariables=nv_tracers )) !<-- The TOTAL number of tracer restart file variables. +! + nfields_tracers=nv_tracers-ndims_tracers !<-- # of 3-D tracer fields + allocate(fields_tracers(1:nfields_tracers),stat=istat) + if(istat/=0)then + call mpp_error(FATAL,' Failed to allocate fields_tracers.') + else + if(is_master())then + write(0,33012)nfields_tracers +33012 format(' Allocated fields_tracers(1:',i3,')') + endif + endif + nkount=0 +! + do n=1,nv_tracers + var_id=n + call check(nf90_inquire_variable(ncid =ncid_tracers_new & !<-- The file's ID. + ,varid=var_id & !<-- The variable's ID. + ,name =var_name )) !<-- The variable's name. +! + if(n>ndims_tracers)then + nkount=nkount+1 + fields_tracers(nkount)%name=trim(var_name) + index=get_tracer_index(MODEL_ATMOS, trim(var_name)) + fields_tracers(nkount)%ptr=>Atm%q(:,:,:, index) + endif +! + enddo +! +!----------------------------------------------------------------------- +! + call check(nf90_close(ncid_tracers_new)) +! +!----------------------------------------------------------------------- +! + end subroutine prepare_full_fields +! +!----------------------------------------------------------------------- +!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ +!----------------------------------------------------------------------- +! + subroutine write_full_fields(Atm) +! +!----------------------------------------------------------------------- +!*** Write out full fields of the primary restart variables +!*** INCLUDING BOUNDARY ROWS so the GSI can include BCs in its +!*** update. This is done in a restart look-alike file. +!----------------------------------------------------------------------- +! + type(fv_atmos_type), intent(inout), target :: Atm +! + integer :: count_i,count_j + integer :: iend,istart,jend,jstart,kend,kstart,nz + integer :: iend_ptr,istart_ptr,jend_ptr,jstart_ptr + integer :: iend_g,istart_g,jend_g,jstart_g + integer :: ieg,iext,isg,jeg,jext,jsg,k + integer :: n,ncid_core_new,ncid_tracers_new,nv,var_id + integer :: halo +! + integer,dimension(:),allocatable :: pelist +! + real,dimension(:,:,:),allocatable :: global_field + real,dimension(:,:,:),pointer :: field_3d +! + character(len=10) :: var_name +! + logical :: is_root_pe +! +!----------------------------------------------------------------------- +!*********************************************************************** +!----------------------------------------------------------------------- +! + allocate( pelist(mpp_npes()) ) + call mpp_get_current_pelist(pelist) +! write(0,*)' pelist=',pelist +! + halo=nhalo_model +! + is_root_pe = (mpp_pe()==mpp_root_pe()) + if(is_root_pe)then + call check(nf90_open(filename_core_new,nf90_write,ncid_core_new)) !<-- Open the new netcdf file + write(0,*)' Opened core restart with BCs: ',trim(filename_core_new) + endif +! +!----------------------------------------------------------------------- +!*** Save the global limits of the domain and its vertical extent. +!----------------------------------------------------------------------- +! + call mpp_get_global_domain (Atm%domain, isg, ieg, jsg, jeg, position=CENTER ) +! +!----------------------------------------------------------------------- +!*** Begin with the core restart file. +!*** Loop through that file's prognostic variables. +!----------------------------------------------------------------------- +! + vbls_core: do nv=1,nvars_core +! + var_name=fields_core(nv)%name + if(is_root_pe)then + call check(nf90_inq_varid(ncid_core_new,var_name,var_id)) !<-- Get this variable's ID + endif +! +!----------------------------------------------------------------------- +!*** What is the full domain extent of this variable including +!*** boundary rows? +!----------------------------------------------------------------------- +! + iext=0 + jext=0 + if(var_name=='u'.or.var_name=='vc')then + jext=1 + endif + if(var_name=='v'.or.var_name=='uc')then + iext=1 + endif +! + call mpp_get_global_domain (atm%domain, isg, ieg, jsg, jeg, position=CENTER ) + istart_g=isg-halo + iend_g =ieg+halo+iext + jstart_g=jsg-halo + jend_g =jeg+halo+jext +! + count_i=iend_g-istart_g+1 + count_j=jend_g-jstart_g+1 +! + nz=size(fields_core(nv)%ptr,3) +! + allocate( global_field(istart_g:iend_g, jstart_g:jend_g, 1:nz) ) +! +!----------------------------------------------------------------------- +!*** What is the local extent of the variable on the task subdomain? +!*** We must exclude inner halo data since the data is not updated +!*** there in some of the variables. Of course the outer halo data +!*** around the domain boundary is included. +!----------------------------------------------------------------------- +! + istart=lbound(fields_core(nv)%ptr,1) + if(istart>1)then + istart=istart+halo + endif +! + iend =ubound(fields_core(nv)%ptr,1) + if(iend1)then + jstart=jstart+halo + endif +! + jend =ubound(fields_core(nv)%ptr,2) + if(jend1)then + istart=istart+halo + endif +! + iend =ubnd_x_tracers + if(iend1)then + jstart=jstart+halo + endif +! + jend =ubnd_y_tracers + if(jend Atm%q(:,:,:,sphum_index) rather than as was done +!*** for the core arrays which was ptr => Atm%u . +!----------------------------------------------------------------------- +! + istart_ptr=halo+1 + iend_ptr =ubnd_x_tracers-lbnd_x_tracers+1-halo + jstart_ptr=halo+1 + jend_ptr =ubnd_y_tracers-lbnd_y_tracers+1-halo +! + if(north_bc)then + jstart_ptr=1 + endif + if(south_bc)then + jend_ptr=ubnd_y_tracers-lbnd_y_tracers+1 + endif + if(east_bc)then + istart_ptr=1 + endif + if(west_bc)then + iend_ptr=ubnd_x_tracers-lbnd_x_tracers+1 + endif +! +!----------------------------------------------------------------------- +!*** Loop through that file's prognostic tracers. +!----------------------------------------------------------------------- +! + vbls_tracers: do nv=1,nfields_tracers +! + var_name=fields_tracers(nv)%name + if(is_root_pe)then + call check(nf90_inq_varid(ncid_tracers_new,var_name,var_id)) !<-- Get this variable's ID + endif +! +!----------------------------------------------------------------------- +!*** Gather onto a single task one layer at a time. That task +!*** writes the full data to the new larger restart file. +!----------------------------------------------------------------------- +! + do k=1,nz + call mpp_gather(istart,iend,jstart,jend & + ,pelist, fields_tracers(nv)%ptr(istart_ptr:iend_ptr,jstart_ptr:jend_ptr,k) & + ,global_field(:,:,k), is_root_pe, halo, halo) +! + if(is_root_pe)then + call check(nf90_put_var(ncid_tracers_new,var_id & + ,global_field(:,:,k) & + ,start=(/1,1,k/) & + ,count=(/count_i,count_j,1/))) + endif + enddo +! + enddo vbls_tracers +! + deallocate(global_field) +! + if(is_root_pe)then + call check(nf90_close(ncid_tracers_new)) + endif +! +!--------------------------------------------------------------------- + end subroutine write_full_fields +!--------------------------------------------------------------------- +!--------------------------------------------------------------------- +! + subroutine apply_delz_boundary(istart,iend,jstart,jend,nz & + ,Atm & + ,name & + ,field) +! +!--------------------------------------------------------------------- +!*** Use the current boundary values of delz to convert the +!*** boundary potential temperature to sensible temperature +!*** and to fill in the boundary rows of the 3D delz array. +!--------------------------------------------------------------------- +! +!------------------------ +!*** Argument variables +!------------------------ +! + integer,intent(in) :: istart,iend,jstart,jend +! + character(len=*),intent(in) :: name +! + type(fv_atmos_type),intent(inout) :: Atm +! + real,dimension(istart:iend,jstart:jend,1:nz),intent(inout) :: field +! +!--------------------- +!*** Local variables +!--------------------- +! + integer :: i1,i2,j1,j2,nz + integer :: lbnd1,lbnd2,ubnd1,ubnd2,i,j,k +! + real :: rdg +! + real,dimension(:,:,:),pointer :: delz_ptr +! +!--------------------------------------------------------------------- +!********************************************************************* +!--------------------------------------------------------------------- +! +!fill interior delz points before dealing with boundaries +! +!--------------------------------------------------------------------- +!*** Fill the interior of the full delz array using Atm%delz +!*** which does not have a boundary. +!--------------------------------------------------------------------- +! + if (trim(name)=='DZ') then + lbnd1=lbound(Atm%delz,1) + ubnd1=ubound(Atm%delz,1) + lbnd2=lbound(Atm%delz,2) + ubnd2=ubound(Atm%delz,2) +! + do k=1,nz + do j=lbnd2,ubnd2 + do i=lbnd1,ubnd1 + field(i,j,k)=Atm%delz(i,j,k) + enddo + enddo + enddo + endif +! + if(.not.(north_bc.or.south_bc.or.east_bc.or.west_bc))then + return !<-- Tasks not on the boundary may exit. + endif +! + rdg=-rdgas/grav +! +!--------------------------------------------------------------------- +! + if(north_bc)then + i1=istart + i2=iend + j1=jstart + j2=jstart+nhalo_model-1 + delz_ptr=>delz_auxiliary%north +! + if(trim(name)=='T')then + call compute_halo_t + elseif(trim(name)=='DZ')then + call fill_delz + endif +! + endif +! + if(south_bc)then + i1=istart + i2=iend + j1=jend-nhalo_model+1 + j2=jend + delz_ptr=>delz_auxiliary%south +! + if(trim(name)=='T')then + call compute_halo_t + elseif(trim(name)=='DZ')then + call fill_delz + endif +! + endif +! + if(east_bc)then + i1=istart + i2=istart+nhalo_model-1 + j1=jstart + j2=jend + if(north_bc)then + j1=jstart+nhalo_model + elseif(south_bc)then + j2=jend-nhalo_model + endif + delz_ptr=>delz_auxiliary%east +! + if(trim(name)=='T')then + call compute_halo_t + elseif(trim(name)=='DZ')then + call fill_delz + endif +! + endif +! + if(west_bc)then + i1=iend-nhalo_model+1 + i2=iend + j1=jstart + j2=jend + if(north_bc)then + j1=jstart+nhalo_model + elseif(south_bc)then + j2=jend-nhalo_model + endif + delz_ptr=>delz_auxiliary%west +! + if(trim(name)=='T')then + call compute_halo_t + elseif(trim(name)=='DZ')then + call fill_delz + endif +! + endif +! +!--------------------------------------------------------------------- + contains +!--------------------------------------------------------------------- +! + subroutine compute_halo_t +! +!--------------------------------------------------------------------- +! + integer :: i,j,k +! + real :: cappa,cvm,dp1,part1,part2 +! +!--------------------------------------------------------------------- +!********************************************************************* +!--------------------------------------------------------------------- +! + do k=1,nz + do j=j1,j2 + do i=i1,i2 + dp1 = zvir*Atm%q(i,j,k,sphum_index) + cvm=(1.-Atm%q(i,j,k,sphum_index)+Atm%q_con(i,j,k))*cv_air & + +Atm%q(i,j,k,sphum_index)*cv_vap & + +Atm%q(i,j,k,liq_water_index)*c_liq + cappa=rdgas/(rdgas+cvm/(1.+dp1)) +! + part1=(1.+dp1)*(1.-Atm%q_con(i,j,k)) + part2=rdg*Atm%delp(i,j,k)*(1.+dp1)*(1.-Atm%q_con(i,j,k)) & + /delz_ptr(i,j,k) + field(i,j,k)=exp((log(field(i,j,k))-log(part1)+cappa*log(part2)) & + /(1.-cappa)) + enddo + enddo + enddo +! +!--------------------------------------------------------------------- + end subroutine compute_halo_t +!--------------------------------------------------------------------- +! + subroutine fill_delz +! +!--------------------------------------------------------------------- +! + integer :: i,j,k + integer :: lbnd1,lbnd2,ubnd1,ubnd2 +! +!--------------------------------------------------------------------- +!********************************************************************* +!--------------------------------------------------------------------- +! +!--------------------------------------------------------------------- +!*** Now fill the boundary rows using data from the BC files. +!--------------------------------------------------------------------- +! + do k=1,nz + do j=j1,j2 + do i=i1,i2 + field(i,j,k)=delz_ptr(i,j,k) + enddo + enddo + enddo +! +!--------------------------------------------------------------------- + end subroutine fill_delz +!--------------------------------------------------------------------- +! + end subroutine apply_delz_boundary +! !--------------------------------------------------------------------- !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !--------------------------------------------------------------------- @@ -6249,8 +6548,7 @@ subroutine exch_uv(domain, bd, npz, u, v) real, intent(inout) :: u (bd%isd:bd%ied ,bd%jsd:bd%jed+1,1:npz) real, intent(inout) :: v (bd%isd:bd%ied+1,bd%jsd:bd%jed ,1:npz) - integer,parameter :: ibufexch=2500000 - real,dimension(ibufexch) :: buf1,buf2,buf3,buf4 + real, dimension(:), allocatable :: buf1,buf2,buf3,buf4 integer :: ihandle1,ihandle2,ihandle3,ihandle4 integer,dimension(MPI_STATUS_SIZE) :: istat integer :: ic, i, j, k, is, ie, js, je @@ -6259,7 +6557,6 @@ subroutine exch_uv(domain, bd, npz, u, v) integer :: mype integer :: north_pe, south_pe, east_pe, west_pe - mype = mpp_pe() call mpp_get_neighbor_pe( domain, NORTH, north_pe) call mpp_get_neighbor_pe( domain, SOUTH, south_pe) @@ -6276,18 +6573,33 @@ subroutine exch_uv(domain, bd, npz, u, v) js=bd%js je=bd%je + ! The size of these buffers must match the number of indices + ! required below to send/receive the data. In particular, + ! buf1 and buf4 must be of the same size (sim. for buf2 and buf3). + ! Changes to the code below should be tested with debug flags + ! enabled (out-of-bounds reads/writes). + allocate(buf1(1:24*npz)) + allocate(buf2(1:36*npz)) + allocate(buf3(1:36*npz)) + allocate(buf4(1:24*npz)) + ! FIXME: MPI_COMM_WORLD +#ifdef OVERLOAD_R4 +#define _DYN_MPI_REAL MPI_REAL +#else +#define _DYN_MPI_REAL MPI_DOUBLE_PRECISION +#endif ! Receive from north if( north_pe /= NULL_PE )then - call MPI_Irecv(buf1,ibufexch,MPI_REAL,north_pe,north_pe & + call MPI_Irecv(buf1,size(buf1),_DYN_MPI_REAL,north_pe,north_pe & ,MPI_COMM_WORLD,ihandle1,irecv) endif ! Receive from south if( south_pe /= NULL_PE )then - call MPI_Irecv(buf2,ibufexch,MPI_REAL,south_pe,south_pe & + call MPI_Irecv(buf2,size(buf2),_DYN_MPI_REAL,south_pe,south_pe & ,MPI_COMM_WORLD,ihandle2,irecv) endif @@ -6317,9 +6629,10 @@ subroutine exch_uv(domain, bd, npz, u, v) buf3(ic)=v(i,j,k) enddo enddo - enddo - call MPI_Issend(buf3,ic,MPI_REAL,north_pe,mype & + if (ic/=size(buf2).or.ic/=size(buf3)) & + call mpp_error(FATAL,'Buffer sizes buf2 and buf3 in routine exch_uv do not match actual message size') + call MPI_Issend(buf3,size(buf3),_DYN_MPI_REAL,north_pe,mype & ,MPI_COMM_WORLD,ihandle3,isend) endif @@ -6351,7 +6664,9 @@ subroutine exch_uv(domain, bd, npz, u, v) enddo enddo - call MPI_Issend(buf4,ic,MPI_REAL,south_pe,mype & + if (ic/=size(buf1).or.ic/=size(buf4)) & + call mpp_error(FATAL,'Buffer sizes buf1 and buf4 in routine exch_uv do not match actual message size') + call MPI_Issend(buf4,size(buf4),_DYN_MPI_REAL,south_pe,mype & ,MPI_COMM_WORLD,ihandle4,isend) endif @@ -6417,8 +6732,147 @@ subroutine exch_uv(domain, bd, npz, u, v) enddo endif + deallocate(buf1) + deallocate(buf2) + deallocate(buf3) + deallocate(buf4) + end subroutine exch_uv +!--------------------------------------------------------------------- +!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ +!--------------------------------------------------------------------- + + subroutine get_data_source(data_source_fv3gfs,regional) +! +! This routine extracts the data source information if it is present in the datafile. +! + logical, intent(in):: regional + logical, intent(out):: data_source_fv3gfs + + character (len=80) :: source + logical :: lstatus + type(FmsNetcdfFile_t) :: Gfs_data + integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist +! +! Use the fms call here so we can actually get the return code value. +! The term 'source' is specified by 'chgres_cube' +! + allocate(pes(mpp_npes())) + call mpp_get_current_pelist(pes) + if (regional) then + if (open_file(Gfs_data , 'INPUT/gfs_data.nc', "read", pelist=pes)) then + lstatus = global_att_exists(Gfs_data, "source") + if(lstatus) call get_global_attribute(Gfs_data, "source", source) + call close_file(Gfs_data) + endif + else + if (open_file(Gfs_data , 'INPUT/gfs_data.tile1.nc', "read", pelist=pes)) then + lstatus = global_att_exists(Gfs_data, "source") + if(lstatus) call get_global_attribute(Gfs_data, "source", source) + call close_file(Gfs_data) + endif + endif + deallocate(pes) + if (.not. lstatus) then + if (mpp_pe() == 0) write(0,*) 'INPUT source not found ',lstatus,' set source=No Source Attribute' + source='No Source Attribute' + endif + if (mpp_pe()==0) write(*,*) 'INPUT gfs_data source string=',source + +! Logical flag for fv3gfs nemsio/netcdf/grib2 -------- + if ( trim(source)=='FV3GFS GAUSSIAN NEMSIO FILE' .or. & + trim(source)=='FV3GFS GAUSSIAN NETCDF FILE' .or. & + trim(source)=='FV3GFS GRIB2 FILE' ) then + data_source_fv3gfs = .TRUE. + else + data_source_fv3gfs = .FALSE. + endif + if (mpp_pe()==0) write(*,*) 'data_source_fv3gfs=',data_source_fv3gfs + + end subroutine get_data_source + +!--------------------------------------------------------------------- +!+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ +!--------------------------------------------------------------------- + + subroutine set_delp_and_tracers(BC_side,npz,nwat) +! +! This routine mimics what is done in external_ic to add mass back to delp +! and remove it from the tracers +! + integer :: npz,nwat + type(fv_regional_BC_variables),intent(inout) :: BC_side !<-- The BC variables on a domain side at the final integration levels. +! +! local variables +! + integer :: k, j, i, iq, is, ie, js, je + integer :: liq_wat, ice_wat, rainwat, snowwat, graupel, cld_amt + real :: qt, wt, m_fac + + is=lbound(BC_side%delp_BC,1) + ie=ubound(BC_side%delp_BC,1) + js=lbound(BC_side%delp_BC,2) + je=ubound(BC_side%delp_BC,2) +! + liq_wat = get_tracer_index(MODEL_ATMOS, 'liq_wat') + ice_wat = get_tracer_index(MODEL_ATMOS, 'ice_wat') + rainwat = get_tracer_index(MODEL_ATMOS, 'rainwat') + snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') + graupel = get_tracer_index(MODEL_ATMOS, 'graupel') + cld_amt = get_tracer_index(MODEL_ATMOS, 'cld_amt') +! + source: if ( data_source_fv3gfs ) then +! +! if (cld_amt > 0) BC_side%q_BC(:,:,:,cld_amt) = 0.0 ! Moorthi + do k=1,npz + do j=js,je + do i=is,ie + wt = BC_side%delp_BC(i,j,k) + if ( nwat == 6 ) then + qt = wt*(1. + BC_side%q_BC(i,j,k,liq_wat) + & + BC_side%q_BC(i,j,k,ice_wat) + & + BC_side%q_BC(i,j,k,rainwat) + & + BC_side%q_BC(i,j,k,snowwat) + & + BC_side%q_BC(i,j,k,graupel)) + else ! all other values of nwat + qt = wt*(1. + sum(BC_side%q_BC(i,j,k,2:nwat))) + endif +!--- Adjust delp with tracer mass. + BC_side%delp_BC(i,j,k) = qt + enddo + enddo + enddo +! + else source ! This else block is for all sources other than FV3GFS GAUSSIAN NEMSIO/NETCDF and GRIB2 FILE +! +! 20160928: Adjust the mixing ratios consistently... + do k=1,npz + do j=js,je + do i=is,ie + wt = BC_side%delp_BC(i,j,k) + if ( nwat == 6 ) then + qt = wt*(1. + BC_side%q_BC(i,j,k,liq_wat) + & + BC_side%q_BC(i,j,k,ice_wat) + & + BC_side%q_BC(i,j,k,rainwat) + & + BC_side%q_BC(i,j,k,snowwat) + & + BC_side%q_BC(i,j,k,graupel)) + else ! all other values of nwat + qt = wt*(1. + sum(BC_side%q_BC(i,j,k,2:nwat))) + endif + m_fac = wt / qt + do iq=1,ntracers + BC_side%q_BC(i,j,k,iq) = m_fac * BC_side%q_BC(i,j,k,iq) + enddo + BC_side%delp_BC(i,j,k) = qt + enddo + enddo + enddo +! + endif source +! + end subroutine set_delp_and_tracers + !--------------------------------------------------------------------- !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++ !--------------------------------------------------------------------- diff --git a/model/fv_sg.F90 b/model/fv_sg.F90 index f1f5ee4c5..b6bf503f8 100644 --- a/model/fv_sg.F90 +++ b/model/fv_sg.F90 @@ -1531,9 +1531,6 @@ subroutine prt_negative(qname, q, is, ie, js, je, n_g, km, threshold) do j=js,je do i=is,ie qmin = min(qmin, q(i,j,k)) -!!$ if (q(i,j,k) < threshold) then -!!$ print*, mpp_pe(), " Negative found in ", trim(qname), i, j, k, q(i,j,k) -!!$ endif enddo enddo enddo diff --git a/model/sw_core.F90 b/model/sw_core.F90 index edde55714..b98c5c82d 100644 --- a/model/sw_core.F90 +++ b/model/sw_core.F90 @@ -1840,26 +1840,6 @@ subroutine divergence_corner_nest(u, v, ua, va, divg_d, gridstruct, flagstruct, enddo enddo -!!$ !Edges -!!$ -!!$ !West, East -!!$ do j=jsd+1,jed -!!$ divg_d(isd ,j) = (vf(isd,j-1) - vf(isd,j) + uf(isd,j) - uf(isd+1,j))*rarea_c(isd,j) -!!$ divg_d(ied+1,j) = (vf(ied+1,j-1) - vf(ied+1,j) + uf(ied-1,j) - uf(ied,j))*rarea_c(ied,j) -!!$ end do -!!$ -!!$ !North, South -!!$ do i=isd+1,ied -!!$ divg_d(i,jsd ) = (vf(i,jsd) - vf(i,jsd+1) + uf(i-1,jsd) - uf(i,jsd))*rarea_c(i,jsd) -!!$ divg_d(i,jed+1) = (vf(i,jed-1) - vf(i,jed) + uf(i-1,jed+1) - uf(i,jed+1))*rarea_c(i,jed) -!!$ end do -!!$ -!!$ !Corners (just use next corner value) -!!$ divg_d(isd,jsd) = divg_d(isd+1,jsd+1) -!!$ divg_d(isd,jed+1) = divg_d(isd+1,jed) -!!$ divg_d(ied+1,jsd) = divg_d(ied,jsd+1) -!!$ divg_d(ied+1,jed+1) = divg_d(ied,jed) - endif diff --git a/tools/coarse_grained_restart_files.F90 b/tools/coarse_grained_restart_files.F90 index c94bcf6bf..ce6297752 100644 --- a/tools/coarse_grained_restart_files.F90 +++ b/tools/coarse_grained_restart_files.F90 @@ -213,14 +213,14 @@ subroutine register_fv_core_coarse(hydrostatic, hybrid_z, & call register_restart_field(restart%fv_core_coarse, & 'v', restart%v, dim_names_4d2) endif - + if (write_coarse_agrid_vel_rst) then call register_restart_field(restart%fv_core_coarse, & 'ua', restart%ua, dim_names_4d3) call register_restart_field(restart%fv_core_coarse, & 'va', restart%va, dim_names_4d3) endif - + if (.not. hydrostatic) then call register_restart_field(restart%fv_core_coarse, & 'W', restart%w, dim_names_4d3, is_optional=.true.) diff --git a/tools/external_ic.F90 b/tools/external_ic.F90 index 7db34ee42..b7432ca0b 100644 --- a/tools/external_ic.F90 +++ b/tools/external_ic.F90 @@ -18,6 +18,7 @@ !* License along with the FV3 dynamical core. !* If not, see . !*********************************************************************** + #ifdef OVERLOAD_R4 #define _GET_VAR1 get_var1_real #else @@ -31,7 +32,8 @@ module external_ic_mod use fms2_io_mod, only: file_exists, open_file, close_file, read_data, variable_exists, & get_variable_size, get_global_attribute, global_att_exists, & FmsNetcdfFile_t, FmsNetcdfDomainFile_t, read_restart, & - register_restart_field, register_axis + register_restart_field, register_axis, get_dimension_size, & + get_variable_dimension_names, get_variable_num_dimensions use mpp_mod, only: mpp_error, FATAL, NOTE, mpp_pe, mpp_root_pe use mpp_mod, only: stdlog, input_nml_file, mpp_npes, mpp_get_current_pelist use mpp_parameter_mod, only: AGRID_PARAM=>AGRID @@ -46,7 +48,7 @@ module external_ic_mod use fv_grid_utils_mod, only: ptop_min, g_sum,mid_pt_sphere,get_unit_vect2,get_latlon_vector,inner_prod use fv_io_mod, only: fv_io_read_tracers use fv_mapz_mod, only: mappm - use fv_regional_mod, only: dump_field, H_STAGGER, U_STAGGER, V_STAGGER + use fv_regional_mod, only: dump_field, H_STAGGER, U_STAGGER, V_STAGGER, get_data_source use fv_mp_mod, only: is_master, fill_corners, YDir, mp_reduce_min, mp_reduce_max use fv_regional_mod, only: start_regional_cold_start use fv_surf_map_mod, only: surfdrv, FV3_zs_filter @@ -73,8 +75,7 @@ module external_ic_mod real, parameter:: zvir = rvgas/rdgas - 1. real(kind=R_GRID), parameter :: cnst_0p20=0.20d0 real :: deg2rad - character (len = 80) :: source - character(len=27), parameter :: source_fv3gfs = 'FV3GFS GAUSSIAN NEMSIO FILE' + logical :: source_fv3gfs ! version number of this module ! Include variable "version" to be written to log file. @@ -98,7 +99,7 @@ subroutine get_external_ic( Atm, fv_domain, cold_start ) integer :: is, ie, js, je integer :: isd, ied, jsd, jed, ng - integer :: sphum, liq_wat, ice_wat, rainwat, snowwat, graupel, o3mr + integer :: sphum, liq_wat, ice_wat, rainwat, snowwat, graupel, o3mr, sgs_tke, cld_amt is = Atm%bd%is ie = Atm%bd%ie @@ -191,6 +192,8 @@ subroutine get_external_ic( Atm, fv_domain, cold_start ) snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') graupel = get_tracer_index(MODEL_ATMOS, 'graupel') o3mr = get_tracer_index(MODEL_ATMOS, 'o3mr') + sgs_tke = get_tracer_index(MODEL_ATMOS, 'sgs_tke') + cld_amt = get_tracer_index(MODEL_ATMOS, 'cld_amt') if ( liq_wat > 0 ) & call prt_maxmin('liq_wat', Atm%q(:,:,:,liq_wat), is, ie, js, je, ng, Atm%npz, 1.) if ( ice_wat > 0 ) & @@ -203,16 +206,12 @@ subroutine get_external_ic( Atm, fv_domain, cold_start ) call prt_maxmin('graupel', Atm%q(:,:,:,graupel), is, ie, js, je, ng, Atm%npz, 1.) if ( o3mr > 0 ) & call prt_maxmin('O3MR', Atm%q(:,:,:,o3mr), is, ie, js, je, ng, Atm%npz, 1.) + if ( sgs_tke > 0 ) & + call prt_maxmin('sgs_tke', Atm%q(:,:,:,sgs_tke), is, ie, js, je, ng, Atm%npz, 1.) + if ( cld_amt > 0 ) & + call prt_maxmin('cld_amt', Atm%q(:,:,:,cld_amt), is, ie, js, je, ng, Atm%npz, 1.) endif -!Now in fv_restart -!!$ call p_var(Atm%npz, is, ie, js, je, Atm%ak(1), ptop_min, & -!!$ Atm%delp, Atm%delz, Atm%pt, Atm%ps, & -!!$ Atm%pe, Atm%peln, Atm%pk, Atm%pkz, & -!!$ kappa, Atm%q, ng, Atm%ncnst, Atm%gridstruct%area_64, Atm%flagstruct%dry_mass, & -!!$ Atm%flagstruct%adjust_dry_mass, Atm%flagstruct%mountain, Atm%flagstruct%moist_phys, & -!!$ Atm%flagstruct%hydrostatic, Atm%flagstruct%nwat, Atm%domain, Atm%flagstruct%adiabatic, Atm%flagstruct%make_nh) - end subroutine get_external_ic @@ -320,6 +319,7 @@ subroutine get_nggps_ic (Atm, fv_domain) type(FmsNetcdfDomainFile_t) :: ORO_restart, SFC_restart, GFS_restart type(FmsNetcdfFile_t) :: Gfs_ctl integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist + character(len=8), allocatable :: dim_names_alloc(:) character(len=8), dimension(2) :: dim_names_2d character(len=8), dimension(3) :: dim_names_3d, dim_names_3d2, dim_names_3d3, dim_names_3d4 character(len=6) :: stile_name @@ -338,7 +338,7 @@ subroutine get_nggps_ic (Atm, fv_domain) character(len=1) :: tile_num real(kind=R_GRID), dimension(2):: p1, p2, p3 real(kind=R_GRID), dimension(3):: e1, e2, ex, ey - integer:: i,j,k,nts, ks + integer:: i,j,k,nts, ks, naxis_dims integer:: liq_wat, ice_wat, rainwat, snowwat, graupel, tke, ntclamt namelist /external_ic_nml/ filtered_terrain, levp, gfs_dwinds, & checker_tr, nt_checker @@ -391,6 +391,8 @@ subroutine get_nggps_ic (Atm, fv_domain) if( open_file(Gfs_ctl, fn_gfs_ctl, "read", pelist=pes) ) then !--- read in the number of tracers in the NCEP NGGPS ICs call read_data (Gfs_ctl, 'ntrac', ntrac) +!--- read in the number of levp + call get_dimension_size(Gfs_ctl, 'levsp', levsp) call close_file(Gfs_ctl) else call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: file '//trim(fn_gfs_ctl)//' for NGGPS IC does not exist') @@ -403,23 +405,16 @@ subroutine get_nggps_ic (Atm, fv_domain) ! - call get_data_source(source,Atm%flagstruct%regional) + call get_data_source(source_fv3gfs,Atm%flagstruct%regional) -!--- read in the number of levp - call open_ncfile(fn_gfs_ctl, ncid ) ! open the file - call get_ncdim1( ncid, 'levsp', levsp ) - call close_ncfile( ncid ) - -! read in gfs_data. If levp = 66, read only the lowest 65 level - if (levsp .eq. 66) then - call mpp_error(NOTE,'==> External_ic::get_nggps_ic: Correcting BAD IC') - call read_gfs_data_bad() - else - call mpp_error(NOTE,'==> External_ic::get_nggps_ic: Reading properly processed IC') - call read_gfs_data_original() - endif + levp = levsp-1 + +! read in GFS IC + call mpp_error(NOTE,'==> External_ic::get_nggps_ic: Reading processed IC') + call mpp_error(NOTE,'==> External_ic::get_nggps_ic: IC has ', levp ,' levels' ) + call read_gfs_ic() !!! If a nested grid, save the filled coarse-grid topography for blending if (Atm%neststruct%nested) then allocate(phis_coarse(isd:ied,jsd:jed)) @@ -430,23 +425,27 @@ subroutine get_nggps_ic (Atm, fv_domain) enddo endif - ! set dimensions for register restart - dim_names_2d(1) = "lat" - dim_names_2d(2) = "lon" - !--- read in surface temperature (k) and land-frac ! surface skin temperature if( open_file(SFC_restart, fn_sfc_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then - call register_axis(SFC_restart, "lat", "y") - call register_axis(SFC_restart, "lon", "x") - call register_restart_field(SFC_restart, 'tsea', Atm%ts, dim_names_2d) + naxis_dims = get_variable_num_dimensions(SFC_restart, 'tsea') + allocate (dim_names_alloc(naxis_dims)) + call get_variable_dimension_names(SFC_restart, 'tsea', dim_names_alloc) + call register_axis(SFC_restart, dim_names_alloc(2), "y") + call register_axis(SFC_restart, dim_names_alloc(1), "x") + call register_restart_field(SFC_restart, 'tsea', Atm%ts, dim_names_alloc) call read_restart(SFC_restart) call close_file(SFC_restart) + deallocate (dim_names_alloc) else call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_sfc_ics)//' for NGGPS IC does not exist') endif call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_sfc_ics)//' for NGGPS IC') + ! set dimensions for register restart + dim_names_2d(1) = "lat" + dim_names_2d(2) = "lon" + ! terrain surface height -- (needs to be transformed into phis = zs*grav) if( open_file(ORO_restart, fn_oro_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then call register_axis(ORO_restart, "lat", "y") @@ -505,15 +504,6 @@ subroutine get_nggps_ic (Atm, fv_domain) Atm%ak(1:npz+1) = ak(itoa:levp+1) Atm%bk(1:npz+1) = bk(itoa:levp+1) call set_external_eta (Atm%ak, Atm%bk, Atm%ptop, Atm%ks) -!!$ else -!!$ if ( (npz == 63 .or. npz == 64) .and. len(trim(Atm%flagstruct%npz_type)) == 0 ) then -!!$ if (is_master()) print*, 'Using default GFS levels' -!!$ Atm%ak(:) = ak_sj(:) -!!$ Atm%bk(:) = bk_sj(:) -!!$ Atm%ptop = Atm%ak(1) -!!$ else -!!$ call set_eta(npz, ks, Atm%ptop, Atm%ak, Atm%bk, Atm%flagstruct%npz_type) -!!$ endif endif ! call vertical remapping algorithms if(is_master()) write(*,*) 'GFS ak(1)=', ak(1), ' ak(2)=', ak(2) @@ -644,7 +634,7 @@ subroutine get_nggps_ic (Atm, fv_domain) snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') graupel = get_tracer_index(MODEL_ATMOS, 'graupel') ntclamt = get_tracer_index(MODEL_ATMOS, 'cld_amt') - if (trim(source) == source_fv3gfs) then + if (source_fv3gfs) then do k=1,npz do j=js,je do i=is,ie @@ -719,13 +709,13 @@ subroutine get_nggps_ic (Atm, fv_domain) deallocate (bk) deallocate (ps) deallocate (q ) - if (trim(source) == source_fv3gfs) deallocate (temp) + if (source_fv3gfs) deallocate (temp) deallocate (omga) contains - subroutine read_gfs_data_original() + subroutine read_gfs_ic() ! !--- read in ak and bk from the gfs control file using fms_io read_data --- ! @@ -752,7 +742,7 @@ subroutine read_gfs_data_original() allocate ( v_w(is:ie+1, js:je, 1:levp) ) allocate ( u_s(is:ie, js:je+1, 1:levp) ) allocate ( v_s(is:ie, js:je+1, 1:levp) ) - if (trim(source) == source_fv3gfs) allocate (temp(is:ie,js:je,1:levp)) + if (source_fv3gfs) allocate (temp(is:ie,js:je,1:levp)) ! initialize dim_names for register restart dim_names_3d(1) = "lev" @@ -790,7 +780,7 @@ subroutine read_gfs_data_original() call register_restart_field(GFS_restart, 'zh', zh, dim_names_3d4) ! real temperature (K) - if (trim(source) == source_fv3gfs) call register_restart_field(GFS_restart, 't', temp, dim_names_3d3, is_optional=.true.) + if (source_fv3gfs) call register_restart_field(GFS_restart, 't', temp, dim_names_3d3, is_optional=.true.) ! prognostic tracers do nt = 1, ntracers @@ -807,117 +797,7 @@ subroutine read_gfs_data_original() endif call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_gfs_ics)//' for NGGPS IC') - endsubroutine read_gfs_data_original - - - subroutine read_gfs_data_bad() - ! local variables for reading the gfs_data - real, dimension(:), allocatable:: ak_tmp, bk_tmp - real, dimension(:,:), allocatable:: wk2_tmp - real, dimension(:,:,:), allocatable:: u_w_tmp, v_w_tmp, u_s_tmp, v_s_tmp, omga_tmp, temp_tmp, zh_tmp - real, dimension(:,:,:,:), allocatable:: q_tmp - - allocate (wk2_tmp(levsp,2)) - allocate (zh_tmp(is:ie,js:je,levsp)) - allocate (omga_tmp(is:ie,js:je,levsp-1)) - allocate (q_tmp (is:ie,js:je,levsp-1,ntracers)) - allocate ( u_w_tmp(is:ie+1, js:je, 1:levsp-1) ) - allocate ( v_w_tmp(is:ie+1, js:je, 1:levsp-1) ) - allocate ( u_s_tmp(is:ie, js:je+1, 1:levsp-1) ) - allocate ( v_s_tmp(is:ie, js:je+1, 1:levsp-1) ) - allocate (temp_tmp(is:ie,js:je,1:levsp-1)) - - - allocate (ps(is:ie,js:je)) - - allocate (ak(levp+1)) - allocate (bk(levp+1)) - allocate (zh(is:ie,js:je,levp+1)) - allocate (omga(is:ie,js:je,levp)) - allocate (q (is:ie,js:je,levp,ntracers)) - allocate ( u_w(is:ie+1, js:je, 1:levp) ) - allocate ( v_w(is:ie+1, js:je, 1:levp) ) - allocate ( u_s(is:ie, js:je+1, 1:levp) ) - allocate ( v_s(is:ie, js:je+1, 1:levp) ) - allocate (temp(is:ie,js:je,1:levp)) - - ! - !--- read in ak and bk from the gfs control file using fms_io read_data --- - ! - ! put the lowest 64 levels into ak and bk - allocate(pes(mpp_npes())) - call mpp_get_current_pelist(pes) - if( open_file(Gfs_ctl, fn_gfs_ctl, "read", pelist=pes) ) then - call read_data(Gfs_ctl,'vcoord',wk2_tmp) - ak(1:levp+1) = wk2_tmp(2:levsp,1) - bk(1:levp+1) = wk2_tmp(2:levsp,2) - - deallocate (wk2_tmp) - call close_file(Gfs_ctl) - endif - deallocate(pes) - - ! surface pressure (Pa) - - if( open_file(GFS_restart, fn_gfs_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then - call register_axis(GFS_restart, "lat", "y") - call register_axis(GFS_restart, "lon", "x") - call register_axis(GFS_restart, "lonp", "x", domain_position=east) - call register_axis(GFS_restart, "latp", "y", domain_position=north) - call register_axis(GFS_restart, "lev", size(u_w_tmp,3)) - call register_axis(GFS_restart, "levp", size(zh_tmp,3)) - - - - call register_restart_field(GFS_restart, 'ps', ps, dim_names_2d) - ! D-grid west face tangential wind component (m/s) - call register_restart_field(GFS_restart, 'u_w', u_w_tmp, dim_names_3d) - ! D-grid west face normal wind component (m/s) - call register_restart_field(GFS_restart, 'v_w', v_w_tmp, dim_names_3d) - ! D-grid south face tangential wind component (m/s) - call register_restart_field(GFS_restart, 'u_s', u_s_tmp, dim_names_3d2) - ! D-grid south face normal wind component (m/s) - call register_restart_field(GFS_restart, 'v_s', v_s_tmp, dim_names_3d2) - ! vertical velocity 'omega' (Pa/s) - call register_restart_field(GFS_restart, 'w', omga_tmp, dim_names_3d3) - ! GFS grid height at edges (including surface height) - call register_restart_field(GFS_restart, 'zh', zh_tmp, dim_names_3d4) - ! real temperature (K) - call register_restart_field(GFS_restart, 't', temp_tmp, dim_names_3d3, is_optional=.true.) - - ! Prognostic tracers - do nt = 1, ntracers - call get_tracer_names(MODEL_ATMOS, nt, tracer_name) - call register_restart_field(GFS_restart, trim(tracer_name), q_tmp(:,:,:,nt), dim_names_3d3, is_optional=.true.) - enddo - - - ! read in the gfs_data and free the restart type to be re-used by the nest - call read_restart(GFS_restart) - call close_file(GFS_restart) - else - call mpp_error(FATAL,'==> Error in External_ic::get_nggps_ic: tiled file '//trim(fn_gfs_ics)//' for NGGPS IC does not exist') - endif - call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using tiled data file '//trim(fn_gfs_ics)//' for NGGPS IC') - - ! extract and return the lowest 64 levels of data - do nt = 1, ntracers - q(is:ie,js:je,1:levp,nt) = q_tmp(is:ie,js:je,2:levsp-1,nt) - enddo - - zh (is:ie,js:je,1:levp+1) = zh_tmp(is:ie,js:je,2:levsp) - omga(is:ie,js:je,1:levp) = omga_tmp(is:ie,js:je,2:levsp-1) - - u_w(is:ie+1, js:je, 1:levp) = u_w_tmp(is:ie+1, js:je, 2:levsp-1) - v_w(is:ie+1, js:je, 1:levp) = v_w_tmp(is:ie+1, js:je, 2:levsp-1) - u_s(is:ie, js:je+1, 1:levp) = u_s_tmp(is:ie, js:je+1, 2:levsp-1) - v_s(is:ie, js:je+1, 1:levp) = v_s_tmp(is:ie, js:je+1, 2:levsp-1) - temp(is:ie,js:je,1:levp) = temp_tmp(is:ie,js:je,1:levsp-1) - - deallocate(u_w_tmp, v_w_tmp, u_s_tmp, v_s_tmp, omga_tmp, zh_tmp, temp_tmp, q_tmp) - - - endsubroutine read_gfs_data_bad + endsubroutine read_gfs_ic end subroutine get_nggps_ic @@ -987,6 +867,8 @@ subroutine get_hrrr_ic (Atm, fv_domain) integer:: liq_wat, ice_wat, rainwat, snowwat, graupel, tke, ntclamt namelist /external_ic_nml/ filtered_terrain, levp, gfs_dwinds, & checker_tr, nt_checker + ! variables for reading the dimension from the hrrr_ctrl + integer ncid, levsp call mpp_error(NOTE,'Using external_IC::get_hrrr_ic which is valid only for data which has been & &horizontally interpolated to the current lambert grid') @@ -1029,6 +911,10 @@ subroutine get_hrrr_ic (Atm, fv_domain) &than defined in field_table '//trim(fn_hrr_ctl)//' for HRRR IC') !--- read in ak and bk from the HRRR control file using fms_io read_data --- + call get_dimension_size(Hrr_ctl, 'levsp', levsp) + + levp = levsp-1 + allocate (wk2(levp+1,2)) allocate (ak(levp+1)) allocate (bk(levp+1)) @@ -1054,24 +940,13 @@ subroutine get_hrrr_ic (Atm, fv_domain) allocate ( v_s(is:ie, js:je+1, 1:levp) ) - !!! If a nested grid, save the filled coarse-grid topography for blending - if (Atm%neststruct%nested) then - allocate(phis_coarse(isd:ied,jsd:jed)) - do j=jsd,jed - do i=isd,ied - phis_coarse(i,j) = Atm%phis(i,j) - enddo - enddo - endif - ! set dimensions for register restart - dim_names_2d(1) = "lat" - dim_names_2d(2) = "lon" !--- read in surface temperature (k) and land-frac ! surface skin temperature if( open_file(SFC_restart, fn_sfc_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then - call register_axis(SFC_restart, "lat", "y") - call register_axis(SFC_restart, "lon", "x") + call get_variable_dimension_names(SFC_restart, 'tsea', dim_names_2d) + call register_axis(SFC_restart, dim_names_2d(2), "y") + call register_axis(SFC_restart, dim_names_2d(1), "x") call register_restart_field(SFC_restart, 'tsea', Atm%ts, dim_names_2d) call read_restart(SFC_restart) call close_file(SFC_restart) @@ -1080,6 +955,10 @@ subroutine get_hrrr_ic (Atm, fv_domain) endif call mpp_error(NOTE,'==> External_ic::get_hrrr_ic: using tiled data file '//trim(fn_sfc_ics)//' for HRRR IC') + ! set dimensions for register restart + dim_names_2d(1) = "lat" + dim_names_2d(2) = "lon" + ! terrain surface height -- (needs to be transformed into phis = zs*grav) if( open_file(ORO_restart, fn_oro_ics, "read", Atm%domain, is_restart=.true., dont_add_res_to_filename=.true.) ) then call register_axis(ORO_restart, "lat", "y") @@ -1096,9 +975,6 @@ subroutine get_hrrr_ic (Atm, fv_domain) ! land-frac call register_restart_field(ORO_restart, 'land_frac', oro_g, dim_names_2d) call mpp_update_domains(oro_g, Atm%domain) - if (Atm%neststruct%nested) then - call extrapolation_BC(oro_g, 0, 0, Atm%npx, Atm%npy, Atm%bd, .true.) - endif endif if ( Atm%flagstruct%fv_land ) then @@ -1185,6 +1061,10 @@ subroutine get_hrrr_ic (Atm, fv_domain) if(is_master()) write(*,*) 'HRRR ak(1)=', ak(1), ' ak(2)=', ak(2) ak(1) = max(1.e-9, ak(1)) + + ! this is necessary to remap temperature and w correctly + source_fv3gfs = .True. + !*** For regional runs read in each of the BC variables from the NetCDF boundary file !*** and remap in the vertical from the input levels to the model integration levels. !*** Here in the initialization we begn by allocating the regional domain's boundary @@ -1201,7 +1081,7 @@ subroutine get_hrrr_ic (Atm, fv_domain) ! !*** Remap the variables in the compute domain. ! - call remap_scalar_nh(Atm, levp, npz, ntracers, ak, bk, ps, q, zh, w, t) + call remap_scalar(Atm, levp, npz, ntracers, ak, bk, ps, q, zh, w, t) allocate ( ud(is:ie, js:je+1, 1:levp) ) allocate ( vd(is:ie+1,js:je, 1:levp) ) @@ -1230,18 +1110,6 @@ subroutine get_hrrr_ic (Atm, fv_domain) deallocate ( ud ) deallocate ( vd ) - if (Atm%neststruct%nested) then - if (is_master()) write(*,*) 'Blending nested and coarse grid topography' - npx = Atm%npx - npy = Atm%npy - do j=jsd,jed - do i=isd,ied - wt = max(0.,min(1.,real(5 - min(i,j,npx-i,npy-j,5))/5. )) - Atm%phis(i,j) = (1.-wt)*Atm%phis(i,j) + wt*phis_coarse(i,j) - enddo - enddo - endif - !!! Perform terrain smoothing, if desired if ( Atm%flagstruct%full_zs_filter ) then @@ -1282,17 +1150,6 @@ subroutine get_hrrr_ic (Atm, fv_domain) endif - if ( Atm%neststruct%nested .and. ( Atm%flagstruct%n_zs_filter > 0 .or. Atm%flagstruct%full_zs_filter ) ) then - npx = Atm%npx - npy = Atm%npy - do j=jsd,jed - do i=isd,ied - wt = max(0.,min(1.,real(5 - min(i,j,npx-i,npy-j,5))/5. )) - Atm%phis(i,j) = (1.-wt)*Atm%phis(i,j) + wt*phis_coarse(i,j) - enddo - enddo - deallocate(phis_coarse) - endif call mpp_update_domains( Atm%phis, Atm%domain, complete=.true. ) @@ -1930,7 +1787,7 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) logical:: found integer :: is, ie, js, je integer :: isd, ied, jsd, jed - integer :: sphum, o3mr, liq_wat, ice_wat, rainwat, snowwat, graupel + integer :: sphum, o3mr, liq_wat, ice_wat, rainwat, snowwat, graupel, sgs_tke, cld_amt real:: wt, qt, m_fac real(kind=8) :: scale_value, offset, ptmp real(kind=R_GRID), dimension(2):: p1, p2, p3 @@ -1973,32 +1830,27 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') graupel = get_tracer_index(MODEL_ATMOS, 'graupel') o3mr = get_tracer_index(MODEL_ATMOS, 'o3mr') - - if (is_master()) then - print *, 'sphum = ', sphum - print *, 'liq_wat = ', liq_wat - if ( Atm%flagstruct%nwat .eq. 6 ) then - print *, 'rainwat = ', rainwat - print *, 'iec_wat = ', ice_wat - print *, 'snowwat = ', snowwat - print *, 'graupel = ', graupel - endif - print *, ' o3mr = ', o3mr - endif - + sgs_tke = get_tracer_index(MODEL_ATMOS, 'sgs_tke') + cld_amt = get_tracer_index(MODEL_ATMOS, 'cld_amt') + + !if (is_master()) then + ! print *, 'sphum = ', sphum + ! print *, 'liq_wat = ', liq_wat + ! if ( Atm%flagstruct%nwat .eq. 6 ) then + ! print *, 'rainwat = ', rainwat + ! print *, 'iec_wat = ', ice_wat + ! print *, 'snowwat = ', snowwat + ! print *, 'graupel = ', graupel + ! endif + ! print *, ' o3mr = ', o3mr + ! print *, ' sgs_tke = ', sgs_tke + ! print *, ' cld_amt = ', cld_amt + !endif ! Set up model's ak and bk if (Atm%flagstruct%external_eta) then call set_external_eta (Atm%ak, Atm%bk, Atm%ptop, Atm%ks) endif -!!$ if ( (npz == 64 .or. npz == 63) .and. len(trim(Atm%flagstruct%npz_type)) == 0 ) then -!!$ if (is_master()) print*, 'Using default GFS levels' -!!$ Atm%ak(:) = ak_sj(:) -!!$ Atm%bk(:) = bk_sj(:) -!!$ Atm%ptop = Atm%ak(1) -!!$ else -!!$ call set_eta(npz, ks, Atm%ptop, Atm%ak, Atm%bk, Atm%flagstruct%npz_type) -!!$ endif !!! If a nested grid, add "nestXX.tileX" to the filename if (Atm%neststruct%nested) then @@ -2090,6 +1942,12 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) if(is_master()) write(*,*) fname if(is_master()) write(*,*) ' ECMWF IC dimensions:', tsize + if(is_master()) write(*,*) ' NOTE: The amount of EC IC data read from disk depends on ' + if(is_master()) write(*,*) ' the latitudinal extent of a processor decomposition.' + if(is_master()) write(*,*) ' This could potentially be memory-intensive. If the ' + if(is_master()) write(*,*) ' model crashes reading in the ICs try using more' + if(is_master()) write(*,*) ' processor cores, at least to create the initial' + if(is_master()) write(*,*) ' conditions.' allocate ( lon(im) ) allocate ( lat(jm) ) @@ -2507,6 +2365,27 @@ subroutine get_ecmwf_ic( Atm, fv_domain ) enddo #endif + if (cld_amt > 0) then + do k=1,npz + do j=js,je + do i=is,ie + Atm%q(i,j,k,cld_amt) = 0.0 ! Moorthi + enddo + enddo + enddo + endif + + if (sgs_tke > 0) then + do k=1,npz + do j=js,je + do i=is,ie + !pe1 = Atm%ak(k+1) + Atm%bk(k+1)*Atm%ps(i,j) + Atm%q(i,j,k,sgs_tke) = 0.02 ! 1.*exp(-(Atm%ps(i,j) - pe1)**2) + enddo + enddo + enddo + endif + deallocate ( ak0, bk0 ) ! deallocate ( psc ) deallocate ( psc_r8 ) @@ -2837,303 +2716,6 @@ subroutine remap_coef( is, ie, js, je, isd, ied, jsd, jed, & end subroutine remap_coef - - subroutine remap_scalar_nh(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, w, t) - type(fv_atmos_type), intent(inout) :: Atm - integer, intent(in):: km, npz, ncnst - real, intent(in):: ak0(km+1), bk0(km+1) - real, intent(in), dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je):: psc - real, intent(in), dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je,km):: w, t - real, intent(in), dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je,km,ncnst):: qa - real, intent(in), dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je,km+1):: zh -! local: - real, dimension(Atm%bd%is:Atm%bd%ie,km+1):: pe0 - real, dimension(Atm%bd%is:Atm%bd%ie,npz):: qn1, dp2 - real, dimension(Atm%bd%is:Atm%bd%ie,npz+1):: pe1 - real qp(Atm%bd%is:Atm%bd%ie,km) - real wk(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je) - real, dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je):: z500 -!!! High-precision - real(kind=R_GRID), dimension(Atm%bd%is:Atm%bd%ie,npz+1):: pn1 - real(kind=R_GRID):: gz_fv(npz+1) - real(kind=R_GRID), dimension(2*km+1):: gz, pn - real(kind=R_GRID), dimension(Atm%bd%is:Atm%bd%ie,km+1):: pn0 - real(kind=R_GRID):: pst -!!! High-precision - integer i,j,k,l,m, k2,iq - integer sphum, o3mr, liq_wat, ice_wat, rainwat, snowwat, graupel, cld_amt - integer :: is, ie, js, je - - is = Atm%bd%is - ie = Atm%bd%ie - js = Atm%bd%js - je = Atm%bd%je - - sphum = get_tracer_index(MODEL_ATMOS, 'sphum') - liq_wat = get_tracer_index(MODEL_ATMOS, 'liq_wat') - ice_wat = get_tracer_index(MODEL_ATMOS, 'ice_wat') - rainwat = get_tracer_index(MODEL_ATMOS, 'rainwat') - snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') - graupel = get_tracer_index(MODEL_ATMOS, 'graupel') - cld_amt = get_tracer_index(MODEL_ATMOS, 'cld_amt') - o3mr = get_tracer_index(MODEL_ATMOS, 'o3mr') - - if (mpp_pe()==1) then - print *, 'In remap_scalar:' - print *, 'ncnst = ', ncnst - print *, 'nwat = ', Atm%flagstruct%nwat - print *, 'sphum = ', sphum - print *, 'liq_wat = ', liq_wat - if ( Atm%flagstruct%nwat .eq. 6 ) then - print *, 'rainwat = ', rainwat - print *, 'ice_wat = ', ice_wat - print *, 'snowwat = ', snowwat - print *, 'graupel = ', graupel - endif - endif - - if ( sphum/=1 ) then - call mpp_error(FATAL,'SPHUM must be 1st tracer') - endif - - k2 = max(10, km/2) - -#ifdef USE_GFS_ZS - Atm%phis(is:ie,js:je) = zh(is:ie,js:je,km+1)*grav -#endif - - if (Atm%flagstruct%ecmwf_ic) then - if (cld_amt .gt. 0) Atm%q(i,j,k,cld_amt) = 0. - endif - -!$OMP parallel do default(none) & -!$OMP shared(sphum,liq_wat,rainwat,ice_wat,snowwat,graupel,& -!$OMP cld_amt,ncnst,npz,is,ie,js,je,km,k2,ak0,bk0,psc,zh,w,t,qa,Atm,z500) & -!$OMP private(l,m,pst,pn,gz,pe0,pn0,pe1,pn1,dp2,qp,qn1,gz_fv) - - do 5000 j=js,je - do k=1,km+1 - do i=is,ie - pe0(i,k) = ak0(k) + bk0(k)*psc(i,j) - pn0(i,k) = log(pe0(i,k)) - enddo - enddo - - do i=is,ie - do k=1,km+1 - pn(k) = pn0(i,k) - gz(k) = zh(i,j,k)*grav - enddo -! Use log-p for interpolation/extrapolation -! mirror image method: - do k=km+2, km+k2 - l = 2*(km+1) - k - gz(k) = 2.*gz(km+1) - gz(l) - pn(k) = 2.*pn(km+1) - pn(l) - enddo - - do k=km+k2-1, 2, -1 - if( Atm%phis(i,j).le.gz(k) .and. Atm%phis(i,j).ge.gz(k+1) ) then - pst = pn(k) + (pn(k+1)-pn(k))*(gz(k)-Atm%phis(i,j))/(gz(k)-gz(k+1)) - go to 123 - endif - enddo -123 Atm%ps(i,j) = exp(pst) - -!! ------------------ -!! Find 500-mb height -!! ------------------ -! pst = log(500.e2) -! do k=km+k2-1, 2, -1 -! if( pst.le.pn(k+1) .and. pst.ge.pn(k) ) then -! z500(i,j) = (gz(k+1) + (gz(k)-gz(k+1))*(pn(k+1)-pst)/(pn(k+1)-pn(k)))/grav -! go to 124 -! endif -! enddo -!124 continue - - enddo ! i-loop - - do i=is,ie - pe1(i,1) = Atm%ak(1) - pn1(i,1) = log(pe1(i,1)) - enddo - do k=2,npz+1 - do i=is,ie - pe1(i,k) = Atm%ak(k) + Atm%bk(k)*Atm%ps(i,j) - pn1(i,k) = log(pe1(i,k)) - enddo - enddo - -! * Compute delp - do k=1,npz - do i=is,ie - dp2(i,k) = pe1(i,k+1) - pe1(i,k) - Atm%delp(i,j,k) = dp2(i,k) - enddo - enddo - -! map tracers - do iq=1,ncnst - do k=1,km - do i=is,ie - qp(i,k) = qa(i,j,k,iq) - enddo - enddo - call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, 0, 8, Atm%ptop) - if ( iq==sphum ) then - call fillq(ie-is+1, npz, 1, qn1, dp2) - else - call fillz(ie-is+1, npz, 1, qn1, dp2) - endif -! The HiRam step of blending model sphum with NCEP data is obsolete because nggps is always cold starting... - do k=1,npz - do i=is,ie - Atm%q(i,j,k,iq) = qn1(i,k) - enddo - enddo - enddo - - do k=1,km - do i=is,ie - qp(i,k) = t(i,j,k) - enddo - enddo - call mappm(km, log(pe0), qp, npz, log(pe1), qn1, is,ie, 2, 4, Atm%ptop) - do k=1,npz - do i=is,ie - atm%pt(i,j,k) = qn1(i,k) - enddo - enddo - -!--------------------------------------------------- -! Retrive temperature using geopotential height from external data -!--------------------------------------------------- - do i=is,ie -! Make sure FV3 top is lower than GFS; can not do extrapolation above the top at this point - if ( pn1(i,1) .lt. pn0(i,1) ) then - call mpp_error(FATAL,'FV3 top higher than external data') - endif - - do k=1,km+1 - pn(k) = pn0(i,k) - gz(k) = zh(i,j,k)*grav - enddo -!------------------------------------------------- - do k=km+2, km+k2 - l = 2*(km+1) - k - gz(k) = 2.*gz(km+1) - gz(l) - pn(k) = 2.*pn(km+1) - pn(l) - enddo -!------------------------------------------------- - - gz_fv(npz+1) = Atm%phis(i,j) - - m = 1 - - do k=1,npz -! Searching using FV3 log(pe): pn1 -#ifdef USE_ISOTHERMO - do l=m,km - if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then - gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) - goto 555 - elseif ( pn1(i,k) .gt. pn(km+1) ) then -! Isothermal under ground; linear in log-p extra-polation - gz_fv(k) = gz(km+1) + (gz_fv(npz+1)-gz(km+1))*(pn1(i,k)-pn(km+1))/(pn1(i,npz+1)-pn(km+1)) - goto 555 - endif - enddo -#else - do l=m,km+k2-1 - if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then - gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) - goto 555 - endif - enddo -#endif -555 m = l - enddo - - do k=1,npz+1 - Atm%peln(i,k,j) = pn1(i,k) - enddo - - if ( .not. Atm%flagstruct%hydrostatic ) then - do k=1,npz - Atm%delz(i,j,k) = (gz_fv(k+1) - gz_fv(k)) / grav - enddo - endif - - enddo ! i-loop - - - do k=1,npz - do i=is,ie - - call mp_auto_conversion(Atm%q(i,j,k,liq_wat), Atm%q(i,j,k,rainwat), & - Atm%q(i,j,k,ice_wat), Atm%q(i,j,k,snowwat) ) - enddo - enddo - - -!------------------------------------------------------------- -! map omega or w -!------- ------------------------------------------------------ - if ( (.not. Atm%flagstruct%hydrostatic) .and. (.not. Atm%flagstruct%ncep_ic) ) then - do k=1,km - do i=is,ie - qp(i,k) = w(i,j,k) - enddo - enddo - call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, -1, 4, Atm%ptop) - do k=1,npz - do i=is,ie - atm%w(i,j,k) = qn1(i,k) - enddo - enddo - endif - -5000 continue - -! Add some diagnostics: - if (.not. Atm%flagstruct%hydrostatic) call p_maxmin('delz_model', Atm%delz, is, ie, js, je, npz, 1.) - call p_maxmin('sphum_model', Atm%q(is:ie,js:je,1:npz,sphum), is, ie, js, je, npz, 1.) - call p_maxmin('liq_wat_model', Atm%q(is:ie,js:je,1:npz,liq_wat), is, ie, js, je, npz, 1.) - call p_maxmin('ice_wat_model', Atm%q(is:ie,js:je,1:npz,ice_wat), is, ie, js, je, npz, 1.) - call p_maxmin('rainwat_model', Atm%q(is:ie,js:je,1:npz,rainwat), is, ie, js, je, npz, 1.) - call p_maxmin('snowwat_model', Atm%q(is:ie,js:je,1:npz,snowwat), is, ie, js, je, npz, 1.) - call p_maxmin('graupel_model', Atm%q(is:ie,js:je,1:npz,graupel), is, ie, js, je, npz, 1.) - call p_maxmin('cld_amt_model', Atm%q(is:ie,js:je,1:npz,cld_amt), is, ie, js, je, npz, 1.) - call p_maxmin('PS_model (mb)', Atm%ps(is:ie,js:je), is, ie, js, je, 1, 0.01) - call p_maxmin('PT_model', Atm%pt(is:ie,js:je,1:npz), is, ie, js, je, npz, 1.) - call pmaxmn('ZS_model', Atm%phis(is:ie,js:je)/grav, is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) - call pmaxmn('ZS_data', zh(is:ie,js:je,km+1), is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) - do j=js,je - do i=is,ie - wk(i,j) = Atm%phis(i,j)/grav - zh(i,j,km+1) - ! if ((wk(i,j) > 1800.).or.(wk(i,j)<-1600.)) then - ! print *,' ' - ! print *, 'Diff = ', wk(i,j), 'Atm%phis =', Atm%phis(i,j)/grav, 'zh = ', zh(i,j,km+1) - ! print *, 'lat = ', Atm%gridstruct%agrid(i,j,2)/deg2rad, 'lon = ', Atm%gridstruct%agrid(i,j,1)/deg2rad - ! endif - enddo - enddo - call pmaxmn('ZS_diff (m)', wk, is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) - - - do j=js,je - do i=is,ie - wk(i,j) = Atm%ps(i,j) - psc(i,j) - enddo - enddo - call pmaxmn('PS_diff (mb)', wk, is, ie, js, je, 1, 0.01, Atm%gridstruct%area_64, Atm%domain) - - if (is_master()) write(*,*) 'done remap_scalar_nh' - - end subroutine remap_scalar_nh - - subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) type(fv_atmos_type), intent(inout) :: Atm integer, intent(in):: km, npz, ncnst @@ -3157,7 +2739,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) real(kind=R_GRID):: pst !!! High-precision integer i,j,k,l,m, k2,iq - integer sphum, o3mr, liq_wat, ice_wat, rainwat, snowwat, graupel, cld_amt + integer sphum, o3mr, liq_wat, ice_wat, rainwat, snowwat, graupel, cld_amt, sgs_tke integer :: is, ie, js, je is = Atm%bd%is @@ -3173,6 +2755,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) graupel = get_tracer_index(MODEL_ATMOS, 'graupel') cld_amt = get_tracer_index(MODEL_ATMOS, 'cld_amt') o3mr = get_tracer_index(MODEL_ATMOS, 'o3mr') + sgs_tke = get_tracer_index(MODEL_ATMOS, 'sgs_tke') if (mpp_pe()==1) then print *, 'In remap_scalar:' @@ -3186,6 +2769,9 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) print *, 'snowwat = ', snowwat print *, 'graupel = ', graupel endif + print *, 'o3mr = ', o3mr + print *, 'sgs_tke = ', sgs_tke + print *, 'cld_amt = ', cld_amt endif if ( sphum/=1 ) then @@ -3198,12 +2784,8 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) Atm%phis(is:ie,js:je) = zh(is:ie,js:je,km+1)*grav #endif - if (Atm%flagstruct%ecmwf_ic) then - if (cld_amt .gt. 0) Atm%q(i,j,k,cld_amt) = 0. - endif - !$OMP parallel do default(none) & -!$OMP shared(sphum,liq_wat,rainwat,ice_wat,snowwat,graupel,source,& +!$OMP shared(sphum,liq_wat,rainwat,ice_wat,snowwat,graupel,source_fv3gfs,& !$OMP cld_amt,ncnst,npz,is,ie,js,je,km,k2,ak0,bk0,psc,zh,omga,qa,Atm,z500,t_in) & !$OMP private(l,m,pst,pn,gz,pe0,pn0,pe1,pn1,dp2,qp,qn1,gz_fv) @@ -3348,7 +2930,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) !---------------------------------------------------- ! Compute true temperature using hydrostatic balance !---------------------------------------------------- - if (trim(source) /= source_fv3gfs .or. .not. present(t_in)) then + if (.not. source_fv3gfs .or. .not. present(t_in)) then do k=1,npz ! qc = 1.-(Atm%q(i,j,k,liq_wat)+Atm%q(i,j,k,rainwat)+Atm%q(i,j,k,ice_wat)+Atm%q(i,j,k,snowwat)) ! Atm%pt(i,j,k) = (gz_fv(k)-gz_fv(k+1))*qc/( rdgas*(pn1(i,k+1)-pn1(i,k))*(1.+zvir*Atm%q(i,j,k,sphum)) ) @@ -3380,7 +2962,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) ! seperate cloud water and cloud ice from Jan-Huey Chen's HiRAM code ! only use for NCEP IC and GFDL microphy !----------------------------------------------------------------------- - if (trim(source) /= source_fv3gfs) then + if (.not. source_fv3gfs) then if ((Atm%flagstruct%nwat .eq. 3 .or. Atm%flagstruct%nwat .eq. 6) .and. & (Atm%flagstruct%ncep_ic .or. Atm%flagstruct%nggps_ic)) then do k=1,npz @@ -3398,15 +2980,6 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) Atm%q(i,j,k,ice_wat) = qn1(i,k) else ! between -15~0C: linear interpolation Atm%q(i,j,k,liq_wat) = qn1(i,k)*((Atm%pt(i,j,k)-258.16)/15.) - - - - - - - - - Atm%q(i,j,k,ice_wat) = qn1(i,k) - Atm%q(i,j,k,liq_wat) endif #else @@ -3452,7 +3025,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) enddo enddo call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, -1, 4, Atm%ptop) - if (trim(source) == source_fv3gfs) then + if (source_fv3gfs) then do k=1,npz do i=is,ie atm%w(i,j,k) = qn1(i,k) @@ -4534,40 +4107,6 @@ subroutine get_staggered_grid( is, ie, js, je, isd, ied, jsd, jed, pt_b, pt_c, p end subroutine get_staggered_grid - subroutine get_data_source(source,regional) -! -! This routine extracts the data source information if it is present in the datafile. -! - character (len = 80) :: source - integer :: ncids,sourceLength - logical :: lstatus,regional - type(FmsNetcdfFile_t) :: Gfs_data - integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist -! -! Use the fms call here so we can actually get the return code value. -! - allocate(pes(mpp_npes())) - call mpp_get_current_pelist(pes) - if (regional) then - if (open_file(Gfs_data , 'INPUT/gfs_data.nc', "read", pelist=pes)) then - lstatus = global_att_exists(Gfs_data, "source") - if(lstatus) call get_global_attribute(Gfs_data, "source", source) - call close_file(Gfs_data) - endif - else - if (open_file(Gfs_data , 'INPUT/gfs_data.tile1.nc', "read", pelist=pes)) then - lstatus = global_att_exists(Gfs_data, "source") - if(lstatus) call get_global_attribute(Gfs_data, "source", source) - call close_file(Gfs_data) - endif - endif - deallocate(pes) - if (.not. lstatus) then - if (mpp_pe() == 0) write(0,*) 'INPUT source not found ',lstatus,' set source=No Source Attribute' - source='No Source Attribute' - endif - end subroutine get_data_source - end module external_ic_mod diff --git a/tools/fv_diagnostics.F90 b/tools/fv_diagnostics.F90 index bcf064352..f5f98a229 100644 --- a/tools/fv_diagnostics.F90 +++ b/tools/fv_diagnostics.F90 @@ -791,11 +791,6 @@ subroutine fv_diag_init(Atm, axes, Time, npx, npy, npz, p_ref) 'layer-averaged temperature tendency from physics', 'K/s', missing_value=missing_value ) if (id_t_dt_phys_plev_ave > 0 .and. .not. allocated(Atm(n)%phys_diag%phys_t_dt) ) allocate(Atm(n)%phys_diag%phys_t_dt(isc:iec,jsc:jec,npz)) ! flag for calculation of geopotential -!!$ if ( all(id_h(minloc(abs(levs-10)))>0) .or. all(id_h(minloc(abs(levs-50)))>0) .or. & -!!$ all(id_h(minloc(abs(levs-100)))>0) .or. all(id_h(minloc(abs(levs-200)))>0) .or. & -!!$ all(id_h(minloc(abs(levs-250)))>0) .or. all(id_h(minloc(abs(levs-300)))>0) .or. & -!!$ all(id_h(minloc(abs(levs-500)))>0) .or. all(id_h(minloc(abs(levs-700)))>0) .or. & -!!$ all(id_h(minloc(abs(levs-850)))>0) .or. all(id_h(minloc(abs(levs-1000)))>0).or. & if ( any(id_h > 0) .or. id_h_plev>0 .or. id_hght3d>0) then id_any_hght = 1 else @@ -1877,36 +1872,6 @@ subroutine fv_diag(Atm, zvir, Time, print_freq) endif - - -!!$ if ( id_srh > 0 ) then -!!$ call helicity_relative(isc, iec, jsc, jec, ngc, npz, zvir, sphum, a2, & -!!$ Atm(n)%ua, Atm(n)%va, Atm(n)%delz, Atm(n)%q, & -!!$ Atm(n)%flagstruct%hydrostatic, Atm(n)%pt, Atm(n)%peln, Atm(n)%phis, grav, 0., 3.e3) -!!$ used = send_data ( id_srh, a2, Time ) -!!$ if(prt_minmax) then -!!$ do j=jsc,jec -!!$ do i=isc,iec -!!$ tmp = rad2deg * Atm(n)%gridstruct%agrid(i,j,1) -!!$ tmp2 = rad2deg * Atm(n)%gridstruct%agrid(i,j,2) -!!$ if ( tmp2<25. .or. tmp2>50. & -!!$ .or. tmp<235. .or. tmp>300. ) then -!!$ a2(i,j) = 0. -!!$ endif -!!$ enddo -!!$ enddo -!!$ call prt_maxmin('SRH over CONUS', a2, isc, iec, jsc, jec, 0, 1, 1.) -!!$ endif -!!$ endif - -!!$ if ( id_srh25 > 0 ) then -!!$ call helicity_relative(isc, iec, jsc, jec, ngc, npz, zvir, sphum, a2, & -!!$ Atm(n)%ua, Atm(n)%va, Atm(n)%delz, Atm(n)%q, & -!!$ Atm(n)%flagstruct%hydrostatic, Atm(n)%pt, Atm(n)%peln, Atm(n)%phis, grav, 2.e3, 5.e3) -!!$ used = send_data ( id_srh25, a2, Time ) -!!$ endif - - ! Relative Humidity if ( id_rh > 0 ) then ! Compute FV mean pressure @@ -2739,8 +2704,6 @@ subroutine fv_diag(Atm, zvir, Time, print_freq) a2(i,j) = missing_value3 var1(i,j) = missing_value3 var2(i,j) = missing_value2 -!!$ a2(i,j) = Atm(n)%pt(i,j,k) -!!$ var1(i,j) = 0.01*Atm(n)%pe(i,k+1,j) ! surface pressure endif enddo enddo @@ -6011,65 +5974,6 @@ subroutine getcape( nk , p , t , dz, q, the, cape , cin, source_in ) ENDIF if(debug_level.ge.100) print *,' kmin,maxthe = ',kmin,maxthe -!!$ ELSEIF(source.eq.3)THEN -!!$ ! use mixed layer -!!$ -!!$ IF( dz(nk).gt.ml_depth )THEN -!!$ ! the second level is above the mixed-layer depth: just use the -!!$ ! lowest level -!!$ -!!$ avgth = th(nk) -!!$ avgqv = q(nk) -!!$ kmin = nk -!!$ -!!$ ELSEIF( z(1).lt.ml_depth )THEN -!!$ ! the top-most level is within the mixed layer: just use the -!!$ ! upper-most level (not -!!$ -!!$ avgth = th(1) -!!$ avgqv = q(1) -!!$ kmin = 1 -!!$ -!!$ ELSE -!!$ ! calculate the mixed-layer properties: -!!$ -!!$ avgth = 0.0 -!!$ avgqv = 0.0 -!!$ k = nk-1 -!!$ if(debug_level.ge.100) print *,' ml_depth = ',ml_depth -!!$ if(debug_level.ge.100) print *,' k,z,th,q:' -!!$ if(debug_level.ge.100) print *,nk,z(nk),th(nk),q(nk) -!!$ -!!$ do while( (z(k).le.ml_depth) .and. (k.ge.1) ) -!!$ -!!$ if(debug_level.ge.100) print *,k,z(k),th(k),q(k) -!!$ -!!$ avgth = avgth + dz(k)*th(k) -!!$ avgqv = avgqv + dz(k)*q(k) -!!$ -!!$ k = k - 1 -!!$ -!!$ enddo -!!$ -!!$ th2 = th(k+1)+(th(k)-th(k+1))*(ml_depth-z(k-1))/dz(k) -!!$ qv2 = q(k+1)+( q(k)- q(k+1))*(ml_depth-z(k-1))/dz(k) -!!$ -!!$ if(debug_level.ge.100) print *,999,ml_depth,th2,qv2 -!!$ -!!$ avgth = avgth + 0.5*(ml_depth-z(k-1))*(th2+th(k-1)) -!!$ avgqv = avgqv + 0.5*(ml_depth-z(k-1))*(qv2+q(k-1)) -!!$ -!!$ if(debug_level.ge.100) print *,k,z(k),th(k),q(k) -!!$ -!!$ avgth = avgth/ml_depth -!!$ avgqv = avgqv/ml_depth -!!$ -!!$ kmin = nk -!!$ -!!$ ENDIF -!!$ -!!$ if(debug_level.ge.100) print *,avgth,avgqv - ELSE print * @@ -6284,19 +6188,6 @@ subroutine getcape( nk , p , t , dz, q, the, cape , cin, source_in ) return end subroutine getcape -!!$ subroutine divg_diagnostics(divg, ..., idiag, bd, npz,gridstruct%area_64, domain, fv_time)) -!!$ real, INPUT(IN) :: divg(bd%isd:bd%ied,bd%jsd:bd%jed,npz) -!!$ .... -!!$ -!!$ if (id_divg>0) then -!!$ used = send_data(id_divg, divg, fv_time) -!!$ -!!$ endif -!!$ -!!$ -!!$ if(flagstruct%fv_debug) call prt_mxm('divg', dp1, is, ie, js, je, 0, npz, 1.,gridstruct%area_64, domain) -!!$ end subroutine divg_diagnostics -!!$ !----------------------------------------------------------------------- !ccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccc !----------------------------------------------------------------------- diff --git a/tools/fv_grid_tools.F90 b/tools/fv_grid_tools.F90 index d1087b918..7fdd84e1d 100644 --- a/tools/fv_grid_tools.F90 +++ b/tools/fv_grid_tools.F90 @@ -29,11 +29,11 @@ module fv_grid_tools_mod spherical_linear_interpolation, big_number use fv_timing_mod, only: timing_on, timing_off use fv_mp_mod, only: is_master, fill_corners, XDir, YDir - use fv_mp_mod, only: mp_gather, mp_bcst, mp_reduce_max, mp_stop, grids_master_procs + use fv_mp_mod, only: mp_bcst, mp_reduce_max, mp_stop, grids_master_procs use sorted_index_mod, only: sorted_inta, sorted_intb use mpp_mod, only: mpp_error, FATAL, get_unit, mpp_chksum, mpp_pe, stdout, & mpp_send, mpp_recv, mpp_sync_self, EVENT_RECV, mpp_npes, & - mpp_sum, mpp_max, mpp_min, mpp_root_pe, mpp_broadcast + mpp_sum, mpp_max, mpp_min, mpp_root_pe, mpp_broadcast, mpp_gather use mpp_domains_mod, only: mpp_update_domains, mpp_get_boundary, & mpp_get_ntile_count, mpp_get_pelist, & mpp_get_compute_domains, mpp_global_field, & @@ -85,7 +85,7 @@ subroutine read_grid(Atm, grid_file, ndims, nregions, ng) integer, intent(IN) :: nregions integer, intent(IN) :: ng - type(FmsNetcdfFile_t) :: Grid_input + type(FmsNetcdfFile_t) :: Grid_input real, allocatable, dimension(:,:) :: tmpx, tmpy real(kind=R_GRID), pointer, dimension(:,:,:) :: grid character(len=128) :: units = "" @@ -502,6 +502,7 @@ subroutine init_grid(Atm, grid_name, grid_file, npx, npy, npz, ndims, nregions, integer :: is, ie, js, je integer :: isd, ied, jsd, jed integer :: istart, iend, jstart, jend + integer :: isection_s, isection_e, jsection_s, jsection_e is = Atm%bd%is ie = Atm%bd%ie @@ -605,6 +606,41 @@ subroutine init_grid(Atm, grid_name, grid_file, npx, npy, npz, ndims, nregions, else if( trim(grid_file) == 'INPUT/grid_spec.nc' .or. Atm%flagstruct%grid_type < 0 ) then call read_grid(Atm, grid_file, ndims, nregions, ng) + + ! Here if we are reading from grid_spec and the grid has a nest we need to assemble + ! the global grid array 'grid_global' to be sent at the end of this routine to the nest + if (ANY(Atm%neststruct%child_grids)) then + grid_global(:,:,:,1)=-99999 + isection_s = is + isection_e = ie + jsection_s = js + jsection_e = je + + if ( isd < 0 ) isection_s = isd + if ( ied > npx-1 ) isection_e = ied + if ( jsd < 0 ) jsection_s = jsd + if ( jed > npy-1 ) jsection_e = jed + ! if there is a nest, we need to setup grid_global on pe master + ! to send it to the nest at the end of init_grid + call mpp_gather(isection_s,isection_e,jsection_s,jsection_e,atm%pelist, & + grid(isection_s:isection_e,jsection_s:jsection_e,1),grid_global(1-ng:npx+ng,1-ng:npy+ng,1,1),is_master(),ng,ng) + call mpp_gather(isection_s,isection_e,jsection_s,jsection_e,atm%pelist, & + grid(isection_s:isection_e,jsection_s:jsection_e,2),grid_global(1-ng:npx+ng,1-ng:npy+ng,2,1),is_master(),ng,ng) + !do we need the haloes?! + !do j=jsd,jed + !do i=isd,ied + !grid_global(i,j,1,1)=grid(i,j,1) + !grid_global(i,j,2,1)=grid(i,j,2) + !enddo + !enddo + !do j=1,npy + !do i=1,npx + !call mpp_max(grid_global(i,j,1,1),atm%pelist) + !call mpp_max(grid_global(i,j,2,1),atm%pelist) + !enddo + !enddo + endif + else if (Atm%flagstruct%grid_type>=0) call gnomonic_grids(Atm%flagstruct%grid_type, npx-1, xs, ys) @@ -1093,9 +1129,6 @@ subroutine init_grid(Atm, grid_name, grid_file, npx, npy, npz, ndims, nregions, if (Atm%neststruct%child_grids(n) .and. is_master()) then !need to get tile_coarse AND determine local number for tile if (ntiles_g > 1) then ! coarse grid only!! -!!$ !!! DEBUG CODE -!!$ print*, 'SENDING GRID_GLOBAL: ', mpp_pe(), tile_coarse(n), grids_master_procs(n), grid_global(1,npy,:,tile_coarse(n)) -!!$ !!! END DEBUG CODE call mpp_send(grid_global(:,:,:,tile_coarse(n)), & size(grid_global)/Atm%flagstruct%ntiles,grids_master_procs(n)) else @@ -1641,26 +1674,11 @@ subroutine setup_aligned_nest(Atm) call mpp_recv(p_grid( isg-ng:ieg+1+ng, jsg-ng:jeg+1+ng,1:2), size(p_grid( isg-ng:ieg+1+ng, jsg-ng:jeg+1+ng,1:2)), & Atm%parent_grid%pelist(1)) -!!$ !!!! DEBUG CODE -!!$ print*, 'RECEIVING GRID GLOBAL: ', mpp_pe(), Atm%parent_grid%pelist(1), p_grid(1,jeg+1,:) -!!$ !!!! END DEBUG CODE - endif call mpp_broadcast( p_grid(isg-ng:ieg+ng+1, jsg-ng:jeg+ng+1, :), & (ieg-isg+2+2*ng)*(jeg-jsg+2+2*ng)*ndims, mpp_root_pe() ) - !NOTE : Grid now allowed to lie outside of parent - !Check that the grid does not lie outside its parent - !3aug15: allows halo of nest to lie within halo of coarse grid. -!!$ ! NOTE: will this then work with the mpp_update_nest_fine? -!!$ if ( joffset + floor( real(1-ng) / real(refinement) ) < 1-ng .or. & -!!$ ioffset + floor( real(1-ng) / real(refinement) ) < 1-ng .or. & -!!$ joffset + floor( real(npy+ng) / real(refinement) ) > Atm%parent_grid%npy+ng .or. & -!!$ ioffset + floor( real(npx+ng) / real(refinement) ) > Atm%parent_grid%npx+ng ) then -!!$ call mpp_error(FATAL, 'nested grid lies outside its parent') -!!$ end if - ! Generate grid global and parent_grid indices ! Grid global only needed in case we create a new child nest on-the-fly? !TODO If reading in grid from disk then simply mpp_GATHER grid global from local grid arrays @@ -1759,10 +1777,6 @@ subroutine setup_aligned_nest(Atm) if (imod < refinement/2) then -!!$ !!! DEBUG CODE -!!$ if (ic /= ic) print*, gid, ' Bad ic ', i, j -!!$ print*, i, j, ic -!!$ !!! END DEBUG CODE ind_h(i,j,1) = ic - 1 else ind_h(i,j,1) = ic @@ -1811,9 +1825,6 @@ subroutine setup_aligned_nest(Atm) ind_u(i,j,1) = ic #else if (imod < refinement/2) then -!!$ !!! DEBUG CODE -!!$ print*, i, j, ic -!!$ !!! END DEBUG CODE ind_u(i,j,1) = ic - 1 else ind_u(i,j,1) = ic @@ -2432,33 +2443,6 @@ subroutine grid_area(nx, ny, ndims, nregions, bounded_domain, gridstruct, domain enddo enddo -!!$ allocate( p_R8(nx-1,ny-1,ntiles_g) ) ! this is a "global" array -!!$ do j=js,je -!!$ do i=is,ie -!!$ p_R8(i,j,tile) = area(i,j) -!!$ enddo -!!$ enddo -!!$ call mp_gather(p_R8, is,ie, js,je, nx-1, ny-1, ntiles_g) -!!$ if (is_master()) then -!!$ globalarea = 0.0 -!!$ do n=1,ntiles_g -!!$ do j=1,ny-1 -!!$ do i=1,nx-1 -!!$ globalarea = globalarea + p_R8(i,j,n) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ call mpp_broadcast(globalarea, mpp_root_pe()) -!!$ -!!$ deallocate( p_R8 ) -!!$ -!!$ call mp_reduce_max(maxarea) -!!$ minarea = -minarea -!!$ call mp_reduce_max(minarea) -!!$ minarea = -minarea - globalarea = mpp_global_sum(domain, area) maxarea = mpp_global_max(domain, area) minarea = mpp_global_min(domain, area) diff --git a/tools/fv_io.F90 b/tools/fv_io.F90 index 03724f9e5..dda77f379 100644 --- a/tools/fv_io.F90 +++ b/tools/fv_io.F90 @@ -187,7 +187,7 @@ end subroutine fv_io_register_axis ! subroutine fv_io_register_restart(Atm) - type(fv_atmos_type), intent(inout) :: Atm + type(fv_atmos_type), intent(inout) :: Atm character(len=64) :: tracer_name character(len=8), dimension(1) :: dim_names character(len=8), dimension(2) :: dim_names_2d @@ -219,7 +219,7 @@ subroutine fv_io_register_restart(Atm) dim_names_4d2(2) = "yaxis_2" dim_names_4d3 = dim_names_4d dim_names_4d3(2) = "yaxis_2" - + ntprog = size(Atm%q,4) ntdiag = size(Atm%qdiag,4) ntracers = ntprog+ntdiag @@ -696,21 +696,12 @@ subroutine fv_io_register_nudge_restart(Atm) ! use_ncep_sst may not be initialized at this point? call mpp_error(NOTE, 'READING FROM SST_restart DISABLED') -!!$ if ( use_ncep_sst .or. Atm(1)%flagstruct%nudge .or. Atm(1)%flagstruct%ncep_ic ) then -!!$ if ( Atm(1)%nudge .or. Atm(1)%ncep_ic ) then -!!$ fname = 'sst_ncep.res.nc' -!!$ id_restart = register_restart_field(Atm(1)%SST_restart, fname, 'sst_ncep', sst_ncep) -!!$ id_restart = register_restart_field(Atm(1)%SST_restart, fname, 'sst_anom', sst_anom) -!!$ endif end subroutine fv_io_register_nudge_restart ! NAME="fv_io_register_nudge_restart" - - - !##################################################################### ! ! @@ -730,11 +721,6 @@ subroutine fv_io_write_restart(Atm, timestamp) integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist fv_domain = Atm%domain -!!$ if ( use_ncep_sst .or. Atm%flagstruct%nudge .or. Atm%flagstruct%ncep_ic ) then -!!$ call mpp_error(NOTE, 'READING FROM SST_RESTART DISABLED') -!!$ !call save_restart(Atm%SST_restart, timestamp) -!!$ endif - if ( (use_ncep_sst .or. Atm%flagstruct%nudge) .and. .not. Atm%gridstruct%nested ) then !call save_restart(Atm%SST_restart, timestamp) endif @@ -1223,9 +1209,9 @@ subroutine fv_io_write_BCs(Atm, timestamp) Atm%neststruct%BCfile_sw_is_open = open_file(Atm%neststruct%BCfile_sw, fname_sw, "overwrite", is_restart=.true., pelist=all_pelist) Atm%neststruct%BCfile_ne_is_open = open_file(Atm%neststruct%BCfile_ne, fname_ne, "overwrite", is_restart=.true., pelist=all_pelist) - call fv_io_register_restart_BCs(Atm) + call fv_io_register_restart_BCs(Atm) - if (Atm%neststruct%BCfile_sw_is_open) then + if (Atm%neststruct%BCfile_sw_is_open) then call write_restart_bc(Atm%neststruct%BCfile_sw) call close_file(Atm%neststruct%BCfile_sw) endif @@ -1257,9 +1243,9 @@ subroutine fv_io_read_BCs(Atm) Atm%neststruct%BCfile_sw_is_open = open_file(Atm%neststruct%BCfile_sw, fname_sw, "read", is_restart=.true., pelist=all_pelist) Atm%neststruct%BCfile_ne_is_open = open_file(Atm%neststruct%BCfile_ne, fname_ne, "read", is_restart=.true., pelist=all_pelist) - call fv_io_register_restart_BCs(Atm) + call fv_io_register_restart_BCs(Atm) - if (Atm%neststruct%BCfile_sw_is_open) then + if (Atm%neststruct%BCfile_sw_is_open) then call read_restart_bc(Atm%neststruct%BCfile_sw) call close_file(Atm%neststruct%BCfile_sw) endif diff --git a/tools/fv_mp_mod.F90 b/tools/fv_mp_mod.F90 index fb7dcef0c..79eb259ef 100644 --- a/tools/fv_mp_mod.F90 +++ b/tools/fv_mp_mod.F90 @@ -923,17 +923,6 @@ subroutine switch_current_Atm(new_Atm, switch_domain) call mpp_error(FATAL, "switch_current_Atm depreciated. call set_domain instead.") -!!$ if (debug .AND. (gid==masterproc)) print*, 'SWITCHING ATM STRUCTURES', new_Atm%grid_number -!!$ if (present(switch_domain)) then -!!$ swD = switch_domain -!!$ else -!!$ swD = .true. -!!$ end if -!!$ if (swD) call switch_current_domain(new_Atm%domain, new_Atm%domain_for_coupler) - -!!$ if (debug .AND. (gid==masterproc)) WRITE(*,'(A, 6I5)') 'NEW GRID DIMENSIONS: ', & -!!$ isd, ied, jsd, jed, new_Atm%npx, new_Atm%npy - end subroutine switch_current_Atm !------------------------------------------------------------------------------- diff --git a/tools/fv_restart.F90 b/tools/fv_restart.F90 index 115a3762c..e6a9e41ff 100644 --- a/tools/fv_restart.F90 +++ b/tools/fv_restart.F90 @@ -40,7 +40,7 @@ module fv_restart_mod use init_hydro_mod, only: p_var use mpp_domains_mod, only: mpp_update_domains, domain2d, DGRID_NE use mpp_mod, only: mpp_chksum, stdout, mpp_error, FATAL, NOTE - use mpp_mod, only: get_unit, mpp_sum, mpp_broadcast + use mpp_mod, only: get_unit, mpp_sum, mpp_broadcast, mpp_max, mpp_npes use mpp_mod, only: mpp_get_current_pelist, mpp_npes, mpp_set_current_pelist use test_cases_mod, only: alpha, init_case, init_double_periodic!, init_latlon use fv_mp_mod, only: is_master, mp_reduce_min, mp_reduce_max, corners_YDir => YDir, fill_corners, tile_fine, global_nest_domain @@ -122,7 +122,7 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ character(len=6) :: gnn integer :: npts, sphum - integer, allocatable :: pelist(:), smoothed_topo(:) + integer, allocatable :: pelist(:), global_pelist(:), smoothed_topo(:) real :: sumpertn real :: zvir @@ -131,6 +131,7 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ logical :: do_read_restart_bc = .false. integer, allocatable :: ideal_test_case(:), new_nest_topo(:) integer :: nest_level + integer, allocatable :: BC_remap_level(:) rgrav = 1. / grav @@ -160,10 +161,6 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ ntprog = size(Atm(n)%q,4) ntdiag = size(Atm(n)%qdiag,4) -!!$ if (is_master()) then -!!$ print*, 'FV_RESTART: ', n, cold_start_grids(n) -!!$ endif - !1. sort out restart, external_ic, and cold-start (idealized) if (Atm(n)%neststruct%nested) then write(fname, '(A, I2.2, A)') 'INPUT/fv_core.res.nest', Atm(n)%grid_number, '.nc' @@ -213,6 +210,27 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ call fill_nested_grid_topo(Atm(n), n==this_grid) endif +! This sets the nest BCs. Ideally, it should be done outside of this loop but +! it is moved here -before ex_ic- to avoid repro issues on the nest + do nest_level=1,Atm(this_grid)%neststruct%num_nest_level + + if (Atm(this_grid)%neststruct%nested .AND. Atm(this_grid)%neststruct%nlevel==nest_level)then + call nested_grid_BC(Atm(this_grid)%ps, Atm(this_grid)%parent_grid%ps, global_nest_domain, & + Atm(this_grid)%neststruct%ind_h, Atm(this_grid)%neststruct%wt_h, 0, 0, & + Atm(this_grid)%npx, Atm(this_grid)%npy, Atm(this_grid)%bd, 1, Atm(this_grid)%npx-1, 1,& + Atm(this_grid)%npy-1,nest_level=Atm(this_grid)%neststruct%nlevel) + call nested_grid_BC(Atm(this_grid)%phis, Atm(this_grid)%parent_grid%phis, global_nest_domain, & + Atm(this_grid)%neststruct%ind_h, Atm(this_grid)%neststruct%wt_h, 0, 0, & + Atm(this_grid)%npx, Atm(this_grid)%npy, Atm(this_grid)%bd, 1, Atm(this_grid)%npx-1, 1, & + Atm(this_grid)%npy-1,nest_level=Atm(this_grid)%neststruct%nlevel) + endif + + if (ANY (Atm(this_grid)%neststruct%child_grids) .AND. Atm(this_grid)%neststruct%nlevel==nest_level-1) then + call nested_grid_BC(Atm(this_grid)%ps, global_nest_domain, 0, 0, nest_level=Atm(this_grid)%neststruct%nlevel+1) + call nested_grid_BC(Atm(this_grid)%phis, global_nest_domain, 0, 0, nest_level=Atm(this_grid)%neststruct%nlevel+1) + endif + + enddo endif endif @@ -368,11 +386,6 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ !Currently even though we do fill in the nested-grid IC from ! init_case or external_ic we appear to overwrite it using ! coarse-grid data -!!$ if (Atm(n)%neststruct%nested) then -!!$ if (.not. Atm(n)%flagstruct%external_ic .and. .not. Atm(n)%flagstruct%nggps_ic .and. grid_type < 4 ) then -!!$ call fill_nested_grid_data(Atm(n:n)) -!!$ endif -!!$ end if ! endif !end cold_start check @@ -434,34 +447,45 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ end do !break cycling loop to finish nesting setup -!Send data to nests per levels - do nest_level=1,Atm(this_grid)%neststruct%num_nest_level - - if (Atm(this_grid)%neststruct%nested .AND. Atm(this_grid)%neststruct%nlevel==nest_level)then - call nested_grid_BC(Atm(this_grid)%ps, Atm(this_grid)%parent_grid%ps, global_nest_domain, & - Atm(this_grid)%neststruct%ind_h, Atm(this_grid)%neststruct%wt_h, 0, 0, & - Atm(this_grid)%npx, Atm(this_grid)%npy, Atm(this_grid)%bd, 1, Atm(this_grid)%npx-1, 1,& - Atm(this_grid)%npy-1,nest_level=Atm(this_grid)%neststruct%nlevel) - call nested_grid_BC(Atm(this_grid)%phis, Atm(this_grid)%parent_grid%phis, global_nest_domain, & - Atm(this_grid)%neststruct%ind_h, Atm(this_grid)%neststruct%wt_h, 0, 0, & - Atm(this_grid)%npx, Atm(this_grid)%npy, Atm(this_grid)%bd, 1, Atm(this_grid)%npx-1, 1, & - Atm(this_grid)%npy-1,nest_level=Atm(this_grid)%neststruct%nlevel) + ! The following section is simply to set up the logical do_remap_BC_level + ! do_remap_BC_level is true if the BCs of any grid need remapping at a certain nest level + ! This is to accomodate the BC communications in fv_nesting which is done by level + ! and does not mean that all nests at a certain level are undergoing a BC remapping + ! remapping is actually happening when do_remap_BC=.true. + if (ntileMe>1) then + if (.not. allocated (BC_remap_level))then + allocate (BC_remap_level(Atm(this_grid)%neststruct%num_nest_level)) + BC_remap_level(:)=0 endif - if (ANY (Atm(this_grid)%neststruct%child_grids) .AND. Atm(this_grid)%neststruct%nlevel==nest_level-1) then - call nested_grid_BC(Atm(this_grid)%ps, global_nest_domain, 0, 0, nest_level=Atm(this_grid)%neststruct%nlevel+1) - call nested_grid_BC(Atm(this_grid)%phis, global_nest_domain, 0, 0, nest_level=Atm(this_grid)%neststruct%nlevel+1) - endif + do nest_level=1,Atm(this_grid)%neststruct%num_nest_level + if (Atm(this_grid)%neststruct%nlevel==nest_level .AND. (Atm(this_grid)%neststruct%do_remap_BC(this_grid))) then + BC_remap_level(nest_level) = 1 + endif + enddo - enddo + call mpp_set_current_pelist() !global + + if (.not. allocated (global_pelist)) allocate(global_pelist(mpp_npes())) + call mpp_get_current_pelist(global_pelist) + call mpp_max(BC_remap_level,ntileme,global_pelist) + call mpp_set_current_pelist(pelist) + do nest_level=1,Atm(this_grid)%neststruct%num_nest_level + Atm(this_grid)%neststruct%do_remap_BC_level(nest_level) = (BC_remap_level(nest_level) == 1 ) + enddo + endif + + ! Topo twoway update do n = ntileMe,1,-1 - if (new_nest_topo(n) > 0) then - if (Atm(n)%parent_grid%grid_number==this_grid) then !only parent?! - call twoway_topo_update(Atm(n), n==this_grid) - elseif (n==this_grid .or. Atm(this_grid)%neststruct%nlevel==Atm(n)%neststruct%nlevel) then - call twoway_topo_update(Atm(this_grid), n==this_grid) + if (atm(n)%neststruct%twowaynest) then + if (new_nest_topo(n) > 0) then + if (Atm(n)%parent_grid%grid_number==this_grid) then !only parent?! + call twoway_topo_update(Atm(n), n==this_grid) + elseif (n==this_grid .or. Atm(this_grid)%neststruct%nlevel==Atm(n)%neststruct%nlevel) then + call twoway_topo_update(Atm(this_grid), n==this_grid) + endif endif endif end do @@ -728,8 +752,6 @@ subroutine fill_nested_grid_topo(Atm, proc_in) process = .true. endif -!!$ if (.not. Atm%neststruct%nested) return - call mpp_get_global_domain( Atm%parent_grid%domain, & isg, ieg, jsg, jeg) call mpp_get_data_domain( Atm%parent_grid%domain, & @@ -1142,12 +1164,10 @@ subroutine twoway_topo_update(Atm, proc_in) type(fv_atmos_type), intent(INOUT) :: Atm logical, intent(IN), OPTIONAL :: proc_in - real, allocatable :: g_dat(:,:,:), pt_coarse(:,:,:) integer :: i,j,k,nq, sphum, ncnst, istart, iend, npz integer :: isc, iec, jsc, jec, isd, ied, jsd, jed integer :: isd_p, ied_p, jsd_p, jed_p, isc_p, iec_p, jsc_p, jec_p integer :: isg, ieg, jsg,jeg, npx_p, npy_p - integer :: isg_n, ieg_n, jsg_n, jeg_n, npx_n, npy_n real zvir integer :: p , sending_proc @@ -1184,7 +1204,7 @@ subroutine twoway_topo_update(Atm, proc_in) !NOW: what we do is to update the nested-grid terrain to the coarse grid, !to ensure consistency between the two grids. if ( process ) call mpp_update_domains(Atm%phis, Atm%domain, complete=.true.) - if (Atm%neststruct%twowaynest) then + ! if (Atm%neststruct%twowaynest) then if (ANY(Atm%parent_grid%pelist == mpp_pe()) .or. Atm%neststruct%child_proc) then call update_coarse_grid(Atm%parent_grid%phis, & Atm%phis, global_nest_domain, & @@ -1203,21 +1223,10 @@ subroutine twoway_topo_update(Atm, proc_in) if (ANY(Atm%parent_grid%pelist == mpp_pe())) call mpp_update_domains(Atm%parent_grid%phis, Atm%parent_grid%domain) end if - end if + ! end if #ifdef SW_DYNAMICS -!!$ !ps: first level only -!!$ !This is only valid for shallow-water simulations -!!$ if (process) then -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ -!!$ Atm%ps(i,j) = Atm%delp(i,j,1)/grav -!!$ -!!$ end do -!!$ end do -!!$ endif #else !Reset p_var after updating topography if (process) call p_var(npz, isc, iec, jsc, jec, Atm%ptop, ptop_min, Atm%delp, & diff --git a/tools/init_hydro.F90 b/tools/init_hydro.F90 index 8bcc995c5..ca472c460 100644 --- a/tools/init_hydro.F90 +++ b/tools/init_hydro.F90 @@ -392,20 +392,6 @@ subroutine hydro_eq(km, is, ie, js, je, ps, hs, drym, delp, ak, bk, & enddo enddo -!!$ do k=2,km -!!$ do i=is,ie -!!$ if ( ph(i,k-1) <= p1 ) then -!!$! Isothermal -!!$ gz(i,k) = gz(i,k-1) + (rdgas*t1)*log(ph(i,k-1)/ph(i,k)) -!!$ else -!!$! Constant lapse rate region (troposphere) -!!$ !gz(i,k) = (hs(i,j)+c0)/(ph(i,k)/ps(i,j))**(a0*rdgas) - c0 -!!$ gz(i,k) = (hs(i,j)+c0)/(ph(i,k)/ps(i,j))**(a0*rdgas) - c0 -!!$ endif -!!$ enddo -!!$ enddo - !bottom-up - do k=km,2,-1 do i=is,ie if (ph(i,k) <= p1) then diff --git a/tools/test_cases.F90 b/tools/test_cases.F90 index e162f536b..d61d558e1 100644 --- a/tools/test_cases.F90 +++ b/tools/test_cases.F90 @@ -907,11 +907,6 @@ subroutine init_case(u,v,w,pt,delp,q,phis, ps,pe,peln,pk,pkz, uc,vc, ua,va, ak, initWindsCase=initWindsCase1 case(2) #ifdef TEST_TRACER -!!$ do j=js2,je2 -!!$ do i=is2,ie2 -!!$ q(i,j,1,:) = 1.e-3*cos(agrid(i,j,2))!*(1.+cos(agrid(i,j,1))) -!!$ enddo -!!$ enddo gh0 = 1.0e-6 r0 = radius/3. !RADIUS radius/3. p1(2) = 35./180.*pi !0. @@ -1312,10 +1307,6 @@ subroutine init_case(u,v,w,pt,delp,q,phis, ps,pe,peln,pk,pkz, uc,vc, ua,va, ak, ! Initiate the westerly-wind-burst: ubar = soliton_Umax r0 = soliton_size -!!$ ubar = 200. ! maxmium wind speed (m/s) -!!$ r0 = 250.e3 -!!$ ubar = 50. ! maxmium wind speed (m/s) -!!$ r0 = 750.e3 ! #1 1: westerly p0(1) = pi*0.5 p0(2) = 0. @@ -1468,10 +1459,6 @@ subroutine init_case(u,v,w,pt,delp,q,phis, ps,pe,peln,pk,pkz, uc,vc, ua,va, ak, ! Initiate the westerly-wind-burst: ubar = soliton_Umax r0 = soliton_size -!!$ ubar = 200. ! maxmium wind speed (m/s) -!!$ r0 = 250.e3 -!!$ ubar = 50. ! maxmium wind speed (m/s) -!!$ r0 = 750.e3 p0(1) = pi*0.5 p0(2) = 0. @@ -2471,9 +2458,6 @@ subroutine init_case(u,v,w,pt,delp,q,phis, ps,pe,peln,pk,pkz, uc,vc, ua,va, ak, case (1) !DCMIP 11 !Need to set up pressure arrays -!!$ p00 = 1.e5 -!!$ ps = p00 -!!$ phis = 0. !NOTE: since we have an isothermal atmosphere and specify constant height-thickness layers we will disregard ak and bk and specify the initial pressures in a different way @@ -2687,8 +2671,6 @@ subroutine init_case(u,v,w,pt,delp,q,phis, ps,pe,peln,pk,pkz, uc,vc, ua,va, ak, ! pt(i,j,k), phis(i,j), ps(i,j), dum6, q(i,j,k,1)) delp(i,j,k) = pe(i,k+1,j) - pe(i,k,j) !Analytic point-value -!!$ ptmp = 0.5*(pe(i,k,j)+pe(i,k+1,j)) -!!$ pt(i,j,k) = t00*(ptmp/p00)**exponent !ANalytic layer-mean pt(i,j,k) = -grav*t00*p00/(rdgas*gamma + grav)/delp(i,j,k) * & ( (pe(i,k,j)/p00)**(exponent+1.) - (pe(i,k+1,j)/p00)**(exponent+1.) ) @@ -2792,16 +2774,6 @@ subroutine init_case(u,v,w,pt,delp,q,phis, ps,pe,peln,pk,pkz, uc,vc, ua,va, ak, vtmp = 8.5*tanh(zm/1000.) ubar = utmp - 8.5 vbar = vtmp - 4.25 -!!$ ! SRH = 45 -!!$ utmp = 16.0*(1.+tanh(zm/2000. - 1.4)) -!!$ vtmp = 8.5*tanh(zm/1000.) -!!$ ubar = utmp - 10. -!!$ vbar = vtmp - 4.25 -!!$ ! SRH = 27 (really) -!!$ utmp = 0.5*us0*(1.+tanh((zm-3500.)/2000.)) -!!$ vtmp = 8.*tanh(zm/1000.) -!!$ ubar = utmp - 10. -!!$ vbar = vtmp - 4. endif if( is_master() ) then @@ -3352,13 +3324,6 @@ subroutine init_case(u,v,w,pt,delp,q,phis, ps,pe,peln,pk,pkz, uc,vc, ua,va, ak, ! Initiate the westerly-wind-burst: ubar = soliton_Umax r0 = soliton_size -!!$ if (test_case == 46) then -!!$ ubar = 200. -!!$ r0 = 250.e3 -!!$ else -!!$ ubar = 50. ! Initial maxmium wind speed (m/s) -!!$ r0 = 500.e3 -!!$ endif p0(1) = pi*0.5 p0(2) = 0. @@ -4506,469 +4471,6 @@ subroutine case51_forcing(delp, uc, vc, u, v, ua, va, pe, time, dt, gridstruct, end subroutine case51_forcing -!!$!------------------------------------------------------------------------------- -!!$! -!!$! get_stats :: get L-1, L-2, and L-inf norms and other stats as defined -!!$! in Williamson, 1994 (p.16) -!!$ subroutine get_stats(dt, dtout, nt, maxnt, ndays, u,v,pt,delp,q,phis, ps, & -!!$ uc,vc, ua,va, npx, npy, npz, ncnst, ndims, nregions, & -!!$ gridstruct, stats_lun, consv_lun, monitorFreq, tile, & -!!$ domain, bounded_domain, bd) -!!$ type(fv_grid_bounds_type), intent(IN) :: bd -!!$ integer, intent(IN) :: nt, maxnt -!!$ real , intent(IN) :: dt, dtout, ndays -!!$ real , intent(INOUT) :: u(bd%isd:bd%ied ,bd%jsd:bd%jed+1,npz) -!!$ real , intent(INOUT) :: v(bd%isd:bd%ied+1,bd%jsd:bd%jed ,npz) -!!$ real , intent(INOUT) :: pt(bd%isd:bd%ied ,bd%jsd:bd%jed ,npz) -!!$ real , intent(INOUT) :: delp(bd%isd:bd%ied ,bd%jsd:bd%jed ,npz) -!!$ real , intent(INOUT) :: q(bd%isd:bd%ied ,bd%jsd:bd%jed ,npz, ncnst) -!!$ real , intent(INOUT) :: phis(bd%isd:bd%ied ,bd%jsd:bd%jed ) -!!$ real , intent(INOUT) :: ps(bd%isd:bd%ied ,bd%jsd:bd%jed ) -!!$ real , intent(INOUT) :: uc(bd%isd:bd%ied+1,bd%jsd:bd%jed ,npz) -!!$ real , intent(INOUT) :: vc(bd%isd:bd%ied ,bd%jsd:bd%jed+1,npz) -!!$ real , intent(INOUT) :: ua(bd%isd:bd%ied ,bd%jsd:bd%jed ,npz) -!!$ real , intent(INOUT) :: va(bd%isd:bd%ied ,bd%jsd:bd%jed ,npz) -!!$ integer, intent(IN) :: npx, npy, npz, ncnst, tile -!!$ integer, intent(IN) :: ndims -!!$ integer, intent(IN) :: nregions -!!$ integer, intent(IN) :: stats_lun -!!$ integer, intent(IN) :: consv_lun -!!$ integer, intent(IN) :: monitorFreq -!!$ type(fv_grid_type), target :: gridstruct -!!$ type(domain2d), intent(INOUT) :: domain -!!$ logical, intent(IN) :: bounded_domain -!!$ -!!$ real :: L1_norm -!!$ real :: L2_norm -!!$ real :: Linf_norm -!!$ real :: pmin, pmin1, uamin1, vamin1 -!!$ real :: pmax, pmax1, uamax1, vamax1 -!!$ real(kind=4) :: arr_r4(5) -!!$ real :: tmass0, tvort0, tener0, tKE0 -!!$ real :: tmass, tvort, tener, tKE -!!$ real :: temp(bd%is:bd%ie,bd%js:bd%je) -!!$ integer :: i0, j0, k0, n0 -!!$ integer :: i, j, k, n, iq -!!$ -!!$ real :: psmo, Vtx, p, w_p, p0 -!!$ real :: x1,y1,z1,x2,y2,z2,ang -!!$ -!!$ real :: p1(2), p2(2), p3(2), r, r0, dist, heading -!!$ -!!$ real :: uc0(bd%isd:bd%ied+1,bd%jsd:bd%jed ,npz) -!!$ real :: vc0(bd%isd:bd%ied ,bd%jsd:bd%jed+1,npz) -!!$ -!!$ real :: myDay -!!$ integer :: myRec -!!$ -!!$ real, save, allocatable, dimension(:,:,:) :: u0, v0 -!!$ real :: up(bd%isd:bd%ied ,bd%jsd:bd%jed+1,npz) -!!$ real :: vp(bd%isd:bd%ied+1,bd%jsd:bd%jed ,npz) -!!$ -!!$ real, dimension(:,:,:), pointer :: grid, agrid -!!$ real, dimension(:,:), pointer :: area, f0, dx, dy, dxa, dya, dxc, dyc -!!$ -!!$ integer :: is, ie, js, je -!!$ integer :: isd, ied, jsd, jed -!!$ -!!$ is = bd%is -!!$ ie = bd%ie -!!$ js = bd%js -!!$ je = bd%je -!!$ isd = bd%isd -!!$ ied = bd%ied -!!$ jsd = bd%jsd -!!$ jed = bd%jed -!!$ -!!$ grid => gridstruct%grid -!!$ agrid=> gridstruct%agrid -!!$ -!!$ area => gridstruct%area -!!$ f0 => gridstruct%f0 -!!$ -!!$ dx => gridstruct%dx -!!$ dy => gridstruct%dy -!!$ dxa => gridstruct%dxa -!!$ dya => gridstruct%dya -!!$ dxc => gridstruct%dxc -!!$ dyc => gridstruct%dyc -!!$ -!!$ !!! DEBUG CODE -!!$ if (nt == 0 .and. is_master()) print*, 'INITIALIZING GET_STATS' -!!$ !!! END DEBUG CODE -!!$ -!!$ myDay = ndays*((FLOAT(nt)/FLOAT(maxnt))) -!!$ -!!$#if defined(SW_DYNAMICS) -!!$ if (test_case==0) then -!!$ phi0 = 0.0 -!!$ do j=js,je -!!$ do i=is,ie -!!$ x1 = agrid(i,j,1) -!!$ y1 = agrid(i,j,2) -!!$ z1 = radius -!!$ p = p0_c0 * cos(y1) -!!$ Vtx = ((3.0*SQRT(2.0))/2.0) * (( 1.0/cosh(p) )**2.0) * tanh(p) -!!$ w_p = 0.0 -!!$ if (p /= 0.0) w_p = Vtx/p -!!$ ! delp(i,j,1) = 1.0 - tanh( (p/rgamma) * sin(x1 - w_p*(nt*dt/86400.0)) ) -!!$ phi0(i,j,1) = 1.0 - tanh( (p/rgamma) * sin(x1 - w_p*(nt*dt/86400.0)) ) -!!$ enddo -!!$ enddo -!!$ elseif (test_case==1) then -!!$! Get Current Height Field "Truth" -!!$ p1(1) = pi/2. + pi_shift -!!$ p1(2) = 0. -!!$ p2(1) = 3.*pi/2. + pi_shift -!!$ p2(2) = 0. -!!$ r0 = radius/3. !RADIUS 3. -!!$ dist = 2.0*pi*radius* ((FLOAT(nt)/FLOAT(maxnt))) -!!$ heading = 3.0*pi/2.0 - alpha !5.0*pi/2.0 - alpha -!!$ call get_pt_on_great_circle( p1, p2, dist, heading, p3) -!!$ phi0 = 0.0 -!!$ do j=js,je -!!$ do i=is,ie -!!$ p2(1) = agrid(i,j,1) -!!$ p2(2) = agrid(i,j,2) -!!$ r = great_circle_dist( p3, p2, radius ) -!!$ if (r < r0) then -!!$ phi0(i,j,1) = phis(i,j) + gh0*0.5*(1.0+cos(PI*r/r0)) -!!$ else -!!$ phi0(i,j,1) = phis(i,j) -!!$ endif -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$! Get Height Field Stats -!!$ call pmxn(delp(:,:,1), npx, npy, nregions, tile, gridstruct, pmin1, pmax1, i0, j0, n0) -!!$ pmin1=pmin1/Grav -!!$ pmax1=pmax1/Grav -!!$ if (test_case <= 2) then -!!$ call get_scalar_stats( delp(:,:,1), phi0(:,:,1), npx, npy, ndims, nregions, & -!!$ pmin, pmax, L1_norm, L2_norm, Linf_norm, gridstruct, tile, bd) -!!$ pmin=pmin/Grav -!!$ pmax=pmax/Grav -!!$ arr_r4(1) = pmin1 -!!$ arr_r4(2) = pmax1 -!!$ arr_r4(3) = L1_norm -!!$ arr_r4(4) = L2_norm -!!$ arr_r4(5) = Linf_norm -!!$ !if (is_master()) write(stats_lun,rec=(nt)*2 + 1) arr_r4 -!!$ else -!!$ arr_r4(1) = pmin1 -!!$ arr_r4(2) = pmax1 -!!$ arr_r4(3:5) = 0. -!!$ pmin = 0. -!!$ pmax = 0. -!!$ L1_norm = 0. -!!$ L2_norm = 0. -!!$ Linf_norm = 0. -!!$ endif -!!$ -!!$ 200 format(i6.6,A,i6.6,A,e21.14) -!!$ 201 format(' ',A,e21.14,' ',e21.14) -!!$ 202 format(' ',A,i4.4,'x',i4.4,'x',i4.4) -!!$ -!!$ if ( (is_master()) .and. MOD(nt,monitorFreq)==0 ) then -!!$ write(*,200) nt, ' step of ', maxnt, ' DAY ', myDay -!!$ write(*,201) 'Height MAX : ', pmax1 -!!$ write(*,201) 'Height MIN : ', pmin1 -!!$ write(*,202) 'HGT MAX location : ', i0, j0, n0 -!!$ if (test_case <= 2) then -!!$ write(*,201) 'Height L1_norm : ', L1_norm -!!$ write(*,201) 'Height L2_norm : ', L2_norm -!!$ write(*,201) 'Height Linf_norm : ', Linf_norm -!!$ endif -!!$ endif -!!$ -!!$! Get UV Stats -!!$ call dtoa(u , v , ua, va, dx,dy,dxa,dya,dxc,dyc,npx, npy, ng) -!!$ call pmxn(ua(:,:,1), npx, npy, nregions, tile, gridstruct, pmin1, pmax1, i0, j0, n0) -!!$ if (test_case <= 2) then -!!$ call get_vector_stats( ua(:,:,1), ua0(:,:,1), va(:,:,1), va0(:,:,1), npx, npy, ndims, nregions, & -!!$ pmin, pmax, L1_norm, L2_norm, Linf_norm, gridstruct, tile) -!!$ endif -!!$ arr_r4(1) = pmin1 -!!$ arr_r4(2) = pmax1 -!!$ arr_r4(3) = L1_norm -!!$ arr_r4(4) = L2_norm -!!$ arr_r4(5) = Linf_norm -!!$ !if (is_master()) write(stats_lun,rec=(nt)*2 + 2) arr_r4 -!!$ if ( (is_master()) .and. MOD(nt,monitorFreq)==0) then -!!$ write(*,201) 'UV MAX : ', pmax1 -!!$ write(*,201) 'UV MIN : ', pmin1 -!!$ write(*,202) 'UV MAX location : ', i0, j0, n0 -!!$ if (test_case <= 2) then -!!$ write(*,201) 'UV L1_norm : ', L1_norm -!!$ write(*,201) 'UV L2_norm : ', L2_norm -!!$ write(*,201) 'UV Linf_norm : ', Linf_norm -!!$ endif -!!$ endif -!!$#else -!!$ -!!$ 200 format(i6.6,A,i6.6,A,e10.4) -!!$ 201 format(' ',A,e10.4,' ',e10.4,' ',i4.4,'x',i4.4,'x',i4.4,'x',i4.4) -!!$ 202 format(' ',A,e10.4,' ',e10.4,' ',i4.4,'x',i4.4,'x',i4.4,'x',i4.4,' ',e10.4) -!!$ 203 format(' ',A,i3.3,A,e10.4,' ',e10.4,' ',i4.4,'x',i4.4,'x',i4.4,'x',i4.4) -!!$ -!!$ if(is_master()) write(*,200) nt, ' step of ', maxnt, ' DAY ', myDay -!!$ -!!$! Surface Pressure -!!$ psmo = globalsum(ps(is:ie,js:je), npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ if(is_master()) write(*,*) ' Total surface pressure =', 0.01*psmo -!!$ call pmxn(ps, npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ if (is_master()) then -!!$ write(*,201) 'PS MAX|MIN : ', 0.01*pmax, 0.01*pmin, i0, j0, n0 -!!$ endif -!!$ -!!$! Get PT Stats -!!$ pmax1 = -1.e25 -!!$ pmin1 = 1.e25 -!!$ i0=-999 -!!$ j0=-999 -!!$ k0=-999 -!!$ n0=-999 -!!$ do k=1,npz -!!$ call pmxn(pt(:,:,k), npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ pmin1 = min(pmin, pmin1) -!!$ pmax1 = max(pmax, pmax1) -!!$ if (pmax1 == pmax) k0 = k -!!$ enddo -!!$ if (is_master()) then -!!$ write(*,201) 'PT MAX|MIN : ', pmax1, pmin1, i0, j0, k0, n0 -!!$ endif -!!$ -!!$#if defined(DEBUG_TEST_CASES) -!!$ if(is_master()) write(*,*) ' ' -!!$ do k=1,npz -!!$ pmax1 = -1.e25 -!!$ pmin1 = 1.e25 -!!$ i0=-999 -!!$ j0=-999 -!!$ k0=-999 -!!$ n0=-999 -!!$ call pmxn(pt(:,:,k), npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ pmin1 = min(pmin, pmin1) -!!$ pmax1 = max(pmax, pmax1) -!!$ if (is_master()) then -!!$ write(*,202) 'PT MAX|MIN : ', pmax1, pmin1, i0, j0, k, n0, 0.5*( (ak(k)+ak(k+1))/1.e5 + bk(k)+bk(k+1) ) -!!$ endif -!!$ enddo -!!$ if(is_master()) write(*,*) ' ' -!!$#endif -!!$ -!!$! Get DELP Stats -!!$ pmax1 = -1.e25 -!!$ pmin1 = 1.e25 -!!$ i0=-999 -!!$ j0=-999 -!!$ k0=-999 -!!$ n0=-999 -!!$ do k=1,npz -!!$ call pmxn(delp(:,:,k), npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ pmin1 = min(pmin, pmin1) -!!$ pmax1 = max(pmax, pmax1) -!!$ if (pmax1 == pmax) k0 = k -!!$ enddo -!!$ if (is_master()) then -!!$ write(*,201) 'Delp MAX|MIN : ', pmax1, pmin1, i0, j0, k0, n0 -!!$ endif -!!$ -!!$! Get UV Stats -!!$ uamax1 = -1.e25 -!!$ uamin1 = 1.e25 -!!$ i0=-999 -!!$ j0=-999 -!!$ k0=-999 -!!$ n0=-999 -!!$ do k=1,npz -!!$ call dtoa(u(isd,jsd,k), v(isd,jsd,k), ua(isd,jsd,k), va(isd,jsd,k), dx,dy,dxa,dya,dxc,dyc,npx, npy, bd%ng) -!!$ call pmxn(ua(:,:,k), npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ uamin1 = min(pmin, uamin1) -!!$ uamax1 = max(pmax, uamax1) -!!$ if (uamax1 == pmax) k0 = k -!!$ enddo -!!$ if (is_master()) then -!!$ write(*,201) 'U MAX|MIN : ', uamax1, uamin1, i0, j0, k0, n0 -!!$ endif -!!$ -!!$ vamax1 = -1.e25 -!!$ vamin1 = 1.e25 -!!$ i0=-999 -!!$ j0=-999 -!!$ k0=-999 -!!$ n0=-999 -!!$ do k=1,npz -!!$ call pmxn(va(:,:,k), npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ vamin1 = min(pmin, vamin1) -!!$ vamax1 = max(pmax, vamax1) -!!$ if (vamax1 == pmax) k0 = k -!!$ enddo -!!$ if (is_master()) then -!!$ write(*,201) 'V MAX|MIN : ', vamax1, vamin1, i0, j0, k0, n0 -!!$ endif -!!$ -!!$! Get Q Stats -!!$ pmax1 = -1.e25 -!!$ pmin1 = 1.e25 -!!$ i0=-999 -!!$ j0=-999 -!!$ k0=-999 -!!$ n0=-999 -!!$ do k=1,npz -!!$ call pmxn(q(isd,jsd,k,1), npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ pmin1 = min(pmin, pmin1) -!!$ pmax1 = max(pmax, pmax1) -!!$ if (pmax1 == pmax) k0 = k -!!$ enddo -!!$ if (is_master()) then -!!$ write(*,201) 'Q MAX|MIN : ', pmax1, pmin1, i0, j0, k0, n0 -!!$ endif -!!$ -!!$! Get tracer Stats -!!$ do iq=2,ncnst -!!$ pmax1 = -1.e25 -!!$ pmin1 = 1.e25 -!!$ i0=-999 -!!$ j0=-999 -!!$ k0=-999 -!!$ n0=-999 -!!$ do k=1,npz -!!$ call pmxn(q(isd,jsd,k,iq), npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ pmin1 = min(pmin, pmin1) -!!$ pmax1 = max(pmax, pmax1) -!!$ if (pmax1 == pmax) k0 = k -!!$ enddo -!!$ if (is_master()) then -!!$ write(*,203) 'TR',iq-1,' MAX|MIN : ', pmax1, pmin1, i0, j0, k0, n0 -!!$ endif -!!$ enddo -!!$ -!!$#endif -!!$ -!!$ if (test_case == 12) then -!!$! Get UV Stats -!!$ call get_vector_stats( ua(:,:,22), ua0(:,:,22), va(:,:,22), va0(:,:,22), npx, npy, ndims, nregions, & -!!$ pmin, pmax, L1_norm, L2_norm, Linf_norm, gridstruct, tile, bd) -!!$ if (is_master()) then -!!$ write(*,201) 'UV(850) L1_norm : ', L1_norm -!!$ write(*,201) 'UV(850) L2_norm : ', L2_norm -!!$ write(*,201) 'UV(850) Linf_norm : ', Linf_norm -!!$ endif -!!$ endif -!!$ -!!$ tmass = 0.0 -!!$ tKE = 0.0 -!!$ tener = 0.0 -!!$ tvort = 0.0 -!!$#if defined(SW_DYNAMICS) -!!$ do k=1,1 -!!$#else -!!$ do k=1,npz -!!$#endif -!!$! Get conservation Stats -!!$ -!!$! Conservation of Mass -!!$ temp(:,:) = delp(is:ie,js:je,k) -!!$ tmass0 = globalsum(temp, npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ tmass = tmass + tmass0 -!!$ -!!$ !if (.not. allocated(u0, v0)) then -!!$ if (nt == 0) then -!!$ allocate(u0(isd:ied,jsd:jed+1,npz)) -!!$ allocate(v0(isd:ied+1,jsd:jed,npz)) -!!$ u0 = u -!!$ v0 = v -!!$ endif -!!$ -!!$ !! UA is the PERTURBATION now -!!$ up = u - u0 -!!$ vp = v - v0 -!!$ -!!$ call dtoa(up(isd,jsd,k), vp(isd,jsd,k), ua, va, dx,dy, dxa, dya, dxc, dyc, npx, npy, bd%ng) -!!$ call atoc(ua(isd,jsd,k),va(isd,jsd,k),uc0(isd,jsd,k),vc0(isd,jsd,k),dx,dy,dxa,dya,npx,npy,bd%ng,bounded_domain, domain, noComm=.true.) -!!$! Conservation of Kinetic Energy -!!$ do j=js,je -!!$ do i=is,ie -!!$ temp(i,j) = ( uc0(i,j,k)*uc0(i,j,k) + uc0(i+1,j,k)*uc0(i+1,j,k) + & -!!$ vc0(i,j,k)*vc0(i,j,k) + vc0(i,j+1,k)*vc0(i,j+1,k) ) -!!$ enddo -!!$ enddo -!!$ tKE0 = globalsum(temp, npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ tKE = tKE + tKE0 -!!$ -!!$! Conservation of Energy -!!$ do j=js,je -!!$ do i=is,ie -!!$ temp(i,j) = 0.5 * (delp(i,j,k)/Grav) * temp(i,j) ! Include Previously calcullated KE -!!$ temp(i,j) = temp(i,j) + & -!!$ Grav*((delp(i,j,k)/Grav + phis(i,j))*(delp(i,j,k)/Grav + phis(i,j))) - & -!!$ phis(i,j)*phis(i,j) -!!$ enddo -!!$ enddo -!!$ tener0 = globalsum(temp, npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ tener = tener + tener0 -!!$ -!!$! Conservation of Potential Enstrophy -!!$ if (test_case>1) then -!!$ do j=js,je -!!$ do i=is,ie -!!$ temp(i,j) = f0(i,j) + (1./area(i,j)) * ( (v(i+1,j,k)*dy(i+1,j) - v(i,j,k)*dy(i,j)) - & -!!$ (u(i,j+1,k)*dx(i,j+1) - u(i,j,k)*dx(i,j)) ) -!!$ temp(i,j) = ( Grav*(temp(i,j)*temp(i,j))/delp(i,j,k) ) -!!$ enddo -!!$ enddo -!!$ tvort0 = globalsum(temp, npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ tvort = tvort + tvort0 -!!$ else -!!$ tvort=1. -!!$ endif -!!$ enddo -!!$ -!!$ if (nt == 0) then -!!$ tmass_orig = tmass -!!$ tener_orig = tener -!!$ tvort_orig = tvort -!!$ endif -!!$ arr_r4(1) = (tmass-tmass_orig)/tmass_orig -!!$ arr_r4(2) = (tener-tener_orig)/tener_orig -!!$ arr_r4(3) = (tvort-tvort_orig)/tvort_orig -!!$ arr_r4(4) = tKE -!!$ if (test_case==12) arr_r4(4) = L2_norm -!!$#if defined(SW_DYNAMICS) -!!$ myRec = nt+1 -!!$#else -!!$ myRec = myDay*86400.0/dtout + 1 -!!$#endif -!!$ if (is_master()) write(consv_lun,rec=myRec) arr_r4(1:4) -!!$#if defined(SW_DYNAMICS) -!!$ if ( (is_master()) .and. MOD(nt,monitorFreq)==0) then -!!$#else -!!$ if ( (is_master()) ) then -!!$#endif -!!$ write(*,201) 'MASS TOTAL : ', tmass -!!$ write(*,201) 'NORMALIZED MASS : ', (tmass-tmass_orig)/tmass_orig -!!$ if (test_case >= 2) then -!!$ write(*,201) 'Kinetic Energy KE : ', tKE -!!$ write(*,201) 'ENERGY TOTAL : ', tener -!!$ write(*,201) 'NORMALIZED ENERGY : ', (tener-tener_orig)/tener_orig -!!$ write(*,201) 'ENSTR TOTAL : ', tvort -!!$ write(*,201) 'NORMALIZED ENSTR : ', (tvort-tvort_orig)/tvort_orig -!!$ endif -!!$ write(*,*) ' ' -!!$ endif -!!$ -!!$ nullify(grid) -!!$ nullify(agrid) -!!$ nullify(area) -!!$ nullify(f0) -!!$ nullify(dx) -!!$ nullify(dy) -!!$ -!!$ end subroutine get_stats - - subroutine get_pt_on_great_circle(p1, p2, dist, heading, p3) ! get_pt_on_great_circle :: Get the mid-point on a great circle given: @@ -4998,1093 +4500,6 @@ end subroutine get_pt_on_great_circle ! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! !------------------------------------------------------------------------------- -!!$!------------------------------------------------------------------------------- -!!$! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! -!!$! -!!$! get_scalar_stats: get L-1, L-2, and L-inf norms and min/max stats as defined -!!$! in Williamson, 1994 (p.16) -!!$! for any var -!!$ -!!$ subroutine get_scalar_stats(var, varT, npx, npy, ndims, nregions, & -!!$ vmin, vmax, L1_norm, L2_norm, Linf_norm, gridstruct, tile, bd) -!!$ type(fv_grid_bounds_type), intent(IN) :: bd -!!$ integer, intent(IN) :: npx, npy -!!$ integer, intent(IN) :: ndims -!!$ integer, intent(IN) :: nregions, tile -!!$ real , intent(IN) :: var(bd%isd:bd%ied,bd%jsd:bd%jed) -!!$ real , intent(IN) :: varT(bd%isd:bd%ied,bd%jsd:bd%jed) -!!$ real , intent(OUT) :: vmin -!!$ real , intent(OUT) :: vmax -!!$ real , intent(OUT) :: L1_norm -!!$ real , intent(OUT) :: L2_norm -!!$ real , intent(OUT) :: Linf_norm -!!$ -!!$ type(fv_grid_type), target :: gridstruct -!!$ -!!$ real :: vmean -!!$ real :: vvar -!!$ real :: vmin1 -!!$ real :: vmax1 -!!$ real :: pdiffmn -!!$ real :: pdiffmx -!!$ -!!$ real :: varSUM, varSUM2, varMAX -!!$ real :: gsum -!!$ real :: vminT, vmaxT, vmeanT, vvarT -!!$ integer :: i0, j0, n0 -!!$ -!!$ real, dimension(:,:,:), pointer :: grid, agrid -!!$ real, dimension(:,:), pointer :: area -!!$ -!!$ integer :: is, ie, js, je -!!$ integer :: isd, ied, jsd, jed, ng -!!$ -!!$ is = bd%is -!!$ ie = bd%ie -!!$ js = bd%js -!!$ je = bd%je -!!$ isd = bd%isd -!!$ ied = bd%ied -!!$ jsd = bd%jsd -!!$ jed = bd%jed -!!$ ng = bd%ng -!!$ -!!$ grid => gridstruct%grid -!!$ agrid=> gridstruct%agrid -!!$ -!!$ area => gridstruct%area -!!$ -!!$ varSUM = 0. -!!$ varSUM2 = 0. -!!$ varMAX = 0. -!!$ L1_norm = 0. -!!$ L2_norm = 0. -!!$ Linf_norm = 0. -!!$ vmean = 0. -!!$ vvar = 0. -!!$ vmax = 0. -!!$ vmin = 0. -!!$ pdiffmn= 0. -!!$ pdiffmx= 0. -!!$ vmeanT = 0. -!!$ vvarT = 0. -!!$ vmaxT = 0. -!!$ vminT = 0. -!!$ -!!$ vmean = globalsum(var(is:ie,js:je) , npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ vmeanT = globalsum(varT(is:ie,js:je), npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ vmean = vmean / (4.0*pi) -!!$ vmeanT = vmeanT / (4.0*pi) -!!$ -!!$ call pmxn(var, npx, npy, nregions, tile, gridstruct, vmin , vmax , i0, j0, n0) -!!$ call pmxn(varT, npx, npy, nregions, tile, gridstruct, vminT, vmaxT, i0, j0, n0) -!!$ call pmxn(var-varT, npx, npy, nregions, tile, gridstruct, pdiffmn, pdiffmx, i0, j0, n0) -!!$ -!!$ vmax = (vmax - vmaxT) / (vmaxT-vminT) -!!$ vmin = (vmin - vminT) / (vmaxT-vminT) -!!$ -!!$ varSUM = globalsum(varT(is:ie,js:je), npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ varSUM2 = globalsum(varT(is:ie,js:je)**2., npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ L1_norm = globalsum(ABS(var(is:ie,js:je)-varT(is:ie,js:je)), npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ L2_norm = globalsum((var(is:ie,js:je)-varT(is:ie,js:je))**2., npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ L1_norm = L1_norm/varSUM -!!$ L2_norm = SQRT(L2_norm)/SQRT(varSUM2) -!!$ -!!$ call pmxn(ABS(varT), npx, npy, nregions, tile, gridstruct, vmin, vmax, i0, j0, n0) -!!$ varMAX = vmax -!!$ call pmxn(ABS(var-varT), npx, npy, nregions, tile, gridstruct, vmin, vmax, i0, j0, n0) -!!$ Linf_norm = vmax/varMAX -!!$ -!!$ end subroutine get_scalar_stats -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- -!!$ -!!$!------------------------------------------------------------------------------- -!!$! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! -!!$! -!!$! get_vector_stats: get L-1, L-2, and L-inf norms and min/max stats as defined -!!$! in Williamson, 1994 (p.16) -!!$! for any var -!!$ -!!$ subroutine get_vector_stats(varU, varUT, varV, varVT, & -!!$ npx, npy, ndims, nregions, & -!!$ vmin, vmax, L1_norm, L2_norm, Linf_norm, gridstruct, tile, bd) -!!$ type(fv_grid_bounds_type), intent(IN) :: bd -!!$ integer, intent(IN) :: npx, npy -!!$ integer, intent(IN) :: ndims -!!$ integer, intent(IN) :: nregions, tile -!!$ real , intent(IN) :: varU(bd%isd:bd%ied,bd%jsd:bd%jed) -!!$ real , intent(IN) :: varUT(bd%isd:bd%ied,bd%jsd:bd%jed) -!!$ real , intent(IN) :: varV(bd%isd:bd%ied,bd%jsd:bd%jed) -!!$ real , intent(IN) :: varVT(bd%isd:bd%ied,bd%jsd:bd%jed) -!!$ real , intent(OUT) :: vmin -!!$ real , intent(OUT) :: vmax -!!$ real , intent(OUT) :: L1_norm -!!$ real , intent(OUT) :: L2_norm -!!$ real , intent(OUT) :: Linf_norm -!!$ -!!$ real :: var(bd%isd:bd%ied,bd%jsd:bd%jed) -!!$ real :: varT(bd%isd:bd%ied,bd%jsd:bd%jed) -!!$ real :: vmean -!!$ real :: vvar -!!$ real :: vmin1 -!!$ real :: vmax1 -!!$ real :: pdiffmn -!!$ real :: pdiffmx -!!$ -!!$ real :: varSUM, varSUM2, varMAX -!!$ real :: gsum -!!$ real :: vminT, vmaxT, vmeanT, vvarT -!!$ integer :: i,j,n -!!$ integer :: i0, j0, n0 -!!$ -!!$ type(fv_grid_type), target :: gridstruct -!!$ -!!$ real, dimension(:,:,:), pointer :: grid, agrid -!!$ real, dimension(:,:), pointer :: area -!!$ -!!$ integer :: is, ie, js, je -!!$ integer :: isd, ied, jsd, jed, ng -!!$ -!!$ is = bd%is -!!$ ie = bd%ie -!!$ js = bd%js -!!$ je = bd%je -!!$ isd = bd%isd -!!$ ied = bd%ied -!!$ jsd = bd%jsd -!!$ jed = bd%jed -!!$ ng = bd%ng -!!$ -!!$ grid => gridstruct%grid -!!$ agrid=> gridstruct%agrid -!!$ -!!$ area => gridstruct%area -!!$ -!!$ varSUM = 0. -!!$ varSUM2 = 0. -!!$ varMAX = 0. -!!$ L1_norm = 0. -!!$ L2_norm = 0. -!!$ Linf_norm = 0. -!!$ vmean = 0. -!!$ vvar = 0. -!!$ vmax = 0. -!!$ vmin = 0. -!!$ pdiffmn= 0. -!!$ pdiffmx= 0. -!!$ vmeanT = 0. -!!$ vvarT = 0. -!!$ vmaxT = 0. -!!$ vminT = 0. -!!$ -!!$ do j=js,je -!!$ do i=is,ie -!!$ var(i,j) = SQRT( (varU(i,j)-varUT(i,j))**2. + & -!!$ (varV(i,j)-varVT(i,j))**2. ) -!!$ varT(i,j) = SQRT( varUT(i,j)*varUT(i,j) + & -!!$ varVT(i,j)*varVT(i,j) ) -!!$ enddo -!!$ enddo -!!$ varSUM = globalsum(varT(is:ie,js:je), npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ L1_norm = globalsum(var(is:ie,js:je) , npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ L1_norm = L1_norm/varSUM -!!$ -!!$ call pmxn(varT, npx, npy, nregions, tile, gridstruct, vmin, vmax, i0, j0, n0) -!!$ varMAX = vmax -!!$ call pmxn(var, npx, npy, nregions, tile, gridstruct, vmin, vmax, i0, j0, n0) -!!$ Linf_norm = vmax/varMAX -!!$ -!!$ do j=js,je -!!$ do i=is,ie -!!$ var(i,j) = ( (varU(i,j)-varUT(i,j))**2. + & -!!$ (varV(i,j)-varVT(i,j))**2. ) -!!$ varT(i,j) = ( varUT(i,j)*varUT(i,j) + & -!!$ varVT(i,j)*varVT(i,j) ) -!!$ enddo -!!$ enddo -!!$ varSUM = globalsum(varT(is:ie,js:je), npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ L2_norm = globalsum(var(is:ie,js:je) , npx, npy, is,ie, js,je, isd, ied, jsd, jed, gridstruct, tile) -!!$ L2_norm = SQRT(L2_norm)/SQRT(varSUM) -!!$ -!!$ end subroutine get_vector_stats -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- - -!!$!------------------------------------------------------------------------------- -!!$! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! -!!$! -!!$! check_courant_numbers :: -!!$! -!!$ subroutine check_courant_numbers(uc,vc, ndt, n_split, gridstruct, npx, npy, npz, tile, noPrint) -!!$ -!!$ real, intent(IN) :: ndt -!!$ integer, intent(IN) :: n_split -!!$ integer, intent(IN) :: npx, npy, npz, tile -!!$ logical, OPTIONAL, intent(IN) :: noPrint -!!$ real , intent(IN) :: uc(isd:ied+1,jsd:jed ,npz) -!!$ real , intent(IN) :: vc(isd:ied ,jsd:jed+1,npz) -!!$ -!!$ real :: ideal_c=0.06 -!!$ real :: tolerance= 1.e-3 -!!$ real :: dt_inc, dt_orig -!!$ real :: meanCy, minCy, maxCy, meanCx, minCx, maxCx -!!$ -!!$ real :: counter -!!$ logical :: ideal -!!$ -!!$ integer :: i,j,k -!!$ real :: dt -!!$ -!!$ type(fv_grid_type), intent(IN), target :: gridstruct -!!$ real, dimension(:,:), pointer :: dxc, dyc -!!$ -!!$ dxc => gridstruct%dxc -!!$ dyc => gridstruct%dyc -!!$ -!!$ dt = ndt/real(n_split) -!!$ -!!$ 300 format(i4.4,' ',i4.4,' ',i4.4,' ',i4.4,' ',e21.14,' ',e21.14,' ',e21.14,' ',e21.14,' ',e21.14,' ',e21.14,' ',e21.14) -!!$ -!!$ dt_orig = dt -!!$ dt_inc = 1 -!!$ ideal = .false. -!!$ -!!$ do while(.not. ideal) -!!$ -!!$ counter = 0 -!!$ minCy = missing -!!$ maxCy = -1.*missing -!!$ minCx = missing -!!$ maxCx = -1.*missing -!!$ meanCx = 0 -!!$ meanCy = 0 -!!$ do k=1,npz -!!$ do j=js,je -!!$ do i=is,ie+1 -!!$ minCx = MIN(minCx, ABS( (dt/dxc(i,j))*uc(i,j,k) )) -!!$ maxCx = MAX(maxCx, ABS( (dt/dxc(i,j))*uc(i,j,k) )) -!!$ meanCx = meanCx + ABS( (dt/dxc(i,j))*uc(i,j,k) ) -!!$ -!!$ if (ABS( (dt/dxc(i,j))*uc(i,j,k) ) > 1.0) then -!!$ counter = counter+1 -!!$ write(*,300) i,j,k,tile, ABS( (dt/dxc(i,j))*uc(i,j,k) ), dt, dxc(i,j), uc(i,j,k), counter -!!$ call exit(1) -!!$ endif -!!$ -!!$ enddo -!!$ enddo -!!$ do j=js,je+1 -!!$ do i=is,ie -!!$ minCy = MIN(minCy, ABS( (dt/dyc(i,j))*vc(i,j,k) )) -!!$ maxCy = MAX(maxCy, ABS( (dt/dyc(i,j))*vc(i,j,k) )) -!!$ meanCy = meanCy + ABS( (dt/dyc(i,j))*vc(i,j,k) ) -!!$ -!!$ if (ABS( (dt/dyc(i,j))*vc(i,j,k) ) > 1.0) then -!!$ counter = counter+1 -!!$ write(*,300) i,j,k,tile, ABS( (dt/dyc(i,j))*vc(i,j,k) ), dt, dyc(i,j), vc(i,j,k), counter -!!$ call exit(1) -!!$ endif -!!$ -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ call mp_reduce_max(maxCx) -!!$ call mp_reduce_max(maxCy) -!!$ minCx = -minCx -!!$ minCy = -minCy -!!$ call mp_reduce_max(minCx) -!!$ call mp_reduce_max(minCy) -!!$ minCx = -minCx -!!$ minCy = -minCy -!!$ call mp_reduce_sum(meanCx) -!!$ call mp_reduce_sum(meanCy) -!!$ meanCx = meanCx/(6.0*DBLE(npx)*DBLE(npy-1)) -!!$ meanCy = meanCy/(6.0*DBLE(npx-1)*DBLE(npy)) -!!$ -!!$ !if ( (ABS(maxCy-ideal_c) <= tolerance) .and. (ABS(maxCx-ideal_c) <= tolerance) ) then -!!$ ideal = .true. -!!$ !elseif (maxCy-ideal_c > 0) then -!!$ ! dt = dt - dt_inc -!!$ !else -!!$ ! dt = dt + dt_inc -!!$ !endif -!!$ -!!$ enddo -!!$ -!!$ if ( (.not. present(noPrint)) .and. (is_master()) ) then -!!$ print*, '' -!!$ print*, '--------------------------------------------' -!!$ print*, 'Y-dir Courant number MIN : ', minCy -!!$ print*, 'Y-dir Courant number MAX : ', maxCy -!!$ print*, '' -!!$ print*, 'X-dir Courant number MIN : ', minCx -!!$ print*, 'X-dir Courant number MAX : ', maxCx -!!$ print*, '' -!!$ print*, 'X-dir Courant number MEAN : ', meanCx -!!$ print*, 'Y-dir Courant number MEAN : ', meanCy -!!$ print*, '' -!!$ print*, 'NDT: ', ndt -!!$ print*, 'n_split: ', n_split -!!$ print*, 'DT: ', dt -!!$ print*, '' -!!$ print*, '--------------------------------------------' -!!$ print*, '' -!!$ endif -!!$ -!!$ end subroutine check_courant_numbers -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- - -!!$!------------------------------------------------------------------------------- -!!$! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! -!!$! -!!$! pmxn :: find max and min of field p -!!$! -!!$ subroutine pmxn(p, npx, npy, nregions, tile, gridstruct, pmin, pmax, i0, j0, n0) -!!$ integer, intent(IN) :: npx -!!$ integer, intent(IN) :: npy -!!$ integer, intent(IN) :: nregions, tile -!!$ real , intent(IN) :: p(isd:ied,jsd:jed) -!!$ type(fv_grid_type), intent(IN), target :: gridstruct -!!$ real , intent(OUT) :: pmin -!!$ real , intent(OUT) :: pmax -!!$ integer, intent(OUT) :: i0 -!!$ integer, intent(OUT) :: j0 -!!$ integer, intent(OUT) :: n0 -!!$ -!!$ real :: temp -!!$ integer :: i,j,n -!!$ -!!$ -!!$ real, pointer, dimension(:,:,:) :: agrid, grid -!!$ real, pointer, dimension(:,:) :: area, rarea, fC, f0 -!!$ real(kind=R_GRID), pointer, dimension(:,:,:) :: ee1, ee2, en1, en2 -!!$ real(kind=R_GRID), pointer, dimension(:,:,:,:) :: ew, es -!!$ real, pointer, dimension(:,:) :: dx,dy, dxa,dya, rdxa, rdya, dxc,dyc -!!$ -!!$ logical, pointer :: cubed_sphere, latlon -!!$ -!!$ logical, pointer :: have_south_pole, have_north_pole -!!$ -!!$ integer, pointer :: ntiles_g -!!$ real, pointer :: acapN, acapS, globalarea -!!$ -!!$ grid => gridstruct%grid -!!$ agrid=> gridstruct%agrid -!!$ -!!$ area => gridstruct%area -!!$ rarea => gridstruct%rarea -!!$ -!!$ fC => gridstruct%fC -!!$ f0 => gridstruct%f0 -!!$ -!!$ ee1 => gridstruct%ee1 -!!$ ee2 => gridstruct%ee2 -!!$ ew => gridstruct%ew -!!$ es => gridstruct%es -!!$ en1 => gridstruct%en1 -!!$ en2 => gridstruct%en2 -!!$ -!!$ dx => gridstruct%dx -!!$ dy => gridstruct%dy -!!$ dxa => gridstruct%dxa -!!$ dya => gridstruct%dya -!!$ rdxa => gridstruct%rdxa -!!$ rdya => gridstruct%rdya -!!$ dxc => gridstruct%dxc -!!$ dyc => gridstruct%dyc -!!$ -!!$ cubed_sphere => gridstruct%cubed_sphere -!!$ latlon => gridstruct%latlon -!!$ -!!$ have_south_pole => gridstruct%have_south_pole -!!$ have_north_pole => gridstruct%have_north_pole -!!$ -!!$ ntiles_g => gridstruct%ntiles_g -!!$ acapN => gridstruct%acapN -!!$ acapS => gridstruct%acapS -!!$ globalarea => gridstruct%globalarea -!!$ -!!$ pmax = -1.e25 -!!$ pmin = 1.e25 -!!$ i0 = -999 -!!$ j0 = -999 -!!$ n0 = tile -!!$ -!!$ do j=js,je -!!$ do i=is,ie -!!$ temp = p(i,j) -!!$ if (temp > pmax) then -!!$ pmax = temp -!!$ i0 = i -!!$ j0 = j -!!$ elseif (temp < pmin) then -!!$ pmin = temp -!!$ endif -!!$ enddo -!!$ enddo -!!$ -!!$ temp = pmax -!!$ call mp_reduce_max(temp) -!!$ if (temp /= pmax) then -!!$ i0 = -999 -!!$ j0 = -999 -!!$ n0 = -999 -!!$ endif -!!$ pmax = temp -!!$ call mp_reduce_max(i0) -!!$ call mp_reduce_max(j0) -!!$ call mp_reduce_max(n0) -!!$ -!!$ pmin = -pmin -!!$ call mp_reduce_max(pmin) -!!$ pmin = -pmin -!!$ -!!$ end subroutine pmxn -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- -!!$ -!!$!! These routines are no longer used -!!$#ifdef NCDF_OUTPUT -!!$ -!!$!------------------------------------------------------------------------------- -!!$! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! -!!$! -!!$! output_ncdf :: write out NETCDF fields -!!$! -!!$ subroutine output_ncdf(dt, nt, maxnt, nout, u,v,pt,delp,q,phis,ps, uc,vc, ua,va, & -!!$ omga, npx, npy, npz, ng, ncnst, ndims, nregions, ncid, & -!!$ npx_p1_id, npy_p1_id, npx_id, npy_id, npz_id, ntiles_id, ncnst_id, nt_id, & -!!$ phis_id, delp_id, ps_id, pt_id, pv_id, om_id, u_id, v_id, q_id, tracers_ids, & -!!$ lats_id, lons_id, gridstruct, flagstruct) -!!$ real, intent(IN) :: dt -!!$ integer, intent(IN) :: nt, maxnt -!!$ integer, intent(INOUT) :: nout -!!$ -!!$ real , intent(INOUT) :: u(isd:ied ,jsd:jed+1,npz) -!!$ real , intent(INOUT) :: v(isd:ied+1,jsd:jed ,npz) -!!$ real , intent(INOUT) :: pt(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: delp(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: q(isd:ied ,jsd:jed ,npz, ncnst) -!!$ -!!$ real , intent(INOUT) :: phis(isd:ied ,jsd:jed ) -!!$ real , intent(INOUT) :: ps(isd:ied ,jsd:jed ) -!!$ -!!$ real , intent(INOUT) :: uc(isd:ied+1,jsd:jed ,npz) -!!$ real , intent(INOUT) :: vc(isd:ied ,jsd:jed+1,npz) -!!$ real , intent(INOUT) :: ua(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: va(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: omga(isd:ied ,jsd:jed ,npz) -!!$ -!!$ integer, intent(IN) :: npx, npy, npz -!!$ integer, intent(IN) :: ng, ncnst -!!$ integer, intent(IN) :: ndims -!!$ integer, intent(IN) :: nregions -!!$ integer, intent(IN) :: ncid -!!$ integer, intent(IN) :: npx_p1_id, npy_p1_id, npx_id, npy_id, npz_id, ncnst_id -!!$ integer, intent(IN) :: ntiles_id, nt_id -!!$ integer, intent(IN) :: phis_id, delp_id, ps_id, pt_id, pv_id, u_id, v_id, q_id -!!$ integer, intent(IN) :: om_id ! omega (dp/dt) -!!$ integer, intent(IN) :: tracers_ids(ncnst-1) -!!$ integer, intent(IN) :: lats_id, lons_id -!!$ -!!$ type(fv_grid_type), target :: gridstruct -!!$ type(fv_flags_type), intent(IN) :: flagstruct -!!$ -!!$ real, allocatable :: tmp(:,:,:) -!!$ real, allocatable :: tmpA(:,:,:) -!!$#if defined(SW_DYNAMICS) -!!$ real, allocatable :: ut(:,:,:) -!!$ real, allocatable :: vt(:,:,:) -!!$#else -!!$ real, allocatable :: ut(:,:,:,:) -!!$ real, allocatable :: vt(:,:,:,:) -!!$ real, allocatable :: tmpA_3d(:,:,:,:) -!!$#endif -!!$ real, allocatable :: vort(:,:) -!!$ -!!$ real :: p1(2) ! Temporary Point -!!$ real :: p2(2) ! Temporary Point -!!$ real :: p3(2) ! Temporary Point -!!$ real :: p4(2) ! Temporary Point -!!$ real :: pa(2) ! Temporary Point -!!$ real :: utmp, vtmp, r, r0, dist, heading -!!$ integer :: i,j,k,n,iq,nreg -!!$ -!!$ real :: Vtx, p, w_p -!!$ real :: x1,y1,z1,x2,y2,z2,ang -!!$ -!!$ real, pointer, dimension(:,:,:) :: agrid, grid -!!$ real, pointer, dimension(:,:) :: area, rarea -!!$ real, pointer, dimension(:,:) :: dx,dy, dxa,dya, rdxa, rdya, dxc,dyc -!!$ -!!$ grid => gridstruct%grid -!!$ agrid => gridstruct%agrid -!!$ -!!$ area => gridstruct%area -!!$ rarea => gridstruct%rarea -!!$ -!!$ dx => gridstruct%dx -!!$ dy => gridstruct%dy -!!$ dxa => gridstruct%dxa -!!$ dya => gridstruct%dya -!!$ rdxa => gridstruct%rdxa -!!$ rdya => gridstruct%rdya -!!$ dxc => gridstruct%dxc -!!$ dyc => gridstruct%dyc -!!$ -!!$ allocate( tmp(npx ,npy ,nregions) ) -!!$ allocate( tmpA(npx-1,npy-1,nregions) ) -!!$#if defined(SW_DYNAMICS) -!!$ allocate( ut(npx-1,npy-1,nregions) ) -!!$ allocate( vt(npx-1,npy-1,nregions) ) -!!$#else -!!$ allocate( ut(npx-1,npy-1,npz,nregions) ) -!!$ allocate( vt(npx-1,npy-1,npz,nregions) ) -!!$ allocate( tmpA_3d(npx-1,npy-1,npz,nregions) ) -!!$#endif -!!$ allocate( vort(isd:ied,jsd:jed) ) -!!$ -!!$ nout = nout + 1 -!!$ -!!$ if (nt==0) then -!!$ tmp(is:ie+1,js:je+1,tile) = grid(is:ie+1,js:je+1,2) -!!$ call wrtvar_ncdf(ncid, lats_id, nout, is,ie+1, js,je+1, npx+1, npy+1, 1, nregions, tmp(1:npx,1:npy,1:nregions), 3) -!!$ tmp(is:ie+1,js:je+1,tile) = grid(is:ie+1,js:je+1,1) -!!$ call wrtvar_ncdf(ncid, lons_id, nout, is,ie+1, js,je+1, npx+1, npy+1, 1, nregions, tmp(1:npx,1:npy,1:nregions), 3) -!!$ endif -!!$ -!!$#if defined(SW_DYNAMICS) -!!$ if (test_case > 1) then -!!$ tmpA(is:ie,js:je,tile) = delp(is:ie,js:je,1)/Grav -!!$ -!!$ if ((nt==0) .and. (test_case==2)) then -!!$ Ubar = (2.0*pi*radius)/(12.0*86400.0) -!!$ gh0 = 2.94e4 -!!$ phis = 0.0 -!!$ do j=js,je+1 -!!$ do i=is,ie+1 -!!$ tmp(i,j,tile) = (gh0 - (radius*omega*Ubar + (Ubar*Ubar)/2.) * & -!!$ ( -1.*cos(grid(i ,j ,1))*cos(grid(i ,j ,2))*sin(alpha) + & -!!$ sin(grid(i ,j ,2))*cos(alpha) ) ** 2.0) / Grav -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ else -!!$ -!!$ if (test_case==1) then -!!$! Get Current Height Field "Truth" -!!$ p1(1) = pi/2. + pi_shift -!!$ p1(2) = 0. -!!$ p2(1) = 3.*pi/2. + pi_shift -!!$ p2(2) = 0. -!!$ r0 = radius/3. !RADIUS /3. -!!$ dist = 2.0*pi*radius* ((FLOAT(nt)/FLOAT(maxnt))) -!!$ heading = 5.0*pi/2.0 - alpha -!!$ call get_pt_on_great_circle( p1, p2, dist, heading, p3) -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ p2(1) = agrid(i,j,1) -!!$ p2(2) = agrid(i,j,2) -!!$ r = great_circle_dist( p3, p2, radius ) -!!$ if (r < r0) then -!!$ phi0(i,j,1) = phis(i,j) + gh0*0.5*(1.0+cos(PI*r/r0)) -!!$ else -!!$ phi0(i,j,1) = phis(i,j) -!!$ endif -!!$ enddo -!!$ enddo -!!$ elseif (test_case == 0) then -!!$ phi0 = 0.0 -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ x1 = agrid(i,j,1) -!!$ y1 = agrid(i,j,2) -!!$ z1 = radius -!!$ p = p0_c0 * cos(y1) -!!$ Vtx = ((3.0*SQRT(2.0))/2.0) * (( 1.0/cosh(p) )**2.0) * tanh(p) -!!$ w_p = 0.0 -!!$ if (p /= 0.0) w_p = Vtx/p -!!$ phi0(i,j,1) = 1.0 - tanh( (p/rgamma) * sin(x1 - w_p*(nt*dt/86400.0)) ) -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ tmpA(is:ie,js:je,tile) = phi0(is:ie,js:je,1) -!!$ call wrtvar_ncdf(ncid, phis_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA, 3) -!!$ tmpA(is:ie,js:je,tile) = delp(is:ie,js:je,1) -!!$ endif -!!$ call wrtvar_ncdf(ncid, ps_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA, 3) -!!$ -!!$ if (test_case == 9) then -!!$! Calc Vorticity -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ vort(i,j) = f0(i,j) + (1./area(i,j)) * ( (v(i+1,j,1)*dy(i+1,j) - v(i,j,1)*dy(i,j)) - & -!!$ (u(i,j+1,1)*dx(i,j+1) - u(i,j,1)*dx(i,j)) ) -!!$ vort(i,j) = Grav*vort(i,j)/delp(i,j,1) -!!$ enddo -!!$ enddo -!!$ tmpA(is:ie,js:je,tile) = vort(is:ie,js:je) -!!$ call wrtvar_ncdf(ncid, pv_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA, 3) -!!$ endif -!!$ -!!$ call cubed_to_latlon(u, v, ua, va, gridstruct, npx, npy, 1, 1, gridstruct%grid_type, gridstruct%bounded_domain, flagstruct%c2l_ord, bd) -!!$ do j=js,je -!!$ do i=is,ie -!!$ ut(i,j,tile) = ua(i,j,1) -!!$ vt(i,j,tile) = va(i,j,1) -!!$ enddo -!!$ enddo -!!$ -!!$ call wrtvar_ncdf(ncid, u_id, nout, is,ie, js,je, npx, npy, npz, nregions, ut(1:npx-1,1:npy-1,1:nregions), 3) -!!$ call wrtvar_ncdf(ncid, v_id, nout, is,ie, js,je, npx, npy, npz, nregions, vt(1:npx-1,1:npy-1,1:nregions), 3) -!!$ -!!$ if ((test_case >= 2) .and. (nt==0) ) then -!!$ tmpA(is:ie,js:je,tile) = phis(is:ie,js:je)/Grav -!!$ call wrtvar_ncdf(ncid, phis_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA, 3) -!!$ endif -!!$#else -!!$ -!!$! Write Moisture Data -!!$ tmpA_3d(is:ie,js:je,1:npz,tile) = q(is:ie,js:je,1:npz,1) -!!$ call wrtvar_ncdf(ncid, q_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA_3d, 4) -!!$ -!!$! Write Tracer Data -!!$ do iq=2,ncnst -!!$ tmpA_3d(is:ie,js:je,1:npz,tile) = q(is:ie,js:je,1:npz,iq) -!!$ call wrtvar_ncdf(ncid, tracers_ids(iq-1), nout, is,ie, js,je, npx, npy, npz, nregions, tmpA_3d, 4) -!!$ enddo -!!$ -!!$! Write Surface height data -!!$ tmpA(is:ie,js:je,tile) = phis(is:ie,js:je)/Grav -!!$ call wrtvar_ncdf(ncid, phis_id, nout, is,ie, js,je, npx, npy, 1, nregions, tmpA, 3) -!!$ -!!$! Write Pressure Data -!!$ tmpA(is:ie,js:je,tile) = ps(is:ie,js:je) -!!$ call wrtvar_ncdf(ncid, ps_id, nout, is,ie, js,je, npx, npy, 1, nregions, tmpA, 3) -!!$ do k=1,npz -!!$ tmpA_3d(is:ie,js:je,k,tile) = delp(is:ie,js:je,k)/Grav -!!$ enddo -!!$ call wrtvar_ncdf(ncid, delp_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA_3d, 4) -!!$ -!!$! Write PT Data -!!$ do k=1,npz -!!$ tmpA_3d(is:ie,js:je,k,tile) = pt(is:ie,js:je,k) -!!$ enddo -!!$ call wrtvar_ncdf(ncid, pt_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA_3d, 4) -!!$ -!!$! Write U,V Data -!!$ call cubed_to_latlon(u, v, ua, va, gridstruct, npx, npy, npz, gridstruct%grid_type, gridstruct%bounded_domain, flagstruct%c2l_ord) -!!$ do k=1,npz -!!$ do j=js,je -!!$ do i=is,ie -!!$ ut(i,j,k,tile) = ua(i,j,k) -!!$ vt(i,j,k,tile) = va(i,j,k) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ call wrtvar_ncdf(ncid, u_id, nout, is,ie, js,je, npx, npy, npz, nregions, ut(1:npx-1,1:npy-1,1:npz,1:nregions), 4) -!!$ call wrtvar_ncdf(ncid, v_id, nout, is,ie, js,je, npx, npy, npz, nregions, vt(1:npx-1,1:npy-1,1:npz,1:nregions), 4) -!!$ -!!$ -!!$! Calc Vorticity -!!$ do k=1,npz -!!$ do j=js,je -!!$ do i=is,ie -!!$ tmpA_3d(i,j,k,tile) = rarea(i,j) * ( (v(i+1,j,k)*dy(i+1,j) - v(i,j,k)*dy(i,j)) - & -!!$ (u(i,j+1,k)*dx(i,j+1) - u(i,j,k)*dx(i,j)) ) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ call wrtvar_ncdf(ncid, pv_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA_3d, 4) -!!$! -!!$! Output omega (dp/dt): -!!$ do k=1,npz -!!$ do j=js,je -!!$ do i=is,ie -!!$ tmpA_3d(i,j,k,tile) = omga(i,j,k) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ call wrtvar_ncdf(ncid, om_id, nout, is,ie, js,je, npx, npy, npz, nregions, tmpA_3d, 4) -!!$ -!!$#endif -!!$ -!!$ deallocate( tmp ) -!!$ deallocate( tmpA ) -!!$#if defined(SW_DYNAMICS) -!!$ deallocate( ut ) -!!$ deallocate( vt ) -!!$#else -!!$ deallocate( ut ) -!!$ deallocate( vt ) -!!$ deallocate( tmpA_3d ) -!!$#endif -!!$ deallocate( vort ) -!!$ -!!$ nullify(grid) -!!$ nullify(agrid) -!!$ -!!$ nullify(area) -!!$ -!!$ nullify(dx) -!!$ nullify(dy) -!!$ nullify(dxa) -!!$ nullify(dya) -!!$ nullify(rdxa) -!!$ nullify(rdya) -!!$ nullify(dxc) -!!$ nullify(dyc) -!!$ -!!$ end subroutine output_ncdf -!!$ -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- -!!$ -!!$!------------------------------------------------------------------------------- -!!$! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! -!!$! -!!$! output :: write out fields -!!$! -!!$ subroutine output(dt, nt, maxnt, nout, u,v,pt,delp,q,phis,ps, uc,vc, ua,va, & -!!$ npx, npy, npz, ng, ncnst, ndims, nregions, phis_lun, phi_lun, & -!!$ pt_lun, pv_lun, uv_lun, gridstruct) -!!$ -!!$ real, intent(IN) :: dt -!!$ integer, intent(IN) :: nt, maxnt -!!$ integer, intent(INOUT) :: nout -!!$ -!!$ real , intent(INOUT) :: u(isd:ied ,jsd:jed+1,npz) -!!$ real , intent(INOUT) :: v(isd:ied+1,jsd:jed ,npz) -!!$ real , intent(INOUT) :: pt(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: delp(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: q(isd:ied ,jsd:jed ,npz, ncnst) -!!$ -!!$ real , intent(INOUT) :: phis(isd:ied ,jsd:jed ) -!!$ real , intent(INOUT) :: ps(isd:ied ,jsd:jed ) -!!$ -!!$ real , intent(INOUT) :: uc(isd:ied+1,jsd:jed ,npz) -!!$ real , intent(INOUT) :: vc(isd:ied ,jsd:jed+1,npz) -!!$ real , intent(INOUT) :: ua(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: va(isd:ied ,jsd:jed ,npz) -!!$ -!!$ integer, intent(IN) :: npx, npy, npz -!!$ integer, intent(IN) :: ng, ncnst -!!$ integer, intent(IN) :: ndims -!!$ integer, intent(IN) :: nregions -!!$ integer, intent(IN) :: phis_lun, phi_lun, pt_lun, pv_lun, uv_lun -!!$ -!!$ type(fv_grid_type), target :: gridstruct -!!$ -!!$ real :: tmp(1-ng:npx +ng,1-ng:npy +ng,1:nregions) -!!$ real :: tmpA(1-ng:npx-1+ng,1-ng:npy-1+ng,1:nregions) -!!$ real :: p1(2) ! Temporary Point -!!$ real :: p2(2) ! Temporary Point -!!$ real :: p3(2) ! Temporary Point -!!$ real :: p4(2) ! Temporary Point -!!$ real :: pa(2) ! Temporary Point -!!$ real :: ut(1:npx,1:npy,1:nregions) -!!$ real :: vt(1:npx,1:npy,1:nregions) -!!$ real :: utmp, vtmp, r, r0, dist, heading -!!$ integer :: i,j,k,n,nreg -!!$ real :: vort(isd:ied,jsd:jed) -!!$ -!!$ real :: Vtx, p, w_p -!!$ real :: x1,y1,z1,x2,y2,z2,ang -!!$ -!!$ real, pointer, dimension(:,:,:) :: agrid, grid -!!$ real, pointer, dimension(:,:) :: area, rarea -!!$ real, pointer, dimension(:,:) :: dx,dy, dxa,dya, rdxa, rdya, dxc,dyc -!!$ -!!$ grid => gridstruct%grid -!!$ agrid => gridstruct%agrid -!!$ -!!$ area => gridstruct%area -!!$ -!!$ dx => gridstruct%dx -!!$ dy => gridstruct%dy -!!$ dxa => gridstruct%dxa -!!$ dya => gridstruct%dya -!!$ rdxa => gridstruct%rdxa -!!$ rdya => gridstruct%rdya -!!$ dxc => gridstruct%dxc -!!$ dyc => gridstruct%dyc -!!$ -!!$ cubed_sphere => gridstruct%cubed_sphere -!!$ -!!$ nout = nout + 1 -!!$ -!!$#if defined(SW_DYNAMICS) -!!$ if (test_case > 1) then -!!$ call atob_s(delp(:,:,1)/Grav, tmp(isd:ied+1,jsd:jed+1,tile), npx,npy, dxa, dya, gridstruct%bounded_domain) !, altInterp=1) -!!$ tmpA(is:ie,js:je,tile) = delp(is:ie,js:je,1)/Grav -!!$ -!!$ if ((nt==0) .and. (test_case==2)) then -!!$ Ubar = (2.0*pi*radius)/(12.0*86400.0) -!!$ gh0 = 2.94e4 -!!$ phis = 0.0 -!!$ do j=js,je+1 -!!$ do i=is,ie+1 -!!$ tmp(i,j,tile) = (gh0 - (radius*omega*Ubar + (Ubar*Ubar)/2.) * & -!!$ ( -1.*cos(grid(i ,j ,1))*cos(grid(i ,j ,2))*sin(alpha) + & -!!$ sin(grid(i ,j ,2))*cos(alpha) ) ** 2.0) / Grav -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ else -!!$ -!!$ if (test_case==1) then -!!$! Get Current Height Field "Truth" -!!$ p1(1) = pi/2. + pi_shift -!!$ p1(2) = 0. -!!$ p2(1) = 3.*pi/2. + pi_shift -!!$ p2(2) = 0. -!!$ r0 = radius/3. !RADIUS /3. -!!$ dist = 2.0*pi*radius* ((FLOAT(nt)/FLOAT(maxnt))) -!!$ heading = 5.0*pi/2.0 - alpha -!!$ call get_pt_on_great_circle( p1, p2, dist, heading, p3) -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ p2(1) = agrid(i,j,1) -!!$ p2(2) = agrid(i,j,2) -!!$ r = great_circle_dist( p3, p2, radius ) -!!$ if (r < r0) then -!!$ phi0(i,j,1) = phis(i,j) + gh0*0.5*(1.0+cos(PI*r/r0)) -!!$ else -!!$ phi0(i,j,1) = phis(i,j) -!!$ endif -!!$ enddo -!!$ enddo -!!$ elseif (test_case == 0) then -!!$ phi0 = 0.0 -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ x1 = agrid(i,j,1) -!!$ y1 = agrid(i,j,2) -!!$ z1 = radius -!!$ p = p0_c0 * cos(y1) -!!$ Vtx = ((3.0*SQRT(2.0))/2.0) * (( 1.0/cosh(p) )**2.0) * tanh(p) -!!$ w_p = 0.0 -!!$ if (p /= 0.0) w_p = Vtx/p -!!$ phi0(i,j,1) = 1.0 - tanh( (p/rgamma) * sin(x1 - w_p*(nt*dt/86400.0)) ) -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ call atob_s(phi0(:,:,1), tmp(isd:ied+1,jsd:jed+1,tile), npx,npy, dxa, dya, gridstruct%bounded_domain) !, altInterp=1) -!!$ tmpA(is:ie,js:je,tile) = phi0(is:ie,js:je,1) -!!$ call wrt2d(phis_lun, nout , is,ie, js,je, npx, npy, nregions, tmpA(1:npx-1,1:npy-1,1:nregions)) -!!$ call atob_s(delp(:,:,1), tmp(isd:ied+1,jsd:jed+1,tile), npx,npy, dxa, dya, gridstruct%bounded_domain) !, altInterp=1) -!!$ tmpA(is:ie,js:je,tile) = delp(is:ie,js:je,1) -!!$ endif -!!$ ! call wrt2d(phi_lun, nout, is,ie+1, js,je+1, npx+1, npy+1, nregions, tmp(1:npx,1:npy,1:nregions)) -!!$ call wrt2d(phi_lun, nout, is,ie, js,je, npx, npy, nregions, tmpA(1:npx-1,1:npy-1,1:nregions)) -!!$ -!!$ if (test_case == 9) then -!!$! Calc Vorticity -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ vort(i,j) = f0(i,j) + (1./area(i,j)) * ( (v(i+1,j,1)*dy(i+1,j) - v(i,j,1)*dy(i,j)) - & -!!$ (u(i,j+1,1)*dx(i,j+1) - u(i,j,1)*dx(i,j)) ) -!!$ vort(i,j) = Grav*vort(i,j)/delp(i,j,1) -!!$ enddo -!!$ enddo -!!$ call atob_s(vort, tmp(isd:ied+1,jsd:jed+1,tile), npx,npy, dxa, dya, gridstruct%bounded_domain) !, altInterp=1) -!!$ call wrt2d(pv_lun, nout, is,ie+1, js,je+1, npx+1, npy+1, nregions, tmp(1:npx,1:npy,1:nregions)) -!!$ endif -!!$ -!!$ call dtoa(u , v , ua, va, dx,dy,dxa,dya,dxc,dyc,npx, npy, ng) -!!$! Rotate winds to standard Lat-Lon orientation -!!$ if (cubed_sphere) then -!!$ do j=js,je -!!$ do i=is,ie -!!$ call mid_pt_sphere(grid(i,j,1:2), grid(i,j+1,1:2), p1) -!!$ call mid_pt_sphere(grid(i,j,1:2), grid(i+1,j,1:2), p2) -!!$ call mid_pt_sphere(grid(i+1,j,1:2), grid(i+1,j+1,1:2), p3) -!!$ call mid_pt_sphere(grid(i,j+1,1:2), grid(i+1,j+1,1:2), p4) -!!$ utmp = ua(i,j,1) -!!$ vtmp = va(i,j,1) -!!$ if (cubed_sphere) call rotate_winds(utmp,vtmp, p1,p2,p3,p4, agrid(i,j,1:2), 2, 2) -!!$ ut(i,j,tile) = utmp -!!$ vt(i,j,tile) = vtmp -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ call wrt2d(uv_lun, 2*(nout-1) + 1, is,ie, js,je, npx, npy, nregions, ut(1:npx-1,1:npy-1,1:nregions)) -!!$ call wrt2d(uv_lun, 2*(nout-1) + 2, is,ie, js,je, npx, npy, nregions, vt(1:npx-1,1:npy-1,1:nregions)) -!!$ -!!$ if ((test_case >= 2) .and. (nt==0) ) then -!!$ call atob_s(phis/Grav, tmp(isd:ied+1,jsd:jed+1,tile), npx,npy, dxa, dya, gridstruct%bounded_domain) !, altInterp=1) -!!$ ! call wrt2d(phis_lun, nout , is,ie+1, js,je+1, npx+1, npy+1, nregions, tmp(1:npx,1:npy,1:nregions)) -!!$ tmpA(is:ie,js:je,tile) = phis(is:ie,js:je)/Grav -!!$ call wrt2d(phis_lun, nout , is,ie, js,je, npx, npy, nregions, tmpA(1:npx-1,1:npy-1,1:nregions)) -!!$ endif -!!$#else -!!$ -!!$! Write Surface height data -!!$ if (nt==0) then -!!$ tmpA(is:ie,js:je,tile) = phis(is:ie,js:je)/Grav -!!$ call wrt2d(phis_lun, nout , is,ie, js,je, npx, npy, nregions, tmpA(1:npx-1,1:npy-1,1:nregions)) -!!$ endif -!!$ -!!$! Write Pressure Data -!!$ -!!$ !if (tile==2) then -!!$ ! do i=is,ie -!!$ ! print*, i, ps(i,35) -!!$ ! enddo -!!$ !endif -!!$ tmpA(is:ie,js:je,tile) = ps(is:ie,js:je) -!!$ call wrt2d(phi_lun, (nout-1)*(npz+1) + 1, is,ie, js,je, npx, npy, nregions, tmpA(1:npx-1,1:npy-1,1:nregions)) -!!$ do k=1,npz -!!$ tmpA(is:ie,js:je,tile) = delp(is:ie,js:je,k)/Grav -!!$ call wrt2d(phi_lun, (nout-1)*(npz+1) + 1 + k, is,ie, js,je, npx, npy, nregions, tmpA(1:npx-1,1:npy-1,1:nregions)) -!!$ enddo -!!$ -!!$! Write PT Data -!!$ do k=1,npz -!!$ tmpA(is:ie,js:je,tile) = pt(is:ie,js:je,k) -!!$ call wrt2d(pt_lun, (nout-1)*npz + (k-1) + 1, is,ie, js,je, npx, npy, nregions, tmpA(1:npx-1,1:npy-1,1:nregions)) -!!$ enddo -!!$ -!!$! Write U,V Data -!!$ do k=1,npz -!!$ call dtoa(u(isd,jsd,k), v(isd,jsd,k), ua(isd,jsd,k), va(isd,jsd,k), dx,dy,dxa,dya,dxc,dyc,npx, npy, ng) -!!$! Rotate winds to standard Lat-Lon orientation -!!$ if (cubed_sphere) then -!!$ do j=js,je -!!$ do i=is,ie -!!$ call mid_pt_sphere(grid(i,j,1:2), grid(i,j+1,1:2), p1) -!!$ call mid_pt_sphere(grid(i,j,1:2), grid(i+1,j,1:2), p2) -!!$ call mid_pt_sphere(grid(i+1,j,1:2), grid(i+1,j+1,1:2), p3) -!!$ call mid_pt_sphere(grid(i,j+1,1:2), grid(i+1,j+1,1:2), p4) -!!$ utmp = ua(i,j,k) -!!$ vtmp = va(i,j,k) -!!$ if (cubed_sphere) call rotate_winds(utmp,vtmp, p1,p2,p3,p4, agrid(i,j,1:2), 2, 2) -!!$ ut(i,j,tile) = utmp -!!$ vt(i,j,tile) = vtmp -!!$ enddo -!!$ enddo -!!$ endif -!!$ call wrt2d(uv_lun, 2*((nout-1)*npz + (k-1)) + 1, is,ie, js,je, npx, npy, nregions, ut(1:npx-1,1:npy-1,1:nregions)) -!!$ call wrt2d(uv_lun, 2*((nout-1)*npz + (k-1)) + 2, is,ie, js,je, npx, npy, nregions, vt(1:npx-1,1:npy-1,1:nregions)) -!!$ enddo -!!$#endif -!!$ -!!$ nullify(grid) -!!$ nullify(agrid) -!!$ -!!$ nullify(area) -!!$ -!!$ nullify(dx) -!!$ nullify(dy) -!!$ nullify(dxa) -!!$ nullify(dya) -!!$ nullify(rdxa) -!!$ nullify(rdya) -!!$ nullify(dxc) -!!$ nullify(dyc) -!!$ -!!$ nullify(cubed_sphere) -!!$ -!!$ end subroutine output -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- -!!$ -!!$!------------------------------------------------------------------------------- -!!$! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! -!!$! wrt2d_ncdf :: write out a 2d field -!!$! -!!$ subroutine wrtvar_ncdf(ncid, varid, nrec, i1,i2, j1,j2, npx, npy, npz, ntiles, p, ndims) -!!$#include -!!$ integer, intent(IN) :: ncid, varid -!!$ integer, intent(IN) :: nrec -!!$ integer, intent(IN) :: i1,i2,j1,j2 -!!$ integer, intent(IN) :: npx -!!$ integer, intent(IN) :: npy -!!$ integer, intent(IN) :: npz -!!$ integer, intent(IN) :: ntiles -!!$ real , intent(IN) :: p(npx-1,npy-1,npz,ntiles) -!!$ integer, intent(IN) :: ndims -!!$ -!!$ integer :: error -!!$ real(kind=4), allocatable :: p_R4(:,:,:,:) -!!$ integer :: i,j,k,n -!!$ integer :: istart(ndims+1), icount(ndims+1) -!!$ -!!$ allocate( p_R4(npx-1,npy-1,npz,ntiles) ) -!!$ -!!$ p_R4(:,:,:,:) = missing -!!$ p_R4(i1:i2,j1:j2,1:npz,tile) = p(i1:i2,j1:j2,1:npz,tile) -!!$ call mp_gather(p_R4, i1,i2, j1,j2, npx-1, npy-1, npz, ntiles) -!!$ -!!$ istart(:) = 1 -!!$ istart(ndims+1) = nrec -!!$ icount(1) = npx-1 -!!$ icount(2) = npy-1 -!!$ icount(3) = npz -!!$ if (ndims == 3) icount(3) = ntiles -!!$ if (ndims == 4) icount(4) = ntiles -!!$ icount(ndims+1) = 1 -!!$ -!!$ if (is_master()) then -!!$ error = NF_PUT_VARA_REAL(ncid, varid, istart, icount, p_R4) -!!$ endif ! masterproc -!!$ -!!$ deallocate( p_R4 ) -!!$ -!!$ end subroutine wrtvar_ncdf -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- -!!$ -!!$!------------------------------------------------------------------------------- -!!$! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! -!!$! wrt2d :: write out a 2d field -!!$! -!!$ subroutine wrt2d(iout, nrec, i1,i2, j1,j2, npx, npy, nregions, p) -!!$ integer, intent(IN) :: iout -!!$ integer, intent(IN) :: nrec -!!$ integer, intent(IN) :: i1,i2,j1,j2 -!!$ integer, intent(IN) :: npx -!!$ integer, intent(IN) :: npy -!!$ integer, intent(IN) :: nregions -!!$ real , intent(IN) :: p(npx-1,npy-1,nregions) -!!$ -!!$ real(kind=4) :: p_R4(npx-1,npy-1,nregions) -!!$ integer :: i,j,n -!!$ -!!$ do n=tile,tile -!!$ do j=j1,j2 -!!$ do i=i1,i2 -!!$ p_R4(i,j,n) = p(i,j,n) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ call mp_gather(p_R4, i1,i2, j1,j2, npx-1, npy-1, nregions) -!!$ -!!$ if (is_master()) then -!!$ write(iout,rec=nrec) p_R4(1:npx-1,1:npy-1,1:nregions) -!!$ endif ! masterproc -!!$ -!!$ end subroutine wrt2d -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- -!!$#endif !------------------------------------------------------------------------------- ! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! ! init_double_periodic @@ -7412,11 +5827,6 @@ subroutine DCMIP16_BC(delp,pt,u,v,q,w,delz,& piter = DCMIP16_BC_pressure(ziter,agrid(i,j,2)) titer = DCMIP16_BC_temperature(ziter,agrid(i,j,2)) z = ziter + (piter - p)*rdgrav*titer/piter -!!$ !!! DEBUG CODE -!!$ if (is_master() .and. i == is .and. j == js) then -!!$ write(*,'(A,I,2x,I, 4(2x,F10.3), 2x, F7.3)') ' NEWTON: ' , k, iter, piter, p, ziter, z, titer -!!$ endif -!!$ !!! END DEBUG CODE if (abs(z - ziter) < zconv) exit enddo gz(i,j,k) = z @@ -7802,11 +6212,6 @@ subroutine DCMIP16_TC(delp,pt,u,v,q,w,delz,& piter = DCMIP16_TC_pressure(ziter,rc(i,j)) titer = DCMIP16_TC_temperature(ziter,rc(i,j)) z = ziter + (piter - p)*rdgrav*titer/piter -!!$ !!! DEBUG CODE -!!$ if (is_master() .and. i == is .and. j == js) then -!!$ write(*,'(A,I,2x,I, 4(2x,F10.3), 2x, F7.3)') ' NEWTON: ' , k, iter, piter, p, ziter, z, titer -!!$ endif -!!$ !!! END DEBUG CODE if (abs(z - ziter) < zconv) exit enddo gz(i,j,k) = z @@ -8024,622 +6429,6 @@ end function DCMIP16_TC_sphum end subroutine DCMIP16_TC -!!$ subroutine init_latlon(u,v,pt,delp,q,phis, ps,pe,peln,pk,pkz, uc,vc, ua,va, ak, bk, & -!!$ gridstruct, npx, npy, npz, ng, ncnst, ndims, nregions, dry_mass, & -!!$ mountain, moist_phys, hybrid_z, delz, ze0, domain_in, tile_in, bd) -!!$ -!!$ real , intent(INOUT) :: u(isd:ied ,jsd:jed+1,npz) -!!$ real , intent(INOUT) :: v(isd:ied+1,jsd:jed ,npz) -!!$ real , intent(INOUT) :: pt(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: delp(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: q(isd:ied ,jsd:jed ,npz, ncnst) -!!$ -!!$ real , intent(INOUT) :: phis(isd:ied ,jsd:jed ) -!!$ -!!$ real , intent(INOUT) :: ps(isd:ied ,jsd:jed ) -!!$ real , intent(INOUT) :: pe(is-1:ie+1,npz+1,js-1:je+1) -!!$ real , intent(INOUT) :: pk(is:ie ,js:je ,npz+1) -!!$ real , intent(INOUT) :: peln(is :ie ,npz+1 ,js:je) -!!$ real , intent(INOUT) :: pkz(is:ie ,js:je ,npz ) -!!$ real , intent(INOUT) :: uc(isd:ied+1,jsd:jed ,npz) -!!$ real , intent(INOUT) :: vc(isd:ied ,jsd:jed+1,npz) -!!$ real , intent(INOUT) :: ua(isd:ied ,jsd:jed ,npz) -!!$ real , intent(INOUT) :: va(isd:ied ,jsd:jed ,npz) -!!$ real , intent(inout) :: delz(is:,js:,1:) -!!$ real , intent(inout) :: ze0(is:,js:,1:) -!!$ -!!$ real , intent(IN) :: ak(npz+1) -!!$ real , intent(IN) :: bk(npz+1) -!!$ -!!$ integer, intent(IN) :: npx, npy, npz -!!$ integer, intent(IN) :: ng, ncnst -!!$ integer, intent(IN) :: ndims -!!$ integer, intent(IN) :: nregions -!!$ integer,target,intent(IN):: tile_in -!!$ -!!$ real, intent(IN) :: dry_mass -!!$ logical, intent(IN) :: mountain -!!$ logical, intent(IN) :: moist_phys -!!$ logical, intent(IN) :: hybrid_z -!!$ -!!$ type(fv_grid_type), intent(IN), target :: gridstruct -!!$ type(domain2d), intent(IN), target :: domain_in -!!$ -!!$ real, pointer, dimension(:,:,:) :: agrid, grid -!!$ real, pointer, dimension(:,:) :: area, rarea, fC, f0 -!!$ real, pointer, dimension(:,:,:) :: ee1, ee2, en1, en2 -!!$ real, pointer, dimension(:,:,:,:) :: ew, es -!!$ real, pointer, dimension(:,:) :: dx,dy, dxa,dya, rdxa, rdya, dxc,dyc -!!$ -!!$ logical, pointer :: cubed_sphere, latlon -!!$ -!!$ type(domain2d), pointer :: domain -!!$ integer, pointer :: tile -!!$ -!!$ logical, pointer :: have_south_pole, have_north_pole -!!$ -!!$ integer, pointer :: ntiles_g -!!$ real, pointer :: acapN, acapS, globalarea -!!$ -!!$ real(kind=R_GRID) :: p1(2), p2(2) -!!$ real :: r, r0 -!!$ integer :: i,j -!!$ -!!$ agrid => gridstruct%agrid -!!$ grid => gridstruct%grid -!!$ -!!$ area => gridstruct%area -!!$ -!!$ dx => gridstruct%dx -!!$ dy => gridstruct%dy -!!$ dxa => gridstruct%dxa -!!$ dya => gridstruct%dya -!!$ rdxa => gridstruct%rdxa -!!$ rdya => gridstruct%rdya -!!$ dxc => gridstruct%dxc -!!$ dyc => gridstruct%dyc -!!$ -!!$ fC => gridstruct%fC -!!$ f0 => gridstruct%f0 -!!$ -!!$ ntiles_g => gridstruct%ntiles_g -!!$ acapN => gridstruct%acapN -!!$ acapS => gridstruct%acapS -!!$ globalarea => gridstruct%globalarea -!!$ -!!$ domain => domain_in -!!$ tile => tile_in -!!$ -!!$ have_south_pole => gridstruct%have_south_pole -!!$ have_north_pole => gridstruct%have_north_pole -!!$ -!!$ do j=jsd,jed+1 -!!$ do i=isd,ied+1 -!!$ fc(i,j) = 2.*omega*( -cos(grid(i,j,1))*cos(grid(i,j,2))*sin(alpha) & -!!$ +sin(grid(i,j,2))*cos(alpha) ) -!!$ enddo -!!$ enddo -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ f0(i,j) = 2.*omega*( -cos(agrid(i,j,1))*cos(agrid(i,j,2))*sin(alpha) & -!!$ +sin(agrid(i,j,2))*cos(alpha) ) -!!$ enddo -!!$ enddo -!!$ -!!$ select case (test_case) -!!$ case ( 1 ) -!!$ -!!$ Ubar = (2.0*pi*radius)/(12.0*86400.0) -!!$ phis = 0.0 -!!$ r0 = radius/3. !RADIUS radius/3. -!!$ p1(1) = 0. -!!$ p1(1) = pi/2. + pi_shift -!!$ p1(2) = 0. -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ p2(1) = agrid(i,j,1) -!!$ p2(2) = agrid(i,j,2) -!!$ r = great_circle_dist( p1, p2, radius ) -!!$ if (r < r0) then -!!$ delp(i,j,1) = phis(i,j) + 0.5*(1.0+cos(PI*r/r0)) -!!$ else -!!$ delp(i,j,1) = phis(i,j) -!!$ endif -!!$ enddo -!!$ enddo -!!$ call init_latlon_winds(UBar, u, v, ua, va, uc, vc, 1, gridstruct) -!!$ -!!$ -!!$ -!!$ end select -!!$ -!!$ nullify(grid) -!!$ nullify(agrid) -!!$ -!!$ nullify(area) -!!$ -!!$ nullify(fC) -!!$ nullify(f0) -!!$ -!!$ nullify(dx) -!!$ nullify(dy) -!!$ nullify(dxa) -!!$ nullify(dya) -!!$ nullify(rdxa) -!!$ nullify(rdya) -!!$ nullify(dxc) -!!$ nullify(dyc) -!!$ -!!$ nullify(domain) -!!$ nullify(tile) -!!$ -!!$ nullify(have_south_pole) -!!$ nullify(have_north_pole) -!!$ -!!$ nullify(ntiles_g) -!!$ nullify(acapN) -!!$ nullify(acapS) -!!$ nullify(globalarea) -!!$ -!!$ end subroutine init_latlon -!!$ -!!$ subroutine init_latlon_winds(UBar, u, v, ua, va, uc, vc, defOnGrid, gridstruct) -!!$ -!!$ ! defOnGrid = -1:null_op, 0:All-Grids, 1:C-Grid, 2:D-Grid, 3:A-Grid, 4:A-Grid then Rotate, 5:D-Grid with unit vectors then Rotate -!!$ -!!$ real, intent(INOUT) :: UBar -!!$ real, intent(INOUT) :: u(isd:ied ,jsd:jed+1) -!!$ real, intent(INOUT) :: v(isd:ied+1,jsd:jed ) -!!$ real, intent(INOUT) :: uc(isd:ied+1,jsd:jed ) -!!$ real, intent(INOUT) :: vc(isd:ied ,jsd:jed+1) -!!$ real, intent(INOUT) :: ua(isd:ied ,jsd:jed ) -!!$ real, intent(INOUT) :: va(isd:ied ,jsd:jed ) -!!$ integer, intent(IN) :: defOnGrid -!!$ type(fv_grid_type), intent(IN), target :: gridstruct -!!$ -!!$ real :: p1(2),p2(2),p3(2),p4(2), pt(2) -!!$ real :: e1(3), e2(3), ex(3), ey(3) -!!$ -!!$ real :: dist, r, r0 -!!$ integer :: i,j,k,n -!!$ real :: utmp, vtmp -!!$ -!!$ real :: psi_b(isd:ied+1,jsd:jed+1), psi(isd:ied,jsd:jed), psi1, psi2 -!!$ -!!$ real, dimension(:,:,:), pointer :: grid, agrid -!!$ real, dimension(:,:), pointer :: area, dx, dy, dxc, dyc -!!$ -!!$ grid => gridstruct%grid -!!$ agrid=> gridstruct%agrid -!!$ -!!$ area => gridstruct%area -!!$ dx => gridstruct%dx -!!$ dy => gridstruct%dy -!!$ dxc => gridstruct%dxc -!!$ dyc => gridstruct%dyc -!!$ -!!$ psi(:,:) = 1.e25 -!!$ psi_b(:,:) = 1.e25 -!!$ do j=jsd,jed -!!$ do i=isd,ied -!!$ psi(i,j) = (-1.0 * Ubar * radius *( sin(agrid(i,j,2)) *cos(alpha) - & -!!$ cos(agrid(i,j,1))*cos(agrid(i,j,2))*sin(alpha) ) ) -!!$ enddo -!!$ enddo -!!$ do j=jsd,jed+1 -!!$ do i=isd,ied+1 -!!$ psi_b(i,j) = (-1.0 * Ubar * radius *( sin(grid(i,j,2)) *cos(alpha) - & -!!$ cos(grid(i,j,1))*cos(grid(i,j,2))*sin(alpha) ) ) -!!$ enddo -!!$ enddo -!!$ -!!$ if ( defOnGrid == 1 ) then -!!$ do j=jsd,jed+1 -!!$ do i=isd,ied -!!$ dist = dx(i,j) -!!$ vc(i,j) = (psi_b(i+1,j)-psi_b(i,j))/dist -!!$ if (dist==0) vc(i,j) = 0. -!!$ enddo -!!$ enddo -!!$ do j=jsd,jed -!!$ do i=isd,ied+1 -!!$ dist = dy(i,j) -!!$ uc(i,j) = -1.0*(psi_b(i,j+1)-psi_b(i,j))/dist -!!$ if (dist==0) uc(i,j) = 0. -!!$ enddo -!!$ enddo -!!$ -!!$ -!!$ do j=js,je -!!$ do i=is,ie+1 -!!$ dist = dxc(i,j) -!!$ v(i,j) = (psi(i,j)-psi(i-1,j))/dist -!!$ if (dist==0) v(i,j) = 0. -!!$ enddo -!!$ enddo -!!$ do j=js,je+1 -!!$ do i=is,ie -!!$ dist = dyc(i,j) -!!$ u(i,j) = -1.0*(psi(i,j)-psi(i,j-1))/dist -!!$ if (dist==0) u(i,j) = 0. -!!$ enddo -!!$ enddo -!!$ endif -!!$ -!!$ end subroutine init_latlon_winds - -!!$ subroutine d2a2c(im,jm,km, ifirst,ilast, jfirst,jlast, ng, bounded_domain, & -!!$ u,v, ua,va, uc,vc, gridstruct, domain, bd) -!!$ -!!$! Input -!!$ integer, intent(IN) :: im,jm,km -!!$ integer, intent(IN) :: ifirst,ilast -!!$ integer, intent(IN) :: jfirst,jlast -!!$ integer, intent(IN) :: ng -!!$ logical, intent(IN) :: bounded_domain -!!$ type(fv_grid_type), intent(IN), target :: gridstruct -!!$ type(domain2d), intent(INOUT) :: domain -!!$ -!!$ !real , intent(in) :: sinlon(im,jm) -!!$ !real , intent(in) :: coslon(im,jm) -!!$ !real , intent(in) :: sinl5(im,jm) -!!$ !real , intent(in) :: cosl5(im,jm) -!!$ -!!$! Output -!!$ ! real , intent(inout) :: u(ifirst-ng:ilast+ng,jfirst-ng:jlast+1+ng) -!!$ ! real , intent(inout) :: v(ifirst-ng:ilast+1+ng,jfirst-ng:jlast+ng) -!!$ ! real , intent(inout) :: ua(ifirst-ng:ilast+ng,jfirst-ng:jlast+ng) -!!$ ! real , intent(inout) :: va(ifirst-ng:ilast+ng,jfirst-ng:jlast+ng) -!!$ ! real , intent(inout) :: uc(ifirst-ng:ilast+1+ng,jfirst-ng:jlast+ng) -!!$ ! real , intent(inout) :: vc(ifirst-ng:ilast+ng,jfirst-ng:jlast+1+ng) -!!$ -!!$ real , intent(inout) :: u(isd:ied,jsd:jed+1) !ifirst-ng:ilast+ng,jfirst-ng:jlast+1+ng) -!!$ real , intent(inout) :: v(isd:ied+1,jsd:jed) !ifirst-ng:ilast+1+ng,jfirst-ng:jlast+ng) -!!$ real , intent(inout) :: ua(isd:ied,jsd:jed) !ifirst-ng:ilast+ng,jfirst-ng:jlast+ng) -!!$ real , intent(inout) :: va(isd:ied,jsd:jed) !(ifirst-ng:ilast+ng,jfirst-ng:jlast+ng) -!!$ real , intent(inout) :: uc(isd:ied+1,jsd:jed) !(ifirst-ng:ilast+1+ng,jfirst-ng:jlast+ng) -!!$ real , intent(inout) :: vc(isd:ied,jsd:jed+1) !(ifirst-ng:ilast+ng,jfirst-ng:jlast+1+ng) -!!$ -!!$!-------------------------------------------------------------- -!!$! Local -!!$ -!!$ real :: sinlon(im,jm) -!!$ real :: coslon(im,jm) -!!$ real :: sinl5(im,jm) -!!$ real :: cosl5(im,jm) -!!$ -!!$ real :: tmp1(jsd:jed+1) -!!$ real :: tmp2(jsd:jed) -!!$ real :: tmp3(jsd:jed) -!!$ -!!$ real mag,mag1,mag2, ang,ang1,ang2 -!!$ real us, vs, un, vn -!!$ integer i, j, k, im2 -!!$ integer js1g1 -!!$ integer js2g1 -!!$ integer js2g2 -!!$ integer js2gc -!!$ integer js2gc1 -!!$ integer js2gcp1 -!!$ integer js2gd -!!$ integer jn2gc -!!$ integer jn1g1 -!!$ integer jn1g2 -!!$ integer jn2gd -!!$ integer jn2gsp1 -!!$ -!!$ real, pointer, dimension(:,:,:) :: agrid, grid -!!$ real, pointer, dimension(:,:) :: area, rarea, fC, f0 -!!$ real(kind=R_GRID), pointer, dimension(:,:,:) :: ee1, ee2, en1, en2 -!!$ real(kind=R_GRID), pointer, dimension(:,:,:,:) :: ew, es -!!$ real, pointer, dimension(:,:) :: dx,dy, dxa,dya, rdxa, rdya, dxc,dyc -!!$ -!!$ logical, pointer :: cubed_sphere, latlon -!!$ -!!$ logical, pointer :: have_south_pole, have_north_pole -!!$ -!!$ integer, pointer :: ntiles_g -!!$ real, pointer :: acapN, acapS, globalarea -!!$ -!!$ grid => gridstruct%grid -!!$ agrid=> gridstruct%agrid -!!$ -!!$ area => gridstruct%area -!!$ rarea => gridstruct%rarea -!!$ -!!$ fC => gridstruct%fC -!!$ f0 => gridstruct%f0 -!!$ -!!$ ee1 => gridstruct%ee1 -!!$ ee2 => gridstruct%ee2 -!!$ ew => gridstruct%ew -!!$ es => gridstruct%es -!!$ en1 => gridstruct%en1 -!!$ en2 => gridstruct%en2 -!!$ -!!$ dx => gridstruct%dx -!!$ dy => gridstruct%dy -!!$ dxa => gridstruct%dxa -!!$ dya => gridstruct%dya -!!$ rdxa => gridstruct%rdxa -!!$ rdya => gridstruct%rdya -!!$ dxc => gridstruct%dxc -!!$ dyc => gridstruct%dyc -!!$ -!!$ cubed_sphere => gridstruct%cubed_sphere -!!$ latlon => gridstruct%latlon -!!$ -!!$ have_south_pole => gridstruct%have_south_pole -!!$ have_north_pole => gridstruct%have_north_pole -!!$ -!!$ ntiles_g => gridstruct%ntiles_g -!!$ acapN => gridstruct%acapN -!!$ acapS => gridstruct%acapS -!!$ globalarea => gridstruct%globalarea -!!$ -!!$ if (cubed_sphere) then -!!$ -!!$ call dtoa( u, v,ua,va,dx,dy,dxa,dya,dxc,dyc,im,jm,ng) -!!$ if (.not. bounded_domain) call fill_corners(ua, va, im, jm, VECTOR=.true., AGRID=.true.) -!!$ call atoc(ua,va,uc,vc,dx,dy,dxa,dya,im,jm,ng, bounded_domain, domain, noComm=.true.) -!!$ if (.not. bounded_domain) call fill_corners(uc, vc, im, jm, VECTOR=.true., CGRID=.true.) -!!$ -!!$ else ! Lat-Lon -!!$ -!!$ im2 = im/2 -!!$ -!!$! Set loop limits -!!$ -!!$ js1g1 = jfirst-1 -!!$ js2g1 = jfirst-1 -!!$ js2g2 = jfirst-2 -!!$ js2gc = jfirst-ng -!!$ js2gcp1 = jfirst-ng-1 -!!$ js2gd = jfirst-ng -!!$ jn1g1 = jlast+1 -!!$ jn1g2 = jlast+2 -!!$ jn2gc = jlast+ng -!!$ jn2gd = jlast+ng-1 -!!$ jn2gsp1 = jlast+ng-1 -!!$ -!!$ if (have_south_pole) then -!!$ js1g1 = 1 -!!$ js2g1 = 2 -!!$ js2g2 = 2 -!!$ js2gc = 2 -!!$ js2gcp1 = 2 ! NG-1 latitudes on S (starting at 2) -!!$ js2gd = 2 -!!$ endif -!!$ if (have_north_pole) then -!!$ jn1g1 = jm -!!$ jn1g2 = jm -!!$ jn2gc = jm-1 ! NG latitudes on N (ending at jm-1) -!!$ jn2gd = jm-1 -!!$ jn2gsp1 = jm-1 -!!$ endif -!!$! -!!$! Treat the special case of ng = 1 -!!$! -!!$ if ( ng == 1 .AND. ng > 1 ) THEN -!!$ js2gc1 = js2gc -!!$ else -!!$ js2gc1 = jfirst-ng+1 -!!$ if (have_south_pole) js2gc1 = 2 ! NG-1 latitudes on S (starting at 2) -!!$ endif -!!$ -!!$ do k=1,km -!!$ -!!$ if ((have_south_pole) .or. (have_north_pole)) then -!!$! Get D-grid V-wind at the poles. -!!$ call vpol5(u(1:im,:), v(1:im,:), im, jm, & -!!$ coslon, sinlon, cosl5, sinl5, ng, ng, jfirst, jlast ) -!!$ call mp_ghost_ew(im,jm,1,1, ifirst,ilast, jfirst,jlast, 1,1, ng,ng, ng,ng, v(:,:)) -!!$ endif -!!$ -!!$ call dtoa(u, v, ua, va, dx,dy,dxa,dya,dxc,dyc,im, jm, ng) -!!$ if (.not. bounded_domain) call fill_corners(ua, va, im, jm, VECTOR=.true., AGRID=.true.) -!!$ -!!$ if ( have_south_pole ) then -!!$! Projection at SP -!!$ us = 0. -!!$ vs = 0. -!!$ do i=1,im2 -!!$ us = us + (ua(i+im2,2)-ua(i,2))*sinlon(i,2) & -!!$ + (va(i,2)-va(i+im2,2))*coslon(i,2) -!!$ vs = vs + (ua(i+im2,2)-ua(i,2))*coslon(i,2) & -!!$ + (va(i+im2,2)-va(i,2))*sinlon(i,2) -!!$ enddo -!!$ us = us/im -!!$ vs = vs/im -!!$! SP -!!$ do i=1,im2 -!!$ ua(i,1) = -us*sinlon(i,1) - vs*coslon(i,1) -!!$ va(i,1) = us*coslon(i,1) - vs*sinlon(i,1) -!!$ ua(i+im2,1) = -ua(i,1) -!!$ va(i+im2,1) = -va(i,1) -!!$ enddo -!!$ ua(0 ,1) = ua(im,1) -!!$ ua(im+1,1) = ua(1 ,1) -!!$ va(im+1,1) = va(1 ,1) -!!$ endif -!!$ -!!$ if ( have_north_pole ) then -!!$! Projection at NP -!!$ un = 0. -!!$ vn = 0. -!!$ j = jm-1 -!!$ do i=1,im2 -!!$ un = un + (ua(i+im2,j)-ua(i,j))*sinlon(i,j) & -!!$ + (va(i+im2,j)-va(i,j))*coslon(i,j) -!!$ vn = vn + (ua(i,j)-ua(i+im2,j))*coslon(i,j) & -!!$ + (va(i+im2,j)-va(i,j))*sinlon(i,j) -!!$ enddo -!!$ un = un/im -!!$ vn = vn/im -!!$! NP -!!$ do i=1,im2 -!!$ ua(i,jm) = -un*sinlon(i,jm) + vn*coslon(i,jm) -!!$ va(i,jm) = -un*coslon(i,jm) - vn*sinlon(i,jm) -!!$ ua(i+im2,jm) = -ua(i,jm) -!!$ va(i+im2,jm) = -va(i,jm) -!!$ enddo -!!$ ua(0 ,jm) = ua(im,jm) -!!$ ua(im+1,jm) = ua(1 ,jm) -!!$ va(im+1,jm) = va(1 ,jm) -!!$ endif -!!$ -!!$ if (latlon) call mp_ghost_ew(im,jm,1,1, ifirst,ilast, jfirst,jlast, 1,1, ng,ng, ng,ng, ua(:,:)) -!!$ if (latlon) call mp_ghost_ew(im,jm,1,1, ifirst,ilast, jfirst,jlast, 1,1, ng,ng, ng,ng, va(:,:)) -!!$ -!!$! A -> C -!!$ call atoc(ua, va, uc, vc, dx,dy,dxa,dya,im, jm, ng, bounded_domain, domain, noComm=.true.) -!!$ -!!$ enddo ! km loop -!!$ -!!$ if (.not. bounded_domain) call fill_corners(uc, vc, im, jm, VECTOR=.true., CGRID=.true.) -!!$ endif -!!$ -!!$ -!!$ end subroutine d2a2c -!!$ - -!!$ subroutine atob_s(qin, qout, npx, npy, dxa, dya, bounded_domain, cubed_sphere, altInterp) -!!$ -!!$! atob_s :: interpolate scalar from the A-Grid to the B-grid -!!$! -!!$ integer, intent(IN) :: npx, npy -!!$ real , intent(IN) :: qin(isd:ied ,jsd:jed ) ! A-grid field -!!$ real , intent(OUT) :: qout(isd:ied+1,jsd:jed+1) ! Output B-grid field -!!$ integer, OPTIONAL, intent(IN) :: altInterp -!!$ logical, intent(IN) :: bounded_domain, cubed_sphere -!!$ real, intent(IN), dimension(isd:ied,jsd:jed) :: dxa, dya -!!$ -!!$ integer :: i,j,n -!!$ -!!$ real :: tmp1j(jsd:jed+1) -!!$ real :: tmp2j(jsd:jed+1) -!!$ real :: tmp3j(jsd:jed+1) -!!$ real :: tmp1i(isd:ied+1) -!!$ real :: tmp2i(isd:ied+1) -!!$ real :: tmp3i(isd:ied+1) -!!$ real :: tmpq(isd:ied ,jsd:jed ) -!!$ real :: tmpq1(isd:ied+1,jsd:jed+1) -!!$ real :: tmpq2(isd:ied+1,jsd:jed+1) -!!$ -!!$ if (present(altInterp)) then -!!$ -!!$ tmpq(:,:) = qin(:,:) -!!$ -!!$ if (.not. bounded_domain) call fill_corners(tmpq , npx, npy, FILL=XDir, AGRID=.true.) -!!$! ATOC -!!$ do j=jsd,jed -!!$ call interp_left_edge_1d(tmpq1(:,j), tmpq(:,j), dxa(:,j), isd, ied, altInterp) -!!$ enddo -!!$ -!!$ if (.not. bounded_domain) call fill_corners(tmpq , npx, npy, FILL=YDir, AGRID=.true.) -!!$! ATOD -!!$ do i=isd,ied -!!$ tmp1j(jsd:jed) = 0.0 -!!$ tmp2j(jsd:jed) = tmpq(i,jsd:jed) -!!$ tmp3j(jsd:jed) = dya(i,jsd:jed) -!!$ call interp_left_edge_1d(tmp1j, tmp2j, tmp3j, jsd, jed, altInterp) -!!$ tmpq2(i,jsd:jed) = tmp1j(jsd:jed) -!!$ enddo -!!$ -!!$! CTOB -!!$ do i=isd,ied -!!$ tmp1j(:) = tmpq1(i,:) -!!$ tmp2j(:) = tmpq1(i,:) -!!$ tmp3j(:) = 1.0 ! Uniform Weighting missing first value so will not reproduce -!!$ call interp_left_edge_1d(tmp1j, tmp2j, tmp3j, jsd, jed+1, altInterp) -!!$ tmpq1(i,:) = tmp1j(:) -!!$ enddo -!!$ -!!$! DTOB -!!$ do j=jsd,jed -!!$ tmp1i(:) = tmpq2(:,j) -!!$ tmp2i(:) = tmpq2(:,j) -!!$ tmp3i(:) = 1.0 ! Uniform Weighting missing first value so will not reproduce -!!$ call interp_left_edge_1d(tmp1i, tmp2i, tmp3i, isd, ied+1, altInterp) -!!$ tmpq2(:,j) = tmp1i(:) -!!$ enddo -!!$ -!!$! Average -!!$ do j=jsd,jed+1 -!!$ do i=isd,ied+1 -!!$ qout(i,j) = 0.5 * (tmpq1(i,j) + tmpq2(i,j)) -!!$ enddo -!!$ enddo -!!$ -!!$! Fix Corners -!!$ if (cubed_sphere .and. .not. bounded_domain) then -!!$ i=1 -!!$ j=1 -!!$ if ( (is==i) .and. (js==j) ) then -!!$ qout(i,j) = (1./3.) * (qin(i,j) + qin(i-1,j) + qin(i,j-1)) -!!$ endif -!!$ -!!$ i=npx -!!$ j=1 -!!$ if ( (ie+1==i) .and. (js==j) ) then -!!$ qout(i,j) = (1./3.) * (qin(i-1,j) + qin(i-1,j-1) + qin(i,j)) -!!$ endif -!!$ -!!$ i=1 -!!$ j=npy -!!$ if ( (is==i) .and. (je+1==j) ) then -!!$ qout(i,j) = (1./3.) * (qin(i,j-1) + qin(i-1,j-1) + qin(i,j)) -!!$ endif -!!$ -!!$ i=npx -!!$ j=npy -!!$ if ( (ie+1==i) .and. (je+1==j) ) then -!!$ qout(i,j) = (1./3.) * (qin(i-1,j-1) + qin(i,j-1) + qin(i-1,j)) -!!$ endif -!!$ endif -!!$ -!!$ else ! altInterp -!!$ -!!$ do j=js,je+1 -!!$ do i=is,ie+1 -!!$ qout(i,j) = 0.25 * (qin(i-1,j) + qin(i-1,j-1) + & -!!$ qin(i ,j) + qin(i ,j-1)) -!!$ enddo -!!$ enddo -!!$ -!!$ if (.not. bounded_domain) then -!!$ i=1 -!!$ j=1 -!!$ if ( (is==i) .and. (js==j) ) then -!!$ qout(i,j) = (1./3.) * (qin(i,j) + qin(i-1,j) + qin(i,j-1)) -!!$ endif -!!$ -!!$ i=npx -!!$ j=1 -!!$ if ( (ie+1==i) .and. (js==j) ) then -!!$ qout(i,j) = (1./3.) * (qin(i-1,j) + qin(i-1,j-1) + qin(i,j)) -!!$ endif -!!$ -!!$ i=1 -!!$ j=npy -!!$ if ( (is==i) .and. (je+1==j) ) then -!!$ qout(i,j) = (1./3.) * (qin(i,j-1) + qin(i-1,j-1) + qin(i,j)) -!!$ endif -!!$ -!!$ i=npx -!!$ j=npy -!!$ if ( (ie+1==i) .and. (je+1==j) ) then -!!$ qout(i,j) = (1./3.) * (qin(i-1,j-1) + qin(i,j-1) + qin(i-1,j)) -!!$ endif -!!$ endif !not bounded_domain -!!$ -!!$ endif ! altInterp -!!$ -!!$ end subroutine atob_s -!!$! -!!$! ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ ! -!!$!------------------------------------------------------------------------------- - !------------------------------------------------------------------------------- ! vvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvvv ! ! @@ -8827,7 +6616,6 @@ subroutine atoc(uin, vin, uout, vout, dx, dy, dxa, dya, npx, npy, ng, bounded_do call interp_left_edge_1d(uout(:,j), uin(:,j), dxa(:,j), isd, ied, interpOrder) enddo do i=isd,ied -!!$ tmp1j(:) = vout(i,:) tmp2j(:) = vin(i,:) tmp3j(:) = dya(i,:) call interp_left_edge_1d(tmp1j, tmp2j, tmp3j, jsd, jed, interpOrder) @@ -8837,14 +6625,12 @@ subroutine atoc(uin, vin, uout, vout, dx, dy, dxa, dya, npx, npy, ng, bounded_do #else do j=jsd,jed -!!$ tmp1i(:) = uout(:,j) tmp2i(:) = uin(:,j)*dya(:,j) tmp3i(:) = dxa(:,j) call interp_left_edge_1d(tmp1i, tmp2i, tmp3i, isd, ied, interpOrder) uout(:,j) = tmp1i(:)/dy(:,j) enddo do i=isd,ied -!!$ tmp1j(:) = vout(i,:) tmp2j(:) = vin(i,:)*dxa(i,:) tmp3j(:) = dya(i,:) call interp_left_edge_1d(tmp1j, tmp2j, tmp3j, jsd, jed, interpOrder) @@ -9358,12 +7144,6 @@ subroutine interp_left_edge_1d(qout, qin, dx, ifirst, ilast, order) ! if (tile==1) print*, 0.5*(qin(i-1)+qin(i)), qout(i) enddo -!!$ if (tile==1) print*,'x=fltarr(28)' -!!$ do i=ifirst,ilast -!!$ if (tile==1) print*, 'x(',i-ifirst,')=',qin(i) -!!$ enddo - - call mp_stop stop From cdd9d9915a46defdafdf7d4d0062aee1acd34172 Mon Sep 17 00:00:00 2001 From: bensonr <6594772+bensonr@users.noreply.github.com> Date: Thu, 8 Jul 2021 16:53:09 -0400 Subject: [PATCH 27/52] Update README.md --- README.md | 16 +++++++++------- 1 file changed, 9 insertions(+), 7 deletions(-) diff --git a/README.md b/README.md index 19f1f8b4a..8f95d0490 100644 --- a/README.md +++ b/README.md @@ -2,7 +2,7 @@ The source contained herein reflects the 202101 release of the Finite Volume Cubed-Sphere Dynamical Core (FV3) from GFDL -The GFDL Microphysics is also available via this repository. +The GFDL Microphysics is also available within this repository. # Where to find information @@ -10,8 +10,9 @@ Visit the [FV3 website](https://www.gfdl.noaa.gov/fv3/) for more information. Re # Proper usage attribution -Cite Putman and Lin (2007) and Harris and Lin (2013) when describing a model using the FV3 dynamical core. -Cite Chen et al (2013) and Zhou et al (2019) when using the GFDL Microphysics. +Cite _Putman and Lin (2007)_ and _Harris and Lin (2013)_ when describing a model using the FV3 dynamical core. + +Cite _Chen et al (2013)_ and _Zhou et al (2019)_ when using the GFDL Microphysics. # What files are what @@ -28,10 +29,11 @@ The top level directory structure groups source code and input files as follow: | ```GFDL_tools/``` | contains source code of tools specific to GFDL models | | ```docs/``` | contains documentation for the FV3 dynamical core | -# Generating PDF Documentation -To update the ```refmans.pdf``` file: -1. In the ```docs/``` directory enter the command ```doxygen Doxyfile``` -2. Navigate to the ```latex/``` directory and enter the command ```make pdf``` +# Documentation + +The up-to-date FV3 Scientific reference guide is included in LaTex and PDF formats in the ```docs/``` directory. + +A DOI referenceable version will soon be available in the [_NOAA Institutional Repository_](https://repository.library.noaa.gov/) # Disclaimer From 4ba0e637e75c5c982dd320109b1b84f79d99c94b Mon Sep 17 00:00:00 2001 From: Jili Dong Date: Tue, 13 Jul 2021 13:11:55 -0400 Subject: [PATCH 28/52] read ak/bk from user specified files (#115) * read ak/bk from user specified files * add input.nml parameter fv_eta_file for user specified ak/bk; change ks calculation when npz_type=input; use newunit to replace fixed file unit for npz_type=input (cherry picked from commit 3a0d35ad3efca351d5b1efccfad58eecf8147f2c) Conflicts: model/fv_control.F90 tools/fv_eta.F90 --- model/fv_arrays.F90 | 1 + model/fv_control.F90 | 4 +++- model/fv_grid_utils.F90 | 2 +- tools/fv_eta.F90 | 19 ++++++++++++++++--- 4 files changed, 21 insertions(+), 5 deletions(-) diff --git a/model/fv_arrays.F90 b/model/fv_arrays.F90 index 04301f231..39bd8b15f 100644 --- a/model/fv_arrays.F90 +++ b/model/fv_arrays.F90 @@ -582,6 +582,7 @@ module fv_arrays_mod #else character(24) :: npz_type = '' !< Option for selecting vertical level setup (empty by default) #endif + character(120) :: fv_eta_file = 'global_hyblev_fcst.txt' !< FV3 user specified eta file integer :: npz_rst = 0 !< If using a restart file with a different number of vertical !< levels, set npz_rst to be the number of levels in your restart file. !< The model will then remap the restart file data to the vertical coordinates diff --git a/model/fv_control.F90 b/model/fv_control.F90 index 2c44ff369..2b0b790ba 100644 --- a/model/fv_control.F90 +++ b/model/fv_control.F90 @@ -200,6 +200,7 @@ subroutine fv_control_init(Atm, dt_atmos, this_grid, grids_on_this_pe, p_split) integer , pointer :: npy integer , pointer :: npz character(len=24), pointer :: npz_type + character(len=120), pointer :: fv_eta_file integer , pointer :: npz_rst integer , pointer :: ncnst @@ -724,6 +725,7 @@ subroutine set_namelist_pointers(Atm) npy => Atm%flagstruct%npy npz => Atm%flagstruct%npz npz_type => Atm%flagstruct%npz_type + fv_eta_file => Atm%flagstruct%fv_eta_file npz_rst => Atm%flagstruct%npz_rst ncnst => Atm%flagstruct%ncnst pnats => Atm%flagstruct%pnats @@ -894,7 +896,7 @@ subroutine read_namelist_fv_core_nml(Atm) character(len=128) :: res_latlon_dynamics = '' character(len=128) :: res_latlon_tracers = '' - namelist /fv_core_nml/npx, npy, ntiles, npz, npz_type, npz_rst, layout, io_layout, ncnst, nwat, & + namelist /fv_core_nml/npx, npy, ntiles, npz, npz_type, fv_eta_file, npz_rst, layout, io_layout, ncnst, nwat, & use_logp, p_fac, a_imp, k_split, n_split, m_split, q_split, print_freq, write_3d_diags, & do_schmidt, do_cube_transform, & hord_mt, hord_vt, hord_tm, hord_dp, hord_tr, shift_fac, stretch_fac, target_lat, target_lon, & diff --git a/model/fv_grid_utils.F90 b/model/fv_grid_utils.F90 index 9e150859a..6dabc26bb 100644 --- a/model/fv_grid_utils.F90 +++ b/model/fv_grid_utils.F90 @@ -192,7 +192,7 @@ subroutine grid_utils_init(Atm, npx, npy, npz, non_ortho, grid_type, c2l_order) elseif ( .not. Atm%flagstruct%hybrid_z ) then ! Initialize (ak,bk) for cold start; overwritten with restart file if (.not. Atm%flagstruct%external_eta) then - call set_eta(npz, Atm%ks, Atm%ptop, Atm%ak, Atm%bk, Atm%flagstruct%npz_type) + call set_eta(npz, Atm%ks, Atm%ptop, Atm%ak, Atm%bk, Atm%flagstruct%npz_type, Atm%flagstruct%fv_eta_file) if ( is_master() ) then write(*,*) 'Grid_init', npz, Atm%ks, Atm%ptop tmp1 = Atm%ak(Atm%ks+1) diff --git a/tools/fv_eta.F90 b/tools/fv_eta.F90 index 2aee5e083..8874cdd47 100644 --- a/tools/fv_eta.F90 +++ b/tools/fv_eta.F90 @@ -260,11 +260,11 @@ end subroutine set_eta #else - !This is the version of set_eta used in fvGFS and AM4 - subroutine set_eta(km, ks, ptop, ak, bk, npz_type) + !This is the version of set_eta used in SHiELD and AM4 + subroutine set_eta(km, ks, ptop, ak, bk, npz_type,fv_eta_file) !Level definitions are now in this header file -#include +#include integer, intent(in):: km ! vertical dimension integer, intent(out):: ks ! number of pure p layers @@ -272,6 +272,8 @@ subroutine set_eta(km, ks, ptop, ak, bk, npz_type) real, intent(out):: bk(km+1) real, intent(out):: ptop ! model top (Pa) character(24), intent(IN) :: npz_type + character(120), intent(IN) :: fv_eta_file + integer :: eta_level_unit real:: p0=1000.E2 real:: pc=200.E2 @@ -328,6 +330,17 @@ subroutine set_eta(km, ks, ptop, ak, bk, npz_type) auto_routine = 2 end select +! Jili Dong add ak/bk input + else if (trim(npz_type) == 'input') then + open (newunit=eta_level_unit, file=trim(fv_eta_file)) + read(eta_level_unit,*) + do k=km+1,1,-1 + read(eta_level_unit,*) ak(k),bk(k) + end do + close(eta_level_unit) + call set_external_eta(ak, bk, ptop, ks) +! Jili Dong add ak/bk input + else select case (km) From ae14c6ebde11da78fdd04cd3660ac301784031a1 Mon Sep 17 00:00:00 2001 From: bensonr <6594772+bensonr@users.noreply.github.com> Date: Tue, 13 Jul 2021 14:27:38 -0400 Subject: [PATCH 29/52] update correct release name in README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 8f95d0490..9882bbedf 100644 --- a/README.md +++ b/README.md @@ -1,6 +1,6 @@ # GFDL_atmos_cubed_sphere -The source contained herein reflects the 202101 release of the Finite Volume Cubed-Sphere Dynamical Core (FV3) from GFDL +The source contained herein reflects the 202107 release of the Finite Volume Cubed-Sphere Dynamical Core (FV3) from GFDL The GFDL Microphysics is also available within this repository. From ef5028f7749eae7d0820c4ea5ba57be4f2d1c68f Mon Sep 17 00:00:00 2001 From: lharris4 <53020884+lharris4@users.noreply.github.com> Date: Wed, 21 Jul 2021 11:17:31 -0400 Subject: [PATCH 30/52] FV3 Example Notebooks and cleanup of docs directory (#117) * Create examples README.md * Reorganizing files in docs/ directory * Added advection notebook * Fixed subplot spacing * New 3D case notebooks * Added notebooks * Update README.md --- README.md | 14 +- docs/{ => doc_source}/CDgrid.pdf | Bin docs/{ => doc_source}/FV3flowchart.pdf | Bin docs/{ => doc_source}/GFDLLogo.png | Bin docs/{ => doc_source}/KESpectra.pdf | Bin docs/{ => doc_source}/PGF.pdf | Bin docs/doc_source/README | 1 + docs/{ => doc_source}/fv3_technical_2021.tex | 0 docs/{ => doc_source}/fv3logo.png | Bin docs/{ => doc_source}/fv3references.bib | 0 docs/{ => doc_source}/gridmetrics1D.pdf | Bin .../gridmetricsCoordinates.pdf | Bin .../gridmetricsReconstructions.pdf | Bin docs/{ => doc_source}/phasespeedbad.pdf | Bin docs/{ => doc_source}/phasespeedgood.pdf | Bin docs/{ => doc_source}/twowayschematic.pdf | Bin docs/examples/BCMoist.ipynb | 464 ++++ docs/examples/BLvortex.ipynb | 305 +++ docs/examples/BTwave.ipynb | 402 +++ docs/examples/DPSupercell.ipynb | 757 ++++++ docs/examples/README.md | 28 + docs/examples/RHwave.ipynb | 279 ++ docs/examples/TC.ipynb | 2280 +++++++++++++++++ docs/examples/tp_core.ipynb | 532 ++++ 24 files changed, 5055 insertions(+), 7 deletions(-) rename docs/{ => doc_source}/CDgrid.pdf (100%) rename docs/{ => doc_source}/FV3flowchart.pdf (100%) rename docs/{ => doc_source}/GFDLLogo.png (100%) rename docs/{ => doc_source}/KESpectra.pdf (100%) rename docs/{ => doc_source}/PGF.pdf (100%) create mode 100644 docs/doc_source/README rename docs/{ => doc_source}/fv3_technical_2021.tex (100%) rename docs/{ => doc_source}/fv3logo.png (100%) rename docs/{ => doc_source}/fv3references.bib (100%) rename docs/{ => doc_source}/gridmetrics1D.pdf (100%) rename docs/{ => doc_source}/gridmetricsCoordinates.pdf (100%) rename docs/{ => doc_source}/gridmetricsReconstructions.pdf (100%) rename docs/{ => doc_source}/phasespeedbad.pdf (100%) rename docs/{ => doc_source}/phasespeedgood.pdf (100%) rename docs/{ => doc_source}/twowayschematic.pdf (100%) create mode 100644 docs/examples/BCMoist.ipynb create mode 100644 docs/examples/BLvortex.ipynb create mode 100644 docs/examples/BTwave.ipynb create mode 100644 docs/examples/DPSupercell.ipynb create mode 100644 docs/examples/README.md create mode 100644 docs/examples/RHwave.ipynb create mode 100644 docs/examples/TC.ipynb create mode 100644 docs/examples/tp_core.ipynb diff --git a/README.md b/README.md index 9882bbedf..8331d92e6 100644 --- a/README.md +++ b/README.md @@ -14,6 +14,12 @@ Cite _Putman and Lin (2007)_ and _Harris and Lin (2013)_ when describing a model Cite _Chen et al (2013)_ and _Zhou et al (2019)_ when using the GFDL Microphysics. +# Documentation + +The up-to-date FV3 Scientific reference guide is included in LaTex and PDF formats in the ```docs/``` directory. There are also some notebooks in docs/examples demonstrating basic FV3 capabilities and analysis techniques. + +A [DOI referenceable version](https://doi.org/10.25923/6nhs-5897) is available in the [_NOAA Institutional Repository_](https://repository.library.noaa.gov/view/noaa/30725) + # What files are what The top level directory structure groups source code and input files as follow: @@ -27,13 +33,7 @@ The top level directory structure groups source code and input files as follow: | ```driver/``` | contains drivers used by different models/modeling systems | | ```tools/``` | contains source code of tools used within the core | | ```GFDL_tools/``` | contains source code of tools specific to GFDL models | -| ```docs/``` | contains documentation for the FV3 dynamical core | - -# Documentation - -The up-to-date FV3 Scientific reference guide is included in LaTex and PDF formats in the ```docs/``` directory. - -A DOI referenceable version will soon be available in the [_NOAA Institutional Repository_](https://repository.library.noaa.gov/) +| ```docs/``` | contains documentation for the FV3 dynamical core, and Python notebooks demonstrating basic capabilities. | # Disclaimer diff --git a/docs/CDgrid.pdf b/docs/doc_source/CDgrid.pdf similarity index 100% rename from docs/CDgrid.pdf rename to docs/doc_source/CDgrid.pdf diff --git a/docs/FV3flowchart.pdf b/docs/doc_source/FV3flowchart.pdf similarity index 100% rename from docs/FV3flowchart.pdf rename to docs/doc_source/FV3flowchart.pdf diff --git a/docs/GFDLLogo.png b/docs/doc_source/GFDLLogo.png similarity index 100% rename from docs/GFDLLogo.png rename to docs/doc_source/GFDLLogo.png diff --git a/docs/KESpectra.pdf b/docs/doc_source/KESpectra.pdf similarity index 100% rename from docs/KESpectra.pdf rename to docs/doc_source/KESpectra.pdf diff --git a/docs/PGF.pdf b/docs/doc_source/PGF.pdf similarity index 100% rename from docs/PGF.pdf rename to docs/doc_source/PGF.pdf diff --git a/docs/doc_source/README b/docs/doc_source/README new file mode 100644 index 000000000..ef0535eb7 --- /dev/null +++ b/docs/doc_source/README @@ -0,0 +1 @@ +These are LaTeX and BibTeX source files and associated graphics files. They should not require any special LaTeX packages not present in current TeX distributions. diff --git a/docs/fv3_technical_2021.tex b/docs/doc_source/fv3_technical_2021.tex similarity index 100% rename from docs/fv3_technical_2021.tex rename to docs/doc_source/fv3_technical_2021.tex diff --git a/docs/fv3logo.png b/docs/doc_source/fv3logo.png similarity index 100% rename from docs/fv3logo.png rename to docs/doc_source/fv3logo.png diff --git a/docs/fv3references.bib b/docs/doc_source/fv3references.bib similarity index 100% rename from docs/fv3references.bib rename to docs/doc_source/fv3references.bib diff --git a/docs/gridmetrics1D.pdf b/docs/doc_source/gridmetrics1D.pdf similarity index 100% rename from docs/gridmetrics1D.pdf rename to docs/doc_source/gridmetrics1D.pdf diff --git a/docs/gridmetricsCoordinates.pdf b/docs/doc_source/gridmetricsCoordinates.pdf similarity index 100% rename from docs/gridmetricsCoordinates.pdf rename to docs/doc_source/gridmetricsCoordinates.pdf diff --git a/docs/gridmetricsReconstructions.pdf b/docs/doc_source/gridmetricsReconstructions.pdf similarity index 100% rename from docs/gridmetricsReconstructions.pdf rename to docs/doc_source/gridmetricsReconstructions.pdf diff --git a/docs/phasespeedbad.pdf b/docs/doc_source/phasespeedbad.pdf similarity index 100% rename from docs/phasespeedbad.pdf rename to docs/doc_source/phasespeedbad.pdf diff --git a/docs/phasespeedgood.pdf b/docs/doc_source/phasespeedgood.pdf similarity index 100% rename from docs/phasespeedgood.pdf rename to docs/doc_source/phasespeedgood.pdf diff --git a/docs/twowayschematic.pdf b/docs/doc_source/twowayschematic.pdf similarity index 100% rename from docs/twowayschematic.pdf rename to docs/doc_source/twowayschematic.pdf diff --git a/docs/examples/BCMoist.ipynb b/docs/examples/BCMoist.ipynb new file mode 100644 index 000000000..875c6ecd0 --- /dev/null +++ b/docs/examples/BCMoist.ipynb @@ -0,0 +1,464 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "01f1d62c", + "metadata": {}, + "source": [ + "Moist Baroclinic Wave \n", + "=====================\n", + "\n", + "A perturbed baroclinically-unstable atmosphere creates a train of baroclinic waves, enhanced by latent heating from the In-line GFDL Microphysics. The dry version of this test is best known from Jablonowski and Williamson (2006) but similar tests date to time immemorial: most notably GFDL legend [Isidoro Orlanski](https://www.gfdl.noaa.gov/isidoro-orlanski-homepage/) built a career out of analyzing variants of idealized baroclinic waves to better understand mesoscale variability, extratropical cyclone structure, downstream development, baroclinic instability, and much more.\n", + "\n", + "Here we show results from hydrostatic simulations; at C96 resolution the nonhydrostatic dynamics has little effect." + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "abc33a77", + "metadata": {}, + "outputs": [], + "source": [ + "import xarray as xa\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from matplotlib import ticker, cm, colors\n", + "import cartopy.crs as ccrs\n", + "import colorsys\n", + "import dask #Chunking will be necessary for the larger datasets" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "bfb4f48e", + "metadata": {}, + "outputs": [], + "source": [ + "xamoist=xa.open_dataset(\"/archive/lmh/SHiELD/202103/C96.solo.BCmoist.hyd/history/0000000000//atmos_daily.nc\",decode_times=False,chunks={'time': 1})\n", + "xamoist_p=xa.open_dataset(\"/archive/lmh/SHiELD/202103/C96.solo.BCmoist.hyd/history/0000000000//atmos_daily_ave.nc\",decode_times=False,chunks={'time': 1})\n", + "xadry=xa.open_dataset(\"/archive/lmh/SHiELD/202103/C96.solo.BCdry.hyd/history/0000000000//atmos_daily.nc\",decode_times=False,chunks={'time': 1})\n", + "xa384=xa.open_dataset(\"/archive/lmh/SHiELD/202103/C384.solo.BCmoist.hyd/history/0000000000//atmos_daily.nc\",decode_times=False,chunks={'time': 1})\n", + "xa384dry=xa.open_dataset(\"/archive/lmh/SHiELD/202103/C384.solo.BCdry.hyd/history/0000000000//atmos_daily.nc\",decode_times=False,chunks={'time': 1})" + ] + }, + { + "cell_type": "markdown", + "id": "ecdb1802", + "metadata": {}, + "source": [ + "As for most fluid dynamical simulations, you can use it to create pretty pictures. Here is a plot of the 850 mb relative vorticity, 1000 mb temperature, and surface pressure perturbation (negative values dashed) for the baroclinic wave train at days 9 and 10, in a hydrostatic moist C96 (100 km) simulation. Note the pixelization: the output is regridded to one-degree resolution to roughly match the native-grid resolution." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "2f81fff7", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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7gH8AMzBBa71BKXVL/vsfAVOBS4DtQDZw3any5hf9MvCjUup6YC9wRf7yO4AGwBNKqSfyl/XXWh8FbgW+BHyAafk/VUKCDUIIIYQQQgghhBBCCCFEGWitp+IOKBRe9lGhvzVwe2nz5i9PAvp4WP488HwJZS0HWpSl7pVFgg1CCCGEEEIIIYQQQgghai6lwHQOTupWw8icDUIIIYQQQgghhBBCCCGEKBfp2SCEEEIIIYQQQgghhBCi5ir9xM6iEkmwQQghhBBCCCGEEEIIIUTNpUxndYJo4ZkcASGEEEIIIYQQQgghhBBClIv0bBBCCCGEEEIIIYQQQghRc5mUDKNUDUiwQQghzlNGVVegDKprXSvja0xlbGt1+LpVHeogKpYJVSnlqjIUW946mMqysipUlu00tK7EmlS+shwTRRm2VXu6upZwxS1tWo/pSlKW/KVNW776qxLPlbO5rZWg3MMneMhfYpnFl+sSz+HSllvCukqbVpV0i1/a/CWs38Pp4nFLS8jv8bNdho+woYonruGXuzI5m9f2mvK/UQghRPUkwQYhhBBCCCGEEB7l5dmxeplRSrF2/WZWrl5PRkYm6RlZ+b8zefeNpzGbzfw65R/mLViKj48Nm81GYIA/EeGhjLr8EsxmMxkZWdhsVqxWr6reLCGEEEKca5RMEF0dSLBBCCGEEEIIIc5ThmGglEIpxdJlq/jp17/YtWcfe/bs58DBI6SkprFz41yiakXwx9SZvPDKewV5/f188ff3Izs7l4AAP9as28QPP/1JTm4eubl5AFitXoweORiA+x59iUnfTyE6KoI6CbHUia9NwwZ1eOjem6pk24UQQghxDlGqbN2kRaWQYIMQQgghhBBCnCfsdjur12xg4cJlLFi8nMVLVvLXbxNp3bIZm7fu4IuvJ1M3IZaEhFi6d+tIrcjwgp4IN18/mrFXDScoKBB/P1/MZnORsp9+7G6efuxOALTWpGdkkpKShsq/8b98+EDiY2PYu+8Au/ccYO6CZSxfua4g2DDupgdJSUunW+d2dO3Ulg7tWuDr63MW944QQgghhCgPCTYIIYQQQgghxDnK4XCQl5eLv78fi5esZPCIa8jJyQWgQf06DL6kLzarFYDRVw5n7OgRBcGBAvlzLoSHhUBYSKnWq5QiKDCAoMCAgvz9+/Sgf58eRdK5XK6Cv2vHRLF+4zaeefFdAGw2K9dfewWvv/gwAPsPHqZ2dK3i9RNCCCGEkAmiqwUJNgghhBBCCCHEOcLhcLB8xRr+m7OA+QuXsmz5au696yYeefD/aNmiCePGjqR7t45069yeqFoRRfJaLBZKnHi6khTuHfHC0/fywtP3kpySxpJla5gzbwn16yUAkJOTS5M2Awjw96Nzp9Zc0K0DF3TrQNvWzfDykjkghBBCiPOeMrl/RJWSYIMQQgghhBBC1GDJKamEhgTjcrlo1KI7R48eQylFyxZNufbqkVzQvTMAfn6+vP7KkwAorauyyqcUGhLExf17cnH/ngXLDMPg7dceZ9WajSxcvJInZrwFwItP38fdd4wjL89OWnoGkZERJZQqhBBCCCEqmwQbhBBCCCGEEKKGycvL49ffp/HRJ1/idLqYP/sPzGYzD9x7G7VjorigRxdCQ4LzU5/d3gqVwc/Pl+uvvaLg9dHEJBYuXknrlk0A+HPaLMbd/DD9+vRgzJVDuWTAhfj4eFdVdYUQQghxtimTDKNUDUiwQQghhBBCCCFqiIMHD/PZhG+YMPFbEhOP0bBBPW6+8ZqC92+7eVzVVe4siowIY/iQfgWv27Zuzt23X8t3k//i73/nEBjgz+WXXswrzz2In59vFdZUCCGEEOL8IeEeIYQQQgghhKjmdP6wR9NnzObVN96lY/s2/P7LV6xcOoNbz5MAw6nUqxvHc0/ew5Y10/nrl88ZOqgPq9dsxNfXB4A16zbhcDiquJZCCCGEqDQmU8X+iDMiPRuEEEIIIYQQohrSWjN/wWL+99YH9O97IbfefB0jrxhOz55dqVsnrqqrVy2ZzWZ69+pC715dMAwDpRSZmVkMGDIOX18fbrhuJLfddDXBQYFVXVUhhBBCVCQFSqkKK676zm5VvUmwQQghxHmppOcUyjKqdc0fAbt8PG2/PP8hPPH0nd+E5xsBk4fEqixf9XUZPpllSVtqZ/FToIqvy1yG+ytdwjGoSpV2rD1dsUrMX9q0JeTXztLl95SuULl//zubV15/j6XLVhMRHsrgiy9EGTn42qBefCS4ck6Zv3Tr8uAU+zU3N49DhxOxOxw0blgXMPj6uyls37mPtLQM0jMySU3LoHHDOrz0zD0AXHPjIxxLSsHPzxc/X2+CggLo2qk1oy6/BLSBYRiYKunpQROAC3xtmi8/fp6PPv+R519+nw8/+YbHHriJG669FIulFLfEHj5rhdZQNGkZ0qI8rLuE/FqZS5e/pGPtqVyP+Uuof2nrWsJH2NN+8XS9BzA8TF7u6X+GoTyvzNPc5x7zV3EzkqftrA7KW6+SjqsQNZmnK+P5fi8oREkk2CCEEEIIIYQQ1cijT7zM2+99Rp2EON587WmuGT3irE12rLUm8VgKkRGhADz94vvMnL2IffsPczQxCYCWzRuxZPYPAHw28WdWrt5EcJA/gYH+BAb4kxAXU1Ce1eqF3e4gOeUwWVnZpKSmk5qa4Q42APVaXkxQoD+NGtahScM6NG5Yl47tW9C4YZ0K2yaTycTAvt0Z2Lc7a9Zt4aEn3+TeR16jY/sWtG/TrMLWI4QQQogqJBNEVwsSbBBCCCGEEEKIKmYYBg6HA5vNi8GX9CU0NJi77rgeLy8vlHZV6rp37d7P7HlLmbdgGXMXLCc3N4+9m2dhMpnIy8sjJCiQls0bER8bTe2YWsTWrlWQd9ovH+HtbSuxd8Jn7z9bbJnd7p47wel0cu2YYWzdtpttO/bw78yFOBxO7rl9LC88dSe5uXnccvdzdGrfgs4dW9GqeSO8vMp3C9u6ZWOm/fIhK1ZvLAg0fDxhMhde0LFCAxxCCCGEOMtkroVqQelq2nXvZG3atdMz5s6p6moIIYQ4R1TEMEo1RWV93ZJhlM5vJQ2D5Em1HUapUj7xVTuMUlnIMErVZxilzVu28393P0rr1i14/eXHiyX1GGwoU/1LHkbptbc+56nn3wEgMjKMnt3ac0H3Dlxz1TBsNmuJ+UpcV1mctA1Op5Ndew7gbbMRFxvFth17uOSy2zhw8CgAPj42OrVvyeMP3kT3Lm3Lt+586RmZtOg0guycXN5+5WHGXDmoeKIyDY1UxcMolXQNKu0wSiXmL21dS7/+kq5BpR3Gp6RhkErbxFGWYZQq479FdR1Gqbxq+jBK8l1WlFZFXBciAgJXaK07VEBR5z2l1CQG9BqtAv0rrEw9+S85PmdAejYIIYQQQgghRBXQWvP+R1/wxNOv4ufrw7XXXFlp63K5XKxcs5GZ/y1i1uzFPPnI7fTo1p5+F3XD6mVhYP+eNGpQp2wBnwpmsVhoWD+h4HXD+glsW/0X+w8cZsnydSxetpZZc5bg7W0DYMmytcxbtJI+F3ahdYtGZzT3Q2CAP0tmf8d1tzzOjf/3NFOmzubFp+6kfj2ZgFsIIYSoUZQq98M4ovwk2CCEEEIIIYQQZ1lScgo33/YA0/6ZxaCL+/LuWy9QKzKCin6GOvFYMvc8+Bz/zVlMSmo6AG1aNSUnN7fg7zatmp7IUA2fto6tHUVs7SguG9aPwj3z5yxYwdMvfsCTz79PbO1aXDG8PyMvHUCrFo1QZXi6OrpWOH9Ofo+3PviGV/43gQsGXMu21X/h5+dTGZsjhBBCCHHOkmCDEEIIIYQQQpxlx44ls3jJCl57+UluvenaMjWOn4rdbuenX//G5XIxdvQIgoMC2LR5O4Mv6U2fXl25sGcnIiPCKmRdVaHwfnrw7uu45qohzJy9hJ+nzODdj79l0g9/sX3tX1gsFjIyswjw9ytVuRaLhfvvHMeYKwezYtUG/Px80FqzeOlaulbQkE1CCCGEqEQyZ0O1IMEGIYQQQgghhDgLXC4Xf/71L0OHDKRxo/psXDOXwMCACik7LT2DCRN/5P2Pv+bgoSP07tmFsaNH4OXlxYoFv1bIOgpzOBzs2LWXxMRkEo8lcyw5laTkVPpc2IVO7Vuyeesu/u++F7DZrFitXtisVmw2L2649nJ6dGtHRmYWmzZtp05CbSLCQ8442BJVK5wxVw5izJWDOJaUyrbte7BYLBiGQcdeV9GofgLXX3spgwZcgMVy+tvf6FrhDB7YC4Bp0+dz+dX3cvnw/vzv5QcJDws5ozoKIYQQ4ixQCkw1e96Yc4EEG4QQQgghhBCikmVlZXPN+Nv4+59ZTJ3yPb0u6FRhgYavJv3CA4++SEZmFr17duGDt5+h30U9ylWm1prDR46xeetONm3ewcYtO9m8ZSeXDevHrTdexZGjSbTrfnmxfAF+fnRq3xJ/HxvBhkFueibpdjs+uXnscrrIvLALdG3LilUbuOTSWwHw8/UhIT6a2NpRPPnwLbRr3ZQjR5PYd+AwLZo2KJij4XTCw4IJDwsGwOFwcu3ooUz4+leuuu5BYqIjue7q4Yy/ZgTRtcJLVV6/3l156pFbefH1T5kzfxlvv/oIw4f0Kd0OFEIIIYQ4D0mwQQghhBBCCCEqUVJyCpdfeR3LV6zmrTdeoOcFXQFXucrMyMjC6XISEhxEnYRYBg28iDtvH0ebVk3OuEy73cHRo4nE1o7CbnfQqM3FuFzueoYEB9K0cX1CQ4MBiIwI48uPXyAiPJTwsBAiwkMICw7Atng1phfeJ+7aS/llaF90XDQ6IRbT6o0YXdqgNm7H9OrHtB18EesvG8DasBBW2B2k7tzH+sOJhM1bjnnbbpbvPcSGlz/kWZOJdjGRdA0OJHFoH0alZWKrG4vRviXqaBJGhxYQ4F9sW2w2K4/cdwMP3DWOadMX8OmXP/HCa5/Qrk1TovuVLhDj5WXhoXvGM/jiC7np/55m9PgHuXn8SN585aEz3sdCCCGEqCTKJBNEVwNKV8MJwDxp066dnjF3TlVXQwghxDmipK8gFTstZ/VQWV+3PO0r+Wp3/jBR+i7KnkZHKSm/yUNiRRm+r+qyfIor4xN/Fj8F5byZ0mU4hmfLWT3WJeYvbdoS8mtnkZf79x9k2KWj2bV7H198+g7Dhl7sMd2pylX6RGDCbrfz+Zc/8PLrHzB8SH/efv2pUtS/pHW5gxbT/p3Ln9P+49+ZC2jVohH/TvkcgG++n0LtmFo0bVyfWpFhJ4Y60hqcTtTGrZg278B1QUcsX/yE0bElRodWEBLk+YN/MrsdUtMxbd6BOngUV7/uqCPH0JHhHHG5WLRkDSvXbmL1ms2sWruJpOQ09mz8l4jwEJbPX07w7v006NYO86xFqOQ0nOMuw7RtN0brJuBhroZdu/cTHxeN2Wzm4wmTiYmOZMjFvU5fT2XC4XDwv3e/onGjugwffFH+Gx4+gyV+Lj2l9fDsXwn5tTKXLn9J1yBP5ZYpf2nrWvr1l3QNMkrZRmGUcL0obRNHSfk9p614pd3OmsbT//GaRL7LitKqiOtCREDgCq11hwoo6rynlJrE4H6jVVDF9BoF0JN+keNzBqRngxBCiHNKaW8QzmZQobw3LZVV1/KWW5NuxsrSMH62lKWRo6p52n8ltSVYPDQoeWxALqnx0/CwvNyNwiUpbdpynu1lanwsw7p0GdJ6PC7ly189lS4A4F5WhrRlacA/qdy1a9Zw5Egiv0/+nJ49OoORd5q6lhzYmPrPbO5/5CV279lPrx6duPqqocXr4alR2OTrcVXPvvgWb777KXl5diIjw7l0+CUMGTIEbYsGYMy1N4PDAS6wfPcDGoVu3gzzjJk4hw4GUwSuCxqj69bB8VwnAOwUH/LIWcL1ztcHCAJXQtcTWxrnblSPAIbWvYCho9zXEK01Bw4cIDw2Fg088/7DzJw5kwb163DFZYMZPXoU9UIigSOYNh5AHTmG2rgF5/VjMK3bgNG8CXUbNAPcc2dM+vFvlq9cy6CBvfjfSw8QFxvtsY4AaAMvi5mH7rmu4PWsOUvo0bUNVqvXSWnL+7nynF95bOwv5TJKClZ4ONdK/Kx7Oi/LEKzwsNzjNuG5sbosDfOe/j9Vdbv+uRpY8KQs21rTAxPi/HY+PbxWY5iUTBBdDVR6zwalVDDwGdAC0MB4YABwI5CYn+xRrfXUU5UjPRuEEEKUhgQbSr9+CTZULQk2lNRQK8GG0qucRs3S569i5ehtUHL+EtKeQbAhJTWNkOAgANJSUwgOCixlXT1v10effcu9D71A86YNefHZ++l7YVfPkyqX0ACttWbOvMVMmPgDb7/xDCHBQUz6/ldWrl7HZcMvoUundphMJrQlAAwDtWkLph07URs24bzxBpTdjo6JPm2PhTIFGzw1CntoFPd0DUlOTub3n7/ix5//ZN78JWitufmGq3nz1ZN6erhcmFashtQ0CA7C9O9sXEMH4AgN5t2ff+OF1z4G4OlHbue2m0Zh8tRIcdIx2bx1F+0vuJLLhvXhiw+fxWwuXOdK+lxWSrCh9D0rSr+u8vas8NzjwVMDdln+j3pq9jibPRvOp2BDWVTHYEM1/G8napiyXC+kZ0PFUUpNYvjA0arY960zpyf+KMfnDJyNYMNEYJ7W+jOllBXwBe4GMrXWr5e2HAk2CCGEKA0JNpR+/RJsqFoSbJBggwQbyqkaBxuWLlvF8MvH8dUX79H3oguKDIN0+roWXW4YBiYTHDh4hM++/IGH77sFm81acv1PasDVWvPvzIW8/Pr7LFm2iojwUH785iM6d2rrefVmf7yeeh7XsMEY7dt6LPNUTg427Nyxg1deeYW9e/Zgs9m4+fbb6DdgAABWl5Nvv/ueDRs20LdvH3pfeCFmr+LBihKH17IfBuDgwcNM/GYydRLiGD1yGJmZWbz74RdcM+ZyasdE4Wlfm7//DXVoP/s6tOK1lz7gkyWrWTjrW1q1aORhpxTP/+Z7X/PYs+9w/TUjeOe1hwoFfiTY4Dm/BBtEcRJsEOciCTZUDQk2VB+VOoySUioQ6AmMA9Ba2wG7xydwhBBCCCGEEKKGW79hMyOuuI6wsFCaN2t8xuW4XC7+987nLFi8nF+++4DaMbV46tE7y1RGZmYWA4Zey6o1G4iLjeGt15/mmtGX4+1dvEGfvDwsH0/E1aU7jmceL92cC6UQERnJfQ89SFZWFolHj/LVhC8IDw+nbfv2vP76G+zctYuE+Hjeffc9AvwD6Ny1W5nXERMTxSMP/p/7hdbMW7iU519+h1fe+IBbbhjLvXfdQGREWJE8rlHDwZVJdEYmb11zKbeOGUaTVRswzCbmpaTTtXPrk3osFHXPHWNJSU3l9Xe+IiQ4gGceu81zTxMhhBBCnCUyQXR1UNlHoB7uoZK+UEqtUkp9ppQ6PlPXHUqptUqpCUqpEE+ZlVI3KaWWK6WWJx07VslVFUIIIYQQQogzd/jIUS678np8/Xz587eviY6KPKNyUtPSGT7yJp56/k38/fzIycktdV6tNZs2bwfA39+Ptm2a8+E7L7Ju+XRuGj/GHWjQGg4fhYOHMU35G8sLb6KOJOIaMgCjW5cKCzQABAQEUK9+fVq2asVFffuyaeNG0tPTAZgxcybXXnMNjz32KC1btmT+ggXk5eWdpsTTu7h/b9Ytn86oK4bx3kdf0qR1b+558FnsdruHCvpjXHEJDUcNwTW8HztnLuTOYTfyXcuBbJjwIxglP6P6zGO3MX7scF5/5ytmz1te7noLIYQQohxMqmJ/xBmp7GCDBWgHfKi1bgtkAQ8DHwL1gTbAIeANT5m11p9orTtorTuEhYdXclWFEEIIIYQQ4szk5eUxeuwtJKekMvm7T0mIjz2jcvYfOES/QVczd8Ey3n/rWb7+/H/4+Xme4PlkK1dv4OLh4+hy4aXs3LUXgPfeeJpxPbtizcrG8r8Psbz7GWrLdszTZqCyczD69sL52D3o+Fh03YQzqnNJjPyG+jWrV3Pd1WNp26w511x3Hd169GD9unXEx8cTFVULgJ49L+DQwYMkJydXyLrr1U3go3dfYtXiv7ny8iFs2boDq9UKQHZ2judMAf7UuX0sj3zyIs9avej+0CvMGf8gllc+Boez2Fg8Sineee0hpvzwNr17dqyQegshhBBC1GSVOowSsB/Yr7Vekv/6J+BhrfWR4wmUUp8Cf1ZyPYQQQgghhBCi0nh5eXFBjy7cefv1tGnV/IzK0Fozetzd7Nt/iN9++Jjevboef+eU+fYfOMzTL7zDtz/+QXhYCK8/fR/1Zs3HHOCPjgxH7T+C65I+OO+5paDXgqtJwzOqY1kcn2y5YaNGPPrEEyyYP48N69bjcDjIzMjEZrPh6+sOpFgsFnLz8ip8DPeGDery4Tsv4HK55804cPAIXXoO5cbxo7nvjtH4+fkUSa+U4ooRA7ikf09uvvNpLp4ygxtDQ3hn7wHMk6ZgDOyJ0aYZWL0KtrFv7y4ArFi9iTXrtjJ+7IgK3QYhhBBClIJJgUmGUapqlRps0FofVkrtU0o11lpvAfoAG5VS0VrrQ/nJRgDrK7MeQgghhBBCCFFZsrNz8PX14ZknHyzjJOVFKaV4781nUErRsnnp5ntITkmjfffh2B0O3ho1lOuDg7EM6Q8OJ646cfkFV8xtX0ZGBnPnzmfb9h1069qFTp08z5n4z99/89brr5N05Ahff/ABzbZtI6hOAs1DQ+k+ZQoHLruMsJ8mk71mLV7btuH1+QRyvLzw3rMH//ffR912G5YJE9AxMbg6dMC8Zg1Gt67gcIDVio6PL3NjwvH5F0wmRZ/ePXj59Q/4+tufefHpu7h8eP9i8y34+fnw1acv0aRxPerERaPrJ+B88v9Aa8yffo/KzcN5+xgoNK/Dh5/+wLeTp2GzWhlz5aAy7l0hhBBCiJpPaX3qp2TKvQKl2gCfAVZgJ3Ad8A7uIZQ0sBu4uVDwwaM27drpGXPnVGZVhRBCnANK2/Rw5k1BZVfeZyvKW9eS1l9Z5VZHJqrfmJvGaZ5Urk487b+SHj62eJiUTRXeVq0hLw9cdtSBg+DvB8kpqPR0jFYtUfv2QoA/OizU3Zjo5XWKxlsPy8vU0FvatOU820ucqM7D8jJNaleGtB7LLW/+KubxWJdwTLWzlPlLSOvxXHOnmzV7Pjfeci9//PoNzZo28liu0q5TlvntD7+xYeNWXnimpGBF8WXHjiURHhYCTifr73icuGaNCBo1FMIjijSAuytQ+mCDtgSc+FtrNm7aDMpC82ZN2blzFy1bu4cLevKJR3jo3rsgJwfz73+6P7d+frBkJfaRI3H+/Tc5oaGktG9PTIA/RlQUmM00jI9n5rx5xCck0Ll1a2b/N4uwsDBuu/0O2rZpw7jx12OxFKpvTg6mw4eYv2YNEUnJNDKbYeBAvD7/DCMhHB1TC/O8xTiHXow6mohu1hgiTx6Ct/j+W7h4Ofc//Byr126me5e2/PXzh1jzeysU3ynu/H9Mm0O9OrVp3rQBGAZq9QbMv83Ade0IdL04cvPsXDbmPuYsWMGkz19m2KDep97ZZflcejqGpV0GaOVhsmuP+cu5/hLr7+l6V0JdPfzPMTy0W5Tl/6inZo+y5C/vdyZP9RdUeE+milAN/9uJGqYs14uIgMAVWmvPkXtRJkqpSVwxdLQKDqqwMvWnX8vxOQOVHmyoKBJsEEIIURoSbCj9+iXYULXO6WCD0wnJyVh++gkdFwdeFszLl+O8+mrMkydDYCCugf0wLVqM0aIFmEyogwcx2rfD/O8/YPPGaNQQ8+9TMLp3Q+3ejWn3HpzXXYP5j6kY7dpgtGoBVkvxikiwoQx1kGBDqdOWEGzIyMikY9cB+PjYmD/7T/fcCmUMNnw/eQrjb36AXhd05rcfP8Nm9dQAe6JMwzD4+LPveOnZ/zH7isHUv+EqdGQ4hIfmr6z0DdCeGGZ/VqxYxQ+Tf+XPv6axd+9+Lrt0GF9N/Bzsdva+9S5hbdoQePAg6tAhnLfejEpORifEg9mMHVuR8j756CN+/vlnfHx80FrTu08fbv2/OzCbzbz45JMkJiYSFxvL/PkLmDDhM6JrxxWvPprOnbuwfv16/P396d+/H0OHDmXgRW0JCPA/kW7tBsxrNmB0aof5x98x+vfG6NSWks4Llz2Nr76dwvade3nhqbtK3inawG530Kbb5SQlpzH56zfo2b29u1ytwe7A8vLHGL06kd6hNYOvuIPV6zbz8zdv0ufCziWXK8EGj0kl2HD+qJBgg9aozEy0zYZ51273osAAzOvW4apXD/O+fZj2H8A+cCC2nyZjRERg1KuH19x52C/qjWXjRkxHjpJ71ShsP/+MrlMHIzoa89p1OHt0x7xjBzicOHp0x7J+A0ZULXRgEOTloiMi3A9FVMOgiag6EmyoGkqpSWrk8NEqpOKCDcbHE+X4nAEJNgghhBAVqDKa48ryhbUaNgdWmuoYQCiLs9nI4UlJ54rZww2zx94K2lH09b59kGfHNOc/TIcO47jrdsjNhdBQwFEsv+cGXc/L1fHvq1pDUjIqORXS0jHPmINr2ABMcxaBzYprzOWggPxJYE+UWUnhxVI3wHtO57nxryyNj+VtqKyEdZU3KFGmXiwlnEMeyy1DsKG0PWa0k7vufZzPv/yOGdN+pEvn9sDpezEUzr985Tr6Db6GTh1aM2XyJ9hsVo/r0mb3vAL79x/k9lvuJ37BUujakceffYxaJw9l5OFYr88tXub8w3s81BPeGn8b+5avwuzlRVyHttTp2pH0iAh6HTjI4bBQLC4X22vHoE0mtu7YUSx/yv69RevucEBmNrhcYGgIDkTlD4GkzRbYttPd2yk2BlWsR0L+Jnn7oLOy4fBR9IFDsHsv5OQS2LolcdeMAsBwOjFZLHRqlj/8lNZY8+xcOPVf0m+5EaePd7FyGweFFXm9Zc1aZnz5DS++8ToBgYEFy0N0GgAHDhxi2GXXsHffAf787Rs6t29ZaEM1HDyMed5c0iLCuOip/1EnoTY/TPyfe4gmbfe4baVXys9bSYElj9cAa7FFHq9LJeYvQ2CrnIGN0gYgwPP/17I0e3jKX6YwdiW0sVT1Awpn/TuX1qikJFReHqbERLzWrMXRry+2b75B+/nh6NsX288/4+jWDZWcjHn/AXJHj8Zr9n/oWrVwNmqEed8+XHXqoOx2cDoxoqPdQQlvb3eAwG53f19wOMAwwNsblZ6OyWRCm0yY0tIwQkIwHT6MSk/H1bAhluXL0aGhYBhYVq3GcVFvrFP+gLw87Fdcjm3SJJxt27nfX7OavLFjsf72O0btGBw9e2LauxejTh10SIiMKy8ACJNgQ4WRYEP1IcEGIYQQogJJsOHskWBD+VREsEFt3oJ55ixcF/XGPH8BrsGXoGuFFUvrsZHtTIINxRTaM8eSUbl5mL/9GaN9a1RaBtpswhjQG2wlDI1SXhJsKGW6MqhBwYbZc+YyaNjV/N/t1/Py848VLC9tsOHQoUP06DMSq9WLudO/J+J4z4QSgg3bd+zmqsGj6ZaaRu/7b2fY/fcUm2fAXYHSBxsMw2Dt9Fks+vE3bvzwf1isVqZ++yOGy0W9Hl2w+ftjy87G54+/yfL2ZknzpkXKKE2wAQCnp30C+Ph4Xn7yJnkXTacNA44kUrdePXziapOXeIxd73xMaPfO9LvxGmwBJ4aCCklMon9iMnsv6IrD379IOScHG6Z++z1vP/w4sfHxfPTlF7Rs09pdRn6wAeDQ4aP0v/gKkpKSmTbl6+KTgTvSMU+ZQXp8NL6BAagGdfIrLcGG4ssk2FDqMs/VYENuLuaDB/GaPx9Hhw5Y/5uNSk8nd8xobH9NxdGlM0ZEBCal3EOxWUo4vypQhX+Xzs5GpaWBxQvL8mUYtWtj3rYN85Yt5I4bh/cXX2BEx+Bs28YdwOjVEywWdFAQOihIek2c4yTYUHGUUpPMo0aMViHBFVam88Mv5Picgcq/UgshhBBCiHOGOnQIy3ffYXTrDGlpOMdcBcHBOJs2cScwytugdobCQ9GA88E73K9dLtTGrZCRieW1ieiGdTE6tkH7+3kYz12Isvv1t6nUr5fAk4/ee0b5V6/diN1u57cfPzoRaDiFpJffpldmFtf8+xOtWjYtVwOUy+Vi1d8zmP7xBI7s2EVk3QTSjh4jLDaGxv3y5xnQmgGTfiQtLIwP2rc943UV0Jro3DyicnMZfPAo06IjaZd5kJicHD5uVJ+bt+5gU1AgSTYrbZNT+bFOHGZDszPAr1hRymSC6Fr4xNXOX6DwrV+HxOn/8eP8RTQdPJDmlw7BJziIlIgwdnRoT/Pvf0KbTGwceWmJVbxk9CguaNWG28Zfz7B+/Xn6pRe55obri6SJjorkr98n0e+Skfz2xz/Fgw0mE67h/fHLs2P5/HsOHE5kcUoawwb3LPcuFKLGystDZWXhtXgxXitWkjP+Ony++BJn0yY4unTBfuGFGLGx5DRrVpAl59ZbTuSvyQ3uvr5oX18AHBdfDICrVauCt3Meyw9Wu1wYtWqB1YZ5zWosGzeRd9mleH/xBa5GjTAiIrCsXYd9+DDIzkZHRrp7WQghRDUjPRuEEEKICiQ9G84e6dlQPmXt2aD27sXyzTc4brgBLBZUSICH3HgONpyNng2nkv+kuNq1F9O/szH69cI8dSauC7uhWzQpXRmeSM+GUqYrgxrUs0EbDo4mHqNWZESR5WUZRikjI4uAkxvTT1qXPTUd28rNGK2bk2QxExYa4n7DVHxYIHcFTt2zIeloIrddejm7t26jVv269Lt5PK379cZkNuN/5Cgp27bTZt4iVvXsxqE6CTitXqzcvsvjqk7XsyEqJ5f+h44yJyyE8bv2siIkmH+iInAqhctkKrFng5/DgUspBu8/RJ3MLP6pW4dmKan8GxdDqu3EnBBNGzUqki/30GGMZSvZNXchVj8/Rn79EV7e3nRIqAOALTWVmOWrCdqzh82XDqOhtz/2WpFFGjKb+AeTnJTE3bfcyqx/p/PZpG+4alCPYnVMPJZEREgASim01id6mbgyi6S7/caH6TBlOhd+9yZ1e3fxuL2lIz0bTiY9G86eMn3nMgxwOvH+6WdMRw6TN2gQtl9/wz5wAK46ddCBgWUOHpzNiaSr83dplZaGtljwmj8f0759OPr0wfbttzjbt4c8O+Y9e8i76ipM+/dhxMWjwz30NhXVivRsqDhKqUleoy+r0J4N9vc/l+NzBiTYIIQQQlQgCTacPRJsKJ9SBxuys7EuX+Ee77hrV8h/Ou/kORsKVONgQxHpGZg2bgWlMM2Yi+uqEei68WVrAJFgQynTlUENCDas37AZfz9f6iTEeMx9umDDR59NIijQn6uuGFRCXU+kXbFqA8svvYEun75JqwG9i6YrY7AhNzsbb19ftNY8ffudRHRuQ6u+vYncsQu7ry9Npv5LWlxtpnZoUyx/ScGGnVu30uRYMhk2K3237SQ0JZV3rWZuSkljfa1wdprNZGzcyjaNuwHSMEADzRuiYmPQJjMcSQR/PwgKQJk9N3QrmzetklNwmExccOgIUdk5fNq0EY8eTWJ3RDjHAvyJSUllZstmNG3fhrT9B0jcsp0GfXoBkKAsRMTHFpTnlZWFYTbT65/ZYBhktG5JwPqNHB42mIYx8YC798d3X33NVdeMJdyU6alaKMPBlq07uO2ux5j46ZvExkYXCzYcOZpE1x6X0S0mgm/uGgdDLoIStvPUJNhwMgk2nD2n/M7lcuG1aBGmxESM8HCss+eQe9VV6AB/jMjIMgcWPK5fgg2lotLS0DYbXrP+Q2Vl4mrcGOsff+DofRGmnTtR9jzyLr8cU2oqRmyszBtRDUiwoeIopSZZx1wx2hQaXGFl5r77qRyfMyDBBiGEEKICSbDh7JFgQ/mcNtigNWRlYXvzLYxx49Dx8UXS1fhgQ2EuF+TZsbw3AR0RhmvclaVrHJFgQynTlUENCDZcfe0trFi5lo1r5nicM+FUwYZFi1cwYOg1XDzgQr6f+JbnORe0AZnZHH7pXZ74+ifmh4fx9x/fEh9fu2i6UgYb7HY7j7zxPj98+jlfzfyHyKgogv6bzb71q0ls1IDAg4fZ2as7Dj93D4sdiYnFijwebAjMzMJpNnPV9FmkBAbwpzaInruQmemZHMss1MjeqimqRWP3pM7zl4FJgckM5vzzo2E9VK1wdGo6/Jt/j2c2Q3ioe5izRvVQ/id6fJw8Z8NxhXs21DmaSLqPD3fv3EWet42V3bpgdjpZefAQM55+mQuvvpLB/3cr3n6+BXkKz9ngs3MXhs1Kyz/+xoiMJHvs1QXXgZwDW/j2h1+47+5bixwzZThYuXo9lwwbS716Ccz5dzJeprxi9fzxl2mMu/lRvr79akbWi8N1xcXgbSuW7tQk2HAyCTacPUW+czkcmJKS8Fq6FMvqNeTccD2WTZtwdOqEDiih12N51y/BhvLTGnX4MNrPD+vvU8BmxYiKwmvePOyXXopp82Z0VDTOLp1r9rBVNYwEGypOVQUblFIDgbcBM/CZ1vrlk95X+e9fAmQD47TWK0+VVykVCvwA1AF2AyO11ilKqTDgJ6Aj8KXW+o5C65kNRAM5+Yv6a62PnvHGl4MEG4QQQogKJMGGs0eCDeVzqmCD2r8f21tvY7/heowmTUqcINqjmhhsKCzPjmn5akz/zsE1/ip0bHTJTyFLsKGU6cqgmgcbDh0+QpMWXbn91ut58dmHPOYuKdiQmZlFpwuGopRiwX+/EBzoWzSJ1phmzsc0fwkb+l7AVWPvJCc4iH9+n0BcnfrFiyxFsGHp0hXcfud9bNy4mYFDBvG/ps1wDBuMJSWVf2JC0R4mWz052OCXlk7qwqVYDhwkZtVaPs7MxNWgPglXXc6WbdtI//I7zOGhmMPDMIUEk2XPgUB/lFehidmdLmwuF35OF40yMmmSkclf0bW4efc+kgyD+VYrl+49wAy7He/0TGyd2jK7QV38Dh3haHoGqkmjIsGH404eRgmgU7PGAPhmZNJh/iJ2xkSR8u9sPpg1h6DoKEY9+TAtermHRTp5gmhwD6OkUlKx7N6N7+TJZI2/jo9+/5Gnn32NG8aP4c3Xn8OU/zSwMtzXwd/++IfR197BU4/dw0N3X1OsTK01w668jcVL17Jy/vckLFqFOpSI846ry9CoJ8GGk0mw4ewxJx7D9u907D264/PNJPL698fZvt1ZezJegg2Vz7RvH6ZduzDi47FNmoSzQwf3BN6795B39RhUWhpGQsIZ9swSJZFgQ8VRSk3yHjtytOn4cJMVIPvtj095fJRSZmAr0A/YDywDrtJabyyU5hLg/3AHGzoDb2utO58qr1LqVSBZa/2yUuphIERr/ZBSyg9oC7QAWngINtyvtV5eYTvgDMkE0UIIIYQQwi0nB9sHH2C/9lpyX34JPDREnvNsVozunTC6dQS7A8sr76Fjo3FdORxsxRvmxPnlq69/wOl0Mn7c6DLnffK5/7Fn7wH+/fMbgoMCTwRAMrKwvPkJRutmGBf1YE/jegzsPxqTry8zf/2M+LiYMjczulwuHnnsGT748FNiYqKZ9NTjtOzVC4e3jdwGDQDQh/eUmN8/NY2WC5ewtW0rIt/9hL+272RjUjIoRUD9eoRF1QLcEzUHjR/jzqQ1NpeLsB3baXvkGKtDgrhi7wG8DM3kmCiu2H+QGbUi2OfrwyEfb1KsXrzYujlGfmPlupZNUVoTmZFJXJ4dL21w+ZbtZB08wo4Va+nn58vPDesTUCuCtEB/Np5mTObsAH/mXtwPgKHRMfSJiea1OfP54da72Th6JCMff7DEvDokGEdIG9LatEZlZ/NIWgZBoy7lngmTyMrK4aP3X8VS6Po4fMgArrh0EC+++h6DB3SjedMGRcpTSvHOqw/x+jsT8fX1xnX5QEhMxjR/BTokEN2ieNBEiKpmSkzEZ9K3OFq3xpSbh6NTJ4yEBLIee7SqqyYqgREXhxEXBxSatBpwpKeDlxdef/+Nmj0HZ+tWWKdNwz5gAMrhxAgPx2hQX4ZkEtWCyWQqeCDgLOkEbNda7wRQSn0PDAM2FkozDPhKu5/2X6yUClZKRePutVBS3mHAhfn5JwKzgYe01lnAfKVU0S8a1cx5eAcpzgVes2bh+8wzKJcBSpH5yis4u3UFwLJyJX733IMpLZ2cG28g9/bbq7i2QgghRPVn3rABlZSEfeRIdETE6TOc65QCmxXno3e5nzhfsMw9t8MNo92TWwb6V3UNxVlmGAZffvU9vS/sQYP6dcvUs2LL1h189Ok33H7zNXTv6n5ATm3civn733HePBbnI3dAfk+AKJuFoYP6cMsNV1EnIfZUxZbIZDKRnp7Ozddfy0sd2pFkmEhq3uyUT9FbcnNp/tufBDocbEhMYlvvC0iKjuKnsFAOpKZRZ0AfQtu2whoYiG9OLl6ZmVy6cQuNk5KZ2KYFY9dsYH1kBEtdLvb7+nDMZuWNpg3dhTtdvHz876IVLfJSK8WRwACO5L/+sF8vdHoGav8h5u/YjVq9jnY+3jTt3ok0q5Xb/57BptoxuMwmmu07wOSuHfHLyCDrpKFcDnZsDx3bc901V2F+4nm2REfR5JcpWAZejCM6quQdqRTazw/nkw9w87ad1LY7eOGHX3goMIA3XnumSNI3XnmS2XMX8eFn3/PeG48XK6pOQgzvvfHIiQURoRihQZi//AVXRCiEBoOX3J6LKuZy4fPdd5h37ibrzjvIvuYadGhIje9NKsohMBAA+5gxBYty2rcHwLxpE5ZVK3H4++E9YQLOFi3QAQGYDh3GMWAAWMzo4GAZlknUZOFKqcI9BT7RWn9S6HVtYF+h1/tx917gNGlqnyZvLa31IQCt9SGlVGQp6/uFUsoF/Aw8r6toOCP5NiNqJEenTqRNnw6Aeft2Aq6/gdRZM8HHB/9bbyPzrbdwNW1C0OAhOC66CFfTplVcYyGEEKL6sn3wAUZsHI6hQ4pPEC1AKYwenTB6dAK7Hcu7E9AxUbgGXAihIXITfZ5Yt34TBw4e4tmnHy5z3saN6vPbj5/SvWsHTIuWo1atx3XZQJxP3VswJMXRxCQAIsNDePu14o3VpTF33kLCIyJp1rQJH18yAPPuPThHjyQpt+RBYLzT0uj06URmDOjDJ9t28vvf08nLyOTyTu2IBC685zZW7dxD6207aLxsJSsbNaTzxs3Mb92CvxvU45f8YYte6dEFgJT9e09ZR2+nC7vJhFHKj40KDEC1i0S1a41OTmFldi6rYqPRLoMHdu8lMMCfoPZtWdCoASat6TpzLobZxK5GDYg8dIQV3U7c89tja8MXHxIPHDhwEMcbb7HuyFFuaNOKpHFjcYQVH1YJALMZ3aQhgz55k9zUNL6ePZ+sY0n4hwYWJAkPC2X6X99RP6GEMvItXrqW73/+mzdffgBlNuO6/go4eASvJ97Ecc91UCu8dDtGiIqSnY354CF8vvmGvL59yLn8cvAuYZg2IQpxNW1a0NaS83j+/y2XC9PevWD1wjp5MiorG/uAAdh+/glH9+5oX1+w2XA1a1YQZBeioiilKnrYtWOnGebK08pObuAvKU1p8pbFGK31AaVUAO5gw1jgq3KUd8Yk2CBqJv9CTxOaLajMTDCbMW/ahBEejrNDe/DyIm/IYKz//EtO48bSrU8IIYQ4iTp6FOuUKeTdeqs0mJeW1YrzvlsAMC1djenvCThvHOueADeqtA8diZqodavmbNmwmNDTDN9zsiNHj1ErMpSBvj6wbiNojeuWa0CdCACkpqUz9Iqb3PM5zPi+zEMAaK15571PeOKpFxnQ7yJ+euR+qFsH5+CLT5kv4OAhXLv3ctfe/Swa615/3e6daTliCBGNGhC1ey8dZs0lo24dtIJfevXAabGwPc49WXV2VqbngrWmbUoa7ZNT+SumFjdt3cW2AD8O+njTOSmF32tH0e9wIiEaPmtYl5u27WRNSDA5ZjNdjiXxTb0ERuw9gElrfkqIpf+OPcyPqsUhXx/SgwJxAGRn48rJ4dAvf3Dkr38J7tCW0O6dmTF8UEE1XGYz4UeO0mrhUnb2vYjM2tEF72XUjmF5XCwTf/yJv9Zv4KE6dWgfHATDRpS8wywWhv04gUF79hPw2ru4br8OHRtT8HajhvXAlcnRxGQyMjKpXy++WBGbt+3mky9+ZtCAnvS7yB2gIaYWjqf+D3X4GOq/xRi9u5zyuAlREVRWFt6Tf8J05AhZ999H5tNPVXWVxLnAbMaoWxeAvBtuKFic89hj7p6iO3diXr8BIzoa708+wRUXj9GoEeYVy3EMGoS2WtGRkRKIEDXFfiCu0OtY4GAp01hPkfeIUio6v1dDNHDaiZ611gfyf2copb7FPcRTlQQbZIJoUWN5/fMPfk89jenAATK+nYTjgguwTp2G9Y8/yHz3HbBYsP70E16LFpH16qsykZEQolQkLFk9lbf7fnVsRy/pK1h5J6b0xNN5bTYMvL75BsdllxUJ4nvhYXJbI7d0yzgxYWoRHoebqYBpr8sy8bNH5cx/fP05uZgn/gy1wjFaN0XHRRe9SS7TpMnlm/C1/JO7lmGC6bJcMUu7D8p0TMuQtiwTRHtIqw0H6qQLieeJoIvmn79wGa9cOp5HX3mM7mEhGBf3PvEAjMk9B0h2dg6DL72OFavW89O3H9J3wOBiRTpMxSdHnrR3i/s9u52vHn6KlX9Pp03/ixjjdLKyYX2W100oSLt9yaJi+dvv3cuIxFSeiovCuWoThAdD7Ugwmxh+LJWmOXm8Hx1OltmEq6SLqNkCWtMtPZN6uXbW+PlwxdEk/g0OIMNs4piXhQNWr5IvwsGhxZc5T7qGaE0thxOz1jTOyqZ7Sjpf1q7FTfsOsywkiBkWC7l7D6APJ4KhoX3TYsOcBQeG0PNYMpkWM2atmREZDkphi4rBOJKIY/psdHoGl7VrRUjL5sxv1ABdKOAzuu+FxaqZl5lF8sdf8WhYGNkPPuB+WheINTno1OVCvH28mT1zasHcDsqZBoDdbqd5u37UrRPHv7+9V3yXTp6KTojB6NDy9P+8yjvJu4cJoo+flyfzPKG9h7RlmiC6fJNJe5o0GjxP0FyWSaPP1gTRVTLpc24uppQU/N7/gLwB/bFfcMFZWW1lDcNUGRNHV9d7gZo0lNWZnNsqJQVMJixz52HetBH76NHYvvwSZ6vW7uBDVibOTp3Az++cepBUJoiuOEqpSQHXjRltDqu4CaJTX3/vdBNEW3BP8twHOIB7kufRWusNhdIMAu7gxATR72itO50qr1LqNSCp0ATRoVrrBwuVOQ7ocHyC6PyygrXWx5RSXsB3wAyt9UcVtjPKoMb1bLAsXISREI/tq6/QQUE4LrwQ26+/4ujRA3X0KJZt28i97jq8v/gCo1YtHO3bY5s6FfuFvTHv2ol5z56C912xcbiaNMY6Ywb2AQMwr12H+dDBE+/Xq4crNhbr3LnkDRmC18KFmI4dI3f8eGwTJ+Jq2gwdEoxlxUryhg7BOns25ORgHzEC24+TcTZvBmYzlnXrybt0BNa//waLBXvfvlinT8fZsiU4XZj378Pepw9e8+ej/f1xNWuGec0aXA0aoLKyMB07hrNjRywrVqADAjCiozFv2ICrQQNMR45iOnoUR88L8Jo7DyMsDCMmGsumzThbNMd0+DAqKwtnx46Y16xFh4ehg4JQiYkY8fGotDTQGiM6GtOhQ+4vyUphSkrCiInBdPAQuJy4EhIwb9+ODg0FkwmVkoKrbl3MBw6iLWaMqChMx46hg4LcF36Xyz2ecU6O+8BZrajMTLS3N8puh9xcdGgopsREtMUCvr6olBR0UJC7jFJw9O9P6kUX4bVwIT5vvY2jRw9wudxBheNfOk7+XZNp7f6x28HpBB8fVFaW+0bIagWHw93d9UyCKlqD4Z7/oqB8b29URgb6eJlauxtOlKq8/ak1ZGWhXC602ew+P0JCUNnZkJ2NERuLee8+jMAAdGAgyuFA+/lV7ASmx/dFbq77nA0OxnTUHUQ2QkLcn5OwMLS//4n9IYQQNYxl7ly81q/HLvMaVQwfb1y3uMcyVms3Y3ntE5zjLkelZaBPmihW1EyffPY1v//5Dz9O+gR//+IN/57k7NrLlPH30CA4iFYjBmIEeJ7n46HHX2LJstV8M+Et+vW5oExNNFprvn/6JVb+PZ3Rt9/EtfFx3O204zzN98HhG7cx92gij7Vs6P6e16kFKEWP1AwC8uys8/Pht/DgYvl8XS6GJaWTZ1Jkm0x0zcxhYlQYVkPzT0ggiVYv1vlU8ETqSnEkf3L2g942/stvRHiyYQIRLk3TnFyG+fnyc6fWdNtzkO0OJzMA9hxyD1AQW4s0qxd/xNRCac3Fh4/SNCMTL0OzJSoGU60IrJcNwf77VH5euZZ6/S7iob9n8F+zxqyqk1BitZL3H2DCT79woG0b3ly3HiIjcNSti8lk4tFH7mfstTfx5tsf8MB9dxbJZ7VaufuO8Tzw6IssXLyabl3aFHnfdflAyLPj9cRbOO66FiI8BGSEKCutsU2ZgteatWTddy8Zzz9X1TUSoggd4r62O4YMxjHEHXQ/PjSTSkrCvGUrKs+O7cMP0b6+OC+6COuvv+Lo2RO8rGiTwtW6tbttQB40PW+ZTOqsThCttXYqpe4A/gHMwIT8YMEt+e9/BEzFHWjYDmQD150qb37RLwM/KqWuB/YCVxxfp1JqNxAIWJVSw4H+wB7gn/xAgxmYAXxaiZt+StKz4Uwcb4ws3Phrs0Fenvt9b2/338cvcPmNwCo7G7R2N7inpLjT2e2YUtNwxcVi3rkTzBaMyAjMO3diREWhMrNQqak4WzTHsmYt2s8XIyYG8+7duOLjUZmZqJwcXPXrY96xA+3r656Q58ABjNg4TEePoNLScbVsgWXlSoygILSfH5bNW3C2aY1l3XpUSjL2AQOx/v03rjp10AH+mLdvx9m1K+a1a1EuA0fnzngtXowr3t3Dx7xrN45uXfFauAiUwtm+HV6z/sPVuBEqIwPz5s3kXX453t//gBESgrNLF7xmzsDZoQMqJQXzvn3kDR2G9a+/0GFhuBo3xrJkCc727dxj93lg+3IiPp9/Dk4n6T//hBFzostySOvWpM6YgXn3bnxfeZX0H38AkwnvDz9EpaaS88gjHsv0mjkTryVLigagGjfCOnOm5wBU/fq4atcuGoBKSip439m0KTowEK8lS8i77HK8/v0XlZtD3pVX4v3NNzhbt0GbFF6rVpF71VXYfv4FLBbyBg/C+8cfcXTsiMrOwbJhPbnjxmGbOPFEUO2333BccAEqJRXzrl3kjroS24+T0eFhOFu1wvrvdBzdu2Heug3z3vyg2oQJuOITcDVsiHVW/jatWYv58KET29SgAUZ0NJYFC7APHYpl8RJM6enkjr4K2+TJuOrXBx8fLMuWkzd8GLap0yAvj7yRV+A9aRLONm0BsKxeRe7o0dgm/wRWK/aLL8Y2+UccnTujMjOxbNx4IhAYEoLjgguwTZmCo0cPTIcPY96+ndzrrsP2w4+4YmvjatkKy/JlONu1w3TwIKbEROz9+2OdMQMjJAQjMhKvefNw9OqF19KlmA4fdpf/5Zc4GzZER0biNX8+eSNG4DVnDio1lbxrr3W/37w52tcXr2XLyL3iCmx/TQWnk7zLLsX7u+9wdOgAXl6Yd+wgb/BgrLNmoX18cHbsiNeCBbgaNsR04CCWtWvIHT/evU0RETg6dcL2118FwU3TwYPkjh2Lz4QJJ4Kb06e7j8O69acObi5a5A5uFj63goLwWrTIfW5Nn47KySZv1KiCcwulsKxaSe6YMQXHIW/oELyWLsXRrh06OATt7wc+Pqe/zjmdqJwc95ibBw9iRERi3rkD05GjOHp0x+u//zCiY9ChIZi3bMXZoT2mXbtQDgfODh0wb9iIERmB9vNDZWRgxMSgcnPRVmvRYdCqoXPnOZlzi/RsKJ/C57Vp+3ZMSUnoLp6H6ZCeDRW0/tw8zFOmo319ICgQXTcOHRdTcvoC0rOh9M5OzwatNV0vGIjFYmb+f1MKlpfYs8Geg+WFt/ls+y5umzaLv3+fSM/u7YqnM1n5c9pMRo65jXvvvIHnn37AvT5L8QdvSurZYM/J5cPb7qZB+7Y86u/H5hFDeWXO3GJpj/ds0Ll5XLR0NYFJqfzmY4PWjcDHm0bZOWgUbTKzmRzsX+Si6e0yGJacRuusHN6MiSDC4WSLr7e7t4PZw3nhcu+/AKeLGLsDq9YMSMlgerA/PdKziHA4+SQqjJsOJ7EmMoK9Pt7UyrOzJCSQlulZmFwO1gb40Tk1g10+3iRavcgzm0m3mItfzE9av4/LRcsjR0n2snDtum3Mzc5lma83qV3aoQo96Wg2DMbt3k9iTAz/xdXGbjajc3Mx9h2k3kW9QGvqH00kPimZBQ3rc/nF/YpvJ2BZsIrH/u8urr/jdl7y8yProt5EdnV/N776mhv4a+q/LF30Hw0b1i/o2QDu3ixNWvemfdum/Prtm0ULPX5eZmahtu6GiFB3bylPpGeDx+zSs6EQhwP/V1/DWbcuuaOurLInwqVnQ/md6z0bznxlBqY9ezBv3YqzfQdsn32KER2D0bgxXjOmY7/kEndbmdWKo18/9wOVERHVpneE9GyoOEqpSUHXXz3aHFZxQfrkV9+R43MGJNggah6tMe3Zg1GnDgDmrdsIGjiQ5K1bwGQipGUrUmf/h46IIKhnL7LeehNnOw83eEJUpuOBSKu1als58/LcE3TZbJh37sSyfAV5Y0a7AySRkTg6dHAHSHpfVKT3l+2rr3A1aoSrSRPMmzfjbN++oCeUq2FDzHv2oP380DYbpqNHMWrXxrR/PyojE1fzZliWLcOIiHAHQDZtwtG9O14zZ6Fy3BOEeX/7LY527VAOpztoM24c1qlTcdWrh7NzZ8izo8NCS7/vtHb3pDIMlGGgkpLcvaeOHIVcd0DWsmULRnCwO/ibloYrLg6Vmwc2KzogoKCo6vG1U5xMgg3lc/y8tn3yCUZMbRyDB5U4EbQEGyph/cdSMP8xA+Oi7phmL8I1pC+U2MVbgg2ld3aCDatWr6XHhYN587VnuOmGsQXLTw42qB27sXw+CeeYEWy3WWndZRDXXzuSt19/yvP6TVYOHT7K/97+lBeeeQCr1d1wW5ZgA4BXYhJN/5jK2vHuur015c9iabcvWYTXwSM8sWwtz2mNvUl9iAgCs4lmWTlcfjSZlxKicZhM4HBg0poYu4PbDh3j3+AAFgT6ud872UmN/U2zchh8LJkfwkMYdSyFOYH+bPa14UKRaSl+bqqgEMLsDupm57LNz4eGWTlow8lWXx8aZedwzMuLmLw8Oqdl8mNUBNfvP0yKl4W/IkKxaM3WoMBiZZKVceLvY6mM3LSTlk4Xr9SLJ69lY5zWEw3ktqgYbl+9HpdSfNS6OQAJcXFk79iFkZdHo+gohqxaQ+azj7l7Y59kZJ2mPPvAg3z3+Rf877NPGNytK3G7t2H06MbhI0dp2747nTp24LdfvsXkSi+S9+PPJ5GVnsw9d1xddIiuwuelYWB58wuMbu0w8oMYRXegBBs8kWADmHfuwmfiRHKuvhpX7RjIH+arqkiwofwk2HDmVGoqpv37MWJisP7yC0ZYmPsh0cWLybtiJNapU9E+3thHjMCyZg2uhg3RgYHuB+X8/Cr1RkKCDRVHKTUp+MZrRlsqMNhw7OW35PicAQk2iBrJ5623sX33HXh5oa1Wsp94HEfv3gBYf/8d32efA62xDxpE9rPPVM9WJiHECVqjkpLdT1vbrFinTcPZsiXm/fsx79x5ogdITG1czZu5e4j064d5/QbMBw+4h7f7/gd376OEeCzr1+Po1g3zrl2ozCz3UHMLF+GKjgIfH8ybNrl7qsydi0pNxT54cEEPEWVSWFatIm/0aKyTfwJvb+zDh2FetRpXyxbo4GD3MHHSPfeskmBD+ZhwD53katUKHRwMUOODDalp6Rw+fJQmjeoB8NZ7X7J0xVqSk1NJSk4hKTmNOgm1mTX1awD6Dr6WpcvXohQEBQYQFBhAl06t+fT95wF4/+NJaK2Jj4+hTnxtEuJjCAoMKHH97u0q5TYUaiRTe/ajDhxBHTyCDg3C6N3tpBNUgg2ld3aCDY89+QIffPQFu7YuJbhQ4/bxYINpwRJMs+bjvPtm8PUBk+ab737j/kdeYPWSqUTViigx2OBx9aUINuzetYuxd97BmOeeoN3CJezp2R17/vnqKdigp/9LzOJV7FaKvZ3bogL90anJDEtMYY2/L7u9Tzwc0SA9kzsPJvJ0fBTJXqceqtIPhY/L4O4DR1jh78dmX28OWhRppR3isjRzNkCxi3io3cGQo0msDwrE1+ViXuHgXeFgA4DTBYeSiN+1n5ujI/izUT0W56e3Rbl7G/k6HAzYs48lUbWwNGnM/k++JHv3XuJvvR6f+Fie8PWl9roNLLx2NE5vW0HRI+s0xW63c+2Q4Rw5dIh/Vy6j0VdfYLRqgdGlEx9/MoEFCxfz7tuvE+zn4aLvTC2+zNN5mZSKafUmjD5dT9ovEmzw5HwONljWrsU2fQY5V49xP2Rjs502z9kgwYbyk2BDJdIaMjMBMG/ahA4MwpR41D1k+hWXu4dxDw7G2bMn1t9/d4/OkJiIOnIE+8grsSxYgFE7BqNOXVRKMkZUlPuzV4phlyXYUHGUUpNCbxo32hJeccGGoy/+T47PGZBgg6iZtHbPz3B8KCtr0S+6Ki0NDMM9nr+1gseNFUKc04rdYBgG5ORg3rkT7eeHeedOzMuWuYflmjDB/ZR4jx6Y9+7B2bq1ez4Pb+/q2bpdg0mwoXxsU/4Aw4Vj+PCCZTUt2LBw8Qr+mDqLZSvWsm37bhKPJRMZGcbujbMBuPH2x1ixaj2hocGEhQYTFhpC/Xpx3Hfn9QB8POF7Dhw8gjYM0jOySEtLJz4+hmcfd4+n3rrzULbt2FNknUMHXcT3E91DnCxbuY6mjerj71/o6dAzCDacyKsxzVmMjo3GtHAFrisGgY83EmyofsGGYZeN5dixJBbMPjGEEukZeE38DqNxA3TdeHS9hBNDMuTnz8rKxs/P12OZO3ft475HX+G1Fx+lQf06RVd/mmBDTk4O/fv0Zf+unfxxcX/WPvEQulAAvHCwQTkcXLl0BXsP7GdiZBhYvVBmM2bDoNnBg9TLyeO3iPyGeq25PDGFpT42Dlq9cJo8XyOi8xyEOZ20zcwhzuHkrdha5JhM6OPXFJenz3sJzjDYUMBs4Zp9h0jxsvBHVIR72cnBBkCFR6KdTpTFgs3l4qHNO3i5SX1U7biCNN5OJ7et2cAvQy/BmZvL7rc/Aq2pc89tjB1yMX7HkvBNSyfo0GG293A3+o+s0xSA/Xv24OPrS1hEBPEWF6RnYP75N1zXFeoJU2gYpeOy0g7xz8yFXNK/B97HgxglnJfmH6eia4Vj9OpUaMMk2ODJ+Rhs8Fq+ApWRAWYT9q5d3Y2c1YgEG8pPgg3VjMuFSk9H+/pi3rrVPWR6QACWpUtxtWyJec0a9/DXx4e3rlsXI6EOXnNmYx80yD2/BBJsqEgSbKg+JNgghBBCFFLmGwyt3XPRbN2GER2FZcECzLt3kztunLs3RqNGGBERWBYtwn7Z5Zg3bwaXE2fPnlgWLcZIiEdbbZiOHsHVooV72CsvL1wJCZgOHEQHBaLy8lDHjuFq1AjLuvVgUrji47EsXYbRoD4qMRHTwYM4Bg7EsngJOiwUV9267vk2EhJOTGheg0mw4cyZN26E0FB0VFTR5dU42OByuZg9dwkzZy/k6cfuxGq18siTr/Hhp5No37YFTRrXp2H9OjSoF8+ggRcWHYKkTE7UQWtNckoau/ccYO++g+zZe5CE+BhGDO1HVlY2UfV6oLWmRfOGDOzXk2GD+tCmZaPSrfs0De1q2y5UShrqwGFcfS6Ak3tUSLChBGcn2PDp51+DdnHj9VdjWr4a85//4LhtPMpwQa2IYtlTU5OL9IDwVOad9z/HV9/+yqbVs4iOiiya9BTBBq01t996Kz98M4nX776dkGGDyKpVNP/xYMNVcxewZdVa/gwJIatRfMG5mpCVwwPbdvFQbMSJoY20ZtTRZA7YrMzz8/awTzTd07M4YvXikuR0fgkPYr/Neso5G0qlAoIN4J6D4ZHte/g9KoJ15uLXUBXu3kdaa9hzgAQfb+op2NC4Cem2og3mN6WkY3G5+CkshL0ffE5AqxbcP+G9gveb/TOTw00akZwQVxBsOE5rTbTOxWq1YpozH7y9MTp3YMvWbUSH+xTrLTX9378ZNuoufvzqNQYP7JlfyCnO64wszP/Mx3X5gPwNk2CDJ+dTsMG8bTsohdfy5eRecXm17XkrwYbyk2DDuUmCDRVHKTUp/JbrRlvCwyqszMPPvy7H5wxIsEEIIYQopNJuMAzDPYHZ/v2Qm4cRWxvz9u3ooCD3E84HDuBq1gzLqlXgdOJs3RqvefNwNWrkfv/QYZxdu2BevRrt74/RoAGmAwcwatUCcE/EHR3tDmaYzRhhYVhWrsJoUN/9ZM2OHSeGo0qog1GvHpb587APHYopOQW0xtmmNeYtW9BhYWhfX1RKKkZ0FKZDh1EOO66EBHedw8PRNm9UTjZGZKR78m+LxT35uN0OFou7YUhr999au1+X44ZQgg1nRiUm4vvG/8h58YViE+FVx2DDxs3b+fb73/lu8p8cOnwUm83KvBk/0KJZI5JTUvHx9sbHp1BD6Fmas8Fud/Df3CUsXb6W+QtXsGDxSgzD4PUXHuC2m0bjcDgwmUyYS2rkKW1D+8EjmKf+h9GrCzooECLD8/NLsMGzsxNswDAwT/0bsrIxOrZFJ8SByeRxgmiXy0Wrjv0Y2K8Xb7z8mMcyjxw9RpO2Axh95XDef+u54qs/RbDh66++4uHbbuffdu1Y/+k7OH2KBwbemvIn0YePkP3tZJYfSyJyxBASjTwABhxJZIefL3t9fMjLSAWgT3IandKzeKlO/gTmjhOfYbPWNMzJo3VWDnlKMSUsCKPwtaOaBBsAvAyDrilp+GZlss9mZUOhXkgFwYbcXPhnLlgsmHp35ZVDSUyrG8/CmBPB2IS4ODru2MXh4CDWrFxD4vT/GPv+6zToeqJHQcje/TSdNZfYp54tqNvx4ZT69erG008+4l7vocMkffoFca+/zRuvPMGtN15dpPqOnGPUbXEx/S/qxoQPn3EvPM1nwDRlJrpOLLpVYwk2nM/Bhrw8rPPmY9m+nezrxlWb4ZJKIsGG8pNgw7lJgg0VR4IN1UcpB9MUQgghRLmYTGAyFUxuD+Bq06bgb6Oee9x5R9++BcvsI0eeSJs/L6Qzf34aAFfIiTGqdUREfroTE0g6atd2L2t64snLnMdONH45O3ZwdwG221HJySinE9PhIxiGgbLZ3JOD+3bFvHMHOJwYUVGY9h/A0BrlcmHeuAlHn4uwTpsGWuPo2xfrr7/hbNMalZ2DeeMG8q6+GtvXX6MDAnD27o31l19wdO+O6dgxzFu3FgRAjMhInO3bY506FUffvqhjSWgfb5w9e7oDFqLs8vIwHTxI1pNPYPI0sWs1s2TZanoPHIPFYqF/3x68fuXDDOzXqyC4EBoSXGV1s1q9GNC3BwP69gDgWFIKU/+Zw4U93PceU/76j2deep977riW0SMHY7Od4RCOMbVw3TAaklOxfPMzrkv6gMWMrlu3ojZFlEVeHo6vvie9RVPCQ4LRl/Q7beTynxlz2LV7H926tCsxzQeffovd7uDuO8aXqToul4vP336HK9u1o+mPP7DaXnxYHoAx8xezatUa5h5LInrsKPybNiZxySKu3H+ITLOZ7f7uwIXNZdAtPZNjXl68lBBdpAybYeDrMnjwwFF+Cgvmh4gQEnLzuOPgMTLNJv4IDSTRWr16zDlMJuaGheBlNTH2cBK5JhMWrdni51OQRnl7oy/oBLMXY8xbxuMjhxNlGAzfvovf6tcpOL7L6tel4eEjvJaVzWMjR1Cvc9F2hpT4WPa1aUndPXtwxMeDyYTVaiUmLpYPPvyU22+7kYjwcHR0FBHt23JRsyZ8NennYsEGLy8LQwf15qdfp5OTk1s0mFoCY2gf1IEjmL+Zgmvs8HLvN1Hz+H74EbicZN9xB/a+faq6OkIIUW0ok6lG3Pec66RngxBCCFGIfDWpHlRiIuYtW3DVr4/3p59itG6Dq1UrjPBwCDjNpL2eyquGD4NVds8G3xdeIPeaazDi4jye11Xds8EwnEz+ZSrJKWnceuMYDMPg84mTGTa4L5ERpXwi6Sz1bDjd+ucvXMGDT7zB6rWbiImO5M5br2b82MtOzO9Q2qf6gSJXIacT89e/gLcPrgEXQmhw0ZNZejaUPmlpezYYBubJP6MyMjFaNeePOfMZ+fzrrF42g4YN6hVJ6qlnw5BLx7Fpy3Y2rZqOV+Hh6/LXn5GRReM2/biwZxe+nfhesfxwip4NWqPuf4Aj464lsmVLJu3dUixd5Nr1PP7am2xZsYbIy4YS1LEdTQ8eovX0mTzfpH6hlWieW7WOj2Mi2FdowmOlNd2SUhmUks7bMREcyQ8ohDucvLLrIH6GQY5JkWU2c0f92GrVs6FA/pwNXobBrQeOstrfl3kN6hcpQx85BvOXoWpFYB12Md0Sk2iQmsbXzRqTEHdiHgcfu51We/fT5tIhHDSZ8AsJxlSoB9PVdgtB331H4mOPgsXCrm3bGdy1O3fcfhMvvfB0Qbq/HnyMrz/6nEdm/0qbVs0KbWsqM2cvYcjIO/n+y1cZekmvUn8GTFNno9s0R9eudfI7njNIz4bi+WtYzwbrf7NR2Vnk9e4Nvr6nz1CNSM+G8pOeDecm6dlQcZRSk6Juv3G0V2nvI0ph39Mvy/E5A+dcsKG6/mPwxNMXlsqqf2Wsq7y392Xhqa5nc/1C1BQlfa6r+vNSlutNZdS1Jv1vON+VdCOlFJjWr8frn39wjBiBedVqHIMucU/GXYr81ZGrhO9gnm7QnGX4vmZSCpV4DJWbg5HfaObl4WbcY1ABwJXpoVL2YouU9tAgWErzFizlkSdfYeWq9XTr0p5///zmNE8heX5PV0Ijg/K4r08/3I7WmpmzF/L6m58wd8FyOrRrwdx/J+W/WdKVzcNyT2mVCdOC5Zj+mYvznuvB3zd/HpZyTiZt8vRkehmCDWVqPCzlcC8lBSVKG4TwOGQXeNzX9mzUzt2QZ0cdTcS8YDHOa66C3Gx0I3fj9ONPvcz7H33Jsf1rsBTrZVW0zM1bdtCu6yU89ehdPHTfLUWrlb+vMzOz+OCjifTr25O27Tzfu67yEMe7/n9vEO3rS2RONttqu4c7WvXTD0XTHErkoNWLad5WSMmAuFq0zcwm0Olirp83WimU1vzfwWNs9PVmRlR4kfw3HDhKpN3BByOGFWvcfzw4mGHf/MiLb75IYHIKl3/5LevatyFx5IhidfXxEADw9hQUAKwehh7LcRY/hvtTUzzmT0xPL7Zsx8EjRRdozcjPJjK9XgIL42MLFtu3bifz92nQviXEuIdZenTrLj5p3YKkQgEYb6eT5zZt55ENW/Dq1hHfQr0cOrVqScyhI5hdLg7VisDp5UXeL38y74+pfDpvJmFR7kBAZmoa/7Trgm3cWN5487WC/MqRhNPppG6T7oy6YiivvfQYOItvk3s7iu8XtXYLptUbcV1T/DgUT1zK60WJn+HigQWP1xBPAYgyr6t0aUsKrp6tYENpgwollVla6tgxTGnpWDasJ2/IkKKBs0pozjmbD2hUxve2yghAQOXcT9Sk761V7VwNYEiwoeJIsKH6kHEJhBBCCFEjGC1akNeihfvOOi0Ny7S/wdcHHRyMq1On6tl9oSrk5OD7+mtkvfxyVdekmD179/PAoy/y59SZ1I6J4rMPX2HUFUPPie7OSin69u5O3ws7s3T5WtIz3EEbu93B1m07adGsYbnKN7p3wOjeAY6lYHnpQ4xu7TF6d6u2k4FWOxmZmBYsgohw1LoNmPYfwHH9GExr1mO0bIZxUU+MPr3caQs16m7esp2GDep6CDQU99kX32GzWRl/7cgS0/j7+/Hg/beVqeopicdo/NYHhMbVZs1dt3pMMzApjW/9fckJ8AOTggA/Ht19kOmhgcwJCQSHA4uhqZebx+wgf9b65w8tpDUjjyaTZTbxfa0wMi1mgj1cSy1OJ8fyJ7LO9vdnW/Mm1NuyjUQPdYnYup2ILdsIOnjYPYk2YCnU0G1yOskLCmLbgD7YY2uXaV+cEaV4plc36qWkMWTLNubFx5Hq4421UQPo3dUdvMv3bt04+h1J5J+YKLK93Mc812LhpX69GXA0ET17AQvqxGMpNCn3wehaRCYeY9z3PzNhzEiuuusOZv/2B398+TXjHr4fAP/gIDJHDCXix5/Q48aiWrcqyG+xWFgyb0qxicJLQ7dqjE5MhpQ0CCneI0bUfJYNG/D+5Vey7vw/8oYOrerqCCFEtWYyqXPivqKmk2CDEEIIIWoWpTDatsVo2xbsdiz//INpyxZMe/di9Ot/3gcdTIcOkXPHHdVyPxw5msTCRSt4+vF7uOOWa/H19Tl9phqoU4cTDYlvf/AVz738AQ/dewMP3j2+6NA6ZyI8BOeTd4LWmL/5HXXoKM77byo2Afh5Ly/P3cD+0Wdgs+IaNBBCQjBaNof2bd39egw7riuGn7KYzVu2075tq1OmOe7JR+/m4gG9iQj3MDQQ8M/0OaSnZ3DZiEvKdCP8zsOPYTgcbB15KZ4+MQOT0ghMyyBn/xFoGA+1I+mUlsmbcbXIyQ9G2QyDV3cd5J2YCNb6u3uE1cvOxdswOOplYXboqRuqDWXCbrNhzc3D7m0jIygQW24etoxM8gL8iybWmoOtW7J5YD+M/Ab7k3s2+CQl0+DfmQQdTSQ9tja7+vchL7gSG8uVYmdoMMk+3oxdu4E/GtXH1+Fk/vFAw7FkOJZCRpP6/BoZycPrNrEiNITptaPysysWXjaUfh99ifn3qejrrkZ5ndimoxHh/DJ4APH7DxB1QS+e+epzmnVoX6QKzz/7FP6vv4Jl9hxcLVsU+czGRJ88FFLpGX26Ypq3HLX7AK6xw864HFG9mA4fxu+tt8l4+ikyn3i8qqsjhBBClJoEG4QQQghRc1mtOIcMAa0x7d+PecYMjAYNztsJdS2rVmHZsQP7FVdUdVUK5OXZmfbvbIYP6U+nDq3ZsvY//Pxq1ljT5XH9tZezecsOXnj1I/6Y+h+fvvcsLZs3Kn/BSuEaeyk4HKjNOzD/+Ceu0cPQjSug7JrK6URt2oBKz8D83xyc14zBee+d+Y26BrpenTIVl52dw+49+xg9qhRD1ACBgf706d3d45BPWmueePpVtNZcfumgUtdh6Y8/0f/Pv/jfoAFEeWiQbpeRxWqT4vDBo+DrDRGhtM3IontaJkuD3EGAUIeTRpk5PJUQRarFgtKaNlk59M3M4e24KDb6n/7zmBIRisnlIuRYEkdiY3BaLOR52/D2EGxIbHz6Xjw5YaGsu+oKrGYzgXv30eTn37FmZOLw9WZ329YcadG8IFBRkVJ9vHm3c3u8HU4GbduBIzWN2NxcZiYmk7rnAAQFQEgoL7dsSoP0DLocPcbiSPdwUyYfH6YNv4QOP/xKk1//5MeRw4uUnRwSQmRiEvU+/gxuuREAwzAKAkux+b04XJcOx+uZF3DeOB4iTgw59PDjL2N3OPjfC3eVebuMCzq4h47JznWfB6JG81q8GG3zdgcZvOV4VgjDAIcDzGZUdjYA2s8P7Hb3sIRmc7V8SEMIUTYyQXT1IMEGIYQQQtR8SuHs2xcTCsuUKZh++gn7PfdAKYY+OZdYNm7EPnp0VVejwI6dexh7/T2sXrOBZfP/oHmzRudVoAEgNCSIzz94nuFD+vB/971Aj35j+Oz957hixMCKWYGXF7pZQ5xP3gXZuVhe+QCjZROMSy6qmPJrALV5C1itmCf/hNGtM0aPbhjdulRI2R9/8BqtWjQ9ZRrDMLhy7O2MG3sFgwZ63u8zZs1jw8YtfPzBq6hSNmhlpqYy88lnONC4EbX69S72fqTdwZVHk3goOd0dUGnZkHDDIMdk4s04d2DCYhg8sfsgT8ZGkmEx0yAnjzsPJnJv3dqsCgspUl6dnFzaZmTj3LufeYXmNgA4Gh2FSRs03LCJI7ExRBw+gpfDQVpMVKm25VTS4+NYc/01AHhlZRG6ZDmdPv0C5XSRHR7G9j69wFbOHkEnyfWy8HOzxiRv3siRLCujcvP4NdCfIys3oOPjUP5+bA8MoGlqOtdt28mUaPc8Gda6CSxo3hQjO5uAnOKTa2xu1ID9TZsTtGYdi51O/nfPA7z4/ddExEQDsGrVau6+90G++vBd6m7egg5qDFZ3wCEtPYNff/+bl568FZuthHkPTsHo0R7zJz9gtG+Bbt+8HHtHVCWfL77EiKpF3sUXV3VVqietMe3di3nfPpzNmuH9w4/owEBc9ethnfUfeZdcjHXFCkxHj5J73XV4T5iAs3FjdGQklqXLsA8dimXxYlRGOvYRI7B99z2upk3RFjNey5aRO2oUtt+nAJA3bCje33+Po0MHVJ4dr3VryR03Duvvv2PExePs2hVT4lFcsbEQEFDFO0YIAWBSEmyoDs6vO3AhhBBCnPOc+WMamxYvxuuPP7CPH4+Oj8+fUPfcZf3jD/KGDEFVky/Yv/w2jVvufBSrl5XJ335I82aV+8S91prDh49itliIjAjjwIFDPP38/8jJySE7O9f9OyeXW24cy1VXDmfv3gPcfvejeNtseHvbqBUZQUJCLAP79qJRw3porUvdKFwaQy7uTbfObbnj3udoWL8OUPSp53IzmcDfF+dDt6H2HsA0eyGm9VtxXj0CKnN4mqqSnY1pwUIICkJt3IRr1EicDz1wigmiy87X14cxoy51v9AlTKgObN+xm7+mzeKSASUHeP74czpBgQGMvGxwqdcf+vFnOBLiue2l5/lw++Yi7wVlZeGVm8djNqv7afYWDbB4WXhqxz4eqR8HSuHtMhiQnMY9DeLA6cTX5cLP5eKeerVxnXRuP7DnIBlmM4uD/DmY3zBemN3bm80tm9N20TIC09JpuH4TS3t1z983usKeCHb4+bG7Z3d293SXHb9wMa2//4kt115VIeV7stvPh4/qxTPYpGDtFv7csx+aNwbgj/jaeDud9Nuzj4UJcQD4D+rHepOJW5auJCkmmj1xRQMz9rAwov/6m3q1anFo9x4W/zuDIePGAhASEsLy5Sv5c9Zsbr9xPNYH7sPx7EPg482Avj2Z+M1PrN2wjY7tzixY4LpxJKaFq9B2B1jP7f955xrLipVYly4l+5ab5Qn7rCws27bhqlMHn08+RQcG4ujeDduUP7D3vhBcLjAMtI8PuSNHokOCwWTC0cUdZDbati0oKvuxxwr+dvTsCYCr0YneVzn33Xvi/f793cvuvcdjfufQIQDYr7oKlZEBTgfmjRshJwfz1q2Yd+xwBzi++AJXbByuTh0x7dqNs2MHdHDwOf89VAghjpNggxBCCCHOSUaXLuR16QJOJ9aXXkLHx+MYPfqcvdnzWroU+5AhVIcmim9/+I0bb3uYzh3b8NVnbxIbW7zxsrycTif/zJjL3AVLWLBwGVu27iArK5uH7r+dJx+7B18/X+bNX4Kfnw8+Pj74+vgQHBxISH7Du8PpICszm6SkFHJycpk+cy4ZGVlERYbTqGE9Fi1Zwehx/0e7Ni1o27o57dq6f5dnbPWw0GC++/KNgte33v0cFouZZx+/g7DQ4PLukgI6vjY6vjZGs0ZgaCzPv41u2QzXsIE1vhFLbd4MThfmufNw9eqJbt4MOnWslHWt37AZh8NB2zYtT5NuCwBtWjcrMc2KVWtp164VVmspn1jXmpDaMTz5z1/u14WCDcowuHnqdG7y9cGZa4daYRAWTL3sXF6IjybT4p6n4c79R/i2VmjBMX9y7xFei40sFmjolprBIasX30RHABBs8Tzp+MK+F5ISHka7hUuY36836zq2IwYq7ZzyP3yEOvMWMe/+OyEjvVLWUdifdeLovnE7pKYVWZ5rsdBl5z4OBAWyJzioIKD7Yf06jE/PQBkG+qSg4Z4xowjbvoOo2NqsXbioINhQp04CdeokMG/eAm6/7WYc996C2r4L3bwxjRvVB2DHzr1nHGxAKYwurfF6/C0cz9wpAYeaQGvMe/diTkw8LwMNpv37saxahbNNG3wmfoWjXVuw2SAnB1e9emTfe6KXqrNl8Wux9jn7cz/pkBB0iLtnmP2yywBwtWtX8H7O8QBFejpkZ6Nyc7F+MwnTgf3kjh/v7m3RsiVGo0Yol4HRsKF7m4UQ5SYTRFcPEmwQQgghxLnNYsH+xBPuG/pZszDPm4dj/HhUSgpGy5bnxMS6pgMHyH7ooaquRgGXy6B3z65M/vZDfHwqbrzptes3sWv3PoYN7o9SihtuuZ/cvDw6dWjDtWNH0qBeAl27dAAgJDiIzevmllhW/Xp1mPXv5ILXWmuSU1LxyW8MDg4Kot9FF7Bq9Xr+nTEXw3CPwz9j6iS6delAbm4eNqvpjHs/aK0JCw3i3Y++Zcpfs3j71Ue4dFi/MyqrRPljzTsfvwsyct29HeYuxjV+lPspy6Dgil1fZUpJRR09inn+QpzXXI2zReUPE/P6mx+ybPlqNqyec8p0azdsxmw207RxA4/vH+/B0qlDm1KvW7/1LptGj+LkqabNLhddN23ljUuHkPHrTxAZCpGhjDt8jANWL6bnT/Q8NDGF1+OjMPLPT1+Xi9/Dgkg6aR4Ei2Fw5ZEk7mqUcNo6GWYzG9q3YUP70m/HmfI7mkiHCV8z777/Q5s9Bz8qw+768dyiFR+ftPzdLh1odCwZL5cLh9mMfdce0n/4lTV338aYKVP5YfhJPVbMZsy5edwfVYtnFi8ruH4A9LygB3/8+ReGYWCOrgXZOVje+JB6d96IUoptO/aWbyPMZpw3j0Lt2ItuWr98ZYnKpTX+zz5HXt8+5A0cUNW1qXx2O+adOzFlZmGbNo3cSy7BcvgwRkICRmwsWY8/dvoyapLAQFzt3RPF5103rmBxzuOPg2Fg2rcPy6rV6OBgrN99BzYbjv79Ma9ahbN7d3Rc3HkXfBKivGTOhupBgg1CCCGEOD8ohatPH1x9+oDLhXnlSswrVmA0agTp6bj69i0YO7um8fnwQ7Keeaaqq0FySiqhIcGMHX0pY0YNr5Av+4ZhMO3f/3jvwy+ZM28xrVo2Zdjg/pjNZqZP+4H69RLw9i7/E4FKKcJCQ1BaA9CsaUM+/eBVALKyMlm7bhMrV6+nZfMmALz42vv8+vs0Rl0xhFGXD6J+vdM31p68vhefvpvRIwdxx30vcPUND/Pa4URuv2lUubfFo0B/jN7dMXp3B4cDy/tfYoSFYvTq5h6CIiiwctZbAcx//oVp9Woc992Ds/H4s7be7Tt20aDB6SebX7tuM40b1ivxPDSZTMyb9Ss6/9w6He+dO5n67Xd8+dvvTJw9o0hA6+Llq9gRHYXd7oADRyE6nGCXwcJAf7bmTwx8QWoGgS5XQaAhPjePSw8n8VbtyGLrum3/UT6IrVWtGrR8jyXR8dMvmXff/+E6y0/7HmhcH3UkudjQUA6zmUyblTsXLeONHl3wiq2NslrZuHod+9q0wJabR95Jxz+tdUsC2rUlY/lKdm/aDD3cQ0P17Nmdr76exNp162nbrDa6fh2MHp2xORyMGDqAmPweJuWh69TGtGwdpp//wXXZedCIXQOZd+7CvG0bmQ/cD77n7lxG5i1b8J72N7nDhuH90084OnXE3qsXjg7uRnijWvTHrAImE0ZCAo6EOgDkPfCAe7nL5Z7E2uXC8t13mHfsIO+66/CaMgVX9+64WrWqVtdrIYTwRMI9QgghhDj/mM04hw/HMX48rm7dIDgYtX8/1pdfxrxoUVXXrkxUWhr2wYPhLD7968lff8+iaeuLWLBoOUCFBBqm/vMfbTpfzBWjb2HHzj288PSDTPv964L3mzdrVCGBhtPx8/Ola5f23H7LtQQE+APQrk0L4mpH8+KrH9Cy4yVcMnw8s+cuLnPZLZo15O9fP2bYoIt48fVPOZqYXNHVL87LC+fdN+K6dhQohWXCt6jtuzD/NR1y8yp//aVk+m8Olvc/xDWgP47HHgHviuslczpaa7Zt30XD+qcPNgQHBXBBj06nTVeqXjBas3vZCp7eu4+hY8cUyWNxOllTN4FN8bEcnT0Ptu/FlpHFs7sPst3H/TlompXDAZsX30SFF+TrnJ7Fh9HhxVaVkJOHj2Gwxe/sD0NSEu/kFDp/9Dnz7/0/XGfxeBcwDD6sFcHlO/YUe2tPcBA/tWhKZGYWysuCtVF9Di9dzrw2rblo/iJ8snOK5fEedzUfN22CqdD1uVfPC+jfvy+G68Q8IEbXDpgn/cykJ+7l+msurZhN6Zg/5Ewpg1ziLMrLw/u337Bf1PvcCzTk5aHS0vB/9jm8v/8BbDayrxuHq24dsh64H3uvXlVdw+rNbMZo2BCjbl0co0eT+8QT6NhYHFdcgbZascyejfdzz2HauhXrl19iXrKkqmssRLViUqpCf8SZkZ4NQgghhDi/mUzugANgv+8+TBs3Yp43D/OSJdhvuQX8/au4giWzTp+BKTGR3NGVN3lqafwzfQ5jxt1JqxZNaZE/sWp5HJ+c2WQyERIcxFefvcWwIf3xqkbzbQwf0p/hgy9i/4HDfD/5Dz74ZBKfffkjF17gHsapLBNMe3vb+Obzl9m5ez+REaFord1DrJyFAJJOiMN5zy2gNTo9A/Ovf6LjY90NHp3bV80TlFqjdu4CqxfO225x10Ebp89XgQ4fSSQzM4sGpQg2TPj49VO+/+BjL3H4SBITJ7x92rLMU/9l6Q8/4hMQwCWjRhZ5b8iSFaytm4AzK5ujs+ZCeDCxVi9ej6uFoRR+Lhc3H0rk3obxBXlu33+EiVHh5J28/7Tmrn1HeLR+3GnrdLbYUlLp8N7HzL73DpwVOPxamSSlwqKVRDeuT91a4ewKKHr93xMcxGNzFvBxh7bYmzchff0mEtesY1HHtnRfuoIZF/Yokj4sNpbaN11PYsSJYE9MTDS//vy9+4UjqWC567pRmKbOxBXbFaVUhUxQ77psAJb3vsF5/eXnXqN2TWQY+L73Po52bckqNAlxjWe3Y96zB8umTXitW0/WrbeS+dijVf4QxLlER0SgIyIwmjbF2bs3AI6QEExbt2LavBnrTz/h7NUL7HZ0aKi7B4TsfyFEFalRwYZzrRvG2dyeylhXVR+Pql7/2XR2b69rjvPpHCivsuyr8p5vpV1XZZ3XNem8MJWy67jB2Xsq8WweF0/bX5a2FU/5y/IEivK0X61e0KY1AK6GDbHs24vKzcUoNPHfcbqcXf9LOq5GKQ+3zsrE5etN7uhRUKgsi4d6WZSHI+Aq/hSuuwJ2Tws9LHOXuWzFGkZdcwfNmjbi958mEBgUXHzLlIevnKbiDV9paek88sTzBAUF8fwLL9DnkqvoO2g0yU47KR5qkO5yFFuW5XIWW2Y3XMWWlcTPXDyg4WPyfMMeYrHin1CbG+5vz9V3PExGejraJ4ZNmzYxbtx1PPTQg4wYMQLlSvOYXzkzCv42m6Bhw6Zg5PLqm5+xdMU6vv70ZXx9fUAX3yY3D8elpLQejoHSRY+1bl0f3aYxOByYZs7HtH0Lpn9n4xp+McTEFF+VqSy9SjycA57OS21geeU1jK5dMHpeAOj8J7M9baun87KEq5jH/VLSFc9gx46dANSvH3+KdJ7/4+iTzpf/5i6hdmwcWIrOwDAntehZrRwO7MrKa4uWENm7J4/9O63gvTXr1xOWkc6s5GMY0/6B3FwGNq6DyeTF1KgIvAyDdsmpPNC+FdrXDwWE5eWRk+Ugq3YcMY2KBgEv3rQV1yVDuapd62L1N3voleQyPO+Dg0nFe+Jk5uYWW2a1eL7trB3m3ife6Rn0/WgCv952A0F+fpz8iWsfHesxf1jd4teRo42yii071Km9x/wrdxXtwZCTnMzvi1byVVwsLcPCycwPEiTu3FGQ5unoCOps3Up6UAAmP182/j2dg34+7DYrjPkL+eakRn1dpzatP/wY02OPYi40VF9aUjIXxcaeCCp6wQ/ZirVx3blj1Z/UigzzWOeiTv9f2zWiD6YZCzCG9C5FeWWjdPFzRVPSNcjT56Xkz2Bplqka9K1PZWZi3rcP+0W9cbZoccq0Vd0ZpbTrt6xdixEWhu+EL8gdMpjcIUPJHTK0TN/lSvsdt7Tfmauzit4GHRGBK8I97Fru448DoA4dwrJsGUZUFLbPP8fVuDGuli3BYsGoX79GD8FUlv13Nu+dRPViUjJnQ3UgR0AIIYQQwpPoKHSTJpiWL8e0bFnV3/0XYtq7F79XX8PRvXvlrWP+YtT2nag9+6CEhsbklFSuvu5OakVGMOWnCYQEB53x+qbPmEXHLj35+quvsHp5lalnQDGGge+69YT+8Rfb/5tN1iOPs/uxp1j68OMkDr+czR9/Rq3vJxPz2QR+ffEVdo6/iXVvv8fezVtwuUofmCjM29ubiEj3mPipqam4XE7Gjr2GcePGkZrqOdhQkpCQQP6ePo+hI28nJ6d4w22l8/LCGNgbXT8B1+WDMW1wBx1M02aCs6TARwXIzMQ89W+ct92SH2ioOq1aNuWv37+m42kmdf7w06/p2H0QWVnZHt/Pyspm0+ZttGt76nIAEr78mvXrNwBQ66Qn5G/YtJXV4SHo7BxYvxka1CXIyx1oAHhk6y72+3jjyL/BbpSeQeek/2fvrMOrNt8/fCc5VlfqLQWKu7u7y4AxJjC2MR9jvrExt9/sO3dkwowZA4Y7DHeXCi0V6n4kJ/n9kVKhp1Cg2Jb7urjoeS1vcpKc5H2e5/NkM9tFLhEPm402SckcdGFouFr0mDOPFffegc3T46rOw+Lnh2A2Y8vKoX5GFl3jKydrzjMZ8bM7GJWchu/YkXgP0RK7J/l4M2nH7krtkzZv47cvZsMHH5WW/bNiJaOatWbPnr0V2nqHhZLhkEnYdaDG9kkND0bp0Bxx8boaG1PnwhCys/F8/kWUwMDzGhqudYS8PEwbNmBetAjD0aMogYEUPPcscqtWV3tqOoAaGopjxAjU0FCszz6ryS95eCBt2YIYF4f5zTcxffopQnY25F7Ys4mOzvWAIGqR0TX1T+fiuK4iG3R0dHR0dHR0riiiiDx1KtjtGJ94Evnhaajh4Vd3TkVFiKlpFDzz9OXbRuppxMPHkDu2RVq0HOGPRTgH98Xw20LkwX1RW2qLJV6eHoy/YRgjhw8kMMD/PIO6xmq18tgTM5g951saNqjP8pUrad++ffUHUBR8f56PkJfH4cAA5G+/53jTJvQcPRJr3To8PGIM5vx88oEiNN38ITH1aPLi84h2Ox83bkEYYFq8hLqv/x89DQbk++5lcoA/Rc2bEd+gAZGhoRe0T507d2bLli28++67vPzyK2zZspmvv/iArl06Vqv/1NvH4+/rw6S7n+aeaS8w57OXa0RS5aKoFYDSrzsgIW7ZgZCcivTzApwjB6E2bFyjmzJ8+DHynVPAy6tGx70YvL296NWj83nb7dq9j4ysbDw8XEvU7N13CEVRaOsiOqoCqoo1LJTWQwfT0tsdo7dXhTofm50siwWyssHfl2ctFl4JDwGgRW4+b8fUpuhM9ICqMiYphbcaxbjc1NTN2/miczvOM6MrRvCxE2TUjsTqdfUl6wRBQAr0R87IZOHAPjRLSyegsIj0s9qtDQ5kYnwipsiy3wO7wcD73TrRJyOTrMCyqITARg34E1hVbGNwTi6yrw8Nmmv30LXr1tOmTevStvVjYpgL3LRyE3RtCzVlfAkORDwSh9KzPVxDOTr+CxjXrEENCCD/jdfgGpICvFDExEQQRdznzaN4/Hic3bqdv5PONYEaGYnj5psBsD35JDgcCCkpmH/9FblTJ6RDh1A9PXGMGQNVRKHp6OjoXAj6nURHR0dHR0dH53yYTDheehHx4EEoLkaNcb2Id9mx2fCc+TyFz88E8+VJjCz9thClbm3kO28FwDlqCGfkKxyP3gcFhRg+/Apbq6YYu3Xi5ecfv6TtHTt+gp9/+ZWHp93PczOexOh+HqOFqiJmZGA6cAC3NWtY37QJSxYu4tetW8kukXTpYjLSrkQO68W5X2OwWPAN8McnwB83Dw8EQUABFA93liTF4pRlkuLiObZ3H3v3H6RTxw6kd+tCxopVPNOsJXcGBpLRuycN+vShwbChmKuhfS5JEo8//ji9evXi9smTWbJ0ZbWNDQBjRw8kITGZ517+gEYNonn60Tur3feyIAgonbR8FPLdt2kJpRcsQcjMRL5xDLhf5AKmqiL9tQgKCpCffrIGJ3xpLFi4DC8vT3r37HLOdnv3H6ZFs6qNLjt37wOgdZtW5xyn9uy5HLtpAiaoaGgAOhw+yjstmwIg+PvRpXN7losCqDIhVhvjT6XybJP6APjYHdyUlMobTRq43M7NO3ZztFYg6ddQLppWi5ex/P67rvY0SjEEBmA7FguCwOFaAby4ci3PRgRz+qyE1fNqR/Dclu287+mJIyUV7369yLFYGPbHQr67/RaUEnkkNz9fvCPD2bp7L3d9/iXxTz5GQHAwUTH1WLd+A9Mffqh0zKioSIxGA/9IIn1m/YL80OQa2y95+iTEv9ej9OsMRn0Z4EogJicjnTyJtVcvuE5lXaT4eKRTpzDs3UvxzTdT8Pil/ebrXAMYjahRUdima3lDnB07Ih49ipCejvmrr3C2aoVSqxaqpydKkyage3frXEfoEQnXBvpTho6Ojo6Ojo5OdXBzQ2nTBuMrryCPG4faqGa9us+LLCOdOEHRw9NQvby4LAsX+QVaouBWzV3XG43g58uGdq347Lb7efmFJ6jdsglq00YXvKmEhJPUrh1F82ZN2bdnK8ElEkSuRIyk5GRMe/dhb9Ec80cfs8vDgwZPP0V+967Mve9B1v6zmR4D+tOpZw+ad+tMULlIhLbdup4zZ4PBYMBgMFCvcSPqNW6Ex0TN81QF1A7t6fLcDOasXsvO3/9k0C+/0uHBaTT77BPaGY2InTqjhISccz/bt2/PPxuWYjZrWu3rN/yDn58vzZqe//x55MHJnIhLJDL83Nu44nh5orZujtLWjBAbj5Cbh+GtD3B27YjSr3/1NKEVBenvxSh1olEDA1FGDLv8874AXn3jAyLCQ89pbHA6nRw6fJx+vav28A0NCWLs6KGEnuM8sSQn43R354lxN9G8Uwdo1bS0zs1qo/WxExAVhpqTS6TNjkFR+CckBNJS8HbIvNagLIn1uOQ0fnIhnQRw38Yt7AkLYWMd1/VXg1qx8WSHh6FcQ960bm1aYG4Yg6qqyJLEq726E7pvH1kmE3L5BQxBINHHh4Yn4ti6ex+eXToguruzYlA/PAoKyffxLm0a3LwpG9ZsIO2FGeB0giTRqmtnVv36B4qilC6MSJJE3egIdqdmIL/wMOLm3SidWtXYvqmN6mD4ej7yPRNqbEwdFziduP/fW9huGIP1ttuu9mwujuJiPD79DGedOlhHj8J+GWUbda4yoojSSHuOsz73HABCaiqGjRtR/fy03A8xMchDhqB6eFzXETo6/370nA3XBvo3oKOjo6Ojo6NTXQQBx9NPa7r1Ra412i8XbrNmg6qiRLhOlHqpiMtXIa3fgPOG4edsZ7PZuH/6DDZbzPgN7oO4Yy9CbALikpVQUDkx69moqsonn82mVdsu/PzLbwCaoaGwEAoKMCxciOnttxFOnsT00ksYFi5ESk3laE4O02Y8S9gXXzLwrbc5evgwAI+88Bwr9u/mtU8/YsSE8RUMDZdKYEgwkx96gNl//sY/sccY+uM8Dk26jaiePXBERrJ4zlz+HjuW4mnTEE+dwvLrbwgpKZXG8fLyxFSSGPaFl96kR+9hfPr5LNTz5AERBIFP3pvJLRO0hfj8ahzfK41aNxo1NBjH80+itGuNtHAJxudfhYxMKHaRhNzpRFy2EnHXHlQfb9QmjVG6dLryEz8Poiic12YiyzIOhwNv76pln8aMGsLcWe+fcxxDXj5xo0dyfP8BDOUSCAOIqsKPfXoCoG7Zwfi/V3LA3xeAIKuNQaczSuWTwoqtbPf1JuesMQD8iopQ4ZoyNABkRYZTKy4B9wvMa3I5MYaGYI6pWypdVmQy4uWQGZB6ulLbvxvVx9vPB1QVZ56W8D05IpxeK9dUaOcVFoq1qIi0oCCi334PgJDISAoKCig+6zqZNHEEvXt0ALMJcfHqGs0XpNaJQL59DOLSDTU2ps5ZFBcjHT+ObeQInA1cRxhdy4inTuH1zDMY9++n8JHpWEePutpT0rkKqCEhOG64ATU8HOvMmThuuAEhKQnLW28hHjiA6csvkTZuvNrT1NHRuUa5dlxIdHR0dHR0dHSuBwwGCAjA+OabOF588Ypt1lm3Ds6mTc/f8GJQVYS8PJw3jAJnwTmbvvO/zzl85AS//fQlXn6+OG8br3nqZmYhrt2EajZr+R4mjtGknowGMGtyItm5eTw49WHilq1mZJ/ejN67D8lmQ61bB3HLVpwjh+Ns3hx5wAAwmbDPnElSUhJ333cv61etxtPLk9vuupMBQ4dSt359ioGAkoiIy427hwc9+vejR/9+AFj9/dn2xwK+WrMWh8NB2337mTF2LIMOHUI8eAhpw3rkW27RcnyUe+L+4fuvuPf+R3nsiZksX76Czz98jaBaAVVstYxlqzZxx30z+f2H92nX+jKdB5eKrw/O4YNxDhukyW199AVqZDhqVCTS2o3IwwYjbdmG0qI5StvWIFy7ryK+vj7k5OSds43BYGD8DcNo1LBqWTWn04lUIqdTFaELFnJw1AgUp5Oo+jHElqubtHQln4wcqhmm0tKZHxas5W4AooqtLCxJEA3QJz2LbX6uk7QPO3iEhU0annMeVwOn0cjy++5kwMdfsviR+6+JCAfrwSMYagVgqBVYWraxlj8jTqW6bD8wPZNVgFJUZjTI8fPFNyubHH8/AELbtGTm5x9j8vLCGhkBikL7nt1pGhhY6fx4+P5bS/+W75kIhUU1l7sBwGwChwNx2UaUgT1rblwdhOxsPF5+haLHH0OpQcP3lcC0cSPmRYsoePpp8l99tXoRajr/HcxmlGbNsJYkOLdHRSHt24d4+DCmn39G7t0bJSAAJTLymsi7pPPfRSxJEK1zdbn6T3M6OjoXjqqCwwGKoj0IltPtFnJztUUfp1anBp5/AUNHR0dH58JQQ0Nx3nAD5OWBt/f5O1wi7m+8SdETl0knOS8fwyefIz/12HmbHj5ynLfe/ZSxY4YxqH+vsgpJQm3fWpMeEgSUti3AZMIw+wfw9MDZuSPKL3/wyl9LMMQm8Pwt4+n/1psIFgvOkoW2M97tqqjlQ8jLy8Pb2xt/f3/SU9N44vmZ3Hz77fj4li2mFjsdNXYYLobnXn6J+6c/zB/z5/PFRx8z5umnuemmm/jqqy9R+vYBpxPDO++AtwV5zHDw9SGoViDzf5rD51/O4ZlnX6ZD95GsWfoj0bXPHbHSvGkDvDw9GDPxYdYsnk3dOpcnwqVGEATw8kR+fFppkVIiwSG3qEKi6xrDz9eHo8dOnLONJEnM+fK9KutVVSU4siWPTJvKMzNeqLJdRo/unDyubSsyph4kaOYGQVGIDwnWjmdePo2KrXQ0Gvm2pF+o1cb2csaF9QF+JLhbcLVEGJGTR6Kf7zn352ph93Bn+6hhtPx7ObuGD76qc3E6ZPL+WoJbu1Z49S1biFcFARVwl+WyRNwlzG/aCPO+gxWMDet79yD6RFypscErLJTeHTVJrrRxN+C3YRMxPbrRoVPlqB6HQ0ZRFE16LTQIw/P/Q35peo3upzKsN9gdGD6dh3zPTfrCcg0gnjyJmJtL4fMzUX1cG/2uRQwHD2Lcug3b4EHYdSODTnXx8sLZRbunWWfOBEDavh3zV19hHzsW85w5yN27I3fsCBaLfl7p6PzH0M09OjrXG4qCec5cfLt1x7dPX7xHj0E6cECrKyjAr3ETvEePxvuGG/C6846rO1cdHR2dfzFKixYYv/wS4ejRy7od8eRJ5GZNL1uCPnHjP8hTqqcpPefbn3GzWPi/1589d0N/P/D0QH7wTuTbb0Jt3IAlHdrydXwiY7/5lAEf/R+Chwe48PguKCjggfvvp2ePHhQUFODu7s7fG9dz3/SHKxgaqo2qIlitCFYrhqxsLAkJCDYbloSTmJJTEAsLMScmIVitFz424O/vz5SpU9mwcwcff/0VkyZpxzItLY0vZ83C/thjyHfehnAyCeNLb5bmOLhn6u2sX/ELN4waTFRk2Hm3ExocyIKfP0SWnUx96EUURbmo+epUD19fb7LPE9lwPjKzsikutuLjU7VB0uPYcRBFEo8dByCiXt3SujbHTrCyjZbonLR0goE/G2myLEankzZnzW/KyVMuF3SiCwo55Xv5jaKXQmqDegTFxiPK8lWdR27CSXA6MYZWzrER7+HOcBfRDYlBtbjXaNCcgMrRaePmUgkk2WZn54aNpCenoBqN+K1dR2F+Prt276GwsKI82ogbH2To2Pu1D4KA0rcLZOXUzA6Wx2TE2aU14vrtNSrV9F9EyMzE/fPPkRs2vG4MDWJaGoYDBzAcPETxzRNRgoP1BWGdS8LZrh226dNRIyOxzpiBs3lzDFu2YHnlFcSEBMwffoi0efPVnqbOvxyhJEF0Tf3TuTj0I6ejcx3ibNaUnA3rydm0keIHH8Dzfu2FRFAU1KAgcteuJXfdWvL++OPqTlRHR0fnX45j2jSE5ORKi0w1hs2GYfce7MMuT/Jc8Z/NqFERUE0potdffppN6xYQHBR4/sZnMXhQX/btXMOwoQOqbLNlyza6dunCt998w6hRo0rzHAjnWgBxOrHs2Yvbrt14LV9BxJtvY45PIOx/HxD6yWdYTpwg4ouv8N61B88DB/DZvBWpoBCfzVvw2r0HU3o6vus34nngIEE/zyf0zbcwpqQQ/PGneP6zWYskrAYGg4HRY8fSvXt3AP78808efng6I0eOIiU1DbVVcxwvPI0aHorx06+Qfl9IsyYNeOeNGYiiSGJSMt//+Mc5txFTN4r/e/kRNm3ZzeezfqnWvHQujmefmsaqpT+ft11Ynba88sYHLuuSk9O0NqHBVfYP2LSZosgIajeoz7BJt2Jxdy+t63zwMLaSa0BNSSNUksgN1q49o6LwSd3I0rZuspN4dzeX2xibmMxf16CE0tnsHdSPFktXXdU5ZB7VjD7GsMrGhr2+3mwN8KtUrnh7EdCtM24tKsqbberRBUnWktPbCwp4dNxENq9cDUDSnVM4uG493br35tChwxX6SaKI01mW1F7p2RFp+eXRRldbNkZp1xzjzPeh+OIMrv91DNt3IMXFU/Dyy+AiX8o1h92OFB+P+zff4oyIwDr2Bj3hr07NI4qoAQHIvXphfe45lNq1sd12G5jNSDt3Ynn5ZaTt2zEsXYp46JBu8NSpMSRRrNF/OheHLqOko3O9IYrI7duXfnQ2b46YkQmAKopgsyEmJqJaLJpnzfXw0Kujo6NzvWIwoLRujfG553C88kqNewVaZs3CPnBgjY5ZiqoiLV+N47mnqtX8jPZ8dO3I8zcux0uvvkfHju0Y2L83kZHhLtvIsswbb77Dm2+9R0REBH8vWUKXEtmdSjgcCIVFuC9ejNuxo2TePhnTyUSKW7ekuFVLCvv0AiD54YdKu+Q99EClYdJuHFf6tzU6GoD8tm0olLRFl/TbbsGQmYXHjp0ErF1H3uhRuK/bgKNuHQr69T3vft91110YDAaeeOJJOnXpz2efvMvgQf3AbMbx9KOaxNLcOSBJOCeO4a33vuCrOT9hNKiMH1O1lMzNNw7lt79Wkpaedd456Fw8YS4Wm11RVFyMzWZzWZeccn5jw+l+fbCFhtAlNIQug8uudbPdzk+9u5d+blGnNqLFjFDy4vvYngO8Gl6WryG6qJhfwlxsR1UJtNnJLmfEuFZJaVifFktWkCLLqFcpd0PmsRMI7u6IrqJRBIGxicl8Xbc2WeaKz9c/t2iKf1ERWeWOc1JkBIP/+ptFo4Zh9vIEIDdTe2aX/XzpvmQ5AIVFRRXGEiUR59kGbFVFOHQCtXG9S93FyrhbcNw3URu/WQMw60sE1UUoKMC0fh1FDz98XUQFGPbuxf2778ifMYOCx88vnaijU6P4+OBs3RoAZ5s2AIjx8Ujbt6N6emrSS23aoNSrh+rvj3qFcnLp6OjUPNfvk4SqlnkRnvnbYNC06kELy5dlTXLA6dS80tzcEPLztQVZsxmhsBDVzU17aXU6Ub29tbZG43XxsKDz36FKe6rTiducOdiHD9faGI3g4YHX5NsBsI8Zja0k6kFHp7pcKft9Vdv5NwqDiC4VtK9cf4Ur5y1U1ffqah8u5KfWVX/RxQDCheyremlnmyCU7K2PN86xNyDGxaLWreuyrepq/lV8r2LJPoiJiTjGjIHgYJceX1X3d3FclMqLoeKK5TiefQRwUPGwVT4uRUU22nYawDNPTePWiWMBUMUqHiMNvqV//u/9D3jz7Y+549576DBgVIVmW7PSSv92Op38vnI1PUYNp8HtE1lkcrBo25rS+m1HT2ByOAjJzGLw5m2saNeak8HBJNfygYW/a42S4wGw2+2V97UKzySDiwVNT4/KiVh9GteDw/sw+bkTdXAPyuF99N2ynUNDB5BUO7LCydwgrFxS0G6tueu7L/jruVcZe+Nk7nv1BYbcenNpdcPJ92M8fhxxdxJPj7mJvccSueuB5/ELaUS/vn1K2wn29LK/gV/mfaUllXWZzLuK81p1IU/j8nKpfPwAECs7LwguriH13LmQz+Iy3PEv5Lquoq2gqhw6fIxFS1Zx15SJ+Hh74XquIgaDAVl2ViyWtIXllLQcAMIi6pKnVj4HTxfl03ruN+yYdh8FOTl4+/tr3UWRW1au5ec+PUu96rICfPktvMwAkuTpgRwUXHq1T0hI4eXo2giiiI9vmfd987R0jsTUxezC+WTz/kMu99/V9WKtwqCSX1D5HHR1XflUkTA0JLBilNTpmHr0nP87OwdWNOh5BFXfeSbGx79aZQDeJnOFz2tPJhHUqD4dWraoUL6jZJ/WBIXQxmrlQIhm2MkoMR6YVqxjRHExXwwfyIG4+NJ+7TIyOXgiFlUUsXi4k3w6jbQi7ZhZIjT5tKJie4XrS5KMOJ0qiJbSMueNoxGOHaTGr5kz94UQf1RJwPjSBzhemKa9V1cHpfL9Qqjifqu6ugdV9dRwia/irp4PlBr2nDYt/hunuxtF0yvn06juc9eFTOlSnuWEoiLcv/+e4tGjyXnj9RJZxpo5Hq6eOS5kv6r7LFjV/rvavqvv2tU58V/jSh6C6p4DSnQ0SonDh/W550BVEY8cwfjbbziGDcM8Zw5KdDSOAVpUbHUNENV9d7qS70g6VwZREPSIhGuAy25sEATBF/gKaIb2izYFOAL8BEQD8cB4VVWzqzOeYdM/GDZtwj72Bkw//YSzVSvNM2/ffuwTbsT0y3xUNwuOvv0w/fkHcocOCPkFSCdOYLtpAqaff0b180Nu1x7jqpXI7dsjpp1GjI/TEtl88w1qYC3kFs0xLVmCo18/xCNHkZISsd5+O5bZs3HWro1Spy7GNauxDxmCYft2xNOny+obNECpVQvjhg3YR4/GsGYNQm4utttuwzJnDnKz5uBmwbB9O7bx4zH9tRAUBfvoUZh//BG5TRtwyBj27sF2222Y5s1D9fDA0a8f5l9/xdGlC2JWFtKRI6XbVIKCcHTrhnHTP8gdO0BhIUJBAc42bTAuW4bq6YUSEoxx2TIc/ftj2LMXMTWlbM716qGEhWFcvx77iBEYNmxAzMrCescdmH75BWeTJqi+vkhxcTi6dsWwcxc4HMidO2FcvRpn3boITgXx6FEcA/pjXLYcDBJy9+4Y1q3D2bQpyDJi2mnkbl2Rdu1C9fJCqR2NGB+HEhGB4HCA1YoSFYWQmQkWC6rZjJiRgerjg5CdjZCTg7N+fQzbt6N6eKB6eWPYtRO5bTukQwcRMzOxDx+B6c8/UKKiUAICMOzdh6NXT6S9+xCKi7T9X78eJSoK1d0DMfkUzpYtEU+c0HRRGzRAPH5c+yFTFIT0dJwNG2I4eBBVFFHq1EU6fAglPFyLIsjIRG7ZAsP+A6ieHijh4YinTqGEhCAUFyPk5+OsUwfp2DFUixuqvx/iyZPaPmdnI+Tl4WzSBOngQVRvb5RGjaq+AM4Y1ko0ro2L/8b49xLyVq3U6s1mclevAi8vyMvDe+gwnC1aIHfv7nI4MSkJae8+lOAgDLt34+jZE+nYMbBakXv3xvDPP5p+p8WCePQococOGHbsRCjIx9GrF6bff0dp0ABkGcPOndhuugnTb7+DJGEfNhTzzz9rURhFxRgO7Mc6aZJ2jfn4IPfqhemPP3B07YqYno509CjW22/H/ONPKOFhyC1bYdi8GWeb1ohx8UgJCdjGj8M8dy5KSChKwwYYV67EPnCg6/M5PBzD5i3Yhw3FsHcvQlEx9hHDMa5ZgxIejmo0Iu0/gNyrJ4a16xDsNuyDB2NavBhno0YgSojHj+MYOADD1m3gZkFu2Qrp0EGUiAiw2xHT0pBbt8awYwdY3HBG18awb592PeTkIJ5OR+7aBWnfflR/P+2cyMhEDaqlXaNFRSiRkYgJJ8HNgmqxICYmamWJiQi5ucgdOyImJqEGBqL6+12cZntJQnEhJwcxLU07H0+cQHV3RwkJQUxP17xHTCYt2bgLDXUdHZ1zo7ZujbhzJ9JnnyHfc8+lDVZYiBQXh+nnXyh+5umameBZCPv2I8YloFTzzfPHn//gZOIp6kZHVXsbP/z4IzNmPMsNY8Yw89VXXLYpLigAQcDNw4Pnv/0as5sbq+OOV2rXde9+Wh6L5asRg/l81PklpZwFhdjiTyJnZSNYLPh0agdA1pIVONIzNVkmSUQUJUzBtfDv1wsAe0YmitmMWMVCm91o5HiUFtkRFxZKAz8f+i/4G7eiIv66cYzm0HIWQXWjeeeP+cz734d06F85IsIREwOqivfsOXz13rvcPOUOJk68lcWLFtCuXVuX85BK7tMbNu3gdHoWY0b2P+8x0bkw9h84wsyX3mbooD4lxgbXnC15U56GDetz9123ExwchCuBGkNRMWnt25B5KpnH+w7ljtdfpPsNowBIDgygyE1bbC5MTOL+NRt5pn9vBEkioqCQdWdFS/wVFY7Txfk3+EQcH7ZvjaVSzbXJseja3LR0Bbv69UK9Cs8jT/40h782b62yPsnXh7b7T5UaG86QmJvLzrONTsDc3t1pmniK/bUj8fb3Jz+r7JU3vld3Bv3vI4rOimyQJKlyZIMkIW7YgWKQUC9Xcvhafsi3j0FISNa2oS/WVE1hIRQW4Bg86GrP5LyIWVmYly3DOngwSuCFSyDq6FxRBAGlUSPsJWsi1mef1dZckpMxLF+Os317pK1bEbKysN97L0JiorYeYTafZ2AdHZ0ryZWIbHgfWKKq6lhBEEyAO/AMsFJV1TcEQXgKeAp4sjqDyV06I3fpDID1ybIujkHaD731kTLPAuvjj5fVl/xve6AsjN7WUEuwVv6xsHyf4rYlL3gdO5aVPfNMhbkAmsHDVX3Pnlp9kyZl9TNmlM2pxDprnf6wy/6O4drLdPn9LN+/Qh9FAYcDu48PWCwI6RkIshPVaERu1RrVzxfV1xdny5ZauH7bthX7n5lzyaK0s1mz0oVt+y23aGZwh4zq7o7q7o6z5MVY9fREbtNGk+sRJZSwUFRfXxwD+oNkQPVwR+7aFdXDE8FajGIwaGHRRlNJxIldMyZ4+yCmpyOeSsLh749pyVIUP1+cjRtj2LZdMwqln0bIy8dZrx4YjKhe3qiBgcgdOqAEB6P6+YIso/r6YB8xAkwmzTgQEoLq5wdtjWCzaQusDRqgenpq+2jR9G0FuwOcMjhkxNOnUcxmUBTEjAyUunWhuBjBZC5b8FcUBEXR+qgqFBUiKAqCXxFiXDyq0YSYmYmQkY4SFqYtGPv6oljM2uJuQABibi5Cbi6K04mYm4tyjod686efYv7mWzCbyJ//K9KJ47i/8AJ5S5ZU/HE94znm7Y1jQH+kffuqNDYoQUGoXTqjmkwoERHaMTEaEYqKUI1Grd7PD9Vigfr1UT09cZYkKVUDArBPmIDq7q5JQpy5Bh99xPX5PHKEVv902cJZcblrAwBVxTr1Lu3ckCTkPr1RfH1x1q6NrKqoXl5Yp0/XvK0EAbnk2nR5Pqsqcrt2IEk4atUCq1U7dxs3RvH21oxZgYEotWrhGDIYBAHV07P03EFRUCLCUb29cdaPQXA6QRK1a+GMq4YkaZ9NZlSLGYwmFD8/LWIKUERRe1F2ygi5eQgWC4bdu5BbtEBMTkZMT8cREIBh7x6UoCCUiAjt3AgO1l7wLG4IDgeG/ftQ/PzAZNIMgqNHY1i1CiE/H/stt2D+5hvk5i3AZMSwYwe2CRMw/f4HiCL2YUMxzZ+P3KULGIwImZkoUVGIiUlgMYPJpBl1mjZFTDiJdPAAtkmTNCNmSChyyxaYli7F0bdvRcPrrFk4o6M1Q9mBg8jdu0GxFdXLEzUszKXrjJCRiZCdherrh3HtGpSQUISsLAz792GdNAnL3Lkofn7Ye/bE/PvvOLp1Q0xLQzp+XDNEzZmDGhyM3KoVpiVLsPfti3TiBEJBAbaxYzHs348zKgpCQ7UoH/0lWecKo7RpA1nZ2iKEC+/482K3Y5wzBykvD+sj0yl+qVnNTxJKIz/lKbdUq7mqqnzy+VxatmhKl87tz98BiI2N5cEHp9Gje3e+/PJzilwsGtqsVl6/8z6cTicv//QtZrfKevP1d+4hJCGRjxs1YGOL8x+PnA2bydu+C8fpskgAY3BQqbFBKSxCKSzSnmEURZMmMRpK9zP5q284ZbXiXicaz5i6eDaIwT3K9cKeKorY3CwsHzkEVJXaJ+LovGYDsVNuJSeiYsJnk8XM5Kc0yQrZ4eDjZ2YyYsokGnbQniURBPKm3I5XXBzr2reje14eL770Cn8t+L3KfVVVlU+/+pHhQ3qf97joXDi+JcnIc86TJFpbGHZtbOjSuSNdOmvPKq6MDYF79pHeqgUpO3YDEFxbM+a1OnqcrU3KnE+UrTtYkpTCGU/kUXEn+aVedGm9yemkTWYWO2oFVBhfVBTMTifFRuN1Y2wA2NO7B61WrWNX/yt/bls8PHAPDDhnm6jsXCwOB9byOvduFsLSMwkrqJjsWRFFBu7ex/7akXj5+VYwNoh+fvQGCgsrGhvGjBxAbm7l88554xCE2JMXvlMXgFo3EuHISQz/9yXyk1P1aH8XWL7+GmdUFPZx4655nXnPt95Grl+f4gkTrvZUdHQuHrMZpU4d7FOnAmhSTE4nFBZiOHECMTUVwWpF2r0b2+23Y9i6VXvnb9z4Kk9c52qg51q4NhDUy/gDKQiCN7AHqKuW25AgCEeAXqqqpgiCEAqsUVX1nFnLWrVpo65at/ayzVVH53pCPH4crxEjKfhmrhY1oijawlZ+PmJODqqnJ0JWFh5T76bo9ddwduhwtaes82+lqAjx9GlUHx+kvXuRTsRiHzwIy6xZyE2aoHp7Y9y8Gdu48Rg2b0b19kLu3RshJRUlPKzMOFaOCxIIKInYUD09MW7fjioZECURw6pVOIYNw7BxoxalNWkSpsWLkdu1Q6ldG9XD44p6wFyqDNKlciEhwpcq0PBfklFCcL230k8/o/p4owwq83h0JaOkZGYi7dmDEhOD8csvcfbti7NHDxwu9kG+gOc1k4t5mShLcmz45DOcvXuiNqztegCl4rLoqjUbGT56Ep9/8ha33HRDWYVQtYzSW2+/w7vvvseO7VsJCwsj+yzPb1mWGXvjeHasXMND7/0fPUcNL61bHXccr6xs/NJOYy62cqx1C7Ydi3W5qcRdu8nfuZfA4YMQJIms5aspSkikVa1AuhoNrG3Tilv27OOUny8nAgPoeTyWlQ1jaJqSRnBePj93as+ErTuIDwwgzdMDz8PHWKUqJMUnYk1JBaBWr+40vlVbqFFVtUKy6uiQWhXmIzgVmvr70fWrbzjasyunWjUHoFVAmfzN6VPJPD56PNaiIr7+6UfadupYYYyw3FxSdu3C29MTj86dtHHLyShV4IJklC7xfHcho4RQuUyVXCcpdtW2qmvokqhyP12Uu5CAARBUJ9t27KFn/7HM/+Fzhgzs47o/Ik/OeI12bVow7oayiBvVoP22ZWRm4uPtjdFoJM/Fcv/pJx9n18P38/esb/jpzXf5aMtaPP18ER94hE/GDC+9STZ66Q3mFBcjjhsJQP2cXI75+qA6NVmatumZhBQXs6jEMHZGRqnbySRMTier6tTGz9e30vYtVfwOXk0ZJYA2MXUY/tEXLLz3jtLohiZBrnNoRHhUzq1wtjTSudiTmVr69/a/l5FyPBahW6dKUkA7DpZJTnlbrSiCQIHZXCqjJK9eT0jsSYZ3bsemEUMr9I1OO01iYABjatfBZDET3URbALMVFyMuW0ebTh2JbtmytL1QHOd6ss48pO//wtmnE4TWct2mJhAMCIdOgKc7amRohfLKbV1c16Jr05YqukhC7Ko/VHG/cbV9179Drn5zZVeyb1X8tLp6blJUFfHkSS2yueTdqipppqsto2Q4fhzD8ePYunZFreLaqyku9Rn3Uu1Z1d1+TcgoXeov1tV+H7gWZZQux4bFI0dK30+Nf/2Fo29fpKNHwW7HPmECQl5eqXPctSCjFODlvUNV1XZXex7/BgRB+L7Da89P9AitXt6t6rD69nv17+ciuNyRDXWBdGC2IAgtgR3ANCBYVdUUgBKDg0vhNUEQpgJTASIiLywZoY7OvxnLe/9DcDjweORRUBRUs5n8lSsQMzLwnDRZ0zlVwTZ5km5o0Lm8uLuX6mzKPXuWRnSVj8KS+2qyIfYG9UvLVB+fmtm+0YhaS3vhdpRE8IhQFvXSvHnJBlXsI0ci2GxIx45hWLcO+7hxmH7+Gdzcsffvh/m33zSZuszMMpm6WbNQgoKQO3TAtGgRjp69EBPikeLjy2S7wiNwNm6Eadky7EOGIKalodSqpSU+070q/pM4bxyPuGo1QkICQno6Sv36GH77XfPMiolBWrIE57BhiMeOoYaHo0ZEYH/ppbIBLvMbmrNrF9TGjUEpOn9j4PsffsPfz5exo88vX3SGxx97lAk3jicsLMxl/YfvvMv2Fau566XnKhgacDrxysqm24LFrBo/GpuLpLaqopCz7yDJy1aSfzyWSJOJYT5eHGrahIeBjd06kWuxsNHdjdM+3rzbu3vp4unOksXYveHavAwGAx+USCiJikI9T08iawXywJbtyLLML25uBHh7U6CqFCQmcWTWd4T360Vw5w4ILqI1VEnE7uHO6genEhB/koYr1mj3gTE3lErUBYWH8dZvP/HcLbczecxYPv5mDj3KJ5wODCC0bx8Mn35GYXExX+zdywP3TKgy74TO5aFWoKbxn5aWcc52b776TJV142+chJu7G4sW/OKy/siEsSAIZJxKxs3LC08/XwSnk1/69KiYByQzC8olVx8XG89rbcoWp5M83Nnn71tp/KbpmfzU5Jz+XNcsx9q2Inr/IeJaXqYIr7OwFRWz4P1PMZiMtO3R5ZxtFUHglh27+axLOUOh0UiyLLMhLKTSgmRCrUDuWrGaWh+NrlBudnNj+K23YPjgA+RyxobT6Zl4erjj7l7ZcOcc1gtp8TqcNw2tVFeTqI3rIa7fjrhmC85bR13WbV0XqCrur7yCfeDAUkPDtYpQUIDl7yUU3HO3Fun7b0ZREPLyQZI0SWI/P4ScXAxHj2AbMAC3efNQTWbsvXvhViLfK6SnYzhyBOuUKZh/+FGT723dBsOO7cht2oKsOWc469fXIkHd3PQIn+uJEhmmM9LUzpJ7q7NTJ4TTp0FRMC5diurlhVqrFtLGDdhuuAHj+vWoPj7YBw1CPOMU5+l5NfdER+e65nIbGwxAG+BBVVW3CILwPppkUrVQVfUL4AvQIhsuzxR1dK4/ij7+CFdLREqdOuTpEUA6OpURBNSgIFRAiYwsNUZYn3iitEl52a/SsnJGk+IzCwFdyxYhyvcpLnn5VE+eRDpwACU1FcuXXyG3a4faoAFKaOi/+qFVyM9HPHUKwWLBVJKvRUxPRzp2TJPBmvsNSkwMzg4dEE6d0l4C/Hz/tQYZpU9vxE2bIDcXGjXC2b+/Zhgzm1HOeES2bn3F5yXu2AkFBRfkx3XPXbcydHB/LJbqeQvn5OTg6+tLZBWOIgf27uP9/3uL7iOGMvi2smTJ3gcPE/3zfLYPH8jfk2922deansGRj7/EPyWV+93c2NqtE82CgthRvy6pPt78r39vlwmiq4MiihwLCcLTw4PZJfItXkXFND90hPzjsYTs3E18fj5zZn/HqeWrqDdxPIRU4V0simTWjSazTm0idu8jIDGJoNVrSRo7GtnLi6CIcN6c/wOvTb6Leybewntff8nA4cMq9Jfvv49fvvse67PPs3zXNgZ++d5F7ZfOxREZEYbJZCQu/tyyNaqqUlxsdbkw7Ovrw+l011EpQn4+dRYt4cCdkwEQJe1e6JGcQoeDh1nUtVNp26+9vTTJiBKKzoocGJmQxILaEaSeNQcBtdp5Wa41iry9cc87t4RVTfLLG++QfjKRh+d8RuWsMRUpMJvJOtsQajIhBNfipiPH+emsXCuqKFJgsXBy1Rq8/fyo31p7nijKL2D1oVg6h4VViHuZMOlhLGYzi3//qvLGfbxQY6K0RdDqJnG+SJTu7RACfCE7F/xqyEnkesRux7B1G8X33Ita69rNeSAUFuL1f29RPHIkBQ8+cP4O1wOqqkkum0xY/vwTxdsH1dMT05YtFN94I+ZFi8DTE9vw4Yj5+cjBwaiREdiDg1B9fSm65x4tklkQKCon32svGbv4nrsRHA5USUI1dET19kE6maDlVwwKxvLtt5oDUUwMptWrcAwdimH7dhBEbOPHIWZmarn89Hx31z6CoEkVA/YpU0qL7b00RzlbdDRiSoomYbx3D0paKkJePoY9u7U8qt9/j+rlhWPgQAzbt2tyzSXSzkp4eJm8ss5VRxJFJOnf+X55PXG5jQ1JQJKqqltKPs9HMzakCYIQWk5G6fRlnoeOjo6Ojs4VQYmKQonSdLeLn58JgGHffsyffYb9xhsx/fYb9tGjUaOqn2j3mkNVETKzkI4exbRyBdYJEzCtXImzdm2cvXtjnTatkkyV7YknoKAAwW5HLC5GyMjAsPAvxKRT2G+fjGnWbJQG9XE2bIh4+rT2EF+SR+Z6RelSZphSPS+vjEF1EZJOoTRtcv6G5WjfrhXt21XvoT0+/iRtOvbli88/Y+zYG1y2MZlN9Ozbh9tefLa0LHreT5waOpi9z88gP/5EleMPjj/JaKORJRNuYHvbViQ4HCRc0N5cGPnubixp2wofT0/2x9QlsnsXeh85xsD5f7L4//7Hll276fjwfVUPIAgktW5BYEAIaf364HXwMG4pKWR064pvYADfLfiTR6beTVhEuMvuN988kVv+XspHfyxibYN61GvfGqVX18u0tzrlkSSJQ7vXEBx07sXFmyc/yInYBLas/6tSXUCAP4cOH3E9flIS6S1bANCmb29CSpKvi3YHJ89KPjzF7mCGrcyItiSy4vlyxMebYheLXYogIF2qfNZVQjYZMTgc529YA2z45Xc2/PI7A++aTMMO7Ti+Z+95+yT4+Vb4bOjQBoCNiacQFKVSsvhtMXXZ9Mqb1GnWlGklxoaEw0eYMuE2/nn+eVqU5CsDSElNp0vHcxujxaUbUIb2quYeXjxqkxgML3+MfMdYCHd9n/q34/bqa9hun3xNGxqk2DiEwgIK7r0HJaTm5EOuKE6ntthbUIDbb79j69cPw/79CA4HxRNvwtarl7awL4rYS6IBi6Y9VCpNZO/X78K2Jwjg7l7qfKGUOATJgQHQRruei8vlA5U7d0JEy20ppKZqi9Jr12m5IU1GDNu3Y5s4EcP27TgbNSqLrta5PrBYUOrUAdDysZTgGKZFkVmfKvGZtlqRAdXNDSkxCfH4cRwD+mP56qsK+Q7t/fohHTqs5TucMkXLd1inDs4GDTDs2oWjVy+U+vXPnoVODSCKgp6z4RrgshobVFVNFQQhURCEhqqqHgH6AgdL/k0C3ij5/8/LOQ8dHR0dHZ2ridK8ObaSlw77LbcgHj6MuGcP5OXhGDNGC9G+llFVpN27Ma1dh23sDVhmz8bRvj2OXr2QO3cCQcBa8sBc5aOdJIGPDypl0lqOhg1Kq23PalEkQlYWanExgs2Gcd48hKIi7GPHIsXF4+zY8eISL+uUojRpjBpTr9rtN27aRlFxMf369KyQq6Aqvpz1LbIs07lzpyrb1G/YkLk//8TW7DQAvA8dQfZwx+FTWXsdIDclFY+336dRj24crVObUzO0RMsFACV66VcEQSAxLBTCQvmzSydSF/7NxNxcOsyZx4JxI5EFEacL7/YzFEdGUBwZQX5OLhG//UHagH54R9Xhy59+KG2TmZ5OWFiZRrogCHz88Qd02bWTwd/+ws66tfE4fAy1VgAE+F/W3dWB0BCXSq8VCAz0Z/3GrS7rAgL8yczMclknFBZxum0rAJp27UTTkkgGQVVJCD5ru/17I/iURcaNPxHPS+1alX6WRQHVxeWpCALidRobLhuNGOyX39hQmJvH/Dffo0nXToycdg7D4Vl0i0tgS+3K0VuZFjO1MzKJD6oY9dRvz34WnU6nbblzKq/k/uVvNCIcPITavBmqqpKalk5IcNU5GZR2zRCOXU4za0Xkx+9EOBKLGhAI1Yxw+zcgZGdjXLFCcxy5hheupMRE3OfNI//JJ647Bw0xJQXLiuXYu3XH8vPPyM2bYevdm4InHgeDAUeH9qVtL3fuiWojSaglhjf7bbeWFjsGDgRAVhTExESkAwcw/f47jl69ETIzUX19ULp0ve6+I52zsFhQYmIAkMPDoSTvVoVo97ZadFt5OeviGTM0mVS7HSUqCtWFTKiOzr+JK/Gr+SDwvSAIe4FWwGtoRob+giAcA/qXfNbR0dHR0fnXowYE4OzaFcfw4TjbtEHIycHy4otIO3de7amVIiYmYvrjD8TYWNxfegnjypXg4Yn19skoEREUPfccjkGDwGKp8ZBh1d8fZ6dOqCEh2O+/H9vjj6OGhoLRiHjwIIZvvsH4v//BRUrl/Ncx/OxaO74q3vvgCx578qVqGRqKi6188+1PDBs6lHAXHrCn09J46uHpnE5LKy0TrTaMBQUkjXCdDyL7z0VsveMBIuMTWe3txakL8Cw1yk4sdgfexVZ8i4qQnAqeVhvmGvCWlswmwm8YScIzj/LL5IlkbN5Oo6nTqL10JW7ZOefsK/v6ED9lEqoo4v/2uxgSEsDpZO7nXzCoYxdOnKiYDNvX15e5X71HcuppHl61HjUsBONbH0O6a0OLzaZfGzXFqjUbmf7Ei6jnyKMSGhJEZlY2NhcJlAMCAigsLKK4uLhSnfnvv0sXMPOzsjl9MhGAkC3bMJyVUP1YTL0KOUI2nWUEaZqdi7tcsQ+cMTZcn9aGKxXZ4OHjzcOzP+WOt19DvAAplL8bNSjNr6PaHdjnzUc5HodNlGiUlFyp/T+1o7AVF+MXVPbd5WZo17Bx2DDUEiNjdnY2Npud0Kok2gAEAXHPYYTDsVW3qUksZtSQIAxvfnYVs75eecxzv8HRv/+1a2hQVdxnzQbZSf6zM66PRWynEyE/H8/XX8fthx8QMzOxd++Bs24dCp96EtvQoeDuftklwi4nSr16yL164WzalOJnn0Xu1hW5p5aHR8jKwvLyyxh/+QVpxw6kXbs0STSd/waCAGYzalDQv1pa92ojCaImpVRD/3Qujst+F1dVdTfgKnN3XxdlOjo6Ojo6/xmUxo0BsM6YgXjyJMb58xGys7Hfequ2kH9FJqFouRZSUzH9/TfWESOQEk7ibNQYpU4dimbOvDLzOBcWC86SBOBK+/aQlYWQkYHxiy9QOnVCad1a02HVtVLPi7NTx/M3KsHhcLB+41ZuGj+yWu3n//YXWdk5TJ16l8v6t199nZ+//567H3wQSlRiYmbNJWn4kErfnaqqFLz0JpFrNrCpUX1233oT3oEBVW47NCeXfIuFWzdvJdNoZG9YKL2Ox7KsYX3qZmYRUljIwmaNGbnnACk+3qR7etAtNp4VzZrQ5mQiAQWF/Ny+DW0SEjnYpBEZVURZVEWejzcznU4cn87ildgEegQHsWXSBJxGE3IVnsDWsFAyn38OoaCAwOdmMqJTJz4Cxo2bwKpVy/D19S1t26FdK77+9C06tG8F3l44Xn0G4WgswvZjKAN6VBj3xdc/4dGHJhPg74uqqtUyFOm45sDBo3z+1XfMePJBAgN8XbYJC9VO5pTU00Sf5eneu2c3DC8/59JYYR1aluB30ZezWTXvJ77Ys4XTrVuSk1JusVpVabtiNXMcdsSOmrek31kGpUVR4WSZTZW2cX3LKJkwXEajss1qZfv6DXi2aUZ086YX3D+gqIgG6ZlkSAJqbq6W10CAo34++IWEVmqvFhQQDviVi3jIzchEEAQC6kRjfPNNHDNmkJqaCnDOyAYA57DeSIvX4mxU94LnflEEB+Ac2V/bTxfJyP9NiHFxGJcuwfrwtKs9laqx2zHExiLXr4+zTvTVns25sdmQTiVj3L8Pw569FN53LwWPPFIqt/lf+IlSfX2Re/RARMD63HMAmpzoP/+gBARo+QACAnCMH49qNl/7Ec86Ojo65+H6NRnr6Ojo6Oi44FKXVS7Vf+GMdmx1KH3BMhpQ69VFrlcXIT4eMTMD01df4RgzRsv/4OVV7eRzrpwOz56TeOwYhuXLsQ8dgvm775DbtsXRvz/F7dujAM5Wraq9D2dT1fFXXKQkdiXvUdXxU4Ryjf39ALC98AIA0urVGD/8ENujjyK6u7s01AhqZa/fSz5bLsDB09VeiYLr71Ry0Vq+AG9S2cXEzixDCjk5ZYVVLkJqV8H2HfsoKCikd69uILh4ZBQrHuevZn1Po4YNiOjUnhO2ip7cn638mx++/ZaON45hFYVwYh/L5v+BYhTI2LihQtvjB/Zzy8ZtLIxNILthPWjbHGHfnkqbr59XQIxDxuJ0Elpk5Ye6UTwXFIAQoBklVrfQclNsDAvGu0R+4ZP2ZTroG8JC8HB351CYpm8tKgrHgwLxTUuj0dFjNE5O5YdO7fCy2jhRK9DlisipM1EaRiMh999F+u8LeWbhEtzq1aGl2cikg0dY0bQR8+tE43RxDbdrVKLXO7wfPtk5PDZ0AM//MJ+BN01k+ucfIpV4d3avFUG3sbcBkKyqFBTl49WkI+EHTkCqAzUyHEVVEUWR7NwiPvz8J16YMQ3F6URVNFmWHTt3MXJon4oTUF14VFZ1XjhdtBUrlwlVXFeqi7YIlRfIES7kLnwBbS9o0V1rW7euZjyIjUsg0N+FAUoQCQvVzp/klLQyY4NiBaBdmya0a6Odh5lK2faFggJM+/dTGNQZACcqqqJSKDuI3rkL95g6ZW0VhZVmE2zfRfDwwQiCQPtDx1gfHExefj4AQ08mszw6itMemiyDvSQiwKYoyHYHdoeDzKzKck6GC/AeFqvw7nNV7ubiHhx+tjRUCQ3CKy/MB3t7Y1FU/ESJYG/tuHsYXHttexgrn0Nm8dy/l6qq8vpTM1gw70d+WLeKmMaNKtQXN618rsanpFb4LIdYaZmZxQaLESUrRxvX2wsHMHn7LmaNqhitZXHI1AOiIiLxM2sLicXZOQQEBGCQRE33XVXw9/fjjZceoU3LhpWvz/L3YXcDalgI5BWB99kespf621bFNdyyEdJvS1EDfFF6lhiuBRdtXd1XAFQX34ur/lXOwUVZTS9U2+1I27Zhu+OOylu/xKiOC+nu6pnpDEJWNt6vvUb+E48jN2rkss2lztUVYhVWgarmatyzF8XfD/dvv8M6eDBFI4bDiOHlWmj9RFcacC6oyijh8vnSxYlR1TGpar8uheq8C6iBgTiGa8fD9vTTIMuIJ09i+vVXnH16Ix48iBJdB2f3btelReZSp3ylgqgu5L3tXNelzrWDqEckXBPoxgYdHR0dHZ1rCDU6GgDbM88gZGQg7dqFYdM/2CdPwjR7DmpICHLXrki7dmpaoCVJJZWICMTjx1GNJlSLBenQIZyNG2NcuRIxORnb7bdjnj0bZ9OmOJs0wTFuHEqtQE1D9DrH2bs3zt69EdLSML7/Ps6+fVE6d74+JAWuJFnZCKlp529Xwuq1GxEEgR7dO1er/bdzvyQlJdWlJ/2y/32K2cOdnndNAkBwOrl79QZeGzawUtsmObkUhgSR7esNTRpo45XIyng6HNx7PJ5fIsPompHJgrp1yDorcuBi/QEVUeRoSDCiKLI3EpY1a4LB6aRDbDytEhJJ9PcjOjOL5U0bke0id4jBy5OQW2+kYMdu0hcuIS49k3cH9QNVZdqKNaT7ePNbp/YutgwIArn+fgS1bMqnxTam/voHP775LjfPeKJS02l33EVGejrfL/gD5403IMQlYJz5CtanHgEPD+6/+xbWrddyCEglBg6HQ+bhJ94gNKQWHdrqSSurS92SpM1x8SerPG6NG8bwxKP3EhxU2RPd4XCQmJRMgL8flIuWMR48iLNcEmhBEFFLjBHuGZlQzthgsdmJVFRQVVS7HcFs5vu2LStsp6rlD/U6llFymoxIl0lG6aevZ7Fg3o/c9dgjlQwN1eVoWAh57m6Qfhpy87TCku84/azk0QAnunVm0o3jCWjRrLRs9J1TuO/GmwBw9ukDBQWEBAfz0L23VurvCjUiBGn+EpxTxl7UPlwMzjEDEZetL332+Dch/fMPhs2bsU2fzgV5E1xBxFOnELOzyXvuWVQfn6s9nUoIRUUYDh1GSklBKC6ieORI8p95+mpP6/rAYECpWxfb448jCOBs3Bhp+w6E+HhMc7/B2b0bzuYttETl16HxQUfnSiGKQpUOEjpXDt3YoKOjo6Ojcy1iMqGGheEMC8PZuzdQkkRZVcFqBbMJ1dMLMfYEYnw8qp8f4vETKKGhqGFhqP7+4O6O/eabwaR5florGRauzZfpi0UNDsbx4ougqhg++QRkGXnaNSyDcKWxmJFvmlDt5lu37aZN6+b4+VZvQSMqKpKoqEhOOCqeV5tWr+H4pi0MmH4f7iVjmQsK+b5z+0re/jcuWcF3Xu78Xq92JV+zpjl51LLZ+DY6klQ3C3M8PS57slJZkljYqkXp51N+vgiqyj2r1lFkMvFju9bYDAZUUZutIAj4dGiLR6P6SCXRFNZTKXzWrxdmRaHHgUNEn85gXvfOyC68yo81a0LYyJF8G5/AoSo8wTt06czzjz/Byr+XcMuwPqh1aiNPvR1DXAJqWAjNmjSgWRMt+XpuXj579h7ieGwCYaFBbN66Rzc2XADRtSMAiI07WWWbiIhQXpjxiMu62LgE2nTox6wv36ffuLIFZGdYGPZ27SA1HgBBFFBKPLkPjhsNiYmlbS02G2cExFSrDcxmbt6xh3d7dSttszYqghxz5WtBk1G6Pu/zTqMJ6TLIKO3Zuo13Zsyk56CB3P3EYxf/KygIjNm8jdX1aqPm5IKXJ0LJNX0iIlz7rS63IGgwmei2YxfxnTuVlkXF1KObr5aHRkhLQziVxMkGDbDlJBBTr/Z5p6BGhaH07giKckXzCigDumN46UPkB26FwPMnUb8eEI8cAVHE9vDDV3sqVSKdPInnp5+R+/zMKye1WU3E5GQQBDzmzKV49Cisw4aev5POufHwwNlTk0m0vfA8KAqGVauQNm7CfvtkDJu3IPfrqz3v6+jo6Fxj6OYeHR0dHR2d6wlBADc3lLp1UYNq4ezUCceECagBAcijRuLs0AE1IgJn+/aogYGlhob/FIKAfP/9yPfcg7RgAeLu3Vd7RtcE0sLFCBkZ1W7/609f8dP3X5y3XXpGBmPH38K+/Qdc1tdt0IDOt4yn441jAPBOTaP1n4uIPcsT3P9EHDs3biH+wJFKYzx49AQN8wtYE1yLVLfzL7IoefnIR47j2L0PtViTtHEWFiJnZKIUFZ0z4e+5OOXvR5anJ5/16cH3ndsTmZ3N9BWraXoqmZi09NK4f4O3N4IgIOflk/T5bOI+m0WRzc66po1Z2bwpddPSqXuOKBN17pf0rh+DW9rpSnOdMHkSMQ0b8PrM57GXLMaqkRGokRF8OGEyLzz5Ktk5ucz57lfeef9r/ly4glPJaUy9fRyDB3S/qP3+r+LmZiEqMpzc3PxztsvKziE1Lb1SeUCAtgiUmVlRwshj7jcVFocFUURVtO+5yc+/V2hb4OHOyiYNAVCsWhLqzBK5pDMMjE3A10WCaud1HNmgGCREpyv5u4unuKiIGffcR0hEOC998uElez4ejAgHQPD1QSiJggGISUwiMCe3QtuUI0fZFZ9QoWz9or/Zu28fAEqnjqiBgfzvf+/Trf8t1Z6DkJCMuH77xe7CRSM/fDvigWOlUWcXwu69B9iydSfOGv5+LxbT558jHT6Ms2PHa9Zj3LhjB4LVSu4rL19ThgYxPR3Txo24//obqocH+U8/VaW0k84lIorI/fphe34mamQkziZNkHbvxvDXX5g++ABycv5TCdx1dKqiJpNDV1eOSRCEQYIgHBEE4bggCE+5qBcEQfigpH6vIAhtztdXEAR/QRCWC4JwrOR/v5LyAEEQVguCUCAIwkdnbaetIAj7Ssb6QLiKidv0yAYdHR0dHR2dfydmM85hwzDMmYMzPEzL9fBfDqu121FrR52/XQmSJBEacn6v1bnfzOPvJct4+aXnXNaHhIcx6JEHSj+HHjzCtnGjYf2m0rKJazeyeMM/LDWboCTXAsCwxGT87A4+rF/3vItAqs2O+669dIpP4pTVyk3AeiBUhZaHjvKZqtJtw2YSgLVmM4ZAf+R2bfBu2wrBcOFyIE5J4lhwEO8O0PIg9Dt4hF5HjrGodQsyPT2QJQmDtxdBo4Zy+veFHH/3I+pNu5dTgf5ITic3r9tEVr06pEaGVxpbMRk51bMbwtPPs3vXbrpu3VoqiWQwGHjqxRe5c8JNzJrzHfdMnaJ18vGm88vPMXjEeOScXJzBtQgPC6Zxtw40bVKfkFpeF7yPOnBg53Lt2J8j50PP/mNp3bIZ33z9vwrlfr4+CIJARkZFY4O9desKn5v36o5vifEtK6Ziwt/Q0xkEpaWz3mBAVbTF2W2RERXaHAr0p9hFpMz1HNlwORZ93dzdue/pp4ioE42X94UlgXdJyRTFdq0qFG9t1gTHWfeU1A3/8HNaOneXfFZVlbenP07OlNtp8cbrYDIhrVtHakoqoSHnTg5dHqVHe8Ql6y5hJy4Sb0+Ulo0xvPQ+8gvTz/t9OZ1O/l6ygg8/+Zr1G7cAEODvx6BB/bhhzHD69OqO8UpLHxYVYVzwF/bbbrumE/JKSUmY166jYPrD144xxOHA8+NPUAICKLr1Fuxdu17tGf23EASUZk1R0JLbC5mZAJhffBElJgZ54EAtD8wF5OXR0dG5OARBkICPgf5AErBNEIQFqqoeLNdsMFC/5F9H4FOg43n6PgWsVFX1jRIjxFPAk4AVeA5oVvKvPJ8CU4HNwGJgEPB3ze/1+fkPv3Hr6Ojo6Ojo/OsRReQpUxDS0zE+8SSUvJD9F1EbNQQXUiuu2LZ9N/c88AQpKefP8bBx4z80a9aExo0aVqqb+/GnbF6ztvRz57k/kNCuNXK56ARBUTieksq2/AJCb7kRwUvLh+DukCkySHxbr/Z5F1iaZefQKiGR2w8fpyjQn9ieXXjjphvYNPU2fm3ZlHd7dCG/aSN29u9NXpcODI6K4JHcPBxLV6DKVSQzvUBWNGnIVz26YHY4eHrhUtxKog6827ai7gNTkfPySVu8DNAMFd/07k6BtxdjZ31XpTb9P1078XNsPHve+L8K5b0G9Kdtx458P++XCuXtOrYnpn4dhOQ0Hh0zmKlTJtC3dxdCgqu/eKlTEakauvSNGsawc/c+l31rR0Vw/ERsxYqzDADRLZrRfcJYUFVsPhWNQnleHhAdRcjjD2IqSUY94sDhCm2SPT2on51TafsnvTypcyafwHVG8IFDZEVX3zh6PlKSkgAYMu4GWrRrWyNjNk5KRrVaUc/y0DfbHUQnV0woXZB4iqHl7r9pSaewFhVRr26ZcUn18yNrzx7qlSQmrxaiqOUnKii8uJ24FLw9cY4aiHAqtcomeXkFfPz5N7ToMJjxN08lLv4kr7/yDHO//oD+/XqycNFSxoy9jbr1WzP90RlkuziPLxemWbOQe/a8pg0Nlj8XIOTnU/DI+Q06VwIxPR3vGc9h2r6dgoenUXRr9aNwdC4fakAA+Ppie+EFHDffjHDqFObXXkeMjcWwZAkUFV3tKeroXDFE4YpHNnQAjquqGquqqh34ERh5VpuRwDeqxmbAVxCE0PP0HQnMLfl7LjAKQFXVQlVVN6AZHUopGc9bVdV/VC0s+pszfa4GurFBR0dHR0dH51+P2rgRjpdfQsjIRFy/4WpP56ogLV1W7RD7E7HxfPv9fAoKz7+AdfTYMRo1rGxoKCoo5INXXmPj6jUA+J1MIrVRfazeZYupgqJw56p1/HD0OB6NGuBWsrjYIiuHu4/Fsio0uNK4ZxOTl0/n0xkcqhfNx2OHs/eG4RhbNUcMCkRwc9MkagQBsVYg6R3bktynBztvHM3iKbfQYPLNPLBpC/45OeT+s61UyuZSOBkYwDuD+lI/9TT10k4D4F47koAeXcneuoPi5JTStgU+3qwZ0p/whETc8wsqjdVhyEDE+vVY9OMPeHw9q7RcEATe+fxTli7+tVKf4UP6YmvRmFpubliWriU3L5/DR06we+9hFixezYFDx68Z+ZLrgZOJpxgyahKr1myqsk2fnl2IjTtJwsmkSnWtWzVn1+79FcpMe/ZU+Kw4nSTsP8jpk0mE7qxYl+Ptjc3LE7Gc1/eKBvUqtEn29GBAXEWJHoAdwUG0cSHvdD3QcPlqjvbrUyNj/f7t94zu2JV9O3bWyHhn+LNDW5QtO3HO+7U0wTeAV2EhRkeZEdOem4v1dDrJvXuWlh0qmUuHjh1Ky9L79uVEfDwd25XliakOqp8P4saa3bdqb7t1U4RDxxFXbqxYrqp898MfNGrVl8efeZ3goEC+nf0RB3av5aH772TsmGF8/fm7xB3bxc8/zKJv357MmvM9nbsP5J/N2y7rnMVDhzF99BH2Bx5ADQm5rNu6FISsbMTCQuTGja/2VJCSkvB+6WUA8p5/Dnvnzld5RjpVIggorVphm/kcSp06qH5+GH//HWnDBoyzZyNkZZ1/DB2d6xhJFK60sSEcSCz3OamkrDptztU3WFXVFICS/88Xbh5e0v9c87hi6HFVOjo6Ojo6Ov8N3NxQG9RHWrIEpX4MVEMi6N+Ec+AALZFoNTy1HSXe/ueTtbBarSQkJDJxwvhKdVs3bMBht9Otbx8C//qb0zF1ievYrkKbdvEn2RQSjCUiDL9emgyDpCgE2Oz8r3H9Cm1VVcWV9Ohxby+OlxgwBE+P8+7bGdK9vfBwd2deoD/hG7fC6nUcy8+n1qB+1R6jKorMZg6EhzJ5w2by3SzkBwQQ1L83ltBgLCEVDSgZIcFYiooZM3ceK0YOgXpl+y2KIiPvv5tPHn6C1t7e3DRnLvm33AwGA5G1a+Mu2iodl6cevRtJklCBpOXrWDT3F46cSiUlJZX0jCyCgwJo1qQ+Tz165yXv53+BWoEBbN66i8VL19CnVxeXbbp2aQ/Aps07qB1VUeLo3rsnk52dU+F7Krylojew4lR495Y76XHTOBqOHQXZFReD2hw4zDfenuStXEfAzePIdrPQPTaeRbW01NEOSWJek4aVkhLbDRImpWr5p2sVr5RUCmoFohgv/VV144qVvPbYE3Ts1YNGLWo2OfqQrTtYeiIOISoCodyCRFx4GIpY9j3kHjsBQBejiTMmiEM7dmFxd6dZ06al7bbt3MkUoFP7lhc0D7V1Y9S0qxe1p/TvjvTzwtLPp9MzeWD68yz8eyVdO7fltRefoH3bFqhi5cg6s9nM0CEDGDpkAPffeweTpzzAwCFjmfH04zz26LRqRRZdCMKpU4jHjmK/994aHbemcfvhR5y1oyiaeNNVnYeQm4fb0qU4GjUi/5HpqJ6eV3U+OheIIODs2FHLRwIoERFgt2N+8/9Q/fyw3z5Zi4zS0dE5F4GCIJRPjvSFqqrlk9q5Cjs723upqjbV6VtdanKsS0aPbNDR0dHR0dH57yAIyNMeQjx1CnH5iqs9myuKkJhYbakNucQr13gevd+srGw6tG9LixZnS4bC+uUrcffwoG3LFshmM6mNK0Y/+BUUogIHmjUmfMqtuEXXRlAUfl63mZ3+vqiCgOpUShM8X64cZznu7uzv15OomLrcvGYD+Xsqy+FcDE5J4uueXRFUlSd/X0iYzYZf+zZapMVZESZWdzd+nDoZRRQJ3rajQl27Qf2p36ghH77zDkVduuA5f35p3dZtO2jboSdx5bzazyzOrVi9kYkLlrH3n+10M0i89+aTLP/rK9569TF+nL+4Rvbxv4Cbm4Ue3TqybGXVuvhNGzfA28uTf7bsqFTXtUsHhg0dUOH89fjppwptDCYjkU0akbDvAFHrNp49BOvat0EwGnEkp2A7EUe8vx9tE09VaNMpOZXGmZU9Vm2ShKWGpMKuFM3+XMz+kUMveZwj+/bzxB13Ub9JE9786ssazwmQl5UNNjtCg5gK5S2PHiMy9XTp58JTKYgmIxHljCeHd+2mQcsWGMrdY9t17EiPRx+hbeumXBCShGHObxe3EzWEc/wwDB/MYvmsn2jXdTjLV63n9ZeeYMmfc2nftnqRGu3btWHT+iWMGT2Ml155g2EjxpJcLhLsklBVzK+8inToEPKIEdUyul8thLw8VB9v7F1cGzev2DxycvH48UesvXvhaNFcNzT8C1Cjo1FDQrA9+QT2225FPHgQ8/PPI+7ejXj8uJ5gWudfgSgKSFLN/QMyVFVtV+7fF2dtMgkor38YASRXs825+qaVSCOdkUg6zblJKul/rnlcMXRjg46Ojo6Ojs5/DqVtW4TEJKiGTNC/huwchMLKUj2ucJTkEDCcx7M4LCyUVSsWM3zYkEp1/6xZw31NGhOweg0HB1SWQ5m8cTMHPNxx5OaWlt29ZgPuspOc3DzUzTtg6y7Yfxh270c9eQrVpuVBOHux/lIRBIFdt93E7NqRjPjpd0xna+xfAmk+Prw3fDCCqjJw115yd+3l+NsfopTkdDiDIklkBAfhc/wEtXaVSemIosgLb/0fr7z7Ls4G9SkYNw6fDz8CICI8jOMn4vhq1jcVxrJabfy5cAX3330LH837hLHtWhLs5UFBQRF//b2GVi0akedCtknHNQP79eD4iQRi4066rJckiS8++T/uvetWl/UbNm5hz84ymRvFhUZ8dPOmnDx4CNGFtnbt5BQivDwR3d2xHjuBUxT5vXmTCm2W1qlNhIvvdHtwEO1Sz/d+eu1gKTGI2i8gSskVhfkFPD7lTrx9fHl/3rd4eNX8QukfuXng5oYQEVqhPM/Dg5xy24seOZSOb71K8qRbSxfz3vjxWx59580K/QICAujWvDnu5XLaVBeldRMovHq67Ll5+dxx8BiznniNumHBbFw1n2n3337BkQk+Pt7M/uojPvv0A7bv2EXHzr3Ytq2yEe9CEOLikJYswTb9YeR+lx65djlxnzUb09atWIdU/k29UghFRfg+MwPTgQMU3D0VpZae8+dficWC0rIlthdfRGnVCvHQIczvvot49CjSjh264UHnuqUmJZSqKaO0DagvCEIdQRBMwARgwVltFgC3CRqdgNwSaaRz9V0ATCr5exLw57kmUTJeviAInQTNw+W28/W5nOjGBh0dHR0dHZ3/JM4pkxH/2Yz059nPg/9OnCNHoPr7V6utwWDA18cbk8l0UdsqyMtHkZ00j6lH7qizc6RBQFwCX/TqRsKW7SS8/SGKzcYtG7cwZsdu7ujSDrbuxsfHm7p+PhAShOruhpCZDXEnURXlskQ5CAaJoJvH85unJz1//BWhBr3BbSYjqX6+ZHp5MjgjEzk5hfSVays3FASO3jSe7Ab1afb515rsFdCpWzfadynRyJYkbK1aYt6+nbCwUIYPHcQ33/5IcXFx6TAWi5m/l64tlf1JaN+SLZ/P4+dn32Hz1j3cN/UmvC/D4uu/lQH9egCwdMX6KtuMGNqfxo3qu6y7+77H+OyDD0s/W/tXXvCMbtEUh9XGumZNKtWl+/kRk5WNuX5drMdjURWFLvEnic4pS/6cazFjdCGZtCU0mI7VSPR+rdBp6Ur2j7r0qAaTxcyAUSN59fNPqBVa87r8zqJihh87gVC/TgUJJQC70UjhWQYlo6cHoX8sQCoxcLt7ehISVebM6HQ6+fTTz8g4mYCQeOHe/Erfzojb95+/4WUgOyePoWPuZt7vS2ny2N2s69eDps6Ll+8SBIFbb57AxvUr8PL2Ysqd91J4sY4BRUUYfvsNZ9++4HFpBqzLjZiaiqNFc2xXyyCiKHh88y3SyZPkPjsDW9erG1mhc2WRhw/H9uijKBERCIlJSDt2YPrqa8Rdu6721HR0rmlUVZWBB4ClwCHgZ1VVDwiCcI8gCPeUNFsMxALHgS+B+87Vt6TPG0B/QRCOAf1LPgMgCEI88C4wWRCEJEEQzjw83gt8VbKdE8Dfl2Wnq4Ges0FHR0dHR6ccrl6Pq7LMiy6kES9kDdRV/0tFESp7Il2qc5JyAQMolygNWdUxcVVudNFUUqta4HBRrthR+nRH+vMvsBaAyeS63QVRxdkiVC4XqngMMwiVpT4cLr5Xuap9dfEVqJIZaeMWlHr1UJtruuWCUpUXrIEpt9/KlNvLeWmLlT1t8zDx5PRHSE1OZu5PP5aWbzp9AlSVBcMHsfX+qWw6ncRXC8pke0yyzNPL17C7TgRs3wXhocQeO0rvzVvJczo5lZtDpM3GpyeTMCoKYTY7U9u14J8AP9h/BBwO1GaNECQRNx+fSvMKDw2tVObuwpMcwOdsWYhgUJ55lH2iyPQDh0itFci2Ni3xdnd32d/NXPm7yi0srlSWkastCp9o0wratOLFvfvZsWIN/3RqjzmgogEoOTMbgDoBfrjN+5GD9esR1zgbe1ERyz/8gjptW9GkXy9qnYij/9JMBt4+mT8WLOKDnxcw/KYbaWLR9v/OO+/gzgdewGQ00bJlc9JSsjHlFDJxwhjad+ymCcU6XSzgKfbKZQCqC+OLYq1eO0BwVS5WTlStujj/tQFcXC8uriuXZYDL154q5no29erWZsK44YSGBJ01ftk1WFxsZeHilTRt0oDGTSvKirVu1Zzde/YSYNSMd8Y/F+CYMYMmfmUew77dezIbaPXrAuKefKhCf2tIEHlrFAIEkaQ9+zFn57KjTSt8TyZiKicNFFVsJbrYSqy5zEhYaDLiLssUFVc+L8UqPPYMLuTTTFVIEPl4e1cq8/fzq1QWWZJfolJ5QFm56JCJKLZiqxvD2aYwP7Pra9jsYh9EVcXNZOLhZ59x2adCWxf3bIdS+bw8+1gJ7m7EjRhCTJOGmAIr7tuQ5BT212lDgb8fSXsPsP3HX+nz0D34+AZhsXiwcMUajhw4yLSnn0Swa4agg/sP8djjT1Drf68wztut2udmKSYj4vrtKD07VN2myt/Hs6jy0aRy/5ycXIaPvYf9B4/x0zfvMmRADxQMCLsPIJw6hRoees7+Vc5JUGhQvy5ffPY+g4aM4bmZL/Huu+9Uv39WDqa33kK+8UYcjz567rYuqG7Lqp55qvvYdKa/+3ffo/j5YR06hKokti/kWexCEdPSkE6n42jaBLlRo8uyfbGKB2RXx/ByPB/rVBN3d+QSJxFn48YYNm6EAwcx/vknjvHjUGJizjNAzVDd96krGYBxIeflpb4P6Vw8YvUjEmoMVVUXoxkUypd9Vu5vFbi/un1LyjOBvlX0ia6ifDtQWdv2KqBHNujo6Ojo6Oj8p3GOHI7h23kI5aRr/o2o4eFgrpyg81LYs3MXVqutUrnf8ViSO7ZDdCGh4W218XmXDpB4CuwOhHrRPH7gCPd1bMNvUeH8ufcwG212frbZGdigDh9HhfHd1j0EeXlC57aQchpBunyPsN5REXhFhLFgQB9iMzJocvgYJlvlfbwUFky7j+2SRLu58/CtIo9GXFQEycFB3PLbX6CqGC0WEnbsZs0Xc1CcTtLr1cF9337atWtLnQb1+f2b7yr0n/bQAzz2yHTuvPN2ateuzbgbhvHqrPcZkJuLuKpqD30d18z6/G1GjRhYZb3T6WTKPY/zy2+LKtW1bt2cuLg4srM1Q5KzU+dKbUKjInl3/g8EjB1deXBBYNS2nXg2jMGrqWZoS/fxpll6eoVmvzRpSLEL6TNZEDBcgqf5laLRspUcdiG5diGcSjjJmK492bv90qR3zocgitTy861kaAA43r4NxSWRQwnbdnJs3SbMXh7IoaEINhsLfpnPgvm/VjBgbNmmeQ+369wewxc/VhqzOjgnjwHHlcvPkZObz7Cx97DvwFHmzX6bIQO0CCBEEbV1M6Qf/kDcsvPcg5yHbl07c/99U/n8y9msXuMiGuxsFAVp7jcIhYXYn30WpXXrS9r+lUCKT8DeoX2JoeHKY9qyBa/PPkeOqYe9bdurMgedaxQPD+QBA1CaNsE2/WFUbx9Mn36G+Y03wWYrjb7U0dHRORvd2KCjo6Ojo6Pzn0eeMgkxOflfrVGrhoZW29jw6+9/ccuke1DO8SKpqirHjx2jfoOK0jGiw8G6p2by1a69lfrUS89k5L6DpPp4w7E48PKgN7A6JIgDfj581qAuy2oF8GNkKN8EB8LJZD4rKGKHJOF5IgEOHIVL1HKvLmnbdvLtnHnsTzvN2B/mIzoreztfLGZ/P8Thg/grIZHhS1dgtjtctsvx8WZXs8Z4p6UjiCI975pEemw8h1ZrxoLUhx7Af/HfTH/oASZMvbNCLguLxULXrp3p368vN0+cQLeuHTCZTMgTb9COYTWTheuUkZuXT2pauss6T08PmjdrxOatlRdXW7fSool27doNgJCTXamNIAi07toFs5vrKJp9URFIFgtRU27FvXYUANHZuRjLnZf5ZjP3b6ssebE7KJDWGZnn3rmrjaoScvgoaWclkr8QZFnmuXvv53RKCgFBl09n3p6VTdL8P4iOi3dZX3/rDtSSCJikvfupVa8OZg8PDElJSCcT2bltO206tK/QZ+u23QTVCiA6pg5qWNDFTUxRkX5YeHF9L5Cc3HyGj3+IfQeO8sOcd8oMDWcQBORH70GJjkSa/RPk5V/0tl6Y+RQN6sdw730PkpubV3XD1FTEjZtQmzZBjYqC6yChsXn1GizLliI3aHDlN+5w4PnpZziaNSP3+ZmoVUQA6ugA4OaGGlQL+733YHvsUYSUFMwvv4K0bj3iocNQg9KTOjqXgiQIVzpng44L9COno6Ojo6OjoyMIOIcMwvjMC5q31r8QISUF8dCharU9cOAIfyz4u0qZFYDUlBQKCwqoV7+isaHOD7+w5tARnC5ePKOyc5jToS3OvHxIzyQgOhK7QWJ7oCYldNrNwsdRobzYqC7Uj4boCKYoCrUUJ7GnM8DTHdq1qP5OXwJBbVriGRHGml//YO6NN1D/yDGG/LkIoYY8xCMG9CXwwbv59oaRNE46xb2LlyG6MO4caFgf39RUWv+5mCZ9e+IXEcbmeb+U1uf268uojAwGjB55zlwWZwwRgiCgtG+N8eV3IDu3yvY6FXE4HDRo1pO33/u8yjadO7Zh2469pQnWz9CqpRbRvqtE+1o8fNhl/8QTsZz47AvsRZUlj0yyE6Hk/HDk5iLnF/Bp+9a4n7WtIwH+SGedR5vDQuiaem3nbai9bScJ7S/Nq/rrd95j37YdPPfuW4RHRdXQzCqTvX0Xmev/4ec2LV3We+TmoRgkFNlJ8v5DRJR8/7bWrUg0GMg4fZpW7dtV6LN9xx7atW2JIAio9aIuyvCtRoWC4cISMl8MObn5jLhxGnv3nxXRcDaCAMG1cA7pg7RwBcKxWHC4NqyeCzc3N7747ANOnUrmqadnVKyUZTidjuHLrzD8uQClW1eUdu1cD3SNIR07hhwdTeHUqVd+41Yrbn8vwdq/H+o1nstC5xrEYECNjsb2/EycPbojZGZgfvP/EOLjMSxeDC5k+3R0rhRiDRoadGPDxaMfOR2dawmnU3toduUZUFQEBQVaGx0dHR2dmkcQkO+9E3H3XsjOudqzqXGUunVRmjatXltVS8J8rsiGhPh4AKLr1i3XUWGbry8HVJW6LZtXaD921172hoXglEQkby8YM4R7VDjgU6L5rqqoScmQkMxj+4/SMDObNsD07Fzu7tAKoXcXhIb1ECw1KwVVFaLBQPM7J2HNyCJ2+SqONGnE3lYtCD91qmbGNxrxjNGO3e660fzVoS110k67XGQ82aoFhf6+SIpChxvHkLT3AOmx8QA4vb1Ju+8enB9/wtLffq9yexUMEYKA45mHEU4m6zII1cRoNNK5U1sWLVlV5XXRpWMbioqK2bZ9d4Vyfz9fNmxYz3333QuAPGWKy/4pJxOZ/s8WUvZWTvTrYbURmZmFs9jKsVffIX3lGuySxNQdFeXfFjaoVykhdLbFgp8LubNrBcHppP7qdZzo1umix1j11yJmvfs+Q28cz+AxLqSoaghVUcjash2PutFMPHjEZZttwzS5reQDh3AUWwlvod13pcxMkn79FYDW5RbECwoKOZmUTPu2mvFCOBqHkHxxxiGlWQPIunxGRLvdweibprNn3xG+//p1hg7sef5OwbVwThwNsozxhf/Tohwu0JjSvn0bHpk+jW++/Z71GzYiJCUhxCdgfOVVhLRU5LvuRL576oUlzrqKSEeP4j7vB5zRta/4ts1r1+L9wYcUjxiOfIX092saITcXiosxrViJaeUqjJs34/nKqxh278btq6/xeO11xJQUPF57HfP8+RjXrMHj1deQDh3C7ZNPcX/jTcSUFCyzZ2PYuRPx1CnExETdO/8icXbrhm3GM6hRUagBAUg7dmD87juMP/54UQZGHR2d6x/d2KCjc41g+vY7vLt0xbtHT7yGDkM6cKCs7rff8OnSBZ9evbG8++5VnKWOjo7Ovxs1KhKldUuMn3yBtGjJ1Z5OzeLri/T339VqWjsqAkVRSEysemE9sFYtRt1wAyGhIaVlYkoKMUePASCIFRd9/IuKySkn0yC4uzG7YT1yziSzFQRITGHisXjGpGVyJC0TNSOLqR7uHM3IriARdKXwaxCDyceb3MQkAJJqR9J6+y7ciqpKrn1hOHLzOPHxl+QfPkpSYACeViv9121y2fZo9y50+fYn2rZuQaebx2MwlSUBRhCIXbeBOfc8QFF15+bjDZKINO+PS9+R/wgTbxxJwslTrF77j8v6/n174OZmYd36yvWtW7fGreT8N8ya5bJ/666dGeDpSf5vlaVwlrVsSr6bG5KbBZ+2rcjetJWiwiIOB1ZMMF5sMDAw/mSl/jZJwnKNLqS1/fFX9oweDpfgQbjyr4U0a9uGJ998rQZnVpmMDf9gz8ikVq/uZHm5lunpsEC7zzqKrYQ0akC9Lh0BkNIzOJ2fT4PGjWjSoswY6+npQeyhTdwxeQIASp8uqB6u5bTOiyQhrdt2cX2rwcxXPmHL9n3M+uRFhg2qIqKhCtTGDXC8OgMhNx/jy+8grlyHEBtfvQXezCxmxtRjtL8/2+6fhrjob9TwMBwvPI/avPn5+19DiKdOIagq+c/OuLLGEVXFvHETzvBw8p54/Mpt9xIQ09MxbdyI4eBBPF95FdP69Vjm/YDbN98gFFtRPT2QGzfC0bEjBc/OQG7ViuI776DwmadRQkMpfOZpbGPH4ujVi8IZz+Bs3Jji++6l6KknUYKCsA8ciBIUhJCZiXHVasSUFNzeehvLhx8hHT6M21tvI+3apclsWq1X+3Bc+4gizo4dcXbrhuPmm3G2aIlw+jTmF17AsHQpFOryjTqXn5qMatAjGy6eyhnEdHR0rgrORg3JW7Ma3NwwLluGx/33k7dmDRQU4DbzeXI3bQRPT7y798A+YiRKw6ug7amjo6NT06gq2O1YFi5COnEC2y234DZnLnLTJqhu7hi3b8c6fjyWhQtBUbCNHoVl3jwc7dsj+fkB4GzVqmYTH5tMOGY8AXY7hq/nIk+6GQz/gkcmSUJId603fzYNG2jejoeOHKN27UiXbWLq1+fT2V9XKBMcDk4317x4i8/KCbC0cQOcJQYIe3Iq6uYd3GUw8FK7MikSoU1zvFLSGFXLD/y82ZWTB5nZYDLB0VjUqHAEN0v19reGcA+qhS23TG98f4tmeOQXUux+kYuB5VBsdgqOHse/gyYfs6dONG5FRZhtNmwuzult40bSYutOjNPvq1SXctsteKxaw769++jYqWO1tq82a6jlzlDV68Yj+GoyctgAAgP8+Gr2j/Tt3bVSvbe3J3u2LiU8srK3ssPhYObM52nWrBmTAgNdjm80mfAdPQKv734gP+00XsFl2v3FZjN3r1jD/4YOJGhAH3J37qF44xb2dulA65Q0doUGaw0FgVnNGiMqCkq5l+TVEaH0SUphcbTr6/lqEbL/EE6DgfQGl+Zh/dKnH2EtLsbtYhfpq4E9J4fUhUvwatSAoEb12VZFBNypkn2p06kddTqVRTA46scw+K3/o78oVpKo8/H2KvtgtSIei0fpfeGRHmqTeigepvM3vAj+Xr6BDz6bx91TxnLDyH4XPY4aGYZj5mMAiP/swjBvPvKtNyKuWY8aGQFOJ9L2Pcg3jkX6a5EWdXjTeAzt2tLr2aeZ9sjjNImOZpDRWFO7dsUQ8vLwfO9/5L3yMkgScOWM6J6ffY6jadNrN5pBVRHy8jAePoxl+QqKJ0zAvG49jpYtkRs3pqBpk0pdHJ0uPhoKSUIJC9N++yIicLbQJBqLH3+stElx7doINhuGvXsxb9mCfeJELLNn44yug9yjO6rRqOXD0qmMIKA0aQyA7YUXwOHAsGIF0pYt2KdORYyLw9mhA1yH17HOtY0oCrqR4BpA/wZ0dK4RnO3bQ4nHm9yyJcJpbUHIsHMnziZNwNsbFAX72LGYFl6Z5G86Ojo6lwVZxrBvH4bdu/F86WUMR49i79GdwukPo4SFaZ5oI0diH9CfwmeexhlTj+LpD1P86CModetS9OyzOAYORImIQMjNRcjPxzxzJsbvvqvZcG2TCWePbki/VC1Nc70h33prtdo1atSAiIgwii9Qd1dMSsLRoD5NunXG44w8Uglj9pRJwzjzC+BYHEnSWfriZhOfd2xFnMGA6OMFdSLBZITIMCgoqlmjUjXp+OzjdH/m0dLPJ6OjCE+qGSklVS2R4yn3UnQqJJgpP/3mUmbE5ulJWv261N7wD2nHTlSoa9i6FSFA7o8/Veq3bPkKPv/yW5dzcI4ehOHDOf/q5Og1hdls4uYJo1m8dDU5VSSqjQgPcVluNBpZu3Ytn376Kc7OXaqUr2rz0AOkAQcXLq1UdzgsFIMsY/Tzxb9rJ+wHDpNgtzP4eGyFdt52B6OOx1Uo2xJUi45pp6uxl1cOc3ExzRYtZdf4i5M9Sj2ZyAPjJpCWnEyt3/8kZPee83e6BESTCb+2rQkfN4qY1NNEuEi6bZBlnCYjaUeO4zjLE1qcPRfBbsdQzngdG5dAz/5j2bm77P6oenogJCZf3CQFAenXZTV+PScln2bqgy/RvGl9Xn/hoRobV+nSEcezj6FGhqP06YnSvg1K/944ZjyBGlMXefqDyA8/AMFBqI0actukW6lTJ5r/+7+3a2wOVwy7HSk2lvznngXLlTOai5mZeHw9i4K7p2Lr0f2Kbbda2O2YV61GPHUK75dexrxxI45mzSiYMQNnTAxFU27H0bbN1TOGu7mh+vri6NGD4scfRw0Pp/jZZ7HfPBEUBdOiRUgHD2L53/uYv/hCi364RiPIrjpGI/LgwdheeAE1MBChsBDDXwsxLFmCcdYsyNVzSOno/Ju4/tz0HA7tn8mkJZ4xGkFREBwOVA8PhMJCVFEEsxmhuBjVbNYetmQZ3N21HwBJ0jwUZVn7X1W1Mc1mhOwcEEA1GhEzM1ECAhAKCxHsdpTQUMTTp1E9PFA9PbUfvep4OiqKprVvMCDFx6P4+WmLyqqK6u1d4tWgo1OCqmKeMwfHsKEAiKdPa14XoHlgBNXCsOfyvkzp6FyXqCqoKmJiIkJ2Nkp4BMb161CiosAhIx06hGPwIEyLF6P4+ODo1g3D3r04Y2LAaET18kL19b3ae/GvxnDgAKokYVmyFEeLFtj79KagVauLHk8ND0cODwfA9tJLIMuY169DWr0GeepdWtLDkuiHi95G/Xo469fD+NIbyHdOQg27vj3YpAULkCdMgCo8q8/g7+fLkf2bz9nGbrfTrG4MDz4ynQcfmQ6AacNG3G8axUNfflSp/Z7w0NIFA9FdM67vtZgqeNWrigruFvD1RklK1Z6hAv0RoiMgOuKC97cmkM7yunMaDNQ/cow9bVtd+uAlC87lJaccRiMrunXGLzePbF+fSl2yIsLxe/H/+HzPPm6KPYq7p5bcMyg0lK2BAbROO80Ah6OCt+DChYv5448/ufsu18YmpWMrxM27UDq3ufR9+pdz/z2TmDJpPL5nGdPK89SMV0hPz+TrL96rUD5x4kSefPJJMr/7Dv8XX3DZNzginClREXzpIkfXyuZNaBcbz+YGMQT27UnW1u1Yk9OY07IZRqcTR8k7xb5Af9qflRD6TJSDoKqo10gUy7Aff2PT3VMuaiExJzOTZ26eRH5WNsqJWByhIRS0aU3gt99jycgkffq0S5JlcoXB3Z2IG8cAkKeqJPtX/n2JyMrGbDQw/7V3iWjRlJGvPgeAbLfz1Cef4u2w8/jM50rb//jLArbv3EtQYEDZIMGBOPt3u+h5qvWiID0LggLO37gayLLMlPtexGq18+2Xr2K5HHlzRBE1Mvy8zUwmE3dMmcyzz71AbGwcdevVr/m5XA5UFa9XX6Po9smoPpXv65cNpxO3RYsoGje2xq+Hi6a4GLcFC1Dd3MFoQHH3QAkKIu/5maVNBK6Ne1SVCAJKdDS2O+8EwNmkCUJuLmJqKubvv8fZvQfk5aGGhWnRt9fKsb9WMJmQBwwo/SgkJCA4nZheehk1PBzHsKGo7u7g5XWOQXR0XCMJuvzRtcB1Z2yQdu3CsGsXjgEDMP21ELlVSwSrFfHoUc3j+9dfUb28kTt3wrh0Kc627RAyMpDi4rDdOB7zvB9QAgNxtmqJcdlyHN27IcXFIZ5KxnbLzZh++w0lPAIlph7Szp3I7TsgnTiOkJGJY9AgjCtWooQEo/r4Yli3FseQIRg2bULMyMA6ZQqW2bORGzdG9fbGuHkztrHjMC1bhmo0YB8zBvHIEahdG6GoGGnvHhwjRmD64QcwW7APHIh5/i84OnVCyMvDcPBg6ZhKQAByly6Y/voLR48eiElJSLGxWG+/XasPDUNu1hTjqlU4hg2DEuOLEhWFkJGhWeXNZk3b0MMdw969iImJyB07Yv7mG+QWLcFoQNq1C/uECZh++x0kCfuwoZh++UXzui8qRjyVhH3ceAxbt6IE1UKpXx8hJwclMBChqEj7OzxcyzdgMqEEBiIdPoxSvz5icgpCVhZyl84Y1qxBDQjQEgjt3IXcoQNiUiKCLOPo0gXpxAmUoCDNAJSbi1KrFmJWFjgcKOHhiMnJqF6a1rBQUIBSqxZCfj6IEqqPN0JREarFohlyBEH7gS//IqOqWqLl4mLNQOXvj5iQAJKE6uuLePIkSkgIQm4eQn4ezsaNkY4d0wxNvn6IiSdRIiIQ09IQcnORW7TAuHUriq8vqo8P0qHDOFu1RDx2DKGgAMfwc+jQnvE8KpmfcdkyTL//Qd6qlVq5KFb2fjvPzdOwZg1qYCDS7j3InTshHTiIkJ2NY+hQTAsX4qwTjerri3T0KI4uXTAcOgSFRchdumBcthSldrR2ve3ZjWPYMEzzfwVRxD5iOOYff0Ru3x6sNgz792GdNAnzt99qXh+9+2BauhS5QweEgnzEhATsI0ZgnjMH1c8PuV07TIsW4ejdBzEuFikhQTuHZ83CGRmF0rABxpUrsQ8ciGHPXsTUlNJz3FmvHkp4OMa1a7GPGKFdd5mZpfWl192WLdhuGItp2TKwFmMfPx7zd98ht2wFoohh105sEydq+2Q0Yh86BPMvv2j7VFSE4cABrJMnY5kzB8XPD7lHD0x//omjWzfE1FSk48fLrruQEOTWrTEuWYLcuw9ifBxCZib28TdiXLMaJSISJTICITkZpV49sNm0c8zfH+H0ac1oKogIGRmooSGIR44gZmQit2uL6ddfte9BEjHs2IHtxhsxLfhLi24ZM1rbZrt2qF5eCEVFOBs10gyoXl414/1j0xJJCllZCIWF2nV95AiqpyequztiTg7OyEgEmx3VZNQiby4XqoqQm4t0/DhKSAjG9euR4uJKvye5USNUX1+MmzdjHTcOw/79qB4eOGNicDZujOLvDwYDSnRtlIAAbCNHIdht2n2xZCFaTEnB8Mef2G8YU3JPDcXRsSNiWhqOzp1Lo450LgKnE9O69Sh+vhgOHMR6wxgKH552ebZlMKD07o3Su7cmgfTBh6ihITiHDwdv19ra1cXx+DTEjZu13xYXC0zXC87evREKClDPY2yoDiaTCbvNRm5OTmlZ8cSbUCXX0SUGZ9lvmVgiQdT/dCZ7GsTgkLT7liAKmqhESC2w2uBILLTTpA1URa2UB+JKkBsbz76/l9Nq8s141NKO25p+vWpk7NI8FELF3/VjdaMZtHo9O5s34XTgWQuGgsCSyRPp8vBTHNqzh7Zdu5QUCzRq0YLdR49h+PJr5PvuKe1Su3ZtMrOyyc8vwMuFzrzSsTXixu2QnQs++v3uXFQVuVAeQRD49feF/N8bMwkod78YP34cM2bM4JeMDO4+x2914cP30blZ40rlDoOBjsdj2dwgBoOHO75TJyOYTYQlp9A69TSLGtQ7MwH2B/pjkWWs5RyjdtYKpE16JjuCLv36v1Tar9vE0WaNsQX4n7/xWViLipg56U6yTyXzz7AhGLy9yW+p3Scybr0ZS7EV8/ET+H33Pdk33YitceVjeUHbKywk7ss5hAwegFuE5gDU/tgJfuvcQXufKEe6txcL8/MpzMyi2dCBpeXH1m1Czc9nQLcyI4Kqqvw0/y+6dWlPREQ5Q7YgYPjmd+Qn776o+TpH9EHYewS1howNr787hw3/7ObLD5+nQcyVT2h8NmNvGMOzz73A/F9/44knnrza06kWxp27KJg2DfUKPj8Yd+3Csn49+Q/VXCTKpWDasBHL8uUU3HM3jhYtkBs1+lfJ96k+Pqg+PhTPmIGIgJCZiWHjRpSgIMxffYXcsydy9+7/DlnOGkatrd1XbDOf0xzHTpzA9O23OAYNxrBpE87mzXB27nyVZ6mjo3MhCFcj2d7F0KpNG3XVurVXexrXPg4HyDLS/v1IJ07g6Ncf019/oUSEo/j5Ydi+HUf//ghZWag+vij1Y6r/I+90ImTnoHp5asYEpxM1KAjDuvU4mzRGyMlBzMzE0b8/hm3bUAICtAXKuHicdaIRcnIRiotwNmyIFB+vLVp6eSHk5aEEBCCmpmreyA0aYFi3HtXPD9XTA+ngQeRu3ZB270EoLsLRpy/G5ctQouugGiSkw0dw9O2DcfUazVjRpzemPxcgN2uKUGxF2rcX+803Y/r+e1QPD+2Y/P4bcteuCEVFiMnJ2EeMxLhqJaqfnza/fftxNmqIkJ2NmJGB3KkThg0bUX19UcJCkQ4fwdm0CUJ6OkJREXLr1hgOHkTx9UP19dGiESIiEDIzEWw2TQbJxXE2f/455rnfgNFA/vxfERNP4nnHneQtXlSq/yht3Yr7q6+S/+efALi99hqKjw+2+++v8qsS0tI0Q80ZQ1B+PoIsowQHa9E5ZrO2yJ2ZiRIagpicjKAoOOvUQUxNRfX2RjWZEJxOVC+vysaaKs4PVFWLODIYEKxWsNm0BS1V/W/oMTocmvHK3R0xLh5EASwWpEOHtPNq/wHElGTsI0dpRp/o2ppR6OhR5I4dEVJSwGjUvGPy87XIJ4Oh8rFXFITsbFBByMxEOnECuWMHzXApSZqB5I8/cHTvXmYgOWNACQlBbtUK099/4+jXD/HoMaTEk2VGndq1UerUxbBxI45hQxFPxCIUFuAYMADDxk0o4WGobu5Ihw/hbNsWw4YNCFlZOEaO1AyXzVuAQcKws8So8/sfqN5eOAYOxLB+Pc5mzbSHyNRU5E6dkLZvBw9PnFGRGNetwxkTg3j8uGZMnTy51BAld2iPmJCA3KaNZiQ4E112OSkqwrhjB0pgIKZVqxAUFevUu7TvpMR7VHTheeVqWq7aAYiXYR8UF7/rShWawK4eAVy1lat4VnC6KJfPyMLYbBgSE7GsXoO9WTOsnTpWOjiu+luVyt68ADa1suSIzUVbs1g5WtBr7Tr8Vq8l66EHcHp7a4Y+INBY2TvTXa0iAaCzAADDWx+idO+M0qkdgup6rq5w6UksVPHCKVbWHFclj0plebLrRX1XmzKdWcy22zGuXIlj8GAs2KuYrCYB8NHHX7Dgr8UsW/KHy2Z5WGherz6Dhg3lrff/B4DHG2+ycMrNPD5oJO0H9mP89AcBePG333hg2So+GtAHAGdxMceff512LZqwv1N7ZKlssV3OyUIQBC3KYdlahEG9QKriWLmQVTKaK8tTGKp4uTe5+G1yPysXgy0hkcy5P9DysYfwb6otWt64eBl/9u1JTMPK2tfRAZUX+OxVSObs3rmb5a+8Ree7byeijZa7Ir0kP4TRbqfH+k2s7NsLN3PFedry8ml+810cuWcKnR4oMypknkqmf/0mRKxZS96I4aUnw9I//uTxO6ay5Z81NCuve+0sJwWUlY3xs7lVL3AqLq4N1ZVchOt9daneKrrQlndx/gOoogtvatGFFIlQlXOHi3m5nD8Iis1FaVn/2LiTPPvC2zz39DQaN6rsWb1n/1E69xjKe2+9yNQ7S6JJJG2/xt14G36bt/HZ9nWc9g9zuf1dKxaDILDXbCYspi4AC3btBqBWegaZ/n4okkRCSioAxUmnGJ6ZzYqWzQDIy8+nTeIpAgqLWF4yv8KiIjzsdqbu2MN7ndsDVMobcAY3FxIvJpPrPADhwcGVyhpHVfZQrxdUln/COzmFZn8uYtO9dxJgqfx9+7m4hoPcNCOZ7HDw1KQpHFq1hg9mPE3bmyYgl8ttAWA8cw4oCoaUVORw18cZIMVaOWHp93t3VPi85fPZHPxzMU0fn4ZXvToA3LlgMV+NGELvlk0rtO32/S+88c92ErOyWbN9a+kxnjBiFON37+LO2O2lZTt376dbn9F89PZTTLl1ZIVxxEVrUIb2qnLeZbg6rxUMb3yJ/NRdFYur+ZslCGW/o2s37GTIuIeZOHYgX370fOXGLq/hKiSChMptXV7XVY1brn//AUPIzs5m27atCC5+9FSh8rOA7OIe4Oo5BFzfxS72+crthx9Q/PwoHjSwUjtXY1ZFVXdWV4jp6ZgOHsLao/tVWdA/c2cRcnLx+ugjHC1aYOvQHiU4uNJ8qvssXNWz9IU8d7sc18UAF+ITXa1tqSrk52NcuxZpxw5sd9+trXs0aXJBX8+F7Ne1SFXXyznJy0Patw/Vzx/j/PnIvXujenuhRkai+l+YsfpqL31Wtf8BXt47VFVt57JS54IQBOH7yd99OTGginxzF8M73Qfp389FoJtV/20YjdpiZfv2WjQCYLt9cmm1s13JNVKv3oWPLUmoJd51zjZlYfb2W10kwSsXFieHaB5gakiZJ5izSdmL7hnPYqVcsirH8GFlbUskNpSoqLJtTpxYVt+hg1Z2y82lZdYHHygba8hgrezJMs8X69NPV5qzffz40r/Lb+vMY/kZWSMApa724kftsn2XO5YlY3SWvHip55HvsN19N7a7tZd6MS4Oz9smUTB7lrZAb7dreuFt2iCeTEQ8chTV3x/jwkUUfP/dOcdVz2y/RBJG9fQs/WlTIspkKM58n0o5r3SlTp2y+nNu5SzOyIGVhDuq/0VPcKOx9JiXT+CtRGo/dkq586XCddm8ufZH+e/GxWJVKaJYWq8GBpRuy/ZA2Xlf3LRppW7FzzxT9veZa7jceVu+Xu6ieY84y3kDVrgGGjUEwH7TTS77OwaXXHcPT9MMUKKI3KlTqdydYrejShK4e6CaTWA2I7drhxIejqNd2W950bPPlv7tvETPxAvG3R1Hd03b1ta4MRQUaOHR33yjlZvMqDExqEFB5xnov4eQl4fPq6+Rf+89FNx159WeDvk9eyD37o2Yk0OtN96kqHNnCvtfXHJL+bEHEI7FIpw8BZHn93C+5jCZMOzYUXqNnouioiI2btpMYWEhHh6VjR0A3t7e5JfTrldLfgMK8/LITc+o0PbX9mXPDqLFAgYD0cVW4mUHOZKLBaf4RChJmnq1ohoADCVSRsWnM6Dk1no0OoqQjExwYWy4EHwjwxn3+f9cE4px2QABAABJREFU1jlMJlb36s7QRUtZNWZYhTqztxdfBAfRbO/BCuUB4WF4+/iQN2I4AV98Rebd2mJjWMnvUELCyYrGhvL4++G4fwpi7EnUulGu2+gA4OnpwcK/V1K3ThSvvPBEpfoWzRvTrGkjfvj5jzJjQwm33jKB7KwsCpPToApjQ0F4KMbX3ualhUt45tfviWrSqLTOvdhKky3bWdtF+/3OP3iYk19/S87APrhb61NUInGzKzyM2tnZFcYtNJlwr8m8NheB6JBpP2ceax594PyNXeCUZXDILOzSmf9n76zDo7i6OPzeWYm7kRBCgru7u7uXAoVSCqVGBVq8pVjdBYoVWkqRYsVKi7u7W9AIcV2b+f7YNCTsJtmEBOjXfZ9nH8idazM7szNzzj2/oxk4AGNu92BJwmvxYqLHv1vA2cL9y1c5v24TAc0aZToaANY2bWS1fnxMLLuPHGXKzBmZToUb16+zb9cu+owels3B89uKdWi1Gnp2bWnZkcOjJXk2dXh0bf6Y2ASGvTyNMqWC+Xz2G4/cX2HSt29v3nhzLGfOnqVqlSpPejo5oj5xgvR27TKe2x+PpdNp4ybUt26RNPLFxzKeNTRnzuL8228kvTyaxLFvP5F8S08VQoC7O4auXc2KBzod6p07zUb04OIofn7I5cs/6Vk+nbi7Y2rcGMiIfACkEyfQ/PILhp490S5YiKlWTUx166F4uD/WfCh2nk5UkkClyo/L0E5RYP8G7Nh5SnD85FNEaioub76Fe8tWuLfvYN6gVpPyxee4Pfss7u3boxsyOJtDwI6dpxpJAhcXcHJCLlUKJSAAuVQpszPU1RVjwwaYatZE8fExOxyfZieVqytyyZKkTZ6MsUULZH8/NKtWIW7exOHjj5EuXHjSM3ziiJQU3Gd/iCoqivjZszCFhj7pKWVD9vQkespkUlq2wPvzL1BdvJT/ToRAKR2Kes5CxM3bhT7Hx4Fu6FCb6pXOMKxdux6eYx13Dw8S/knql56Orr155aazmytpycnZ6vY4eiLz/0IIVC8Mwqt4IC6G7KvLhRC0jIgGZyeomGHMf4KL+SQ3V4RaTXoW58nJCuVQWdHUL2xklYqIAH9Crt2w2KapWI6Kp8/gc+lKZplBr+e7Dz9m99/bMHl6or1uble8pNl5cDOvc9bNFfWPv9gTXOaBv58P7do05dcV6zDlcB48078nhw4f5/JDyZu7de3Ec78twa1czgt/0r28SB4xDI2jA9uW/JptW3iJ4jjoHkReuJQrg8bHm/PHTtL03IP7kCIJupy9gPqh+d1xc6N4YpLN+1rYNJj/E0cH9cdUEOOjolB8y1bmvPISYuUyjDZIMOkf4ZlZNpnY99UcHD3cKdHjgcPPOS2ddoeOWm3zZ2oqzi4u9Hv2wSKo5T//gkqlYshDefrq1q7OW68OxsvTUopSOna2wPMGEDo94vj5R+pj/HvfcD8mnp9+eA9XF+sRR0+Knj26o1KpWLFi5ZOeSo6orlzBcePG3BcQFTIOBw+ir1b1yTgaFAWHPXtxm/sjspcnCVOnIBcrZnc0WMPBAcOAARj698dUpQqqw4cRN26g/eorxO1/57Pl40SuUQP9q6+iBAejmzIZY5s2SHdu4/DlV4gbN3CYNRvt/AVmOeDIqCc9XTt2/pPYnQ127DwlpH77DfHXrpK4exeJe3aTuH1b5jZj8+YkHDlMwrGj6EaNyqUXO3bsPC7kMmXQv/QSSkgIutGjQaVCs2IFDh9+BMnJTz5W9zGj3b0bVXg4yc8NwVgmHxJ9TwK1mthXXkYKv4H68OHMHCU2o1JhmDIWklPgfkzRzLEIcVi82KZ6pUplOBuuXc+xTrdePWmVESWivnYN9enTADi5upKWnF2eJPUhGRYhBGvDQrhvJdlo86j7iGJ+CC+PzLpPCiFJOPp6k5bF2SBLEs2OHH/kvmOu32D1q2OJPHcxxzpH69REozcQHH4rW3mF7p1QPpuNc3R0Zplao+HXH+fz9x8biO/fF82tWyDLePn4cOPaOUaNHJ77hCQJ46jBkJicez07DBrQk3v3Itm2Y5/V7f37dOP1V0bgbMWJrjpwiBubt+boqACovelPmvbtxaH1m4i+lcX4JAS3ggLR6s0yaJJajX+HNhyKjmFvfEK2Pg6WLEH5qOhsZX+WCaXjQw6Qx0XFjX8SUakC8SE5J3s35eDocj57DqeLl9D7+5HUvJnNCVfTq1RGFRtboPle37mXmCvXqD/qedRZ5NXcU1M5Uda6s2iwlyd/7d+He5YE4i+9/hqLlizGLTh7JEufXp2ZPG7Ew10AYOrboUBz/ge5Yimkw6cL3H7HnqP8vHwzY0Y/Q42q5fJu8Jjx8/OlVasWrFy5iqdRFlokJCDS00keZxn5VFS4/LYcKTIKU3DO11dRoT12DO3RowiTiaQXhmMqXtyem8BWPD0xDBqEEhqKYcAzSNeuo96wAc3ixZCa+qRn9+/A0RFTrVro3hmHEhqKbvy76J8ZYJbEXb0a1d69aJYswXH6dHM+18OHITEx737t/CtRSVKhfuwUDPuRs2PHjh07dh4VFxfksmUx9O2L7uXRiNQ0HN57D/XatWZJtP9zHP74Ayn6PsaKFZEDA/Nu8DSg0WBo1w7ZxwfnaR/kfyW3gwNKieJoZn9ldjr8i5D9/W3a39IZzoYrV3M2TL702quMGP0SAIqzM4baZqkkJ1cXUpOyr57eXT67tr18/BTNtu+hbILlC98KK5rvTxLXEsGIh0KyD1Z7dOkOQ0oaURcuo8/DoHCtbGka7dyTzYnpU6YUpRvWI7lYAKX+3gGYnTIVq1Xl/CmzkVF2ccHztxUIIfDz9bXJaaOUDEa9ZCXciyz4jv0H6Ni+JV6eHvyy7Her2wMDA5j5wXiKF7f8Tdx75Rr9n3uRQ/usOyoAImtUo+PgZ5BUKjbPWZBtmyxJ1Dp5JvNvjxpVcQoNof2f29DEPpBOOlyyBM767LJJdzMiG5wes5yS/4VLuEbf51qzxla3J8XGsnjKB6z4+AvCL1zEoMu4d+r1+O47gNvRY6SVKU1io/wlCVUlJuF48lSB5hzWrBGNx7xEaNPsYwbExnEtyPJ7NaWnc6V+HYJDsmtFu7m706JJY0ydHsj3bd+5j+hcnNXS3wcgJa1A8wbA3RW5dYMCNU1L0/Hq2E8oHRbM+DeGFnwORUzfPr0JDw/n0KFDT3oq2TGZcJsxA1PQ4zO4O69dR0qP7qR16/pYxvsHVfhN1Jcvo7l4CX3NmqTnwxFoxxLF3w9Ts6YYO3fGVL8+IjERh6lTUeVyr7CTA87OKMHB6EeNxNS4MYbBg0mfONEs6RsTg3rPHtQ7duA4YwbShQs4fPUV2nnzEHFxqE6cQMTHP+k9sGPnX439TmDHjh07duwUJq6uKP5+6N5/H2O3bqj/2IB28mRISYEcksT+azEYcJ09G12nTqT36vl0RzPkgFyqFKkzpqM+chTnmTPBiuE7R9xcMUx8A3H1BuJazlJDTxv6rl0RUXmHlbu7u9GyZTNK5LFK8u6dO6SmpqK6dj1TLqFczRrUbNk8W73mFy7hmfLAqK7EJ3Ll9j0UK6u720REoX6Krpcqo0dQeVT2qICQuxFIjyg3dCsjOsLVzzfXeopKYvmQZ6h45kGOBpPBwOH1m7ioVuORJeohpFQp7t40/51WuxapDeqDojBn7ny++XaOTfMyDh+IdCbnaAs74OCg5aUXh1Ctas75hBRFYduOPRw4mF1yp3qHNuhdXVi6YGGObaOqV6XcvXs07d+LM7v2Ykx7YHi+VDqMm1lWyQtJIqhPd1arVfhdzR6JVC/8Ft4p2Z1ZP9auzsRd+9E8BikwgBJXrlFh818cHjzA6va05BS+feUt3H19cPfxYfUP89i8ZCluly5T6fOvud+oAZFDBhXIcJtWvRr6UvmTUrq6fTepsXFIajXl2re2cNLVO3+RdO1DSdtTUtjfcxCnDh3LLJNlmZGDh/Dnxk1oj59AyrhPREbdp/czL/Le9M9znoSzI6TnM+ruIVQbd0FC/iWzpsycw9Xrt/n647dxcnp6JXC6dumEJEn8+efWJz2VbKiu3yD5jTdQvHPP3VdYOG35E0WtfrxyRbKM0/o/cF6/HmNICCnPDHiQv89OoSCXL49SrBi6qVORS5RAvWYt2k8+gaQnJ4P3r0cIcHLC2KEDxk6dMLZoQfrEicgVKqB79VUMvXqZq92+jXT+PJp168zRELdv4zhzJtrvvkO6cAHt/PlI584hnT2L6vhxSE9HxMTYJSifEiR7ZMNTgT22zY4dO3bs2CkqhMDYqydyz56Ie/fQzpqFsVUrTC1a/PtXfikK2l27SRsw4InviyouDkmvxxAQUOA+jA3qYypdCuf4OKQ16zANesa2F2cvTxRXF9Qff4vxhUHgn7vR+KnAaES7eTMMH5xn1T/WLs91+6kTJ2jfrAU/LFxAf0DExYG3K33GWCZ//bNqJVx0OuIztL9F2VKcuHCZjtfDOevvl63uUW9P6t+PY6//49O6zglTcgqKolgYHA0aNb53I4jKRRImNxIiozm1cg2lWzTBq2SJvBsAVY+d4nxVc5ZqfXIKy8ZPpe+kcZTs3hnPG+HEh5ZEpZKyyYo4njmLKjaWtes3otfpeOXlkXkP5OoMBgMkJmUm6bZjyaR3X8t1u9Fo5JXXJ+Dv78v2vzdlnkMuN2/zatdOvLZsJdcuX6ZU2bIWbXUe7gTvO0i3116iy8sj+fvagwgjRZKod/wUl8qUIsbNFQDHwGIYJ79D1fMXyZpB6Oe6tXA0GED94Pfsrpsbc+rU4L1tu3m/ZRP0Rbj6uuLRE5S8eJldr4/O0SGdGBODSqOhx2ujAbi+7xBH/97OtqRk6r495pHGV8Un4HjiJIaSJW2qv3rBInZ99CUVu3eiwajnrdbZ2LAeykP3vQM/L6dBXDy6mlUzy9auXMWm9X/QoWtX5KBA5Izr/JvvF6LXGxjzSs6yZnKDGuDjadOcc8LUtSUiIRnFw/ZreNuuI3z74wpeGt6bFk1qP9L4RY27uzuVKlXi8JEjT3oqmTiuXIXi4kx6h46PZTyXn38htWcPFBeXxzIegMvyFUgxMSS9ZJf2fSxIEkqJEhhLlECOjUOkpqKdPRtju3aYmjfPu70d2xACxducB8jYxZyjxwQYunUDIH3CBHM9oxGDpyeoVIjISMS9e4iSJdGsWAHOzpgqVULz558Y2rRBdeEC0u3b6IYNw2HBAoxhocglQ9Hs3IG+c2dM1as/gR39/0clCbuT4CnA/g3YsWPHjh07RY0QKEFB6KZPx9SiBZq5c9F++um/N6+DwYDrxEkYGtR/7EmgHS5fweHyZbx/Xkrw7I/R3r2L328rcLp8BY8duyg260McrlzFa8UqnE6czFffip8fSskQ5JrVkf7egcglV0E2NBqME8YgYuJQLVtdgL16vCjFi2OsWjXvihnodDpu3LAeuVG5alX8/P35Y+1adK1bIZd4YDQ36g3cy9LujrcXTbIkMxZBxcDFmSZXbiA9FMWwx9+XFLV1Z4/yGJPbKopC7NIVnPlmrsW23bVrkOxhmdjVVvYvW4ksy9R7Pm+nzz/satMcYTIfK1OGzIzWyRG9qwvl/9gMgEarRZNl1XVSm1ZoIiKsOkxyQ6lcHtXKjTbX/69iMplYtXqjVUkcjUbDW2NGcfjICf7etjOzXClbmm5jRqN1cGDuV19b71gIzvfrhZOzMy4e7sgmEwlZEoXvbFSfKreyJxKVHLR4JSfjuXMPaZeuApDg5EivU2fxeyi64ZaHO9/Wr8172/fgaCj81ZganY62K9bgey+SzQP7Wjgarh87QVRGAvOAkiGYjEYObjCfwxXr1qJpTCyn79wh4s7dR5qHMBqQ0myTI1o5Zx7fTn6fkIb1qJuDM9Y1NZUmWSSsABIiIjm0dAXHmzbEva5ZSi49PZ2PP5hOlWrV6N6nN5oLF8HDnej7McyZ/wt9enaibJmcIy5UKzfbuIc5o4QWR9phu8RQXHwSo974kHJlQvhg4r/DkFy3Th2OHj2G/BREwkkRERiqV0fX8fE4GrTHjyN7eT02R4Pq5i0ct21DV7eO3dHwpPD2RgkIML9PVK2K+tdfze8T+c09ZqfgqNUoxYqh+PkhV6mCsVMnFG9v9KNGoR8yBFOdOqRPmICpXj30Q4aQPmECSmAg6RMnoh84EGPjRqRNmGB3NNj5v8fubLBjx44dO3YeJ5KEYdQo9KNHI504gWbKFMSNG096VrZjNKI+e5a0F4Y/1pV0TidO4nDpEq77D2D09iZ20EBuvzsWfVAQEaNeJLFJYxJaNCNi/DvoypQmuVEDVImJOJ05S+CsD9FeuGizc0epVhW5XWuko8dRz5lv8xyVimVRvD0RN28/9ZJZ6lO2a5h369Gfoc+/ZHWbSqWiU9eu/P3nVkyHDqM+/iBp8vfjJjBz8PBsq+z9EpPQZISZC0lClC3Ft0lJqK1ok3e7E4HTQyHpypXrsG4LSvhti/pFge7KdQwRUfhUt8zPIMkyDTYVXL6j7egRdPloGu6BtkfkxHl702ntBgCMGcYFraMjJgcHLndoA4rC2x+8z/bzD4yhSkaCYiHL+XM2lAxGblYfHpPUzr+Va9dvMuSFMXzzw09Wtw8a2JviQYHM/vCzzGtB3LiJn4MT/QY9y/Y/t5KegzHc+9IVih0zO00vLF3BgQ8+zExUHufpgUkIxEO/Natq1yDhzHlif1+PMS4egKW1a1DloUTRAHfd3fiyQR3e277bIrdDgVEUau/cQ7dFSznepAG7u7S3qJKakMgPw1/h6LoHya+b9unB+X0HiYuMxEWjpUSDuqSr1ejT0x9pOsaAAJLbtM5jygq/fPkNP0ybQfOunWk54U1UGo3VuqH3IjldOruTYPvXcwHB2GIPruXFP87j9q1bTPjgfSRJQn3V7PyZ+dE3pKWlM36sZfRXVuQ6j54TxtyRjLhtW/6VNyd8SURkDPO+noSzs2PhjF/E1K1Xl/j4eK5cufpE5yFFRuLy5VeYSpd6LOO5LlqEyd+ftM6din4wkwkpLg6XVatIb9QIY1j+ZMnsFAFCgLc3xmeeQT9sGCIyEodJk5CyPIPZsfNfRQgJSSq8j52CYT9yduzYsWPHzpPAyQm5Zk0MkyaheHig+eADxLWcE/E+FRgMuE6eghwQgKnUY3ihVhRUUVF4/LoMh2vX0ZUuTcyQQZh88pbWMRQvTnKzpqRVqcy9sW9hDArE9fsfuPnGWyg2Ju029e2FcdhgVD//CpGWhjpryO1agsmEZvJsSH2E5J5FTXo6ZEkkmxsdOrTl8JFjXL1qPdKjc/dupKWmcuDqFchioKvSsD4x9yK4delyZtmPLZvilWWFtVSuDDFhJRl7KvtKYYAlYSVwNj5k6C5ZAvx8YPfBInc4KIpC8p79qNzdKNaovsX2dEdH4gL8C9y/SqMmsEqlfLXROTmizzjGpozzWOtoNgpKBiNh23dZbadoNFRJSMyXswGA+ARU654uPfSnjbJlwujRtT1zflxCgpWoGwcHB958fST7Dxxi1+69AIioaDAZeX38u/x95BCOGQ6hh7ndqAEukWZDcVgHc3LhM4t+yXRaGFUqGl7KbmQ1ODkxNqQEKDL3f1uNbDCQ4OSIpCgUS0q2GCPSzZVPG9fjve27aHrjJuIRIu7K3bjJq7+uJNHTk1Ujh3E/sJjVerqUFAJKh5GenMzVE6cw6PWUq1MLF08Pdi5YQqklv+Dy3CASY2K5/YhGZM2du7hs35FrHV16OtvXrqdNrx5M+OYLpFxkpQxqNefCHkgyxd+9x8Ude2gxoBdR9esAkBCfwNeffkaLNq1p0rw5mEwkPz8MWZa5FxHJ8KEDKF+udO4TT300J8s/mJ7rATHxedb7ff0Olq/+i/FvPkedmjnnIXnaqFvHfMwPHzn85CaRloYUFUXS5EmPRVZSde8espc3puLFi36s27fxenc8Unw8iW+MAcd/hxPqP4W3N0pICLpp05BLlkTzww9ofvjh3xs9bcfOI6ISolA/dgqG3dlgx44dO3bsPEm0WvDywjB2LOLOHVSbN0Ns7JOelSVGI6rr10l7YThyYGDRj6fXEzBxMg6XLpPwzADie/UocPJBWZIwurpyq38/FqlVtK9ZB9Prb6C6eCnvxlotpp7dUK/bZHOYuhJWEsOrLyCu3TBr3j+F6F54AYy2rWTu16cnQgh+W77K6vYGjRvh6ubG5hMnkb0fOIJqtGgGwIksBnCjJDHgwAOjkPDxwtS+FdGeHhb9Xnd14aXL17O9MAuNGlo1AV9vs8Ph+k2b9qEg6MNvob91B5dG9XI0PqZl5J94nByvVwuvmFiMGTJKGkdzUtD7Fcrhdi+CDStXMe3Nt7O1SWrZgkgXZ1T51OZX6lRHCfgX5CF5wrz9xigSk5L5ccFSq9uHDulP9epVicuINDC1aoYSUgIvb29c3dyQZRmdlRX8slaD3t0dYTTi5OdL2T49iD5+ioiDZo36g2VKccvX26LdXzWqUr5jOwwRkcT+/geK0cjhoEAGnjlvdX7RLi6827Ylallm0s69vLTnAEHxCTbtu8ZgoNGJ04xa/jtlbt3m2wG9uWwlEigrbr4+VG/XCt+SIZzdu5+Y23fxKR5EzTYtiT96nMnXwzm2YzfRd+7i5eeXa195Ibu4YAi1nq8hPjaW9LQ0HJ2c+HTlMsZ9+Wme10jz49mjwjyDAnl+yRy616tFeDVzPhV3D3dmffEZE6e9D4Dm3HkcDh5EkiSWLf6OT2ZNynPe0rkredaxCSGQTl5AXMhZFjA2LpE3J3xJrerlGfvas4Uz7mOifPlyuLm5cfjQE3I2KApu02cg+/iAc9HfDxx37kRz6RKp3bsV+VhO6/8ABeJmzrBHM/wbkCTw9sYwahTGnj2Rzp5FO20aIty6DKYdO3bsFCVC+Zd4PGvUqqVs27Uz74p27Nix8x9Gwnbvu4ztv/9F0W9+RGbkx3ivkqysYMjJM29ttYNaWNYW+TjWREWhXrAA4/Dh5sSsWq3tbQFFWBrkczp+1r4rk5W6xoyIhrQXhmMq/WA1pk62lFcx5DBWupW6qbKlTnh0ehpuZ8/hcD+G+00bZ64SvJdqabSPSU+1KLufYl65e2XPflRqDWENzKsefV3MSVQv7NnPtnmLqdu9E/3796PyV99xv25tIlqak+zV9rK+Uj1AJVCtWYu4cxfj6FEgBEJ3y7KikuXMjktAM/t7DNPeBId8GHmF5XeuqCwlqxStdfmdFJMN+us6HZ5ffY3h3Xcth5ctnSodO3Xl7t17nDh+MHN1vB6HzO3bt22jsosLwZcucblfr8zyAS3b4uTiTIcvZmSWldt3iEuN6vHX8dOZZe6XruAiBPfKluZ6lhfj5tfDiXJx4fhDCU4VvZ601RtAo8Ghe8dsK/bVVpxS6hwMiFor15dDRlnMmg2kXbpC0BujKZNDJM/4HbvZMnxwNj36GsWyrzZVFAV1DqtdEw2Wx/panKX2vz6Lpr5rbBy1/t7JX53bQ1wc3iWCcXQ1nx9+l69yeMM2lq5cxfbrl7P1Ue2jz0ifOBGyHAut0TJiRyjZnVDi1DlEdAxyy7qWOyBbiRJScjr/rP3qWzkuUg6/eSpXy6EkKxEBObVXrIyf01ytlud+1+reZxgnT53j/MmdODlbmatwyDxPVYt+Rm7XGl3xMqSlpdGqeXO6de/O+IkTAbiuS8ls57ZzF4oQrCldHJPRyDeDRpAQFc2bKxZzIy2V9qv/4GCzRsT7PHA63IqKoe2+gyxISubKb6uo/tarOJUtjXdCIgKFGA+zcy+nBIpBRgPN9x/GLzaWRFc3In29SS4RzH0/XxI83JFkmSqnz1L5zHmcXV24WLcWN6pUzEyaXMLLy6JPf6cHxyTiRjhLZ33Cm3O+5q+5C7ly5izOrq6827A+sdWqsn7tem5eu06X/n1p3rEDAE6SdWezxso9N+t9WBUZiSoyktOlQrLVuXn5Cu8NHYF7uVK0Gf9mtm1bDx+z6HNgmxYAFD9zjjsZEUmp8fG8Xtd873CbMZOkd98BlQrv9HPZ2koHTnA+ORV1qSBKhWb/fRBW7tkICe5FQ+BDjhZr57AVFOWh+61Ojwi/h1zGeiL6l9/+hJ+Xb2b3xh+oVqUMIofzQkhWpKUkKyvdrZUBiuRgWWjlfpdzv1bqCjWdOnUmISGBvXv3ZBabrDyK2PrMA2C0Um6tvYiIRIqNxVixYp518/Msa/WblmVcF/1E8vPD8hzrkZBlHA4fQRUdTWqXznlWt/UdIT+rXK0/i1sfx9rCY2t1rfWZ4/g5ltvWR1Eths7P+xgAaWmI5GQ08+djql4d02PKJ1IYFPp5nQNPgznUy83tqKIodZ70PP4fEEL88sbqpQP9w6wvMigI42s0tn8/BcAe2WDHjh07duw8Tfj5YnxnHCIlGc274yHSNq3lIsNoRHXpEqkvjcrmaCgqhF6Pz5592RwNBcEruDh/ffEdBxYvyyyLvHqda4ePUal5Y8o1aoDi6MiZcW+SUKE8wes34BKe+yp5U4/umDq0R9gSEQHg5YFh7IuIS9efvhwODg7IVWzXBB/Qvy9Xrl7j+PETVre3bNUK/ypVMNaqla28abs2nDx0mLSExMyyNDdXvG8/SPpqTE5h3xff0XT1eot+d4aVxMeKHJXQanHq2RmHzm0RQlCYi2eUjDwRXh3b4D90IFIO2u0ARzq2yVF2xqg3oEtLy+YIKYx5Jnt7cblWdbTOTgRVLJ/paACzhE6D69etjmNo3x7pdv6lp5SqFZHOXnikOf/rMBhAr4eoaJstEW+/MQoPdzfCb1o/xkIIDAYDW//aDgH+mbk0nJycKF26NHPnzCEpydKpmtS4EbqwUABUajX9pk3EzdeH1ETzNbWvZVOCbt2xaBdwP4YKTRtRf8YUvCubDaGpahW9d+yxqPswiW5urG/XigUD+rChdXNuFg/CPSGRBvsP0ve33+mzfDUmlYplz/Rl8/DBXK9WOdPRkBeyLFMstCTB5coAEH7pMsf37MXN2YnAW7dxr1CeVyZP5ONF8zMdDY+CFBOLJiMR9T8c27mbt3r0IT01hSrdbNe8Dz1yHEOGjEx6UhLf9h3KVx9/AkDqs8+CSsXEt97my+9/zdZONhgZ9uE8egwcZ3MiY/XP62yeV544aJFOXECct5Rq3L3/JD/9upFXX+xLtSplCm/Mx0jdunU5c+YMaTYmAi8sHNasRXvggIWjoShQ3b6N6/wFFo6Gwh/nDt7vjEdXo7pNjgY7TzlOTih+fujfeQe5TBlUu3ej+fZbSEzMu60dO3bsPAJ2Z4MdO3bs2LHzFKKULIlh9ixEcjLS5s1PZhKyjNPkKaDRIoeE5F3/EfH59Td89h/kxsgXHsnRoCgKPqEhDJ77JQEZBq2kmFhObd2GpFZRrlF9PAIerBhN8vXhTvu2BG7biUhMzNW4qJQuhYiMRP2jjYmjfb1BrUL9yY8F3p8iQ1FsTv7bs2d3tv21iZo1a+TQlcKSX37hzOLF2cp7DBzAvLW/45AlmXh8YADl9h/K/Fvt6oJT7ZrMu3MP2YpjoXhSEpWjLVf7C60WodGg6HToVq7DcPLMIxnzFUUhafseIn5cjKzXIzk4oPXPXcLFIzqGklakaWRZZv6k9/hy9BjWfDuHfX9sxGQ0FppjJOT8RQynznJoxRrSkx+sgo8PDuJCUCCKlRWBH+3ezabZs/M/mBAYn+2NOH8577r/VvR6NO/PRvXzcqSDR1B/OQdx6Sqq/YfRzPoCYmLBSr6DrDRpVI9jB7dQoXzOBtv5CxbTo9cznLt/H5wfRGW8NXYs8XFxfPPVV5aN1Gp8fl6KZDBHnASWK8OY3xbhn+GASPL0wDk5BWHKbsT+rWNbnNLTcc7Im5Bw/iL7Z33GphLFLZJK50aakyPhJYpzvE5NtnRsx4oBvVn+TB/OVq2Mosrf77Qsy5nJFk/t3MM77buhdXTgjXFvk3bxMhsbNQTIf26RXDCWCCa9gTnnSmxkFB+//hZThjyPX1AQn69fTbHKFWzuq8Sps8SWMEcm7Jj7E6nxCbRu3x6RnIzTmjWcOXmKn+bNJ+ahHAkX5q3kxKmLTHhrqG3JJg1GlIC8cxPlB1PP1kgPORt0Oj2vvfMZoSGBjH9zSKGO9zipW7cORqOREydOPLYxRXIyclAQ6d27P5bxHHftJnnwoCIdQ3vsGKrYWOI+eB8crESh2Pn3IgRK2bKYmjbF2KMHIiUF7fTpSBf+YwsJ7PwnUInCzdtgp2DYnQ127NixY8fO04pWi1K6NCIpGXHmzONdHZ+ejnr/AdLHvo2pbBGvdlQUNHfuoC8RzP3mTfOsHnXzFgn3sxifZRnvazcIOHuekqfO0m7eYvzPX6Lthi0MzohWOL5hC+nJKZSpV4eg8mUBMOj1/PrJF8yZMJX3ho3kaNdOaC9exHvyVERKirWhzcM1b4axa2fEOduMr0rFMhhf6I84cS7vyo8TvR5xzrY5ubu7Ub9+3RyNgEIIvp83jwsbNmQrL16yJLUaNkBSP5AKSfL14UKThtnqBbRsSjG9nvLrNlr0/Xul8iRrc44uAAEaNYYde9GtWIspJv85T2S9nviVa0nZewBtUDFEDpItDxMTWAzPKEspojljJ6DRanlm/Ns4ODly5cQpVn/zA4kxsYViSL1WvQref+1g3cxP0admlxMrHRVNmBUn0p9btpC+Z495xX5+8fRAtcwy8uT/AXH+IqoNWzBMfRfToH7I9etgfPsVlCoVMXXvhGHCGwi9AfX3C5GOnEBkicrJ1o8QqFQqUlJSuXjJut7+swP74+3lxYkvv8/2e16zVi169u7N119+yd27lv0ntmuLV5aICSEE+rR0Dnwzl/sXr5Ds5krV4yeztTFoNPT8a0fm32pXF2SdnvWLf+WluYtQ2ehoLEz+MbRv+HEhkkqi/7g3eOuTDxkaH0/1Pr0on4Mz81FQ37qNdNis56/RajmxZy89XhjGJ6uXExCcvwS7p9u3xujgQPT1cA4vX02tHl2oXK0q6qvX0NWrx/TJU/Dy9uat1wZntklL0/HW0bPUqlGBfj1b2zaQTofcrJAVGzRq5EqlEeceJNz+5JulXL56iy9mjcHF2XqS8n8DdeqYJd4OHz7yWMaT7t7F5cOPMNSzIi1X2Oh0eE6fQcozA4o0ObPzmrVoz51HX60qyr80CbRISEDExIBOh4iKQiQlIeLjEXFxT4dWzlOCUrw4SmAg+rfeguRk1GvXmvPFPW0RuHbsFBDJniD6qSBXZ4MQYp0Nn0WPaa527NixY8fOfxJT3z4owcFoxo6DuLiiH1CWcZoxE7lEMIq3ZfLRQkVRKD5jNuqYWJKaNM6z+ulde5nQrht/LlyCZDBQ56eleNyNIODCJYwODtysXIGtI54jqmI51jdvzMhNWzk1+3P8tm6nYmAxytQ3G3Air91g7Q/zuHziFP1ef5mqjRqw4P0ZxFeuTPxbb6C+fgNtbqskixVD2n8Uaa+Nxg1vT8TdSFSrNtlW/zFgat8eJSjI5voxMbGMeWMsf2/bYXV7m3btmHbnDvEPJTi/fO4827/5MTOhMUDNTVtxyGL0di0VyrGSJfA4egLFkD1ngEGlosvV64QkWA/7Fw5aHLp3QtuuJXJcPClLlpO6YSuK3noCbEVRMrcpikL87+u5/918dJeu4tauFd7dOiLUtjkbEv18iCgVatG/m5cXzfv2okS5srTs35farVtiNBjYsXI1Bl0BjP0PEV0imLsZDhj1QytQw+vVo5HKMkeFIsv8Hhxsc6LzbKhUmJ7vBzkc038zqj0HMOUhpaMEBmAc9ypynRpIew+h/npejsar3v1f4NkhL2GyYsx3c3Pl5dEj+PzSZU5cyC7HNvW99zCZTCxetMiiXWrtWng85OQwGvTcOXKCXR9+zomSJYgMtMzhcqRKRTQZ15NLiWAqvzMG3N354PhJVN/OJdWK/FJRIssya76dw42z5xm3cC7tPT3xW7Waa2+8RssBfdE6Fu5q6js3b/Hxe+8za8p7GdelJ4v27eSFyRNwdrXMq5Eb6nQdVTf/haIobPn0GzROjrQaPdy80Whka2oqe3bu5PVxY/Fwf9D3gk8XEBQdy6ypr9gW1QCI8HuIM4UfSaSULoH6978AOHvhOp98vZR+PVvTpsVjMJoXIcWKBRASEsLRo4/B2aDTobpzl+QJ44t+LMBx3z6ShgwpuiQARiNuP84jtUtnkgc9hcnBFQUpIgIRn4DjylW4fPIpqps3cZ0xA4eNG3HYtAnXGTNR3biB07LfcNi8BdW9eziuW4fq3DnUx47huPRXpHv3cJ4xA8cff0R14gROH32E6vRppJs34THLbz01ODkh16mDsVs3cHJCXL+OZu5cSM49is+OHTt2bCGvJ56KwKe5fD4D/t1PJ3bs2LFjx86/AU9PDJMnIW7eRNy7V2TDaFavRvP336R9MO2xSCdp7t4latgQ0qpVtal+laaNeOGj6XTs04PA0+e43Lo5CcFBnO/UjpgypVCyJAf2DAqkUqd27Nixh5MlilOtQxsqr91AUvR9Lu49QGxkFCNnvo9fcHGqN21MQkwskiQhe3lhqFwJlzVrEenpOc7F9Hx/lABfiEuwae5yp5aY2jRB2nPYpvpFjqsrGmuyLTng5ubKn1v/Zup7H1iVAnrm2WcZZTTy8w9zs5XHx8Zy4OffOLn+gaPlZLtWhEZkz0cS1KMLG/U6ap+yjLaYV60yle/H5mjgFUKgrlgOp8H90VSrjJKUBBqzwT1lxVpiP/+OuK/mEPftPOK/+ZGk39dntlOMRrQhwXgN7ItLvVr5ijyovfkvtA8ZKoQQeAcW4+fps7l16TKOLs5Ublifyo0acOnocWIjImzuPzeqHziCRzF/nNyzJ8/u+ebrvPbbUov6N27cwCskBIfvvy/QeIqPN+pvfypQ26cRcfce6m/nYRzxHFhJKp4Tpv49ML76AqoNW1HPXQzG7MmkR44YzPkLl1n883Kr7UeNHE4PZyfemTA123VUMjSUNevXM/add6y2c4mJJeDcA8kLZ3d3mr37Bqmx8Wyf8QlBV29Q5Vj26IbjlSrQ66/tuGcYjxx9fajyzhiS27bkzuVrjFq9HpXJhGw0ohTiqtakmFgS71tKn0mSRMsBfXj5s9n46fU43L1HdO+ehTbuP8iyzM/z5tOxcWO27NqFqnMnjBnOTU0B5WEck5O50qgeCfciuH3mHC1GDsPFy9O8beNGZkydSkjJkgx+SFNfn5xKnZoVadqops1jKX5eKBWsJ6V/JDRqDKP6oYuJ54VXZ+Lh7srs90YX/jhPgLCwMO7csR51VGgoCm7vT8NYKgycij4SxO3rb9BXqYIpxHpi70dGUXBZs5b0Fs1BbemgfmIYjTiuXYfz4iVo9+7Daf0fSMlJ6Js0JmXM65hCQkieOBFdp07oOnYkeeIETKGhpI58kfRnB2IKDSXthRcw1q+PoVUr0l4ejRwUROrEiaSPGIGpRg3SxozBFBaG6upVnL79DunOHZw/+ADtihVI168jnnS+tMeJEJiaN0cpXRpjmzaojh1DvXIl4s7jdUbbsVNYSEhIovA+dgpGXkduoqIoO3P57ADefwzztGPHjh07dux4eqKUL4/6628QZ84Wbt8GA+LmTXB2xtC2beH2nQPOJ0/h9ccmDMVtk7L4R/O+Q8XytP7lNyKqVCQhDxmM2v160vvjaZzbtZczN8JJKhaAeut2bp46S/Ne3QkIKUFqUjIXjh6jRrPGODg6mg2AQhA3dQqOO3ZaGBMzEQLF3wfNJ3NtD9H3cENERCNt3mlb/SJGKVXK5rlrtVrefedtjh8/ycaNlnlEKlasiL5xY/6Y82O26IY6jRtRokZV9i9elmnwiw0OIjQiCm2WKAb3CuXwnj6FnnHxqB4yfOrUaraXDOa9vQdzna9wdsKpVVOc+/fMdBpoypXGsUZVtJXKoy0dhrZcGRwqlc9s49WvJ569uuIQlj/nmlav51bFctzMSL6rT00jJdYcedRp+HPUbN2SP3/6hfMHzc6lqo0b4leiOCd37c3XONYw6vSsioyifNNGVp0jPjuyn18xkVFER0dToUYNlADLFfA24eqM4l+4OvJPDEVB2ncA4/CCa6CburTD1KIx4vxlpGOnMst7dOtAo4Z1eX/6pyQmPpTwWVHwVBTadGxHbFw89+/fz7a5YaNGqFQq4mJiLCKETvfojEmjQWSJmPCrUJYmb71M9LmLfHXgMDqNxuL6+KN5U+pkySuidnGhZJ8eeH00jW29ulE8Kpr7W7dzfOpMrq9YQ8yxE+ji4vN3LIxG7l+7wZGlK/jt5bd4v1UXdv38m9W6Xq5u1J75MQ6Rkdzu2qnQV2zfj4piUPeeTB07jpp16/LnsKG8MXVKgZ0M/xB44RL3Q0PwDArklZWLqdfvgZMkvWMHPvrqSz7+5mscHhrnjemv8+LcD/I3mJAQtwvHKWnRdWo6216bxelzV/nuk7fx9/UqknEeNz4+3sTE3M+74iMgRUWR1q8vik/R/w6qIiIwlimD7Jd73qCCor55C6/3p5HSuxeGsmWLZIz8IOITcNy4CY8PpqOKjMQUEkLqoGfNDoYRL2AKDkYuVqzwnCJaLbi6YmjZkrS330IuXpzUyZPR9+kDRiPaNWuQrl7F8aOPcFiw0Cw/+B+QYlJKlcLUrBnG1q1Rb9iAdPEi0mPMhWLHjp3/H3J1NiiKYn1JTj7r2LFjx44dO3YKCUdHDDOmg4934SWOjo/H8Z13wWTC0L594fSZB/9EDESNeN6m+mnJKbzbpgv3vvoek6Mjh8a/jUmrtalt8aqVGb/pd0rVrsnN+nX4dcdu6sbFU75WDWRZ5vLxk0TcuElACfPqwUzjrRAYS5fC/fsfcu7c3Q3jkF4QG2/TXABMfToht2qE6qdVT/zl1di5M9KpU3lXzGDgM/0oXTqMD2Z8iGxlJXSbTz9lgJ8vMdEP8hgIIWj8/CCSoqI59ceWzPILIcG0P3wsW3u1mytTWzah0t6DmB4y1Kar1WwqFUqZ+LwjSbIa4LXVq+DcsikubVrg0qE1Lu1b4VCtss37nBND1m4kPiOBdGpcPL+Pm8z2L39gYtc+6NPTadC5A8Fly7Dt1xWs/PJb4qPvc3rPPjz9fR957Oir1wgxGKj4UO6L+HuRDO/YlUNBgdnrR0YQGBhI5SpVMJUrV+Bx5Xo1EHeKxgj62EhNRTNlOqbePR5ZA10pVxqlcnnE2QuIC5eRtu1GpKUze8YkoqPv8+kXD6JIpD370Ex6H5GeTs0fv2X/nr/ws2JITEtL49lW7Zg19t3sGyQJyWik6po/shWHNm1EzSEDuH34GBednemyYk227SnOTuyqU5PnNv6ZrVzt5MTt4CD0Gg1TrlzFzcWZe9t2cuH7+ex4dSx7xk3JjLy4t/8Ql//YzLWt2wjfuZcb23dxc/e+zL4WDnien4eNZs+chZj0BtqPfoG6VqSpXG7fwefMWU6OeYX4qlVsOsb5xd3DA4Nez+yvv2LRqpVo27YtFANl8JnzXDhxGkWWcfX1QcqIhlHu3kV1L4KatWvTuNmDnEOXr95kz/4ToIBm5ZYces0BAeLa7bzrFYBTSan8tPMIzz3TiU7tGhXJGE8CHx8fYmPzn6/HVrQbNqA5ehRjjRpFNsY/OGzbhub8edI6diiS/qX791HfuEHc+HeLTp4pLxQFzekzSBEReLw/DYdDh0jv2IGEyZMwFS+OoWYNsFF2rFARArlsWXQjRyKXLk36uHHo+vVFdfkyTtM+QHXkCKp9+yApKe++/s14eWF48UXksDCzw+HoUVTbtuW8+MaOnaeIwszXYM/ZUHByffISQiwEcnoLVhRFGV74U7Jjx44dO3bs5IoQKIGBSDt3Iu0/gNywQcH6SU9HO3cuhu7dSZ/+ATg7Px7jt6LgN/tDbr3yks0vk/vXrkdzL4LGd+9xrUSwuTAf8vFObmYNbZPBiGdICUrVr43H+Qtsu3uP80eO4enrQ8POli/2hrJlMQYH47J3P3LjhhbbAZTypVEtXYMS6I/cwsbvQqtBKV8Kadt+5NZP0ODj6Ynqu++Qq1e3qbparebdd8Yy4sXRbFi/nq7du2fbXqlyZd7t2pWIhwzaoXVrUbxqJfYv/pXqXTug0mgILxaAUEBtNGLMYgw0pqVT4sARTJevcnboQESWc+RgUDEq3I9l3IEjfFy/9iPs+KPhoNNzomI5ZBcXADa8N5uwenWoP2QABz75hsjwm/iHlKD90EGUOn6C37/8lth7EdRt14Z67R89ciiwUgUavPgc4RXLZbsMbp85x5mjR/Fp1wZVYiImd3cAKlSrxrlLl1AUBc3MmZjq1cuXdNA/KO5uqNZswTTyKdT2thHpxGmMLw4zG9kK4+dOkjAN7geKgoiNR7VqPXUrlGdx9SpsOnwc1ZxFCJMJ44sjkJuYr/V/jnx0fDxHjhyhdZs2md05OTnRe+gQvp0xi1ZdOtG+Z4/MbVEVyyNkGWE0omS5Zqr060lYiyZIAf7E3LyFxmDAoHmQVN2oVnOmVCil79zlavHseVoifH1YPmQgneMTiHFy5EZSMrpbtzGkpGY67W5u3U78Q0mvPUJDCGlq3p/6Q55BpdUSXLMq7gH+lPCyXC2vSkujzPJVnH7lJeRcE77nnxOHj7Dg2++Y+dWXuLq7sXzzRvPcFQUpxlLOqSAsDwrk51fH0XXSWGr16JxZ/uNzw3AoEcxzXbtkq//OlK/Zf+gUl47/jkflMvkbzMsdU5cWhTDr7MiyzJsTvyTQ1YmZI/sWev9PEm9vb2Jj45Bl2ebcGDYjyyBJ6IrI+J8NRUF9+7Y5T0MR4HDwEE5/byN+/DtPxNEgRUWhuXARKS4OjAYMZcuQMHXKY59HvnB1xVS5MmmVKyMhUB07hsOiRRjat0e9ezeGrl1R/P2f9CyLBq0WY//+AEiHD6OZOxdT69Yo3t4oRRR1Y8fOoyJJEqon4ay0k428lnn8YaUsBBjDg+dkO3bs2LFjx84TwDRgACQno545C+Obb9i+SldRUO3ahXBxxtilC0rJkkU70YeQkpJI6tQRk43Jp2VZ5u+fllKjXBluTnm0pIwqjRr/sJJ89PFX1K1dE93ps5QZOojmfcySGIqiWMjSKE5OSHv2oBQLQCltXUfbNLAH0uGTkJQMbrYlHpUb1ASdHvX0bzCOGwmFbICzCbUa48CBZieTjYaH/v16c+HCRarnsMIz+tXRJN28yZnrN2jYojlgjjRo+sJzXNq9D4NOhyrDECrJMp0PHGFtkwdOGsnVhd/btaTEpr9g935onj1x+AVfb9SKTJm4eK67uqK3MZlzYaExGOi6Yxcr27ehFnB170F8S4dSf8gAAK6ePM2GeYu4ffEyrZ/tT8v+fZjw0zyMegPqQvyOT3XpiLtb9nwNt8+cQ+vggH/Jkhhu3SatcqVs24UQ6Hv3BoOhQM4GAnyR2zbNu97Til6PuBeB3Kh+4fctBHKjutCoLgg1nX/5kV5aNSa1Gry9QLKMxJo6eTK/LVvGwaNHCcmSI+e5V19m56bNzB43ntqNGuEb8MCQFVO6FE2/mcuuMQ+09oUQuGbU+fF+DG23bOPQ6y9l+46PVihHpevh1L5wiaMVsjsDYz3cSXV0oP/W7WxpUJeUSq1Rsryo13n3TVxUKkx6fUaidwUX/weGpqrdOuZ6aMpv/BN1yVBOvvlaHgcxf9y6cYOvPpjJpjVr8Qvw58rFi9SoWyfzN1x98yZSLnl3bCYlleKffYN/mVJU79wus/jS7n3sOnSI5zpkN0Jv33WEzX/tY8aU0bi5uoCcT6+WJKH+aQ3GsYW7ru/XlVvZf/gMP08cgc+h0xjLPt57f1Hi4+ODLMvEx8fjbeOzhS2ImBicv/2OlCmTKRzvZM6obt/Gaf0fJL80qkj61x4/jikg4PE7GmQZxx07MIWF4fzHH6T07WuWRPqXYqpVC1OtWgAYHB0RsbFo/vgDkZyM7uWXC3Zv/Rcg162LXLcuIjISzeLFGLp3RyQmItes+eQiZOzYsfPUkpeM0qp/PsBxoCPwEjAbKIKsVXbs2LFjx46dfOHqimlAf6QTJ1EtXoI4m0suB0WB5GQ08+eD0YipTh3kUo/3dq69cBH331eTVq+ezW2O7txFj/CbNO3QDqPzoydlbPJsP5796AMqtW3NqI+m07dpY1ydna06Gv7B+NYbkJJi/uSAXKca6k/mwr0o2yfjoMU0uCfS8bNPTFJJOnsW6fRpm+urVCqmvT+ZkBycVLKzMzcHD+XtocOz6c6H1a9N+7dfxdH1gTPmWvFALpYobrHvDtUqoytXhjf2Hyb9hOXczvj5kqrRMHv3Ptx1OpvnXhg0PHGafTUfRIIEVa1Ek5HmpLDn/9pOWJVKjPp4JsM+mMLyT7/k0CazfE1hORruX73OitffwW3HHgLPns+27faZ85SrUoXkDu3QZ5FSenvIUD7/9FMAFB8fNGvXFnh8accBxK0iTsRaRKjW/IFcLp+rzAuIY3Agwt+P26lpHH0ocfM/vP3OOwghmDJxYrZytVrN+99+RXpaGhNGvoQhS24To6MDt+rUxCEx0aI/RVFIiojiz9NnqfjDAovt58JKUu7WbSQrEmjpDg781KUDKU6OjPr5N4Lv3svcptJq0Lq54uTjjVtQMdyCApFskSaSZVyi72NwdiK6Tq2869uIwWDg48lT6dqgCTv+3Mor48ay5fBBatStk314d3eSs0SGFBTV+o3sTU2j2+RxmY5SQ3o6mz7+ivE+Przw6suZdU0mE+++9zUlSwTy0vA+AEinL+ZvQCFQihXuquG4+CQmTp9DgzqV6TaqP6ZmdfJu9C/C29ucRyGmkCJZALPUz/HjpI55vfD6zAWHfftJHja0SPp22rYdh6PHMIaWfHyGYZ0Oh127cfz7b3MEWMmSJL366r/a0fAwSkgIcoUK6J9/Hv2gQUi3buE4ZQrqbdsgNfVJT69IUAIC0L/1FkpYGFJ4OOolS5AuXMj1+diOnceJShSulJKdgpHnU6IQoiIwEagJfAyMUhTlPyPWJl29isvol1EfO0baxImkZ3nY8KhdB0WrNeuACkHiju350haUsJ+4j4JcxKtL7Px/URTXm7VzMD/jPOo5/Kj79LT+BslFaHAV8fGorl3DFBaGw7p1KJ6eyJ6eaPfsJb1XT7TbtiOlJJM+dCjaTZsx1q2DKSNs2hpqYfmbL6x9r4qlYceMlfIc61rbIfP4SqlQlFKhUK0yqi1/IaMgHTmCqVcvpD170Bw7jvG551AvXIipUSNMI0YAIFk51taPvvVSazM15jB/XUa58+nTRD77DCgyqSbLx4lEveUq1I1z5iF5eRIypD8x6Q9e3q5GWRr1E1LSrI5/R/WQlrO3B7VqViMCSL11m2qzPmLP6y8R5uZptb2/swcEFEc9+1MM06ebX9ZVbhb1jONfRly4guLuBi5ZHCOy3kqv5mOilPBBUcuoP5+LccxzoFi+oApTco7tH8ZVa/kir7eystaQYXA0Nm2KetMmDFXMGuoayTKRqlBMFmVnT51m4YIFfPLpp6iyrOTzcfOg6sCBpE6ewqo583hnymS6laqYuf3kwcPcvHqVwW3MK+Q9Qm4y+MQpLnQ3y5AcDzXnzjA1bsDud6YitmyjQvOmOPlbGt9+q1iRVjGxJDk7EeGT82pW1xyifrysRKH4eVh+r34e7khGE02WLONg3x6EuboQBoR5eIP/g+NdrGVLKr/wovk41K9P35dexFmlxsfROce5PUywu6dFWYrxgbH53NGT3DlxGs3rL+Hr6IziYpZKMhmN3D1/kZ6DnkWdnob372uIGjEcg17Pvr+2UbdyVfNLk58f6uvXkYUAYeVVwMp3DYAwr8w39euJausOTCGh1pct5fQTZvX1wdpvYA6vGbKVFerCygpSJYdncUUg16yGUjaLs8HKb7gZa+X5CcnP+G1WFAYOeYnY2DgOH/gbJ6fsztJSwX689eZrTJ/xIft3/UXzDM3/Uo4ulKpagy+++pJ1a9cSLGnoWiJLEtdnytJ40WJKtGuOKUPK6x+6fPslH745jm1rN1Bt+06qvWE2hN+6bzbCnhs5jJGb/+JM3VrEeXlanf32KhUJio2j9cEjnGjRhDRXV4KsSCMBBDpnv4ac70VQ6shp0gP8Cdj8J3d7dielZ2+CHKw7ip2srAJ2kizLJESmQ9hRq+L6xcv0GtCf18a/Q0Bg9hwlabL5HPKbM4foN8eAbORivPXkwRFxljlgOtR/YIi/dewkN06cocxLL/FujwGZ5bPen0b83Qgaj3+JYspNyPB5Llm2ntNnrzD/q7Go5BQMqSkYezRBSY1FqGxzOCqKCbmMP6b0+OzHQGVbniJrTJv9I7FxiXzy8wxQjKhWbEI/ojfC1cWirsjxXC8CWYocr8H84eFh/h1MtOKE+wdrj5c5PnHJMi5TppD67rsoGQ5y6+1zeD6y8VlWBjCZ8Jw1m/gJ4zNtCY/6jpB1eJe160ht1RKlZUubgzPyY1+zmKvBgJSUhPu8BaR064KhQgUgn+8d1o5fDs0lxXKDLKw9i+fQ/hGNiZnNfbxRfLzRfTANZBnNypVI586he/118/fq4WFzn/k5Vo86/wKjViP36gWAuHIFhy+/xDhkCCImBrlGjUd+n7N2DIrC/pPT4fsP5AP/v0UI8eSuCzuZ5Hp3F0KsADYC+4EWwDrAXQjhLYSwKT5RCHFDCHFaCHFCCHEko+w9IcSdjLITQgjLDGJPCYqHJ6mzZpL+6iuWG3U6klcsJ/Hvv0jc+ueTSWJkx44dO3YskWU0u3fjsGoV6mPHcJk+A/Whw2i3bUOKiEBxcEDfujW6Dh0wNG9OysQJmCpWJO3l0aSNG4fi7Y2hTWsUR0e0v/+O47RpiNhYKAw5hqLE2RlTr14olSsjN2iAuHULpUoVDO+8gxIcjGHyZOTWrZ/Y9HwXLCS+c8d8JeuUdDq+9fKk/NTxqDVFIzOUWCKYC53a4ZhH4mElMBDjyy8jbt7MuZKjA0poCTTTvzJL1dhKoB9ylbKQ8PiTDiqensihoflud+XyZebPm8fq33+32ObXvRtvNG3Kwrk/Eh8Xn23b8h/n8cm7E7l/6w4ACSVDUKdbRieoNBr8Z07l47YtqZBDUsJkZyduFAug//bdeCQX3ao6bUoqwWfPc65lU3RWjHP/JMv2DnzgeLh/L4Kda9bjXci6xud37yW4ckWUihUwZXGipCUlU6VxQ+o0aYTR2xtDxrjXL13GZDRSJcOZhBAYMjSYC4SbC0rxQIguxBXEjwFp117E9fDHOqYQgg/eG8/1Gzf5+NNvrNYZ8/orhISUYOy4iRgfOs+fGTiQpcuW4eLigsmU3QmU0r4dJdZvtOhPkiR6TBmHd8c21F28jG1zFlrUOdyiKTX3HMhx3rJKRbyfL5dq1aDCoWOUPHeRpt/OpdiZ85Tas5+Qw8dwTEik2po/KL59F0F79lHji29wv3aDwP0HSS5TmsRqVbk87i1Syj56JImiKPzx+2o6NGzEnZu3EELw47KlzPrqSwtHQ1b0JUo8cnJoSaXiucBivDbpQfRJUmIii+fPZ3ivXlRslD13jKIotG1Rm95dHsiNaVZvz/e46h1HCz7phzhx+jLzlvzBiCFdqFa5NADGdg0Rkf+uazg3PDIMuQkJOTsb8oPq2nV0ffpkOhqKEodDh0np07tIbAmOu3cDoLhZOtELHVlGc/ky3u9/gBQXR/y4tzMdDf85JAlDv37o3nsPYTTi8MMcVNt3IO7cedIzKxKUMmUwTJyIEhCAuHwZ1cqVSAcPIqKjn/TU7Nix84TI645WN+Pft4GDwBHgaMbnSD7GaakoSg1FUbLGa36eUVZDURTLJ+WnBMXXB1OtWiiOjpZuT0mYH0C0WnCwXAVox44dO3YeA7JsDuM9fRrtpk24fDAd6e5dkGX0LVpirFWLlEkTMdari65XL/SdOoGzM3JwsPXfbiFAo0EODkYuXRp9r16kT5yIolbj8PnnaFasyJ8R+QmhlC+PUqkSSiEYWwoD9f37KEJCccqfDJJr+C3ujn2DSi2LVif+frkylNq1F7fde3KtpwQFoVqzBpGb7JCnO8YRzyDuROZraZTcphGqv/YjTuZTcqMQkMLD8yWlBNCjZ08qVarErJkzLQyhpqAgXg4LJTkpifk//JBt2+sfvIdapWLVrE9QMo7Pmf69qbzc0mmhdnTg0Gsj8Y1PIP7seRIuX7GoY9Co+bJ3N0Iioyh/81a+9sEWSly+Sus5C7lTqTz3Q0Os1vknIenmeYs4uPVvIm7e4pPX36Rt/z5UbVh4+QHiIyK5ffocFZo1QlZJFN/14Hx19fLkte++oEWnjiAEpoyVvlfOmaWWqlatmllXvW4dJOTuXMsNuXQo6p9XFbj9E0GlQm7T8rEP27xZIwb068lnX3zHpctXLbY7OTkxa+Y0ihULICXFSlSTEERFRtG/bXv+2vDglckYWIyIFs3wPG0pnSdJEh0+mMSWLu2pZLSMVDE4OrCzeyc6LluFQ5r1aDCAmKBiHG/VjPBK5dn98otEVKlITFhJhKJgdHDgRr06RDSoy90mjTgx5hUSS4VytVd3UsNCbTw6eXN43376tG3P68NfQKPRkpAQD5ilpnJFljGElCjwuP/8NhWvXgX9++NxzmJ0dnN3Z+ue3Uzq0tlitfWQZ7qxYsHU7JJ8Tvl/TzS2qJ13JRuQZZk3JnyFr48HE996kHRYrlgK1VnL8/Hfiru72dmQmFjw37V/cFi6FBETgzGHvESFicvPv2AqFlAkRnmX31ejr1CBlO7dCr3vh3HYfwDvCZMwlCxJ7PRpGEuXLvIx/y0ofn7o3hmHqWULc3Lp6TPMC5j+H2WHtFpMffti6tMHJTgY9dKliOvXzc8cj1ny0s5/FxUSKlF4HzsFI6+cDaGKooRlfEplfDL//qeeEKJy0U/1CWM1blLBrWs33Js3R7vk58c/Jzt27Nj5L6AoiJgYpPBwVNeu4fjTT6iPH8dp3jxcps9AioxEu2MHipMz+o4dSZk8CTk4GEPz5ii5yKrkC5UK3N3RjR+PoW9fNMuX4/DJJ/YYW1vR63E+fJSYYc/lq5nHn3+xbcaHXHlMzp1z3TujqNSIPF6IjK+8gjCZIC3nSBelVAgiIhrVz6vzNQdTr7ZI5x+/AcjQrRvkc+WjJEmMnzCBy5cvs2LFiuwb1Wqcx42lc6dO3ArPvprcPzCQF8a9xdldezm9bWdmeWJwcYIPHLIYR1GpOBNWkiE/LuLMF9+RFG4lskQIzoSVpOHZCzjorUlWFYzq+w6S5OnBpjdGY8ojsubcvgPsXrmGinVqYTQYaP/MALo/P7TQ5gKwY/5iJJWKWl07IWs03GnWJHOb/qHz1vXQYQAunT2L1sGB0mUerDA3tWuHSHqEKBpfb0z9uoIV4/jTiLh42WzYeUJRyDOnT8LF2Zkxb07INGJnpUf3rqxdvTxTCuZh3NzdUEkqxo18ibMnH+R/SPf3o+SqNQgrkT+SSkWLDybRJiSY8n/v5NLW7RxbugI5i2NwT4fWVD5yIl/7klA8iPB6tTE6OpAYVAxTPh3ItiLLMq88N4yBnbsSee8eH333DWt3bKNSFqdZbmivXkNzt+C5RY78spw9389HMZkodfpcZvmNa9dRFIXgkBCcmjZFrm6WiLsXeZ+fl/2BLMsWuX8K4jiQLhROFM6S37Zw5PgFpk8cgadH9lX60rlrYMpBNu1fxj/XziNHNhiNKM7OGOvbnleqoIjkZJAkjGFhhd63+uYtpKQk5EKOrHsY1Z07uC75BWNICWJnzTAvwrSTI8auXdFNmgjp6Th8/gWqo0cR961LvP3bUYoXx/D66yihociBgai2b0e9ejWqPXvASt4gO3bs/H9RWEsdlwA5Zf1SgD+FEAowR1GUuRnlrwghhmCOkHhLUZS4hxsKIV4EXgQILpGxMiU1FacvvkAOKo6xciW0W7eib9sW1bnzqO7cJn3YMBwXLsQUFoYcUhLNzh3ou3RBffAgUnT0g+3ly6Pv3fuRdjpp8ybkgADE/fu49emLXKYMxoYNcqzv+OVXoNej79sHh6VLMdWoCYDq/Hn0Awag2bABHBwwNmuGessWTNWrI1JSkK5dw9CzJ5rVq1E8PDDVrYvq6FFM1aqB0YhIS8NUqRLSzZsozs4onp5IcXHI3t6I9HTQ61H8/MxhbFotipMTIj39QTilWm02pOVFerp5PKMR0tJQvL3NL6qShOLpaV4NXFjaaHo9GI2oLl3KnKd0/TqmatWQLl1C8fFBLl+ucMf8N6DTIUVFobi4IKKikaKjMFWtimbbNmRfX/ON/PwFTNWrId25CwY9xrp1kaKjkX184OFQYFk2G3KTklBUKoTRiIiPR/b3R7p1C2E0YipZEtWNG+b2ioKUkGAuu3gRhEAOLoHq9Cnk4BKIxASkW7cwNm+OZsNGFHc3TBUrodm5A2Pt2ki376AKD0fXvx8Ovy5DLhaAqXx5NNt3YGjRHNXFi0i376Ab9CwOS5Ygh4QgB5cwX8edO6M+dOjBdbxgAaby5ZEDAlAfPoK+W1dUZ8+Zw1abN0N16RJyUBDCYDBfG5Uqo9q/H6HXY6xXD83mzZgqVkSkpKA6exb9gAGo9+xBDgzEVK2a+Zj4+RX8oVmnMx+vK1eQbt3CVLs22kWLkMuVQ3FxQbpxA13XLoiEROTAYuBu3cCQb0wmpKtXka5exVSnDpr165FLl0YOCEC6cQNTzZrm34SgINuu+8JCrzefu1otmt27MZUsiToqGtXJE+iGDsVxwQJkHx8MTZrgtHYd+qZNkO7eQ33lCmnDhuKwbj3G8uUwVqmCvlUr5OLFMdasmdl9+nP5M2I/KoZnn0XExaHduxccHJDr1s270X8Yz0U/Ed0q/yuKE/cd5JM9+5gSFY2rn3W98MImuUE9ik+fxZ0pE3OupFIhBwWhmfsDxtdH5lhNblATyWjMn1NKCEwDOqH+dCHG1waD5jFFpTg7o1mxAt1LL+Xr96hrt25Uq1aN96dOpWPHjplSFgCqW7eYP+hZjJ07cUuX3Sjd94XnWfnLUn6bNpuwmtVx8/biVqP6+Fy8jG9EJPeLBWSrr3Ny4tKg/oT8upJTH39JaM+uBLXIHu2iSBKLOral7oVLBN2PZV2jeigFMC77376LS2IifncjSPD2It7PFz8bnjVMBiMvf/Mp7l5euHt5EVy68JOvl2/aCEc3V7yCzHJNfidPE1u5IoqiMLlLH8rWrsHnc8yRJDG9ewJQIiyMpu3aZlsJLpcpg3rTJpTOjxAxpCioflmN6cVnC97HY0K1dTvG4Y/3PpGVAH8/3p/6LseOn8RgMKC18mwhhODu3XtMmDSVjz79HC/vB85yJycnvvllMf3bdmD0wEEs3/onAUGBIEmceedNnCIiSQ0ubnXsM1074BYVjWrWpxzesZdbh47R6t0xuBULIMnTk5MN69Ll5+X8Mahfke1/fkhOTMLJ0xNJkiheIpg3Jk5g2OhRuDhbypflhsnTg+QC3HcAzm3ayoH5SyjftiV+d+6R4m5+F7l65QodW7Rk+MiRvDN5Es5z5sI4syTZ+KlfsHr93zRpWJPivtmfrzR/7EY3ZmC+5iDdjizQ3LMSFR3H5Ok/0qh+VQb0bmORE0o/ohciJR3c83dsn0ZcMnKXpKRYy29kG6oLF9Hs2kn6iy8W+WISVfhNHA4eJHngM4Xet+POXcguLiQ9NyTvygVFllFFROC89S+S+/R+LHJT/08oQUFmpwOg/XEepKehHzECcsgv9a9GiAfvSQYDqm3bEDdvovnlF4ydOiFneZ+zY6cwkOyJnZ8KCusNNrdvsrGiKHeFEP7AViHEBeB74APMjogPgE+B5x9umOGYmAtQo1Yt8x3f2Zm0CRMy66Rl/HCZshh6sm43Nm5k3l6tmtXt1nCYPx+HhYtAUUhauQIlMNDqA4ccHGyeZ2Ag+i6dUR8+nKuzIf3117LNQUKAomBs1QrUagz9zA/5irMzhj59zNJNsoyoXh3F0xNDz56gUpmTUlerhuLpiYiKQty/j9DpUJ09i+LhgVyiBOpDh8zG3Rs3kKKiMHTpgmbrVuTAQJRixVAdOGBOCHnkCOLePfRDhuCwcCGmcuVQfH1R792LvlcvNNu2QVIS+kGD0C5bhql2bRRHR1Tnz2No1w7NX3+Z96F5c7S//oqxTh1EejqqM2fQDR2Kw08/IQcEYOjQAenOHbOhVZKQoqKQixVDs20bilaL4uGBZts2DJ07ozp0CJGQgH74cLOuYYkSKK6u5ocYjQYcHc3GVCdHHH75BWPt2qDToz59ivRhw3BY9TumUqUwNmiA6soV5OJBiLg4pKgojHXqoN61G5ydkIsXR719u7nembOobt0k/fnnzc6o0FDk0DA027eZjdxHjiCio81G0YzjJPv6otm3D33Pnqi3bUMkJaEbPBjHn37CWKUqOGhRHz2Krn9/tGvXgaKg79kDh19/Nc/ZYER9+hS6wYPRLl2K4uKCoU0bHH7/HUPDhkixsaguXMh0kMkBARgbNkR15CjG+vURiQmgKCgaDaaKFVFcXFCcnJHDQlFcXFE8PRCxsQidDvWu3Sje3iiuLmj27DHPeccO85yHDEG7ahWmSpXAxQXp6lUMLVuiunYdVJLZSH3tutkxYTIhhYcj+wcg3b+P4uxidvY4OoGTI4pWg+zsjOLkhLFZUxRHRxQ3N/Tdu6O4umIqVw6jyYTi6kr68OfNKww1Gkxly5rDLitVMl9rWi3pY8aY+1arH1zH1as/uIYmZhgCTSbz8dRoQKtFJCYiZBnp/n1ze2dnc58qFXKZMuDkhOLri6FrVxQXF/OKosaNwckJU40aiNRURHw8mr//xlSxonk1/ZUr6J5/HoeFCzOdEZotW9C3boV08RKq27dIzzg35LBSyCEhqPfvx9CtGyI+HsXfH8XLy5wgzMHBfF1HR6O4OKM+eAjNnt0YmjbDYeUKjPXqQXIy6nPnHnz3Pj4YGzVCu24dhubNkW7fRnX1Kvrnh+OwYAFy8eKYKldG8+efGDp2hNRU85geHua/VSqQZRRfX5Ak1MeOIS1bhqFvX7Q//4yxYUPkkBBzoq+CSu4oCiIiAsXZGe26dSju7uDshPrQIfM1sGkzcoA/hnbtMFWqhBwQgKlqVejQHiSJ1IkPDLsplR8Ey/2zTjdt1AOD7tMSS6B4eSE3boz6u++QK1a0dObZMWM0ktK2DfqS1uVncsIl/CbXKptXjFpbCVxkSBJpFcrnXc/fH6Vk3hIdcuM6qD/6AePYYfmahqlHa6TdR5FbFZ4ET14Y+vRBfeAAtGtncxtJkvjiq6/YuGGDRfJbff36OK5dh7VsC2qNhuc++oAzO/fg4vnAQREfGkLr6b/y24tDLdpcqFOL/olJ7Nx3iP1LVxC55wDl334V6aGIg8MVylEx/CZh9yIJiY7mQolgUgKLWXU8SCYTaqORErfuUOPEKXY3bUSZa9c51aAu1yvlT9aianNzlIEsy5mySoWFyWBEpVFTsVljKjZrnFnumJH098qxE0SG36TLSy9kbvPcspXIMmXoPXQIvYc+ZHSSJKTz5zE9grNBCQ5CCS24TM1jQ1EwtWwKRbQC31aGPz+IF8TgXOvcu3ePNWvWk5yaztJly7KtkPcLCOD7X39mYMfOjH52EIvXrwXA5OREqV+Xc2bsGzn2m+TrwwQPDxj3Oju/mcvyEa9TrXdXKvfqhoOrC7dKheIVfZ84P9/C2dkCkJaaypLvfmDh19+y8PeV1Kxbh/HTPyhwf96LFhM99q18t7t76AgHP/makDo1aT32NbThtzjaujlNUlN5ccgQNBoNg4YNBZMJubjZwbNyzZ8s/30Lk8a9SGjJ4hhSIrL1aaxTKd/z0D/fHVLTwbngxscJ0+aQkpbOVx+OQQhh+Trr4oT262Xoxw4t8BhPGw9HldiMoqA6e4b04cMLd0I54LR5M8lDi8ABqtOhPXeehFE5L4R4VERKCl7vTSN5yGCSimIf/mPoR5jv26r9+9GsWYvu9dcgyLrz+F+PRoOpfXsA9G+9hYiIQL12LdLx4xhGj0ZRq8G7kKLS7fxnUQlhlz96BIQQp2yoFq0oSq6JIEVhvMALIY4pipJTZEPWeu8ByYqifJKlLBT4Q1GUKrm1rVGrlrJt187cqhQpjh9+iOLigu6VjETRaWlmQ6mDA5hMuHXsRPqbb2Do0MHmPqVcfTT/R+j1iMREVEePIhcvjuraNUhLw9ChA6rwcORixcwryPP5cChbMzkqCiQlIcXHo6jVqM6fRy5d2mxATkrCWKUKqqtXzckwfXwQOp05ckKt/m9FSPwHKYrrzdo5mJ9xrJ7DeaEomedqoe2TwYB08SKqkycxtmmDw7x5yP7+mOrWRbNxI4YWLZCuXzdHpQwbZnZwhIRgKlvW7CTs2BHVsWMA6Pv3h5j7ZmdsHpETOQXQyk9Ymkiy8lugzuFYazIMitKOHYj4eEw9eiCs/jbluLf5qGsFaw9SwtJZpOQwf2vH2mSlTJ/DnNJkS/kF3UNlruv/wOjvT0xdSxmJJKOl3M29FLO0S7kFP7G3SiVefWYoY77+jKBmls78q1FRFmUJKdb1x1Uqy2NQ3sOTP3+YT52uHSmR4dhoFlgS130HSG6UfbyKzh4W7VWbViC3bpatTBgt9aJVqzZhalELvB7uI4fvOuN4i/C7iLNXkDs1s/69anOQR9AWsyjSy7ZdV+qtWxEtWljkMxGK5XdtsqLGqSgKSfID94LDli3omjfnlrDc18NRDxIlpiUn45ThsDt7+TK+kVHczeLMuXrXvMpXkmW6bd/Fj25uJN++S7Eu5pdWU7oOlWP2OatMJsrcuYtJUlE6MZEy4bfY0LwJnXftJcHVldPlStP63AWO1qqBUa0myt+PdCdH/Dws5aT8MiQ6kmNiuXXyDBVbmb/3MA/Ll+JAZ8v2Oa2wikm3lCG6/1BZWnIynw95kYb9elGvT/fMcmEyEZpuIN3Pl4WTpnHgj418uXcbtYNLAlDsi6852a83Pv7+qNVqyjtlj1gR9+4h+VlqyQs5BxkxxdJtJE6dApOMUiOLMVXOQcbKSnur14CVcx0AydLoqqisrMh+qJ64fBXp8DFMA60lxc7pGrSekNx2rP02m8tOnjrLnLkL+frLD1FpLOf/zbc/8M67k5j14Ye89PLozPJ7erNs244//+TzaTOYu3wZ0S5mR1vAzt1ENn/gOLoYbynLkXr6HOnOTtxLTePgvJ+4tmsfnT58n6AaZlmimnsPEF6mFLEB/jhZibwI8rIeXRbobOlo93eyLPNxsHT2KIrC5ePH2bRqNZvXrCU2+j6tOnVkwvRplHxIWianZx5rz1L61BQ8f/mVuOEPnLxb796w2n73xUuZ/48+c569Mz7Gr0wpenw6nWIJiVTbvZ8dfXsQOW8pK5b+yi8rV9KiTWvUJ05gKl2apPsnqdf8GcqVCeWv9XNRq9UWzgbVzqOYalZAeHlanYPlcTEhnb+OdOUWxq4P7jGSyvZo2517j9Ol/zjeef1ZJmU4ExQr92zN+l0Yu2ePAJFU1iXjhGQl94RkZU5WrlUAxWr7HJwpwlq/Vsoyfi+io6MJDQ3js88+ZeTIkZis3PKsPd8YMUd4O334EakfTMt8xrb1+SinZ/ncnmVdFi8mZdAgkKScn4UL8I6gOXce7fnzpPTu9ciBGTm9FjuvXYcxLAx9hfL5jv7Oz3uLNTOhtefznPq1VjWn8a31m5OZ0taxCoyiQGIiTrNmY+zeHVPDhnk2yem4PGny9T6nKJCWhmbuXBR/f+TSpc3582rUyCZ/WKB35wLyOF9Hvdzcjj6U39ZOARFC/PLh5rUDgwoxunhw2ar/qe9HCHEW6JRbFWCdoijVcqlTaJEN1mcghAsgKYqSlPH/dsA0IUSgoij3Mqr1BM4U5TweBREdjXuz5kgJCSiShOO335Fw+BDS/fu4PjvIXMloRN+je74cDf8ptFoUX1+MGV5sucoDv1LWiJNCQQhwd0fOkIAwBgVZVMk6puLy7w8btvMfoygeKDUa5CpVMq/N9CxRBqaM5HimRo34RzU/2/YGZoOsKUsIrOz637uu5BYtUK1aZY4Akp7Oh/4nheziQnq9uvlzogB32rZGk2E8ToyNxfLXPHf870XikpLC3eJB6JysGzOS7sewZ+kKStWqnulsAHDfvdvC2WAN1aGjFs4Ga5h6d0TauBW5Q/5WkSslg5A274aUNHDNXz6FgiIXL47DsmUYCyBNdvDAAca+/TaLVi7HN0MnWvb1xXHrX9CuVY7t7ly8zDcvvEyf8W9Ru1N79I4ONNi+iy29u5HyUB4JWZJY07oFI7bt5ErVShwGkm/c5NLXc/Bv1hi/pg1x8DYbRU0qFRczEsRGOJZib60aAPzUo0tmf7FZvvecUBSF8GMnObpqHRe270aRZV5a+RPeOcjWFCayLLPk3alEXb2OT0hwtm1O8QmU3LWfwx3bsn/dBhp06Yiji3Pm9tie3Rn/wkgcHBz5fvWKh7tGs2ABpndeeqT5KeVKof58HsYa+V+5/dhQFEztc1189Vg5d/4CPy1ZRlhoScaOG2ux/eXRI9mxex9TJk2ifoP61Kqd3VHbol07mrRqhVqtJjrB7FRILFsGv/0Hic4lGXlMYABtl6/mWNNGuE8eR/ztO7gFBQJwfOkKLjg48Nr1cP58tmjllBRFIT4mFi9fH0xGI68OHEJqSgrN2rVl4IsvUKdRQ5ykR5N5dDh3nrjnco8isYY+ORm34CC6zpqK1skJbWQ0e7t15NzGP/n7l6WMGTeWFm3M55LT2nUkTprIqNemYTAYmf/t+zkmrRaJKUjRsSg2OhsA5PIlkcLv5V3R2n7oDbwx4WvCSgby1iu5y/SYGtdAOngaub5tuTCeVuQMDfh8R5XJMuqjR0n7J6K6iNGcOm2ODC+C/DGO+/eTNGxoofcL5mgG1b17KI6O6Kv9u8+VpxohwMMD3axZiKgoNAsXmiPY27b9/14YmaFGYBgzxvx3QgLqnTtRvL3R/PwzcsWKGLt2NUuL/j8fBzuFgl1G6ZEZqShKromjhBCjc9sOhedsyCkTXwCwOiOcUQ0sVRRlsxBiiRCiBmY1jBtA0cX5PSKKnx8J585m/KE8kGNxdSVx544HZXkkDbRjx44dO//fmHr3Rv3NN8ht26CUt0GG5z+A9swZFEcH84tBPlYIqdLTCVm3gYQXn0ej1aLLJRGzBYqCd0wsDffsZ1v7VgxcvJRlgwagt6JJnZZs1nZ2eMjxHNepo01DGft2z7tSBiIpGXHiPEqNvI3bWTGN7I9q7TZMzeqDt2V0RWEjV6qEydERjMZ8S6q5u7tz/vx53nl9DPN++RkhBIZatZB9rCR0zoJ/aAh+JUuw+N2pSGo1VCzLlt7dcE5KsXA2/MOals2od+YcnknJpDs74Va2NPe2/MW9LX/hWaUSfs0a41GpPOIRDTrRl6+y/cMviAu/haObK3X6dKd2766PxdEAsPHrHzizYzdd332D0vWyG50lk4n4cmXYsWwl+vR0OjyfXSrJ8cf5nD58lNET3rXat1IYiUMdtJgG9zInS8/BqfekUe3ci3HE0yP1MaBfLzZv/pvpsz6lTdu21KxZI9t2IQTfff89TRs34YP3p7F63VqLPh42aqcF+FPq1+W5OhsAtvfoTPkTp4kJDMAzuDgmWUaRZSLPnOf20RPsd9Ay/sBhbvbogmublqi0hfN+YzQYOHLoKLu2/MmeLVtRFIXfD+9HrdHw9dIllC5fHlf3wnOouq//g/RatuuAyyYTkkpF8QZ1CapbGycPd8qcOI1zUhIRoSG4BvjTvXdv3no341pSFNL690OoVLw2+lni4hIpXSpnSTFj89qgymc86j+/XVkiWm3lyzkruHz1FqsWz8DJyUo0QRYUH080P/6O/l/vbDA/ZOTL2SDLOE+aTNo741A8iv7+KkVGInTppPZ5tLyRFv3Gx+P202ISskg2Fyaaixdxm7eA+PHvkFamTJGMYechhEAJCMAwdCiqPXuQTp4EvR65XtEnLn8q8PDA2K0bAPqJExHR0Ujnz6NZswZj1y6I8JvIZUqbF8rZjcp2HkIS4qmN+Pk3oCjKnofLhBBeQAlFUU7lVOdhbLobCyEaZ0QmIIQYJIT4TAhRMstkrC7/UxTlmqIo1TM+lRVFmZFRPlhRlKqKolRTFKVbliiHp5N/khBLUnZZELU6Uyfe/iNnx44dO3aMo0YhnT9vjnCwg+uWP0mvbSmflBdu128Q1agBao2GxeeO0XWEbfkO3OLiGbxgCYoQrO3bgyR3d5Y/2w+/qGick1Ms6usyyhwfisZxPXTYpvGkw8chMtqmuqZe7cDVOe+K1tq2qo/6l3UFalsQRHw8qt9/z3e7ipUqMWXqVLZs2MjKX5dldCZwXr4cKeNYp6WkEnX3LmA28AEoskKLQQPQOGhZNHYi4XsPkuLmRonrN6i192AOkxQcqlqZ+ucv0vfKNcqOep5qH0wisH1rkm+Ec23BYmSDOR4r6fJVkm6EY0y37rRSTDK6hESiTp/l4uo/+PP92ZzbsAUAV38/HFxd6TJ5LK9vWE67N1/GJ5/5RwrKnt9W8eePi2jUpwcN+1sap9Q6HSkBAbQfNpjXf/iSoDLZQ8Z3JJklyVp362LRFh5Epj0ycQmoNmwrnL4Km9Q0SEx60rPIhhCCLz6bib+/L88PH0VqqqWUlpe3NytWrWLRksW2dapSce2Zfki6nNZ/mTFqtUSWKE6d7bsfzEeSaD9jMl0+m0G5ti35OjIa6eOvOLBgCQD6lFTunj5HQmRU5jWbY/8GAzH3Irhw/ATpaWZJuw1LlvJMjbq83Lsfq39aQmi5sgx57RVMRrNUVfW6dQrV0QCQ0LuXzXV1SUlsGzuJW3v2AyBU5tdj95hYTjY2XyMhtWvw/YL5qDLeA7V79iBHmqXd2rVqRP/euUe3SxH3UW8/ku/9EAnJiJsReVfMwo2b9/joi1/o3qkp7VrZYJgUAsPQ7pCe+7nztKMo+YxsUBSkq1fRDXzmsTgaANy/+hpDxfwtOLAFp23bSSpANGKeKAquy37D5O1N7IezkO1a+o8fITA1bYpcrZo5F+e5c4hr1570rB4vQpillapXRzd1CqZatTDVr4d0/ToiPByHaR+g3rIF6fhxpCtX7O9gduwUEkKIHUIIdyGEN3ASWCiE+MzW9rYuWfseqC6EqA6MA+YDi4Hm+Z1wQRH8h3Ic2LEJ+/nw+Hic+ojWeFq/60ed19O6X0WBtce+/Gh5FsU5qM4hcZS1/Aw5hWJa5GdQqzB164xmwngME8c/SBr9qDkbckpyZfWwWNFVz0kD/RHJ7ZVeffsOCc8ORMnQ/rd1raFKknBITuF+/brkJaShymJUqHj4GDHF/PmpZ1fSnJ0gw7CcolaT4ubKsMXL+O3Z/qRmcSwkZhhjhZMjaSbzcVMJCW1MrEViMYOVlxdVQDFEdDxKYJZV7qocEoULCelcOEqCDrleDXOZydLICCCbHtLMd9aiG9kD9dLfMfZ9kLxZlZOuvMkyb4XWSn4HRWXdwGesXRtVTMxD16jlN2jtuhz18mg2bNjAlHfepVWz5oSEhED3HoRFRGOs7M/ZS9f4eMJE3p89izblH6yQrKho2FfqF+5HRrJj1mfMXv4LYS+OxGf3XsqGlOKUFVlEgMSqFXGMjGbknbuEt2mO0q4laWlp3L8WTkBG//M//JwLN8zRFe4B/ngGFSOkRlVavzwCR7WG95u0Jz0jygXAt0QwPo0aUKFYIBQLpOayRWhzyEHjrrVcNWzt98IxhygRa+3/WY3lhETNFs0Y/cFUc9LEhwi+dQ/nUqXx9A2gdNdumeXeanOfp/bup1qtmtQobzZuqZTszhbN+tUYKr1s0a+S4++dtX2QUapWRolJfJBrwUp+DnPHNuZByKmelVwQ1n7blCznqoiJwjj6OXNba7+DOf22Fslv5oOxvLy8mfv9l3Tp3p/vvp/D22++mq2mRpGpViEUgPTUOH6ct4jRL7+aaez+BxevgAdtbkej2bGP1AH9CXP1BODM0WMc2LGTnoMHUaN8Ri6X8pUJu3KToNLlSciq4V+mPHTrjtFg4Oy+g3yzYxcRjq4cuRXBnNfGmfdApcI3sBgePj68NH0q5apX49zOPXzyzgT0Oh0JsXH8kw9w6V9bKFWjOhVLlaJNl8606diRRi2a4/xQJJnWxiSOabL18+Lg/exr1squXMN3Hq7E3bqarbxiCctoJKNOx93vF5IeGc2Ydh2pk+GAC13+DfqBzVj5xofUqVmRd8YMwRC/N7OdOLSeDqv+pnfvVrw60lKmSOPkmb2ghEB1Iwajtdw3ektHuJJxvzG2roEwGFHSzfcqa7kUsuZxUBSFsZO+RqWSmDl5OLIp+zUjRA531eQU1HuOZbu/2I5Vdf1Hr2v1vLCSJyjjmc2UEdkgJBUKAtnK81XWe5bD999hbNQIQ/XqVsXZC/u5U3voELFTp1jkOcjPOBbTlGW8Zs4i7t13zIsgC3HKiqzg9Pc2DEFBmHwznh/y0b+120hO+/qk34esn2lP2TueJGHs1w+MRjTz56N4eWHs3TvP/HhPEltXlufnfTDzuAYVR+5WHAHopkw2b7t2DdWBAyguLmjnL0AuHoSpTh2k8HBM9euj+PgUiXyZnacPlSRle0e0U2A8FEVJFEK8ACxUFGWqjcmjAdudDUZFURQhRHfgS0VR5gshnp54ZDt27NixY+dpQQgMb4xBOnESuVHD/+yDreeP84h5d1yB2gbs2sv9+nUBWP39j6QlJ9Nw5NAc64dcuIxPRCTn69YiLTrGYnuKqwu/Pdsfv6ho7qOQkuEEMqTrEJKEw0ORDfeH2Kb1LTdqgIiLs3GvwNS9HdLe/K9uBcwru/y8UO04jKlF3YL1kQ/k0qVRbdmCKSPfkq2oVCq+++EHmjRsyE8LFzJ56lTkihVRrV2DsXJlKletSpcePfjyk095/9sv0Wi1RNy5y5a162jRvh1lKlTg0InjlK1mziET07QxIUuWkujlxo3G1lfiJwb44RIXR7NFS9n5/CBUGk2mowGgx8wpJN2+y/0bN7l/PZyEyCikLC/orUYOQ5Ik/MJKEly5It5PcPVmYlwcly5coEKd2nR47lnaD34GSaWy6uyKKl+Orya8T8eXRtCgbfacBFcuXsQ3PJzuL+WsVGpqnne+EZsxGRE376CEPB55KVtRL1yKYcIbT3oaVmnZoim/r/yFVi1z/x42bNzCuxOmcP7iFb795mtEDgYcfZXKqO6ZDe8mkwlFlnF2dcFkMvFq/4E8N3Ec1Rubk41ef2EYxVeuJqFLB4t7lFqjoXrzJtyqV5uAA4coHxbKuPnfkxIZTfTde0TfuUt8TAxSRl4Fbz8/6jZvhlarxcvXF7/AYhQPCiI4LBSAJm1a06RNaxweMQ+DrTgkJBBXMu/zUDaZ2Dz9Y64ePsIXC+ZlOhowGBCXwhl3+AwbtuyhbcuHogPS9cw5c4UjZ68y7q1Btk3K2wM5tADXhqsTjh//QtrYZ22qvnHrQTZvO8z0icMJDrJdJk0pWxIu3Mj//J4i/snZYIt5U8THYypf3pyX7DFkgdUePYrm9BnSC1kCx+HYMZJ79cq35GFeqG7fweP774n9YNp/9hn2qUWtxjDSfF9XL1mCFBGB8e237d8TIJcqhVzKHOGpm5SRXzA1FWEwQHo62gULERER6IcNRbtwEaYG9ZGLByOSEjFVqgSOjoV+Ldmx8y9HLYQIBPoBE/OqbNHYxnpJQojxwGCgqTAvi7AnKbBjx44dO3as4e+HLATqjz/F+I5lAtD/d0RqKglDBqE4OeW/saJwq3vnzD+vnDzFves3cnU2pLm5sLdT7isyU11diAYG/LyMn4cNQu/gQK1uHanZ1VL+wnfxEiLGvZ23RKJOh2rNBowvj8i93j9IEoqLM9Jfe5DbNLGtTRZMLeoibkciHTuPXKvwpRiyopQqherXX/PtbAAoGRrKX9u3Uy5L7hL1pcvo4uJQPD0ZMvx5evbtg0Gr5ea16/yxchWpKSk0bNGcxi1bUKmD2XCeGBfH9XMXYPBAUvfvxe1eBEmBxayOea9COe6VL0u1zX8R5+nB1ToP9Np9QkMILpezznTTwQPyvY9FwY2Ll5g+fBSpySl8tXMLjs7OiFxWLRq/+YFjBw/ScfSLFtvCypQh9cc5BLdsmWN7EX4TGhSOTrtcpzrqxSsxvvp8ofRXWJga1n2qjTDt25nP9diMiAAfH0tHV+9e3Tl79jwffvwZ7u7uzJo5w6rDYc2KlbhGRNDJzxdVlUqgUlGqfHlGjitPWNmybPz5V6rUr4sqw5iSVL4coWv/4EbPbhZ9AZicnLjbsjkVlq2galISEcOfR3a0jMSpXKsmlR/Kj/CoCZ4LikNcPOHtWkNE7gq9iqKw69sfubJrH+NnfECH7g+OgePRo3zl5c73ny3i9VEDeHFoz2xtz364kCW/b+P5QZ1o39p247Fqyx6o0Dd/OwSYKpcySxw5anOtl5Kazjvvz6VS+ZKMGmb9O80NuZgPIjIGJcAn322fBmxNEO0wdy5yWBiGtm0fx7QQCYnILi6kPG+bHKStuP84j9S2bTCGhhZqv5qLF5ESE4mbPOmp/u20A8bBg82JlE+eRNq7F+Pw4VCQ5+7/Z5ydMdWqBYD+heGZxbqJEyAlBRETg3QzHJGSgmb+fJBljF26oPltOcb69RHJyUgXL6IfNgz1tm0ogYGYKldGREaiBAWhqFTm6BJnZ7us+lOExONPEC2E6AB8CaiAeYqizH5ou8jY3glIBYYqinIst7YZ8kW/AaGYcx33UxQlLmPbeGA4YAJeUxRlS0b5DiAQ+CfMvZ2iKFEF3K1pwBZgj6Ioh4UQpYDLtja29Q7SH9ABzyuKEgEUBz7O70zt2LFjx46d/wx+viiVKkIWeZb/BLKM77TpGEqVyruuFUquWoM+i36yu7c3iTE5Rw84pqRSe9su8wN/HqS6uvDzsEE4pD+QKRJCWBju0ipVhDy0yQHw9EAun79kiUqtKogrNwq8mlIp7o/6j52Qpsu78qMgBPq330Y6caJAzctXqIAQgtu3b3P50iVSXxiOUBSEEMTcv09cbCxJiYms+XUZ6alpNGvbhsYtW2S2j7pzl3f7PsvkZ4fy29ffEVGuDOX+2kHIwVwiQ4TgVPvWOKSk4nUvAslow3f4FKAoCnv+2MTYHv3QpaUzdu43ODrnnt9DlmVu79pDQPly1G9t6VBQqVQ0uxGOt0/OhkPpxo1HnfoDPNwxvjIM1W+PL7dIXkh7DqCUKpl3xSeMTqejWYsOjH7lzUwJooeZPOkdRo18ka+//oaPPrL+Clajdi1mLfmZryZNAR4YXwEqVKtKUnwCyYmJmWWJVSsT2bA+7peu5Dq/qwP6cmHE87hduEDF6bNxCr/51Gpih27emqMM2MNonJyo2bcHQ18a9aDs6lVuLV3G2Clf061TM2ZMeSlbm2OnLvPKL5vQ1CjHjEnDH+4yV+SHIyRsRN+pIZodx/Ks9+FXy7h1N5rPPngJjSb/q3OVEsVQr91ekCk+FdjibJDCwzHWq/fYHA3IMh6zZiH7+RWqIVIkJmIK8C90R4Prb8txPHQYXZ06KI6Ohdq3nSLCwwO5Zk1MnTsjbt9G/fPPYLRRsvC/jBDg6opSsiTG9u1RAgLQv/46+jfeQC5bFt2kiRjbtMHQowe6N99E8fbGVKcOckAA6PWorlxB3LmDetcuHObORURG4jhzJtpFi1AdPozjzJmoDh1C+9NPOM6cibh3D8eZM9EsXYpq717z9pMnn/RR+L9FJQQqIRXaJy8yFuN/C3QEKgHPCCEqPVStI1A24/Mi5lQFebV9F/hbUZSywN8Zf5OxfQBQGegAfCey6yQ+qyhKjYxPvh0NQohnhBA+iqKsyMizPBoyczJbJpHLAZueRBRFiRBCrMJ8YADuA6vzO2k7duzYsWPnv4SpaxdUCxZh6toZfP+dqwXzi/ruPZL69inwi7VDTCzpAf6Zf7t7e5EYF4dsMmWTvvkHl4REDrXNefX2wxjVarptWMfKgX05tm4jd89foss7Y7LX8fND6PVWdfKzIQTCSuLpvDCNGoTq17WY+hXA4CEE+okjUB04BU3rF+3KQwcHNEuXoqtSpUCh5SaTiV7duqHRaln311YCPv2MpGnvc+7MWZ7p2ZMufftQunw5qtetQ51GDTPbhV+8zIcvv05qUjL+JYJZ8vHnlN9/gLQZUwhMTcX/wiWiKpSzPqgQnGveGN/wW3T98ns2vTQcvfOTWemniYlBGE3os5zPD2MyGpn4zBDOHDxM2WpVmTjvOxytrG5/mBPbd/J7TCzPTJ1k4Sw7fvgwG9es5T1391z7MA4bYtuO2IoQKJ7uSDsOILcopOTTj4Bqx14M48c86WnkiYODAy++OIzxE95jztwFjBppacQWQvDxxx+RmJTEN99+y7Bhw/D3fyCTYzKZCCtdms17d3Pr0CFUcXEkq9Ukxcdz5uhxVv20mNAK5fDw9kaWZe7fvYeQJBz9fKn0wzyOjx+L7JD7yvmEGtVJqFEdSaej7Odfkx5YjKSK5QnetY+4Du2Q0tJJrl61YBFthcT9alVIDi4O9+7mWMeo06F2cKDxiOcsnTuywu4a1al34SQLvplsYbiO/vsQDdxceGPeFJyd8meMFVduQrWCOb9UV+5gTEoFT+uJjM+cv86389cwqG8bGtatXKAxlGK+GDs2MTuyXf99AgZ5ORu0X36JoWpVjLlEexU2qjt3SRo1EjkXp29+0Zy/gMPp0yT3y3+UTI4oCq6/LSe5Zw9wsIxesvP0o4SFASCnpaFaswa5dm2U0FD7avvCQGP+PZTLPFhcZOje3VxWpUpmprz0CRMyt5vqmuVOTVmk07Jtb9y4qGZr58lQD7iiKMo1ACHEMqA7cC5Lne7AYsX84HFACOGZIVEUmkvb7kCLjPY/ATuAdzLKlymKogOuCyGuZMxhfyHtT0lghRBCg9nJsQk4pOS0IiYHbHpDFUKMAFYCczKKigNr8jOQHTt27Nix81/E1KsHqj82POlpPB4MBlz++pv02rUK3EVEi6bZ/g6pUA5Flrl25LjV+hWPHie2WIDVbdaQVSpulApFURT2/vwbt8+et6jjeuCgzS9o0rkLNo+dDSEQF64VrK1KheLogGrlnwVrbytCoB8zBjISaecXlUrFzA8/5Py5c7z24kh09eoiUlJo2qI5X3z/Hds3bSY4tGR2R8PVa0wcOIQ+L73IooO7KFO1MuVrVufKwSN8OWAol1JSKbttF57ht3Id+37JEvzx2kg8oqJptHw1wpZIlUdElZaG78HDlP74Mxxv3yFwzXo8j1met0ajkeN7ze8DKrWa0lWrMHrG+3y8+jd8i1mXicrWXm/g19mf8pqHOy26dbHY/t2nn/P7r8tIb5+7tJh64WIb98x25PYtkCuVRdq6u9D7zt9EZIzPDXiqk2dm5ZXRL9KxQ1vGT3yf4yes596TJInvv/uWXTt3ZHM0AJmJo48dOsy6X5byyatjGNK2I++9OoZDu3fToXcvRkydSExEJJMGDmX+9Nm80aUnu9Zt4OTYN9BmiXjIC9nBgctvvc6tgf2Jr1mD2+PeIqVKZUyuLgT+MLfgB+ERcb8ejnv4zVzrXD9wmIUDX+D+tRsA2Rx1mqtXcd63n17PD+Ovtd/g7GzpTOgS7M/U7XPx9/PK3+RkGXH9dv7aZEE3uD2K2vq5bDKZePXdr/H0cOWD8Y8o1WOS0fzy73xeSU0xO/4drTi7VIcPYxjwzGN1NDhu2oz2yGFMhRx94HjwIMm9exVqn66/LUdfobzd0fB/gFytGqY+fRA3bqCZMuWx5CSxY+dpQxIiI7qhcD42UBzI+mJyO6PMljq5tQ1QFOUeQMa//6xeymu8hUKIE0KIySKnRF+5oCjKbEVRWmGWfDoJPA8cE0IsFUIMEULY9OJt63K4l4HGQGLG4Jd5sKN27NixY8eOnZzw9ERu2xrpcAETA/+LcNqwgbS6tQvcXkpNI/DvHdnK6rRpRWBYKEmxsRb1Nek6XBLzbwg3qtXEXbtB5OVr1OximbMhvlMHm1fnGofZmCD0IUx9O0MBpC7+Qa5dCbl+NUhOLXAftqAEBaH97DNITy9Q+zZt2zJ95kw2rl/P+0eP4bTsNzAa6TNgAMNefZlNv68BzAZ4MBv/AoKLk5SRePvd776iRc/ujP7pB3xLBOMR4M/+EUNR6/VoUnKPKjFpNESHhnC1dg0CrlzDL8PAWJioE5NwuB9D1Zkf47f/IPEVK3D17TdIDy7OzeFDSS5fFt9tOwDQpaezZtESBjVqzpje/blxySx7OmLKBDoNHohaY9tqYpVGTb+3x+AzfKhFm8tnzrJtyxaGjR6F76bNufYjFy+iZM7+Poir4Yg7EUXTvw2IU2eRjls32j+NSJLEnO+/xNfXh6HDRpGUZF1+T61WExYWhqIofPTRx+zfvSfb9nt37/Ldqt9x9PdjyV+bmbNmFRM//ZgegwZy/fwFVn43hxJlSzP+h6+ZtfwXDm35i1idjvKP4ngSAlQqUqtU5u4br+O/+Gccz1k6cYuawAOHuNUi52Tb985dYMPUmTh7eeJmJdpo3eyPWJ1h0Fc95KSa/flP/Ll6G3KpYBzdXfI9N3ErAuNbBXcEaHYcR4q0vAcCzF28gWOnLjN78gt4e+UezZQXSmgQcsWwR+rjSRGT8Yzg81AUgXbuj4ikJJRcIswKG5GSgqlYAGk9e+Zd2Vb0ejw//Yykoc8VnhPVYMDz089I7t8PfY0ahdOnnacCuWVLDNOmIR08iGb27AIvGrFjxw4AvkKII1k+DydLs2bQf9jTl1MdW9o+TG5tnlUUpSrQNOMzOI++ckRRlCRFUVYrijJSUZSawHTAD7DpodFWZ4NOURT9P38IIdTkfQDs2LFjx44dO5gNtqrlK59anetCQa/HGFYKfeWCSTgASHqdRWSDg6MjX/69kZodLVdpO6Wk8HffHvkep/Tlq1zfthO1Vku1Dm0stnts/dvmvtQLf873+ACoVKg27ICY+IK1BxRnJ9TfLytwe1sxDB2KdOlSgdu/9PLLDBo6lK8/+4xtunQc1/8BwItvjmHW998AkJLxIhxSKowZy5awd9OfXDppNhZ3HTqYEpUrMmLuVzi5u6FHYfHXc6n6/mybVu1Flg4jqnQYYYeOUX7n3gLvR1YcY+MI/XsHZRctwaTVcnrCWCJatcDo7pYtKiY1LAynw0dY+s33DKjbmM/fnYiXry8zFs0jpEzpfI+bnpqKEIImdWpSrI5lBNEvX3yNm7s7z70wgvSGuUsZKRUr5Ht8WzGNGoS4G4k4cbbIxsgNkZqGqVmjJzJ2QfHx8Wbh/O8oXToMnT73nCwpKSn89ttyXnj2Wc6feXCMe/bry6/zfuTE0WP8OudBlEF0RAQHt/6NSqNh6LtvA3DvRjhpycm4eXkSVa8OopB0vqOefQbHs+eQCiAxV2BkmZjKFTDmIJmWfOcea9+ZiouPNz0+moaDS/acKGt/W87uVb9z0IqTZOOfe5n24Tz0SzYiB/oWaHqqRatBW3BpIsXdGcWKk+PmnSg++GQJbVvUpk+35gXuPyumulVQf/trofT1OImJiQHA2ztDhk5R0Kz6Hf3gQRhbtXp8E9HpcJ8yFUPVqoXarfNffxduRIOi4LRtO8m9etqldv5fEQK5QQOMQ4ci7t8353P4f34PsWMnA0lIhfoB7iuKUifL5+EwzttAiSx/BwMP6znmVCe3tpEZUktk/PtP/oUc2yiKcifj3yRgKWZ5pUJBUZRzwAZFUdrbUt9WZ8NOIcQEwEkI0RZYAawv4Bzt2LFjx46d/xZCYJg2FfEIBtunHZdlyx5ppT6A65mz6L0s5SmEEMiyTHJs9kTRTddtQi7ACr+djRsQvmsvFVs0wcndzXI8ne3Jl5VHyMVhHNAZEZdQ4Pb4eSE3qVXkYfJK6dJI589DPqRWsiKEYMYnHzNu0kSqPfccxlJhiAzngpOzM8cOHGTM0OfRZURPqFQqJJVkoaf+TyTw/fBbHDt3nuFb/mb/2CkkROad+0xWqzk0oBcXmzWiwdIVNJ+7CI+ISBosWELx46dwvxeBz9XrqNPScYmMwjE+AWE04nw/Bufo+xTff4gSn3xB5M49hH7wEQGnznCjdQvOvzba7GCwgslkMueQGDaE8x9/RqlKFfhi1W98t2ENTTq0yzWRqTWibt1mXLuu7F27Hu+z5y2Sol87f4E9m7YwdNRIvBITkR1zj85Rbf0rX+PnF7lONVTbD0B6ESczt4KIjM5R3/5ppknjhvy+8hd889B4d3V1Ze3a1bi4ujKkbz9u33wQTV+/WjV+GDSII3v2cXDnLgBuX7/BlVNnaD+gL04uLsTfjyHy1m1qZkQC3GvckJANuUfC2IxKRXzf3rhv+RPvRYUv1WWNgKPHcYyLt7otPTaOox99gaRW0/Pj6bh4Z7/HnD15kuWvv0HFcmV5+70p2bbduh3JiNdmUL1yGdrPehUlKLt8lU2YTMjtGj+SQVf28URxy+4gURSFt6f+CMBnH4y2yN1SYLQacHOB1LTC6e8xEZsR2eDra3YIaRYuxFS6FDzmHCLq8HCSX3utQHmOcsJ18RLS69crtITQIjUVn4mTSGvZAmPY0x/JIlJTIT0d7cGDaI4eQ3voEG4ffoT6/Hmc5y/A5ZtvkKKicJ6/AM2+faiuXkV98iQiJQX0+rwH+D9HKVYMJSwMuXx5VFu3Im4XXNLNjp1/A09ARukwUFYIESaE0GJO3rzuoTrrgCHCTAMgIUMaKbe264DnMv7/HLA2S/kAIYSDECIMc27lQ0IItRDCFyAj30IX4Ez+j2Cu2Kzha+td8F1gOHAaGAlsBOblf1527NixY8fOfxQnJ1Rr1mEc6gk26LL/qzAa0dWrh7FCBZALro3vduw4usrPWN02d8SrqNRqRsz5MrPsRsVyBXI21N29jz9q16R2z65Wt8f1tl36wNSwfr7Hz8TfB2nNX5hKFi+wo0ZuWAP1rLkY3x1RpKsTTU2bovn1VwwjRxaovUajYczYsQDEqdQwcxZ8MBWAWg3qU7FqVca9+BJvT5vK+t9/Jyg0lGIhJaz2VaxMKcauW8b2BUsovuBnruw/RMrQgTQdPhiRlwFfCA4MfJBY88gzfdGkp+MeGQVnznHswGGkw8dI0xtoOup5yly4xJ06tdiTnMxv+w6hPnaKdf6+DKhaGesuBrh86jSr5s4n8vYdPlu9HDd/f+b17cW92TMKbIBKjInl4+dHoU9PJ7RSJWK9PTH8j73zjm+i7AP497kk3YtCgbL33kP2EgRkb2UpMgQFVJChMhwMwfW6xQ3KElmCIAgIiuy99yobuneT3D3vHymlpZc2aVNAzddPPtLnnpXL3XPP/aafP+mDpvr4+fF43z4MGjEc0569aPmCsuxTzSanQ64RAuuYISibd0BKClrb+5Q0OikZce7C/Rkrj7h27TojR49l9qxpVChfTrdOsWLF+HHZUnq278DAnr1Ytm4twfnzoxYJxdS9C3OGDU6r+9M331GpTi2Kly9HcmIix/fs5dKp09Rs3compDaZCDp1hjCrFekiIWl0z+54nL+Ax4WLmEuXckmf9kgOzsetWjV0j5l8fQiqUI5HBw8kqGhohmOJ0TGMGjmegsHBdFy6BFO6sGQWi5WBw1/HalVZOaw3XjcjUCs6n+DZ8P0K1MG5s0g3bT2IWjWjUHj5mm1s2LKft6cMpUQx14YIsj7VBcPv21Hb/nO8g9I8G3x8MP3vfyS99OJ9n4P38hWoBQtibtrEZUYAyq1bYDDYkky7oEuRlITHsWNEv/gCeGSdFP6+o6oYbtxAJCTgt2IlyS1bYDp5EiUqmoSnBiLi4lFLl0ItUgRznTpgMGAtUwaD2YL08iK5YwcwGBCxsRguX0YrWBDvZcsRVivJHTvis+RnLA0eQcTHo4SFkdyvHx7btiEKFUatWAERHoEWWhj8/P6V3h5aatJiw6JFiFu3sL54/+8RN27+jUgprUKIUcB6wAB8J6U8JoQYkXp8DjYZegfgLJAIPJNV29SuZwFLhBBDgDCgd2qbY0KIJdiSSFuBkVJKVQjhC6xPVTQYgI3A185+HyHEx/YOAUGO9uOQSZWUUgPmA5OllL2klF87m4najRs3bty4+a9jHfkcIiZn1uEPM/4ff4L0ypxM01lu9uqJZqefMvVqc3bXXqJTrdgDr1wj0d8vR+MYvb1o+NLzlGtYL/NBKQle9JNjHakqhlxaA2v1q6Ns25e7Plo+gjh9MVd9ZIcsUgTrY48hbt/OdV/j3n2XXj/8wMEtf6aVTZj+FsVKluD919/iRthl6rRoSoCOl8sdPH18aD9qOAHLfsSzdg1ubtmapmiIux3u8Fys3l4k5QviZqUKbC6Qn3PnLxJdszqxVSvxw8Il/PVoCyLKl2XxF9/Qe/IExi38DoPRyP71G7HY8YA5tmcfuzb9QYUa1bGkWlVGvDwGQzY5JuyRnJjI+8+OIuL6DcZ++SlFy5el4o+L0DwzCooKFy/Gy+/NJihfPlLq1Calhr7w9Q7iiKuNnfTRWjVCJJsh7j6F1bFYsA7NcYjahwIpJfv2HeDpZ54lOYt8KRUrV+bbRQu5cf06e3fuAkAkJRO8dFmGvkpXKI9H6tq6aekKju3ZR+kqlanZomlavcNjRlFwzz6XekqZy5TGf9MmvA8eclmf96KYLZTY9CfynvwlcZevkBwZhcHTk5ojh1GwQuawZac2biHi9m0Wt2pJcLFiGY6t+HULu/cd44sPXqGItxdq01rOT85qRcQngpNeTPdiaVEbDHf7iIqO49Vp31GnRjmGP505SbxLiI5FOXgyb/rOAyIjIggMCMBrwwasffrc/wlICVLaFA0uwnj2LJ77DxDfv59L+hNxcQRPmYq5QkXUQg7l98xzlKgofH5eivH8eQLfex+P/QdQixYlduwYzA0akPD008S99CJacDApbVqjli1r81YxGm0KAU9PpL8/mExohQujhYSgli1LSqdOaKGhJI4aScJLL6KWL0fCpNcwt2lDSteuJA8ahAwIwFquHNLHG5GQgPHgAQznzuGxaBFeM2Ygrl3Da+ZMPH74AXHzZo5zVz1sqH37Yn3hBQxr12L63//+Nd/LjZs7uNKrwUHPBqSUa6WUFaSUZaWUM1LL5qQqGpA2RqYery6l3JtV29TyCCllayll+dT/R6Y7NiO1fkUp5W+pZQlSyrpSyhpSyqpSyhellDmxAnwGm0fEvns+ewGH3cUcMl0RQnQB3gU8gNJCiFrAW1LKLs7N2Y0bN/9EFN0cNI6jOWGKk9ux3Nw/nPldH3S/eteVvVd/vU2FATsxTqVOudSJe32nnp834uIFxLmzaI+3BXv9Zmpvp9zhlFL64ygis1eA6oSgSRECkpOx1qyBLF0aBTDZEaqk6J2rewj9cSERY0bpHmvbqwcb53zHmd830/HZwVTcvZ/djepS5J6QGN7ZWOolRsewv0pFiubPR7mA4EzHA6WABg0JNGQUXHkInfMiFbRHW4Ewpivy1B3X3som69WDfYfBcDdEhqLze6mWzImgreZU4W3d8hjXbcNaKAB8vHQ3d0LvGjDq7xcNhsxKHKl4Qr58mObMwfLaawBoTlwrnumuixmz3mbo44c480Q/TD8voWXr1gC8M2s28XFxGO6Jpw5Qwlc/8WlSaClY2ZTQCa8Q7h1MpJcnHVt0oGzlynQe2J9Hu3bGy8fbobmWbNSEwU/0tV3XwJDW7QmOTaJaxQKULlWaKgWLUCl/Yfo99RTbf99IwUQrpYplDtXTf9DT9H3qKXz87sZYtxQtSuk3pnH5tYnIdNeolyHrrbiqqrz34jguHj3GtO++omnLlgB4lyxJCf9ACnrYQoT8MOdL6jdpTOXq1Sns4Ynp2++wTJ6c0TrTmlHRqVy7gqp7X9pbHfXeVxwToqrd2qL8uQ3lyCmsz/e/Oy/dNdTeWqGztmqZr2HT599ifXEYaBmVQdKgN1c78xd6v4szAmNH13b9ekWLFOTLL/5HryeeZtQLY/nqiw9114X8Rh86NG/GsSOHCQmxhY+JQ+IdFIyn59376KknnuSpvn05sXU7JpOJPk8NpMVjbbAoGVcm78I3qbRsNdeHOJ7M2KjzzDSJu+cqdsgQPI8fx5CUhPTJfG+bdc5BtDXz73o8Sl/RGfHnFrYWD+XclbC0svh9B9j1+TcUrVeblq+9DMDw6vUzN65eH9m+AaXMZjTrxbTihMgLdGhehjULptCwkB+JN6Pshj1TDJlzMdx5txcnzmIZ3RfuvOvrxEvXVItOWcbvbzp0EnOl0LR+J8/8nqiYeH7+diICFU3NeG8q2HkOOugJKIQBrVd7xNkwBMrd+1XonANHy5ytq3e/6dS9s7aLsDDeEwJLt24gRKYwfKB/V9rbc+o9MvTqalIi4uPx/2IOsePHpTV0dKysHk2+v6wm+oXRafu63OyPlZhYDGFhRLw6ES3Qn5y4SbjsHc1sJuDrb9ECAzBXq4qlShWspUsTM3FCWhW9keyNrycL1N33p13HAgIDEYCsVi3tyWYubvOmVGvVwpraPjl1v6OcOIHHd99h7d0Lw+EjWB5tBakGEVmO9YAQ2f2+ArQOjyOrVUW5chll5y7Uvk+6Lvk4IO/TO7296yKv3lPdPPwYhMCQSyX/f5w9wFEp5fZ7Dwgh3nC0E0d/gdexJZaIBpBSHgRKOTqIGzdu3Lhxk+dICVYrHlu34rlmDabde/Cb+TamvfvwmjsX35lvo1y7hu+bb2LauvWBTVNr2xphzSxc+CdiOHcO33k/kNImc5LlnJBcqoTdYwVLFKd8nVpsW7kaKSVXWjYjrpDzoSOOrf0dv1feIPradd3jhtu30e5RYNglNg6ic5FzIRUl7Bpif+6szNVq5TAtXJvruWRJcDDW3r3BiZwWehQtWpQfNm0kumgRBvZ5grWr76YB8/O3F5woC4xGbk57C0N0NEFHj/HspFdIiItj9phxdK5cg5d6PsmJAwez7EJKSWiJu9dfdHgEhYsXw2A0EBUeQVCB/KQk2WKY5ytQAE1KolLDdtyLl49PBkXDHW73fQKv886F91EUhSr16jFm9gyatreFPRIpKcTWqZ1WZ/e2bbz92mTWr7p7HrXixbMNA2EdNMCpueQWrXl91EcbIU5dADXn4dayQ5YoCp4PWXiQHPB4+8eY/No4Fi1eysjR49CySOx5R9Gw6Y8/qFq7LjvuuUcrVKzIul07eHnqZD6Z9z2tH2+P0WjMJJBNqlObqCf64HPwoOu+iKJgLVyY4Nnvuq7P9EjJuepVALCmpLD5vU/Y9r/PCalYngYjhug2+X3Vak4ds0UpKHPzNlqTumnHrly7yamzVxFC8Ejt8niu3o5atkiO5mVctiHXXg0Ayu3otH9v/OsgC5f/yajBHalWyfmwTg5jMCCu3kLZuCPvxnARyqFDKDdu8G3Zsg8k/I3Xlj+Jf8qF3lRWK/5z5xE9doxLcj8oMTEET5uOtVhRWzimB4Qx7DJBM97GeOUK8b17Ej+gP+ZatbBUrfLQhy3SKlcm5dVX0cqVQ61cGdP69Ri2bUM5lHdeW/cDWaIEslw5ZJXKKHv2IA4ceNBTcuPGzYOnF3BQ74CU0uFEP47ufqxSyty/Tbtx48aNGzeuJCkJ44kTeC1fgd+MmSjh4aBpWOrXx/JIfeJfexVLvbokDxpEwmuvohUpQsLUqVgrVsS0ciXe06YhYmLyPMHuvagd2mN878P7OmZe4HHgIAmDHbeAzQpDTAzx1apmWadJt85cO3ueywcOU27ZL1nW1cOSksLhVWs5W7I4QUVCdeuYLlxAxMc71J+IiUVERGZfMRvUTq3BL7PFrzPIYoWwdmqBuKEvAHcVslgxPKZMyfU9ExISwsi//uLNIkWYNvV1zE4kcbRYLFgsGRV2mq8PyRXKk//0GYaVKcO8vzbx8Yqf6TboKeJiYvDw1Pc4ucOd5Kp3BLpLvvqGAoULU/2R+phTkvH08iI6VblgNJnw9PIiKTUskqORRZMqVsD30GFEUvaJVxPj4ji5/wBCCPqMGkGXgf3TjvmeOo1XakJgs9nMWy9PoGiJEgwf81JaHVmpUtYDaBqGeQscmrcrkZXL2oSw7zodQtYxIqPRKpfPm74fAK9MGMMrE15ix87dRNlJgJyesmXKEFqkCDvHjeezjz7KcG0qikLVGjXw8PBIK9dLKqwF+GP8eRlHFyzCatXxJskBaoECxHfq6PDa6iiGpCQq7z0IQNzNWywbPYETv22gep/utJk+Ge/goExtDu/bz/jhz/Hh9JmgqiiH74YKslqtDBo+me7PzCIp2QwWKymdGiMDMisPs8WqYu3dLoffLCPJfVoCEBUdz4uTvqZS+WKMH5W7PBCOoLV6xPZsykPlYG4xffEFyuXLbNM0AkJykMA7l/gsWEhKg0fQXBiWyG/pMpIbuSbHjRIVhTEsjMgpk9CyCE2Yl3ju2k3AJ58BEPPSC1jLlEEr6No8I/cNIdCqVMby5JOo9etjOHECcfo0ht9/1/Vc+qeg1amD1qABypUrGL/8Ely09rtx8yAQQqC48PNfQ0oZKaXM7FLvJI4qG44KIfoBBiFEeSHEJ0Amlwo3bty4cePmfmA8ehTl6lX83v8AgOQe3YmfPAmtcGHMLVpk/RIjBLJgQSzdupE0YQJYrPhMnIjhflrzGAzIiuURFy7dvzFdiZT4vD2LpG5dwZQ5hERO8D11Go9bWecDqN+hLS99+QkVg4O42tz5uMhbPvmS6KvXqdGqmd065qpVSald2+7x9MjQQqiPuyDJrsmEcvA44kju4mPLAF9M363M/Xyywtsba8+e4ILcDYH58jFsyBCWf/ctHh4emM1mhwT3KxcsomvDJqxcsAhreqWDENx65mmiWjSj5P8+pnbNGox8cwrfbvyNslUq2+0vOTGJS6fPEHbmLIqisGPDJk4ePETXp22WqsEhBfEPDODM0WOp9ROJun2bYqlJb/UEtvaIq1+PAstXZlnn+J59jG7fhWlDRpCso5iwBAUR+4gtJMy8z7/g3OnTTJr9Nt53QtRYrSh//JH1RFQVWS5zDPv7gaxcFuvQJxAHT7i8b8OfO122Jj0MCCGY/Np4/tr8G/nzB6OqapYeDqVKleKPTRtIbtaUt6ZM5bkhQ0lMzPy+mN01+3G+fLz/0lj6VK/N7AmvsmXtb8THxeXqu6TUr0fA/AWYzp3LVT/pMZgt7GxnC8Pm4euDwWik48yp1H66L4pOOJCb164zauBThBQqxIxPPkJJSMA64m48/GnvfMX2XQeZNrEv3l4emLYfRbmeMwWu8dOFyMplcvbF7sFryRYAXpk+j4ioOD6f/RyeHvfhOhcCrUYFjDO+vO9GGdkhTp/G+O23WIYPx9qpExEREeS/z1b7IjoGkZyM5kIlh++KlSR06oilYsXcd5aSQvCMt7GWKIkWmDnkX15jOnMGz+07EBYLsc+PwFqiONI3B4q7hxUPDyxPPoksXx5MJozLlqEcP/5QK+eyRAjUzp2xDh+O4ddfMU2fnmtPVjdu3PzzEEJ85Yo6jiobRgNVgRRgIRADvORgWzdu3Lhx4yb3JCZi2rsPz19/xXjkKFqBAsRPnoS1sn0hYrZ4eiIL5Cdx9my00FBMGza4br7ZoHbuiDh5CmEnnM/DjOHYMSwtmrvEvf8OKUWLEle7ZpZ1fAMCqNWqOfnPX+B88aJO9b938TIO/7KW+v16UzsLmYn//AUOC1WU/QdRDrjGhV7t0R7lZC6FcD5eWHu2BnPehunSGjTA+NtviLCw7Ctng/riC5RITkZKyfiXxvDsoEEk6QhH01O8VEn8AwOZ+sJL9G/Vhh1/bM5YwWDgRv8nCfp7W7bjJycm8dXMWUwdMpxt6zcQeesWW39bz1MvvUCZyjZhj7evDxVr1uTgjp2EnTvP3r/+xmgyUax0aYe9Gu6QUqY0cfV1EpMDKUnJfDltJq/07mcTMn8zBy9v70z1gjdtxlIgP1cuXOTzd9+ndccOtGqXTulltaJ27Zr1RMwWZKqy5IFQIB8iKgbD3BUu7VarURn5L/JsAJtiICDAH1VVGTJsFJOmvJVlfV9fX17p359Jb7zOymXLWLlsWZb19eg3eiTDP3yfWQH+/PrTEsY9PZhOteqRnM29mR0xQwbjkaq0yzVSUvnbuWzYuBmr2Yynnx89P3uPkg307y8pJWMGDyEhPp7PF84nuEABgj/5DPxtOWq2bN3Dex/NZdCArvTs1DitnbVODq4nswXyBbgsNIxaqjBrNu5j2a/bGfd8d2pUKeWSfh3C1wetXVO4EX7/xswKTUNcuYKydx/Wp54CRUFKSXh4OMHBmfMw5RVKRASeW7aQMGSwy/o0hoVhuH0b6Zc5b5LTpKTgdeAgEa9PQQvUz3mUVxhu3cIYdhnvTX+QUq8uyU2buDQXwEOHEKitWtnCTCYn4/n66/94Ib3arRuWkSMRFy5gnDPnH/993Py3MAjFpZ//IN2EEB9n8fkEaJVdJ9meOSGEAVglpZwkpayf+pkspXywaestFtuid691j5SIyEhERIStjhs3bty4+UdjOHMW5do1/D78COnrQ0qnTiT3fRKyCYviFEIgCxdGhIdjyM4i2IVorZpj+GHhQ2cxmBWePy8FRcHSuHH2lZ2gwOo1WIOCsq+oafDLGsY92oEz23c53L9/oRAqPdaKpkMGsqtze7v1pMmIDHDsxVyER6DVqeXwHLLEaETmC8z1taBVKIlpxpw8v6asvXtj3Lw5+4rZIQQiIQHPZcupULECq1f+Qq/2Hbh25YrdJg1btmDxpt/58IfvsVqsvPRkf96fNCVDHXOhQsQ+Uo9in83JcngvH29emP4m87b+Qd9Rz/HTF1+x7qef2b15C689PYT3J9iSQ9Zv3pSuTw3ktWeGcv7kSfo8OzR1+s4LEwusXJWpLC46huFtO/DznK9p+2RvPv7tFyrX1few8Uj1KgkJLcxTI55lyuxZGY4rf23Ndn0U584jrl5zeu6uRGvVELV3ewwrNromZENkNIa1mx/62N85RVEU8gfn4+NP5jDny2+zrGu8cJEXxo5l49a/6DvAlpsjxQlhkYenJw3796Pa4oVsObyfL1cu48U3puCV6j0zdeRo3p88lW0bN2WrHMyAyYQWFITh5k3H29jjr23MWr+J3d/NJ2z3fiDr+1EIwbg3Xufjud9TIdXTKaVSJTAZuXEznMHPT6V82RK8N33c3TYplpxdTyYjat2swwI6Q6y3JxOn/Uj1KqV4cVhnl/XrKFqDGigXrmBYug6AyKgYzHms1NYlMRHThAkQHoHar2+aF1P47dskJiZSooT9vE+uxmfuPFIezVbW4jBKeDjGsDBinx3mkv7yz3gba5EiyJzkQcopqor3ho34/zgfNTgfsSOGg8c/P3+OM2h16pAyfTrizBk8Jk5EXL36oKeUc/LlQ1aqhNqqFeLsWQwLF7mVDm7+EShC2JJEu+jzH2Q8sC+Lz15gUnadZGuSKKVUhRCJQojAhyVvg+HwYXyGD0c5d46kGTMwD0t9KEuJadEivN55B7y8MPfoQcqECQ92sm7cuHHjxnmSkjAdPoxISsZw4QLJfXoT/9qreT6suW9fTDGxGFevxtr5PrzQe3lhfeVlDIt+RpYpjWbHIvNh4U5+C7VKFZf3bXAgjj2AMSmZsDGjKHThEgtfnsSgLz6gZK0aunU1VeXmyTOEVq1ExVbNqdiqOaUPHcUzKYloneTSnuHhJDqR7FrmC4Ig14UmEGHX4GY4hGS2Zne8E4F6xwo1NA/jV/v4YG3RAuXQIbSaWXukZIe5TRuUixcZ9VgbKlaqzIghg+nSqjVfzv+Bug0a6LYRQvBoxw7Ue7QVS775jorVqwEQces2+3bvokm7xyAoiJTQwhji4tAcsBSNj43F19+fp19+ifyFClKtfj2KlLIlYPX09uaxHt14rEe3XH1XgNj6dbl4+gy7tvzJ1cuXGT51Ev5BgTR6rDX1W7WkSmP97wygJCRw7ZmnsVqteHp5MWbK5Mx1Dh7A2qJ5lnOQhQqihhbO7VfJPb7eaDUqYJi7AnVo71x1pew7grV3BxdN7OFDCME7s6dx5eo1xk2YTNGiRejcpadu3aRnBgFQrYZtbTx75gy9unTlzfffzegFkw3mUiUp+fqbGN56g7pNbApmWxixcDat+pVFX36Nh6cntRs24Mkhg2nVoT2qqpKUEId/QICu8N8SEoJx4yas/frmSFkHcHXxz+ye/QGbDAYenzaJ0o0bIKVECJGlt1GdhnfvLc9Dh0hqUB+wkj84iF7dHuOpvl3w8fEiIVV/okTFodyORivoZKx7ITCu/xtLddd42ez44heiI2NZ/NUETCbXeRQ6wpVrt9h38CSHjpzGe/Nu5r71CRduhNOuTWOWL/iA+yKGsVgwfvk1auvHsMyenclK/sLFiwCUKu1w3spc4bNwEfEvj7X94SLFftAnnxJ1p8/cYLHg+/sGIqZMuq8h5fx/nI8SG0vMyOdJeqzNv1Xn6zCyWjXMb70FMTGY3n0Xy/Dh4KAhy8OGTA3ppSkKhp+WoD1SH1mmzH9OkeTGzX8FKeU8V/TjqE9IMnBECPFtevcJV0wgJ2ihoSR+8QUpo0dneMCL6Gi8Zs4kbs8e4rZvx7RqFcqpUw9qmm7cuHHjxhksFjx+34DhzFl8P/8C6eWFuWULkp4ZdH9jvAYFISIjUY4evW9Dqk/2Qly9irh4CZxIlHs/8frxR4yHDpHSJ3cCQT2UhARu9O3jUN1q33yPoVhRxn//BYGFCvLj6IlcP3UmQx2padw+e55fX5/J4pEvE3X5rmVZ0M1bnKtVXbfv4mvXI728HJt0fDzK7n2O1XUQtUsb8M1domgArXFtDFt253mCP1m8OB4LFrqmL39/vL+YQ5t2bVmx4Xf8/P0Z1m8AialJmO1h8vCg//MjqNesKQBrFv/ElMHPMqBxC5Z+/S0XH2tNgbXrUBywvvYLCOCpsS/y9NgX6dS/L43btqFUBdeF5Nm67ndefWYY7w8fSd+mLflw8uvs3vxnWt6J4VMnUadZ1rlIgjdt5tLGjTzV7FEunjqtW0ft2zdbzwbjr+vA7+GInS3LlkAd2hvD3BUYFv6aI+GdOHvRZoFe+B+adNRBDAYD33/7OfXq1mbQ4OfYtUvfu8v7+7kZ/vbz8yO4QH5G9BvAvC+zDbN7FyGIbd4MJTY2rcjLx4dPlixi0+njfLpkEU8MHkT4zZuEp3orXD5/gUZlylO/ZGk6N2xCn0cfo+Mjjdi4di0A2yLCaTzqBaoUDOWRchVpV+8Rerd+jN3bbGHPrl25wqr5C9m95S/Czp3j4pmzbFz5C+Zkm1P9L5/OQX19BidKleT1FYspnaqcS4mLT52yY1JO/7XrsISEEB0Th8lk5J1pY6lWpVyGOimPN0DzzZnyV21WN0ft7mXL9mO8ciKMUYPa3dfwSTdvR/LsizOpUKcnfQdP4p2PfmRRYhIvFy3M283qsX7jdn5e8Xuez0McPIQ4dRq1TWtk1aq64XguXLgAQJn7oGzwXL8eNTTUpX16bd1K5JTJDntVZkXQZ1+QUrXKfVM0eO7chff630lo346Ykc/flzH/MXh6QsGCWAcOxLBrF8rff/+jI2/IypVRn7LlsjK9NQ3Cw8FBQyE3bu4nCqAgXPZxkzMcNY1Yk/p5KJAhIajBwZhWrcoQRslw8CBq9eq2h6vZjKVXL0yrV5PiigRLbty4cePG9UiJcf9+jEePolasiPTxRi1bhgRXWHflAsvTT9tchjdtQm3dOu8HFAK1R1fE+YuYXn0dy+SJkC8o78d1EBEVhRYaiqV51tbSOSX/hk0kliuLuXD2ltZxxYsjjUYC8udn0Bf/4+vBzzP3ubGMWjIXqWn8Mv09rhw6QnJsHAhBy5HDyHcnv4OUxAXnw2JHoXCrYQPyFXUwF4SUqH1drHjx9cH47U9Yn9O3VnYGrWo5DL9uQe3muKeG0xgMJL8+FeX8ebQyuUuEKvPnx9K4EQDlKlZk5aYNnD11Ch9fXzRNI+z8BUqUyV6Q1O/5ERQsWZyfv/qGT6a8yZfTZ/F440a8E5/AtcFP52qOjpAQH8/JQ0c4tv8Ax/Yf4PjBg3y3djX5ChfiyoULnD1+nMGFChIy+VUatGxBQGghp/qPFzD2/Y8RBoWCRYvo1jHOnYtlyhTdY2ncvg3e3qA92Kio6VEHdUdcuILYfxxx/TZaxxbZh7C5fgthsaL8uQt1QPf7M9EHjI+PDz8v+YGevQbYDWWjlixhU9qknr/CoaEsXLOaccOfY/orr3Hu1GlemfYmwjt75Wpsm9YE/7SEyCcyKoS9vL1p2KolTR9txcuQ5lEQEBTI+GlvcuPqNW5cvUpKcjIlypQmIDAIgJJly/Fds6Ysr1eP2JgYYmJiiI2JwcvLJtQ/sGsPb48dn2kek5b8SJma1enl48P6KRMZ37sHJk9Pwq6EcfPkaTa/+zEdZ76OX4gDSYI1jZj+ffn68y9YNvc7/vztewoVzNxOJKbg8dchUvo4Hy5HXLoGDfS97hwlPiGZcW/MpVZofiY2cL1HoR4Wi5XPvlnMzPfnkpScwpjn+9K1UwuqVSqLj1+qMHzTdg7cjmTSpA9o07olwfnyIPlwVDSGv7ZCfDxq3ydAsW8jeTFV2VCiZEnXzyMdHjt3YqlWDc3RfYIDeO7YieniJZKbNctdR1Liv2Ah0S+Ovi+h5Aw3biCSkjBevkxCr57/2vB1rkAWLoxauDDi6FFM77yDZcwY2/P3H3rOZKVKWKbblA2m2bNRmzVHa9ni352Xw80/CkXYPm4eLA4pG1zlRuFyhLhr/SQl4vZt5B1LA6MRmT8/yjEXJSHLjjvz+Ic+NNy4yXPMZkRcHNLXFyXsMiIxAa1ECYy7d6MVLoxITsFw8iTWdu0w/forGAxYW7TAtGYN1jp1EMnJKJcuYenSBdP69WjBwajVq2M8cAC1cmVITkbEx6PWqIFy9SoyMBAZGGizEvfxsW2A3PfnQ4O4fRvvn5Zgbv0oyq1bJD+ZPgfDw5G/QJYrh2HZMtTGjcHbhfkhshqzTCks70xHXLiEYdHPWIcPfuCbd48vv4TSpTE/lndCa0uB/CRUzV6Q4hUeQUTVuwnBg0IL8cyc/3Fs01/45Q/GmmIm4lIY5Zo1onitGhSrXZOAQndDCYWeu4BftH5ESO8bN8l/8BA0bOrQnI1zvsQ6ZoRDdR3G2wtpcE0iMlmjIpqHByQkQQ4tcx3C1xePr74iedq0XFtSWpo2xeedd0kaN5agfPmo17AhAIvm/cDrEyYy5MXRDB3zIp5ZeJ8YjUZadu5Iy84dOXHgEJtW/kJyYiI3e3UnaPsOXlu6nAKFC1OqQnmKlCpJkZIlCcihYi8qPIJLJ05QukJ5CoaG8udv6xj/9JA0oWvRkiWoXrcu5mRbjOMnRzxL3+eGY7pxg/KFCoEQJFgc92SyWq388v6H3L55k49WLMFHJzSUSE5GbZR9PhW13xMOj3s/kaWLQakiiG0HECcv2JQO1StAyD1hbMwWlP3HUPaewDq4D+qQh/P75BUhBQrw5+bfEAabd4rFYsGU7v6z1K5t23Ols5T28fXl0x/m8u4bb/HNJ58SUqggQ8e/7NB4wmzB8+xZUsqVs18ndY8VHBLCoOefy3TcI1VYXLhIKP79+lL6SdtvZr3Hk6Vtl04sr72T61eucOPyFaSUlK9aheSCwQSdPkuoyYRlQN+0+jdPnOLvz7+lbv8++BfKHDruTnil9Hjt3cfx9ev53/8+4oke7SgYop9YWCsYhMhhmBwl7DpqjlreZfanKwi7Gs7XH4/G+1YUee33+Mdf+5jw+uecOhNGu9YNeXfaC5QrUzxzxdaNeS05hQ2DX2X6a7P44JNpYHRReCdNwzR9Nlq16qg9ezjU5MKFCxQpUgRv77x71omYGLzW/kbsm2+4rE8lPBytQH7iGtoPnecovqtWY65Y8b6863gcPozvr2uIHj2KhN698ny8fwuyWjUs1aqhHDiAceFCLGPH3pVd/RMpUADLG2/YDMfmzIGkZKxjxzzoWblx48ZFCCGqSSlzHOrBoV2BEOIImaU/MdgSQ0yXUkbkdAJOIaXNk+GO0DC9sgFs5elDBtypY4+YGLw++wxL+/YYDh5EuXGDlGeewfP771HLlUMWLozx778xd+2KcetWlMjIu8erVEH6+WHcvRtzr16Y1q2DlBQsffrgsWAB1lq1bAvvoUOY+/fHtGQJeHpiadcOj2XLsDZogIiLw3D8uK3P775Dy58fa9OmeKxahbVZM8S1axjOnUsbUytcGLVWLUzr1mFp3RrDqVMoly+TMmQIHosXo5UsiVayJIadO7G2aoXhxAlEdDSWLl0wrl+PVrIkMl8+DKdPY33kEQynTkFKCmqjRhj27EErUgRMJpQrV2wC21OnQEq0ypUxHDxos+JQVZSbN1Hr1EG5dAnp44NWtCgiJgaZ+tIrLBbby01iom3j6elp+13uvARpmi0hZGSk7W+jEXH9OrJQIURcHCQno5UqhRIWhvT3R/r7I5KTbX0KYevzfgiN0ymybF9MgKqm/S0SEpCenoiEBERCAlqhQigXL4KHB9LPD+XiRbQSJVBu3kTExmKtWRPjnj3IfPmQAQEop0+jVq+O4fRpREwM1pYtMW7ZgpaazCvtdzp5EqxW1AYNMBw4YPudFAXl2jVb+1SFmlqlCsqJE8giNktHERWFWrEiyoULtoR8oaE2IXyBAmC12uZcvDjKjRtIT0/w9kYJC0MLCUG5cQNx7Rpqo0aY1q5FCwpCFiuGceNG27V1+DDK9et374cyZdCKFcP011+Yu3TBuG0bSkRExvslOBjl+HEsHTpgOHsWTCZk6TIQUhAKFkJ6eGAtVgwZHIylZ0+khwd4eZEyaJDt2rFYENWrIwMDsTZtavs9/P3RSpVC+vkhLBZEUhLCYsFw6JDt2ixZEtPmzVibNMFw9CjKlStp95taurTt+JYtWDp1wrB7NyIyEvPQoRh27kQrXx4ZEgJJScjgYFtCLIPBprhIDcehpCQjIiLQihVDOX0aPDzRSpawndPgYKTRaLNcMZlyF9JVVVGuX0OYzZCQgOHkKazNmiJu3kJ6eaGVLWu7r+537ExNs31UFZGUhPTxQURHI61WWwLIy1eQvj6IyEhMx45jfrQV3nPnIX19MbdtS1KPbjZr+Up3vM9co2QwiszCWqOOC6TJjpWckHfFA+rE8XisWIn6WCvQDeWkZS6SOmV69exhMCDLlUFNSUGcPI1y4hRql065+311zgmAVWeuVu6ufcqFC6Q0bkRKtaro/T7OuJaatcxjWVQVQ0ICyvUbWFKPK3bmWsDLh6I71xNdpxZGL1uoIQ/FQJlq+Xik2t2cAVPXLNNtH+rjh5fBE2vdetRP/S2rB90VTAVs2U5ip64Uticwl/eIeTwMoOhso4T+1kqKzCGNhE5drUVju31k6lPqi7KsZlvoIeGjYPpiPuYX+ulu+Oz9elLqzNWYObyDImxCf8uwZzHExNqeL4Dq4LVivLfIYICSJfCLjEaGFEgr7t61Kwd37eLL9z5gw4pfeO+jD2nWogUAms7iqqaWlW/cjC6NbdaiVqnh98kcEk6fZd3inzPEdR84bChvvDMbs9nMxJGj8Qv0JyAwEL+AAExGE7Xq16NG/XqE37rFzFcnER0ZxZmTJwi/eQuANz94nz6DnqJ2rdqMnDiBqrVrUq12LfLlv2spnaSpaXuXQj8t5eaIYUgvL7yMma83vbIQkyefj32B5JOnefPjD2nT2KYUK2jKqHgxHDqKrFgC1PhMfZDudzX+sADLpJftXGv665XUKRfOrHd6dXXbg9akts2QKCIa5fAp8PFC2XYAtUNzlO0HEQmJWF96Gq1Rap6bDNesE+PbWW/0z4szikC97+rasGZCCJBWPvn0c5YtW8GaX1fim7q2+Zy/gCZBq3HXsl5Jvf7enjmT7l26UqVqFQwGE4f278fP35+y5e+GDEtRMs7f+tRAfM6cxWjIfF4cPSvpnwGJZcpgSUhAentzISGzAnh91A3wNUKlUgDc1pK4tGc3Ja9e50K5Umi7diGlRE1K5uSsj2jdrTPDR79AYnw8e7b8RQVDBNWrlKN0ybveP8kRdxPa39y8iqfmLKFOjbJ8POt51JTIDOP75i+b9m/RwJzhb4eQKtYBmfM+CUPme1uIzAYFQhg4dOwCX8/fwNN9WlGnTX0sl285NwcHEcJASoqZMa99xA+Lf6NMqSIs/fEdOrTVCemW7r6o0Okxfhh1gtWfzGOiWaXwyEHIurbrTep8p3vbZyhLTkaEXcY4bz7W3j2wTJ0MSmYjD6nzHNHQuHD+PKVKl0ZL9+zRdJ5Des8Le/vz9O1FYiKm/fuJfn1qpkb2dnd642cYS9MIeuc9IidP0n2v1WtvD+8tf5LUpDFagQLZV84FMimRfB99TNToUSS/9sqdUof3gvbq6a0hihPv+nr96rW3t1bptbc3vKNj2UMgkbVrYalRHSIi8Jg+DcuoURAUlKGe3rV+p/1DhxBYn3sOkpNR9u7FsPIXrM8MQpa1r5xOj73zp3e/3k/0pvWAp+TGQUTqf25yzRwhhAcwF1gopYx2prHIKolWWiUh3gFU4E5g3iexvaPGAE2llHmeRXN28eJyXFAQ0tOThKVLkQUK4DVzJlq+fJifs1nPGHbvxmvaNBJWrwbA68030QoVwjzCxZaHDxuaZhN+KgooCiIx0Sb0S0gAs9km5L1+3RaH2mCweYAUKYK4ft1mAVe+PIZjx5D589uOX7+OVqkSypkzNmVDpUooJ08iCxWyvfjduIFWpQqGHTtsw1epgnHTJtRq1RDR0SjnzmHp2ROPxYuR+fJhrVMH09q1WJs0Qbl8GeXiRcyDBmH65Re0IkXQKlbEcPQoavXqKFeuICIisLZqhXHjRmRICDI42KZAad4c486dGYXcFSsi8+fHuH075h49MG3aBPHxmPv3x3PePNTq1ZGenhj37cP8xBOYfvkFAEvXrnj89BPWunURKSkYjhwh5emn8ViwAHx9sbRpg8fy5VgbN7bFbj99GvPTT+Px44/IAgWwNmyI6Y8/bMdv30a5eRNLx44Yt2xBhoTYlAynT6NWroxy+zYiIQFrrVoYjh61KRsCA1Fu3EArUQIRFQUWi03BcumSTWnj4WETYhctinL1qu13KlsWw5EjNmGOwWD7HapWtf1OQqCVLYvh6FG0woUhJcWmNGrQAMP27eDlhVq5MsY9e1DLl7f9TlevYm3dGuO6dRAQYFNcHDmCWrWqbdNvNtuUFbduIX19bcoeKW0Cz3+rh4DZDJqG4eRJpNGISE7GcPiw7Tz98QciMRFz5854rFiBWqsWeHmiXL6CtWULDIcO2cKqVK2K8a+/0MqXR0RFYdi7D/NTA/H4fi5agQKoDRti+vVXLM2b2+6HS5cwP/OM7X4JCkKtXBnThg1Y2rW7q9QZMgTTht/RqlZFK1XKdm0ULIjh0GFEeDjWRo3w+PHHtKS9xoMHSXnmGZQLF5CFC6OVLHlXUWcPTQOLBcOxYxiOHcPSpo1NKVOhArJgQZvitXt3jFu2IGJiMD/1FKYf5qHWqIn088Vw5AiWzp0x/v03UlEwt2qFaetW1EqVkAEBSLMFtXgx2xxSLfWdeZFyBlcqGwC4eRPj/PlYx76oUzsPlA33zufocZRDR9GqVEaWLpUxIbGuoEynTNFXVFh09gCWVMW+z5SpmDt1wtqooa5SAvQ33cl2BOCROhbc0eZkCq5eQ2KZ0sSnejboKSUANKnhc/ESiSVLpK1BseaUTPVuJunH+A/18aPaBx9zdOwLaWXplQ3ee/aSVL8epTztWM2nVzaER9gUbMV0wtjYEyjqhKsRWuZYt8aPvsE6qHOmePqqOTZTXU3Vt3NNL7wSl64jg/wxhuiE69FRIABIg79DdVVx91x5fPABlgEDkAULpgn7s8PeGmBcsxZzx8yJfrf88Qfjx4zh4vkLDB/5PNNnzcpS2ZAeq9QgJQXTiZPElCtL2KUwLl24wPkLF6hQuTLNWz9KbEwMXVu1JjYmhriYGFTVdi2PnjiB5yeOJ/zWLQZ07ExAYCBlK1agYpWqVKxWlSo1axCYTlCg6twvSdrd+yL/4iVEdeqA5udHip3r/V4CNRjXoxclqlRh3Luz08rvVTZ4vvce8vlBNkX3vWip14uUGH7bgNrBXqJge8J6HSWUlvketBuaSdO5Xp0RwOutd0JnbTPo5z2Ris45Uezc77prZh4oG+ysrbrY+f5r1vzGk/0G0q7tYyxe9CNGoxHtRgQIgUwXmi5F77pUrXRv247DBw4ybNRInnvxRQKDAnXr+n/5FfFtH8NSqlSGckfPSnoPhoAVK0muXBlzpYq6yobVpzJ7ptf7eh5/1a/L9Xu8FxrGJbPgk88ZMnEcK76fR9FSJYk6c4xaNSrQs8ujPFK3KgDJcdcBuHk9nLe7v8IGo4GNy96meIlS9w6F0fPuGmic9RXWicOc2vtKzYLpve+xjHsmQ7lqyXxvWJKiM5WZU5Jo9+Sb3LgVxfZfZxEY4IvPJ8tJejFz6D6DMfM1rBj0n/l6yo7bkfH0H/o6O/ceY9zo/rzy0kB8/HSeAZDpfklMTKJe8ycxGY3s2vQTft8ttn2nfn0QcfHIsqUynrc77TUNcewkBAVi+Hk1+PpgfeYp2zvGnb2Zzr2tp8SwSo3K5SvQqvWjfD5nTlq5/nPAsecFZHw++U+fQcKQwVh1Qj3mVNlguHwFFIFqJySTo3tkJSKCoK+/IfKViQ7VzymGGzcwnTuHtWQprMUyztlRYX1ulQ322hv06j7EyoYM3L5tMwyMiUVr/Wja9f+PUjbci6pCSgrGD/6HLFkS68CBOeomt8qGvHjPzCtlQz5//31Synp50/t/CyHEgqXb/+pXKp0BRW6pFxL6n/19hBDlgcFAb2A38L2UcoNDbR1UNmyTUjbRKxNCHJFS6mdadCG169SRm//6625BcjJes2YhAwJIGTHCZm1steLfsCEJc+ciAwPxe+IJ4n/6CVlcx/3TjRs3bnKJMzoXu0ttqjCLxETw87PbqVPWFanCYuP27ZCUZPPgWLkStXFjm8fU2bOkDB5812OqZk1M69dj6djR1jwwEK1EiSzj44L9TZyuqF1nsv8YZQOAasaweg1q13t163mvbLChIK5ewzB/EWrfPohTZ9AaNwBdgUAulA1SIpYuRStcGGvDhmkKqrxUNnhfuEhSqZJpF7ldZYOmUu6jTzn70ui0MmeUDaUSUwjZvZcrHdqlld1RNhhv3CTgl1VEDh/mkLLBMH8RWsNHkGV1cgjkUtkgTp5FBntB/qAM5TlVNqCqeL75JeqMsZlDcrlQ2UBsLMY//sDarVvulQ2rf0X6+2Fp2TLTsaSkJL6Z8yXValSnVevWREREcOniRWrVqXN3XvaUDYDnn39iuHmLxNRE53oKN6vUkFKSlJiIxWLB188PxYkQIdkpGzzPncMSGorm4+OwsiHE5Em+t6Zz+9WJGNN539yrbBBXrmAqmu/e5jZShf3i2g3EzZtotWvq13MrG/5RygaAr7/5jpfGjKNjh8eZN/cbPOOSbYY6XbumVbWnbLh96xaz3niTnxcuwtfPjycG9Gfgc8MpVqJEhrpqfDweFy+SUrVqhvKcKBsMN2+CoqCGhDikbPCJiyfy7HmuFrYpTVWzBYOH7T6Y0vZxfl+6nPfGv0Lf50fwzPixlAo/yKRpX1C7egWeG2oL83JH2WBd8Revz19Hz9cHU6dGOYyemde29MoGcewsslwJ8HTcu1BqFgyLf0N98vEM5Y4qGz779hemvrOIbz4YRdf2jwBg+vMQ1lZ1MtXNjbLh0NGzPDnkTSKjYvnyw4n06NzS1t5oJ3Skzv2y8c99dOn1LK+MG8HUV23PZxmdiOH3LcjiRRAXL6OEXcH69JMYf1iKVqokskwpxNXrNq/RoMyhr2yTdUzZEJeYQGhIQSZNmcL4iRPSyl2lbPD8YzMpzZravMR197L6ZKVs8Ny5C4/Tp4l7yr4Q1pE9soiNw+vQQZLueHznEb6rf8V07jzRL4zSfTdwKxtyoWy408fevSg7d2F9dpgtSsI/WdmQikRAXBzKvn0YNm3COnQosmhRh0OuuZUNbnKCEGLBsh1b+5V2obKhToHC/+nfR9heLLsBHwOx2BwPXpNSLs+qnaNvTn5CiAZSyl2pgz0C3AkU61qfYAcQN27g36KFLayJEHh8/z1xu3aBjw+JH36I75AhoGmkPPecW9Hgxo2bh5s7wj9/O1ZkOUEIW86LdMnmUibetXi6k04y+bXX0srUunVdN/6/EUWxbZh370F7pP4DmYIsWgTrxJdtYdCuXMXw51ak0YRy+AjWpwfYrqFcxCsWt24joqPSQvrdDwwJCRRa9SsXXxyVbV2v6zeIr1ghx2P5X7jIlcftWXJDTLcuDvclK5RHli1DXuQXkcVCUTZsROviosTkBgOWfo+j3IqEUDtCHVcQEIBaty6GNWtQO2T2SnAGc6eOtlCPmpZJsOHt7c3oMS+l/f3NnC95b9Ys2j7+OM+NHkWjJjqhP9KR0qIFhstX8F62DMOt20Q//RRS574RQuCTLnRabtWF6fHbuZu45s0w++gLxdNzPewyH099g9kf/g//KpUzKBr08Pz+e7TJY7OsI46fzOQ54+afzbChg9E0jZfHTaR7jz6sWroM05kzDrUNKViQ9z//jGeGD+ebz7/gh2++pWKN6hQrUQJVVTGk7lOkry9e+/ajBufHGprZwtsZpLcPAatXE92/X7Z1jWYznectZGYP2xodefwU4QcOEdq0Ef4lbe95bXv1oGzVKpSqYBMuhBTIR81q5YmIik0LmXb1egRBgb7416nA9K5NEdkYVKTh642ydS9am+xzoWT4jmVz9g4aduUWsz5ZxmMtatKl3d39hjCbMyT9zi0rfv2LEWPfJ39wIBt/+Zia1XImmGnTqgl9e3fm/Y++oVf3x6lSqRwE50N9MjVhe5MGabkrLK+Nc8nc03PxwkUASpfWUf7nEq81azOGAnYBIjkZPEzEDRyQ676CP/gfUaNH5p2iwWrFf8nPxHftguzcKW/GcAOAVq8eWr16GNasQTlwAPP4Cely2f2D8fdHa9kSrUULMJsxzZ6NLFgQa8+eEBj4wPPSufl3ouCceYgbfYQQNYBngI7ABqCzlHK/EKIIsAPIUtng6G8wFPhGCHFBCHEB+AYYJoTwBd7O8exziCxcmNhTp4i9eJHYCxeIO3LE5tkAqE2bErdrF3F79mAePPh+T82NGzdu3PxLUQf0Qwb4Iy6FPdiJGI1ojRuidmiP1u4xrCNHgJ8fxi++xjjna8TBQxjf+x/i5CkIj7AJbO2haSjnz6McOIDH55/bcmi0anXfvoopMoqbnTs6VNfzdjg32ttXFmRH6J9b7b6QB/78M2ohnTBDemgaysFDefdy7+eLcvysS7vUKpXGsGE7XL/t0n7vRRYvbgspZ82lHYoQiOgYPFasyLbqiFEjeWXKZHbv2EH3Dh1pVLsOn3/0MVl57qrFi5HUsydJnTuhREUR/PobeO7anbs5O0Fi7VqoDgj7E+PjeeXpwRzYtgPz8ROkVM/GkTghAbVs9rHltVrV0WpUc3S6bv4hDH92KPPmfkOPHt0w+Plh6Ze9ID891WrW4MMvv2D74YN07GETFM/9Yg69HmvH1k1/ABDXtQs+W7bkeq6avx/Gq1cdqht8K5wNvbuBEMRfucqhDz8n4cZNbh88TFzY5bR6ZStXSlOMrF63le9+XEXb1g0QQnD5yk069J3KjOffxbjrmOOKBkAWKWjLG+IkyvaDkOJcSmcpJRPe+h6A2ZOfzpDYWomIRdyOdnoeemPM+nABTz8/kxpVy/Ln2s9zrGi4w6zpE/D382X02DeyXHvzgosXLwBQqnQpl/brsWsX5kYNSe7quCFCtkhJvhlvYy5bLtd7CO/NW4iY/BpautxArsZ/0WKS69VD6uYsc5MXqB07Ynn+ecSZMxh++unfkyRACFv+0kmTsA4bhnL5MqYZMxCnT2NYtgxu3nzQM3Tjxk1mPgX2AzWllCOllPsBpJTXgMnZNXZopyWl3JMaKqkWUFtKWUNKuVtKmSClXJLzubtx48aNGzf/HGSZMhg/+SxrAf79xscHfHywjn0B64hhyFo1sT4/HFmoEIZt2zG9PRtx9SqmadMwLF2KOHAQ48yZiLNn8Xz/fZTjx9Fq1SLljddd62HjAMFb/yapjGPWiKG/rs35y7mUXOqqb5UnUlKQTgiexOUrthxIeYj16e4u71Pt2RbDlrwXqJtfew3jtm257sfasAFaoUI2L9Ys8A8IYMz48Rw4eYJPv/yS0CJF2L9nT5qQLjYmc4iWO6jFiqEWKULkG69jLVIEz/37cz1vR/A+egwtGy+k4/sPMLRdRy6eOs2bX31O5VOnUAP1w17dQbl4EUvn7NOoGb/9Ebzz9hp282Do2aM7zw4bgrh5k8iPPsJsdk7YDVC4SBE8Uy1qCxQsSFREJIN79WH6xFdI9PDAWqxYruepxCcQPSB7y+7iZ89T/Nx5IgsVBEAYjFQd9jRle3ZFTU7m1t4DnDt+Iq2+xWzm9OEjTJk+h0/eHc8jdaoSn5BIr6cmEhuXyHOt6mLulLX3UyaSU7D2dz49odrWOU8IgOVrtrPhzwO8MronxYtmTPab0r4B0i/n3ot3+PTr5cz84Ef69WrDr4tnUSgkONd9hhQI5vnhA9ix6wBxcfqhDPOKM6dPA1DWAUWroyjXr+O1/ne0fHZC0uW03+hoEjo8jsxmLc8On9/WocTGOhyOxlmMly6R7513iRs4AEsF14UiceMgwcHIatWQRYsijh5FhD1gI6c8QKtZE8vUqcjy5dGqV8fw558o+/djevttxOnT2e793LjJCgWBIlz3+Q+zXEr5o5QyLe6vEOJFACnlj9k1dujtWghRSAjxLbBYShkthKgihBiS4ym7cePGjRs3/0Q8PLC8Phlx7vyDnknW+PhAviDUrp2xTHoVWbQolilTUHv2RBYrinXcOGS5cqSMH4+1U6cHkvRdiY3FFBXtWGVN42r3nFsX1v9mHvEl9ENaeB0+TOTI5x3uS+YP1snd4VqMP/7i+k59vdEa10Ycct5C11kMu3cjbufei8LauDE+b03DuG17tnV9fHzo3fdJVqxdw+fffQvYhFDVy5bjyW7dWTJ/ATHRdhQPQqAWK4rvL6tyPWdH8Dp7LkuF1aaVq3iuUzeSk5L44KeFNGjVkoS2j6HqJCdNj8fy5Wmevlnibz8/kJt/B7d27qTe118zKV24xJzQtU9v1m7fyqDnhrPg628Z1qoN8evW53p+QQsWINTsPaBKnD7HgaaN0v72KRRC/prVCChVgkIN6qNZLPz561rOHjsO2MKfVahRnTU/f0jjBjXQNI1nX5jJ8VMXWfzqU5SuUAJ8nFO0GeetdKr+HQw7DzmV5wEgKSmFpg2q8uzAdpmOiYRkPH/bmaO53GHpqi1Mmv413Ts24/P3xuLp5PyyIqSAzcI+MSlzLqK85OiRoxQtWpR8wblXmgBgsaDcuEnsKxNduk567N+Pz/rfSWnUMHf9HDtOSu1aJLjS4yIdhhs38Dh1mqiXXsyT/t04jta0KbJiRYxLlmD47bcHPZ28QQhkhQqoffqg1amDZexYZKFCGBcswGP6dERYGMYVKxA3bjzombpx81/kKZ2yQY42dtSUby6wHiiS+vdp4CVHB3Hjxo0bN27+Nfj7Y1ixEuFgCIiHCiEgJAQ8XCdgyCnG6BjChg91qG6Zz+YQX75cjscy+/qi6cW+NZvx/805wZmydz/KkaM5nosjyFJF86bfYoUwLsu9oDA7Up59NvehlAAUhcTp09BKFLcJ0i2W7NsAHqnXt6+vL8+/+CKXLlxg3KjR1K1QkWH9B3Lp4sXMjYSwxdDOa68lVeX24Kd1D90JP1KnSWO6Pj2AH7ZspG6zJigJifitWJlt1+Zu3RyKf6y2apZtnbzi8LEzTJz6Ef2HvsYTgybSc+BEuvYdR8feLzFg2FSWrNhIfELiA5vfvwFx4gSFTSaeGD6cL+fM4ccffshVf55eXkyaOYOvliwmJiaaE81yn9MnqW4dLNnk1St14jQn6tZES3dNC0VBSY2fH1CqBAXr1yUlOZmD23fw7ez3eWP4SFRVpWhqfpoPPlvIyjV/MnPqc7S4Ho61jpN5f6REa1gLChXItuq9iPBop9sM6P0oK+dNxmDI/IquhQaDJefr6l87DjN8zHs0aVCdL/83HsUJjz5H8En1lkpKspMgPo84cvgw1WpkE2LOCfw+/AgZ4O/yfZLp7Dnin+iTqz6U8HACFi5ELVjQRbPKSMAPP+Lzx2YS2z72UOwT3WAzcho3DrVdO0zvvos4efJBzyhv8fSEwECsgwdjnjwZWbQoWpkyiBs3MC5fjsdbbyGuXsU4fz7K0aMPl6e5m4cGwd28Da74/NcQQvQVQqwGSgshVqX7bAYiHO3HUd+7AlLKJUKIVwGklFYhhJpdIzdu3Lhx4+bfiHXU84iLF6FIYbeFcA4JmfsDt155OfuKmobq64PMYYLGgsdOcKLL4+hFNVaSU4gcPMi5DgP8kXkYIxlAFg/Nm44NBiyvDkecvICs5PpkmmkEBuIxZw7mYcOQubU2FQKteHGsKSl4ffMNycOHZ0oabY8iRYsyccpkJkyexL59e/ll6TJ+X7OWwKAgAFb+vJRTp07RrFUratWvh5I/P4FfzCHi+RG5m3MWeJ86jdfpM0SlS0geHxvLsm/nsn/bdj74aQH5Qgow9u0Zd9ucPUtS8+ZZ9qscOYJy4wZadnkdAOPKNVgqV8z5l3CS+PhEfl6xnu9/XM7eA8fx9PSgTKmiGA0GDEYFk9GI0Whgx54jLF+9GW9vT9q3bkSvro/SrnUjfJy0RP+vY9j4BynPjeKttm05dvQoo0baBPB9B+kruRylWZvWdO7Xj+j2Nqv7t1+bTL78wfR9ZpBTVuV+v63D7EAy33p//s2yZwdlPpCaJFmzqgSWKUXvbt2ZOXoMF0+f4fU5n6XlbQDo3L4ZcfGJvNCuKSnGJKc9DYwf/YD12SecagNAihnLoK7Ot8PmnaEbpV1RsFbLWaigYycv0n/4DMqVLsrCr6fi5eV6QfKd+zTxPiobkpOTOX36NB07uSZ5seHiRRIHDkArXBj0fwXnsVoJeuc9ol+diE0EljNEcjKmK1eImDzJ4Wegw2gaPhs2Et+5k8tDR7lxEYqCZcwYDH/+iYiLQ6tVy6WJyx9aDAa0mjUBbN+5Rw+QErVxY8Tt2yj792Nctw7r449jOHAAER6OedgwDPv3I8uXQxYtags35n5X+08hUv9zk2O2A9eBAsD76crjgMOOduKosiFBCJGf1KeuEKIhYD8Irhs3bty4cfNvxscHER6BsurXPA+p869EVYltmbXw9A759u4nbGD/HA9VYf0m/h4zMvMBKSnwvw+59foU5zpMTEJWzFtlg7J1L1qj2nnTubcnht/+QhUgq9bMmzEA86BBKCdOoDZxMj66HbRy5UguVw7P+QuQAQGYuzh+3wkhqFW3LrXq1mXqzBlp+RwO7N3LvK+/4bP33sfXz5fK1arzgpcXDVKVDdFRUQQEBrrUAlhJTCShXh0Arl++woIvv2bV/IUkJSTQ7PF2JCcm4ntP7hQlOZnkpll7Ixh378bSs6dDc1AbP5KzyTvJtRu3efu9r/lp6W/EJyRSpWIZ3p32En17tyc4X6Ctkrxrqa1pGjt2H2HpL3+wYvVmVvy6BT9fb95+YxSDB3R2ywocQNmzF2v/fmAyYQQWL1nCgP79eWH0aIqXKU3TbJRWWWK1QlGbk7umaVw6f54f5nzJlx98SNcn+vD0iOGUdSC+u+eZM8S3zxwmKD35b9xk9dN9dfPpCEUh6tQZrv+9k8rP9Cfs7HkO79rDZ6uXU7FmDQBu3Y4ipEAQFcuX5M1Xn8X4xmckv+Bk2JnkFGRIsNNhlwCUw6chNgGtdQOn22aFxx/7SKrmnKL4yrXb9HrmDXx9vFj2w3TyBeVNbibv1Dw0iYn3L4zSyRMnUFWVag4oWbPDcOkS3j/OJ35KtjkvncJr+w4Sena3CTtzob8Ifns2MUOHILPJ95MTAr/8iqQmjd2KhocdoxGt9aOI06cxvfEmlrfedMib8V+HEMgyZZBlygBgrlcPAK1uXTCbQVWR/v4oERFwKQzj1q1Y+vTGuHYtwmLB3KsXHgsWotatA1KinDmDpU8fjNt3IPMFoVathuHYUbRSpcBiQURHo1arhnLmDNLLG1mwIOLmTWRICCQk2JQ/pUtjOH0a6eWFDApCOXcOrVQplGvXEBERqA0aYNy8GZk/P1pwMMY9e7A2boxWqdIDPJFu3OgjpbwEXAIaZVc3KxxVNowFVgFlhRDbgBCgV24GduPGjRs3bv7JaM2bYfglD2Lr/wcI/nkZUT26Adm7Pxf8fQNRj9QD6byrtLBaOdK7m65Fk++VqyS0bOF0n8r2HWgN6jvdzhnUx52flzNYXxiAOH0JomLgjtDXxchChVC2bUONiYFA142RMqA/xh05j1su0l0Lb86exQuvvsKOrVvZvuVPTh47ziqg2fETmKtUZnCPXhw7dBiThwceHh54ennRsHkz3v/mKwCe7tKNWzdupPUZlC8fLdu1ZchLLwCwd/sO/Pz9EYrADCiKQtnzF5D16rJv23ZG9rRZTLfu1oUnnxtOherVMk9YSvJt2kxSNsoGa4MGyFSPjWzPQXikQ/VyipSSufNX8tobH5KcYqZ393YMHtidBnUrZTj/96IoCk0a1qRJw5q8N/0Ftu44yHsfz2f0+HfZseswH70zHl9f1wva/jVoGoafl6LNfjutyNvbm0WLFzP/xx9p3DR34Y+8jhwlpl9fwPZbzVm8kNPHT/DjnC9ZsWgxP82dx4yPP6TXAPvKYePVq8T07JG1lamUPLp8NT8/p58eMPHmbc7+tJzibR9FKArFy5bh69/XULqSzVsnOjyCgY8/S88urZgx9XkwW1D7dQSTc8l0lQ3bUXOQGPoOWs3sQzbdCZ3mKJZmzimIY2IT6PXMG8QnJPHbT7MoViTEqfbO8CDCKB0+bDOwrJ7bMEpJSYjYWOInjHfBrO7is2o15qpVsOYyebXHkSNEvfSCy5UBIj6egEU/ETNiuNvy+x+ErFABy4zpKH//jbJ3H9ZRI/MsWfg/jtTwX1rDhmip2j21hU3Jbq5wd01OmTzJ9g9Ng2bNwMsLtXo1MFvAaLApDYRAWCyI2FhbLperV5E+vmheXhiOHUOtUgUREYESHo4sUsQWXjdfPqSvLyI17Kf09QVFQXp6olapgvT3R/r7YwkJcXjP5sZ53Imdc4cQ4m8pZVMhRBwZ1eQCkFLKAEf6cWhVklLuF0K0ACqmDnBKSulY4Fw3bty4eQh40M+bvBg/t306846r6Zhj2RP9ak6+PDuCouMKaW8TYdSpa9KzjpT2ogHqfTP9b6t2bI/xw4+xvjgq27qOo2NFLexZVuvVzfxol3ZcSZ0VdNyLWUcBkGgn6aeabizPs2exmkz46lxXQem/q8VCwpAhFPTyydBer8871PK9a7VZ7MtvuNmzG5YCBajok1Hg7bljP15dO5JJ9CLNuvNPG7NHt3Su6zq/tZ32QkvJXKjp11V2H0CtViZjt5rO9WonVq3UuSw09Z5tW6F8eM76BMu0lzK9pAq9a0jN3Kk9gzrDnfZNG+Hzw/dYXxiNFJnd/S12Y+1mfV3KShXxnjOHlBEjdNcBD537RbMTddUUHEz3rl3p3jU15InZjPes2cRWq8aQESMIu3gRs9lMUnIyKSnJlClXHs/U9aRS5coUCLFdQZqmERkRQUJcHFYpbYlpez2BOSXj776kZg2K9+5J5bp1GPjiKHoO7E/hYsUy1AkypgtxYrGg9etHUU/9xM/CGgPhERg3r8dapWTat9WvbJu3cuYc6p1zpKfEs6PYE5rO1l9mvN8vXrrCyJfeYPPWPTRrXIfPP3iNsmWKp6ub/ZojpYqiQIsmtWjasDrvfDSfGe/N5dDRMyz4ZhoVypVIN6lsu3u4yeXanr69uHUTy6uvgmLIcF94eXoydOhQkjSVSxcvsnTJEsaOH5+l4kePgNWrCa9VM8Mpr1SlMtM+/pCXpkxi8XdzadSyJRrw+59buHz+PI/16IZHajL0TZfP0eLbH9n5RA9SkqPS+jh15XqGcbwTE2n0RE+KFMjoQTa6js3ALjoykhuPNKZStapomkY5JRLwBeIwm810enYYt25H0LF1dZLjruP99g8kvTIQo6f+u7HRM7Olvzh0GpGYTMbfwc56q3df3I5Aq1MR7ll3z569hMVqxWpVqVbZ5qGgqlqmHA2KQT/MkRKXhHIrBlnobtgqoegsxIqClJLnxn/ImfNXWTbvLapVLatbVzHohGLRu9bslQvbXL19bOcxMdmaVmavrmNjZb4HrPesTYeOHMHX15cSpUtn2g9YdfYHuntZqREwaxbxzw5D8/Tgzhqlt5fV3x3qr2kyOQXj5SskdO6ctuzZq5sVPut/R4mOxpyF90aO9t1SErDyF2K7drZ9r3v6eNCCOr19v70p6c1Vb2XV69Nev/bq6o1lJ/BZrnCkT61pU2RIiC2Pg9GIfMis5PW+g733ET30zrXL3zEVBVK9SbV0ygi1cWPAdutq1WyGINaOHdNuE61kybt1U/9v7dgxrcyampNIFr2bgy29F4MMcEhW6yaH3MnZ4CZnSCmbpv4/V66QWSobhBA97ByqIIRASrk8N4O7cePGjRs3/2gMBmTRoohLYciSJbKv7wbj7XCuj9YJa6RDkXff59p4B/I62EH188VSIHNiT+Px4yjR0Tnq07BqDdaxL+R4To4gIqLztH8AAv2wjhyAuHIzzxJSU6gg1n79EMdPIKvWcFm3Ml8+W0iX1NjtLsXDg4QB/cFqpVffJ9OKrTovzW+8O1tXYZKUqhj6ctkSoiIi0DSNFE1FU1WEt01p4OHpyfBXJmDMZv6B388jtm/WMeNFUhJq145Z1kmPdVDOw5LZQ1VV5nyzmNdnfIxBUfjonYkMeapbrkNQGQwGXh37NI/Urcrg56fRtN1QvvjgFXp2fdRFM/+XEBOD8fM5WKa9mWW1pUuWMGvadK5duco7//vAqSFie/Wye7/lDwlh5MS7VuGbVv7Cqnnz+WbmO/QdNYJezw4FKTnRsikpfr52xxCqRodf13Fqwot26wQFBxOUmiMi/fUlpWTsKzP5e/tevnr/BerUKIeIiMHStKZz64SU4OmB2qu9423uwXD4NGq7xhnK/vhrH6+9OYdG9auw7/BpypUuymezX9RNBm13at6eGM5fw5pO2WCPj75cxprfd/L21GG0bFrL2a/gND6p4X2S7mMYpSOHD1O5SpVcrTMiJpakHj3QirruOSji4vBd8xsxzz+Xq35M589jrlwZa4msk6k7i+HGDYK+m0vEa6+4tN+coty4gefuPZiOHbtblv6evSPh9fFBCymAlr8AasGCqJUq2izH/8PIihXBasX42eeoSUnIWrUevIWdGzdu/hWkpk84JqWMS/3bD6gqpdzlSPvsPBvu+I4WBBoDf6T+3QrYAriVDW7cuHHj5j+N2qs7yroNyIIhkAexdP9tFPrue66PfD77ilKSUrJkjhPg5ftzK7fs5NOQvr4k9elDjlJk5oHnzr1YBzoZWzyHyGKFUf7YibLzAOqTrkmwmYl8QRjfnoX53fddGls4ZeRITJs2YWnTxmV93kEkJeGzbDmJT/TJcR+KolC74d147Umais/RY3heCiMqi3aZ5pKchPTP2rDIsG4j1mGDHO7TOHcBlldzrsS7l/j4RPoPGceGTdto26Ypn747gWJFC7msf4DWLeqxfeN3DHz2dQYOf52TZy4xadwzLh3jn4y4cRPLqOyVuGPHjyc5KZkP33uP27du8eHXX+Lto+81kx7fX9eQ4kBS5zu89PZ0WnbuyOLP5vDFmzM4umcfI+pUJ7xa5SzblT9zlgN1auEDqBYrBidCH3357SK+m/cz414cSq8utpBRxm1HsHRxLnyU8vs28PREViqTfWU9pMTSr0Om4hnv/8Cksf3p2LYhcfGJjJ38BTWaD2X21EF0esyxPCrW2hUQMfHZ1tu64zBvzp5Ht45NeW5wzhJVO4u3tydw/xJESyk5evQoPXrlPLKzaddulKNHSRzs2rXE/8cFxPXOXcRpw82bBH7zLeHTp7loVqlYLHgeOUrkS3lrNJEVyu3b+Kz+FcO1a4At7GLKI4+Q1OHxNE9Lo45ni5KYgBIejgiPwHDrJp5//YVISEARAi0oCGutWljr1AEH1rR/FUYj1hdfgJQUTBMmYh0y+KHzcnDj5n7iDqPkMr4A6qT7O1GnzC5ZmgFIKZ+RUj6DzYOoipSyp5SyJ1A1h5N148aNGzdu/nXIGtUwfvblg57GP4LYJo3RsrBsvYP/lj+J7O1YwttMSEnw5i2ofn6ZDik3b+K18hfw9MxR12q3vE8Ibvxx1X1RagBojzZEq14RImPyZgCDAcuEcYhbt1zbrxAYt/4NiYmu7RewVq6MMGcdTisneF65SqJeXgY7GG7dIr5bt6wrqSpERDg1Dxniurjtt8Mjebz7UDZt3sFH705ixaJPXa5ouEOxIgX5fcUnDOjTnhnvfceyX/7IvtF/AGX/AZSjx6BQwWzrCiGY9PpUZr77DuvWrqVv125ERWafw8MYFoa5suPCKyEEtZs0ZtaCeTz/xhS2rfudyF17uV2mlN02BosV78Qkzpcrw80z5/hywDCOrNuoW9d7z95MZeXKlqR3j8d5fZJNiGo4dgHhbK4fKZEhwWgtc57YWZy7jGH30UzlDetVTfNi8Pfz4esPX+bjt0fx9Q/r2Ln3pGOdGw14LdyQZZUbtyIZPHo2ZUsX4ZPZLzodLiunpCWITro/ng2XL18mNiaGak6sqRmwWhGJiSQ+M8il8/JdtpzY4cPQdLwqHUUkJWG4dZuISa/Zwry4CCU6moKTJpP4aCvkfRbIi4QEfJf8TNDrb+C7+CeS2rQhZvIkYiZPIn7YUCw1a2Sbd0D6+qKWLIm1bh1SHn+chDEvET95EomTJ5PSrx/CYsH744/xmfo6Hj/9hMihB+s/Fk9PLDNngJQYli+HFJ3wnW7cuHHjOEKmi7kspdRwPO+zwxVLSSnTB9S8CWSf9cqNGzdu3LhxJcnJthcvk+mhchOWRUKxjhqBsnsv2iMOKfv/k4R+9AnXRzng1aBpBGz5k7hWLXM0jsetW1wao2+1ZwgLIzGLBKbZYVy8BMukvA09oFUuY8vHcI8ngNWqsmPPUc6cu4LFqmK1mLFYVCxWK0aDgUfqVKJerQp4eDmnSJFVy2N852vUdk2RNbO2PM4RhQphnDEby3PPQf782dd3kOQXX0AkJOaJ0MRcpw6Gy1dQixfLvrKjfYYWJsWJcBgB8xcSM+ipLOuIW7exvuBcqA61Xm2n6tvj/IUwuj/xLJev3mDxvP/R6fGWtgN5qCczmYx8+t4Ezl28yvCX3qZGjaqUL1sy+4b/YsTRo6hOrmnDRowgNLQIX3z2GR4eWft4icREkpo1y9EzVwhB7+FDaVG8GJeDs1YyP/rHFo5XqcT5DZtZ/s08vPz98PLPrDAOXPQTgSt/4fIP3yM9PYmOiSUoMIA2rZrQplUTACyA9PPG3LGJU/M1LFqD1qiWU23uRVy/jVotc0LgKpVK8em3v1A0NITqVWxeIu0erc+Zsxc5dOw8Des5oMwRArVMEbuHrVaVZ0a/R3x8EqsWziTA//4JlL3vJIhOvD+eDUdSk0NXq5YDZUNKCv6TpxA3622X7iU9Dh9BJCTant05XQelJHjm20SPGOHSEEFKbBwe584TPuk1l3oZZofHvn34/roG6eVNUseOJPTpnSfjyOBgLK1aYWnVCqTEdPw4nt9+h4iNRStVCnP7dhBq/97512AyIStXRvP0xPj1N1iHDc2xcY0bN/9UFOznXXHjFOeFEC9g82YAeB4472hjR5UNW4QQ64FF2B6dTwKbnZmlGzdu3Lhx4xSqimnnTjz+2krKwIF4z52HWrIE1po18fxlFZaOHTCcPo1avDjWxo1dav2VI7y8MKxdh1a2pEsFqv8WPMIuk1yunEMvuR6Xr3DTwbwOmdA0Snw6h7NvTc18zGzGePo0lvr1c9a3xYLauFHO2jpDvkBQbcqGuPgENm7ezao1f7D+j91EZxNCw9vLg4b1q9K8cQ1aNK5J7RrlHYpnbR0/FHH8LJgtkAfRwKy9eiGSk10qh5bBwXjPmEHSpEku7NWGFhiA1/rfSRgy2CX9iaQk8v22joSajueuSGj7GFpw1rHZDfMWYB0zKss692Jcux5LLfvJRh1h956D9B4wElVVWbPsSxo1cI0CwxE8PEzM//otajcdwMuvvscvP31836y3HzaMn8/B+uzQHD3/OnXtwqMdH8/23OX7+BNinspa6ZUlUtJ4+w6+GdyX6ydOs+nTr+g1640MioQyZ8+z/ZF6bFu+mjNr1lGu0SP0mD4Z33xBmbpLrl2TwBUrkR4enDt5ihaduzB7+kT6PZEx/JzHyr9IftHJUGgWC7J07hSMsmghZIG7yT+vXrtN0SIh9O/dlls3w+nY91UG9W3PlJcHYDIZuRURw+1wxz3LZKCfTRmt85tPe28+O/Yc5+sPx1G5wv1VwkVH275DQECu8kk6zO5duzCZTFSr4WQ+IIsF47HjJIwelaoUcM1TyXDlKmga8QNzlxPHGBZGzLBhqEVdJxg3hoUR/Mmn3J46FamjwHM5UuL19zZ81q0npXYtoia9Bkbj/RP+CYFatSpqVVswDuXCBTx++QXDjZtIX1+srVqh1qnz4N8b8hBZpgzWUSMxrFmDOHwY67hxOQ5L6sbNPw0hHiqbxH8yI4CPgcnY9ACbgGcdbeyQskFKOUoI0R1onlr0lZRyhZMTdePGjRs3brJFxMfj++57WOrUxty0KZZHHkExeZAw+a5A0VqjBooQqOXKYTx4EOXCBTyXLCF56FAIyT6URF5hGfsi4uYNpFvZkAHP48cxXLtOVMfHs6977jxBa9Zy8wXnBKh3MEbHcKN3D91dpte6dVgr5dxyX9n4B1qjhjlu7/A4B09wwtebKf+bx+9/7MRstpAvyJ/H2zSkY9uG1K1VEQ+TCYMiMRkNGI0GEhOT2b7nGH9tP8zWnUd4c/Y8AKpVLs20SUN4rFXjrAcVAnx9MH61GOuLuUtqqYvVCrGx4MIknABq2cwWxC7pt1gxklu3dll/SnIyt5ywPjedOo3p0iXM1bKOXKrVr+u01aLaqnn2lbLgl1838Mzw8YQWLsjKxZ9SvlypXPWXE0ILFWDKhCGMn/Ixq9ZuoWvHVvd9Dg8acfgIsmSJbEOPZNmHEJw/e5bZb03j7f99QPA9zy7DzZvEPP0UamhojoWy3hcvcWHCy6gxt7GkpBC2/xA/T5hKybq1MCckUNJook5yMp+WL8eZNeso3/lx+k4Zj8HO90qpVImwJYu4df0GI57oh9FkpEmjuhkrSYla3fm1QauZ+zjnyp4jaI9URfp6M2XG18xduJZRw3oy8aUBvDi8B906NmHUxI/p/vTrlC5RmD0HTrBi7mSH+xdxCRjOXEGtWCJD+bpNe/joqxU807cdfbrf//sh7LIt/n6J4vfHenzH9u3UrlM7LXyTQ1it+L/+BgkvjEYrXNh1k9E0Aj/6mKhpb+ZKwuW7di0iKZn4nj1cNjXPQ4fQfP24NWM6ZOPFlGukxHvDRny2bCG5aRMip735UAj0tdKlSRkxwqbsiIvDtHkzpt9+uzs3IUBRkCEhaGVKo9aoAQVcF27wQaJ27Aj16qEcOgSAVq/eA56RGzdu/ilIKW9hczTIEQ7vTlOVC24Fgxs3bty4yRNMO3fitWo1CaNGEj95kkMWODIwEEuLFgAkDx+OiIrC45dVWHr1QgYF5fGMdQjwR+zYgXLyFGrnzAki/5NIif+637nkSPgkVUVJSODWCIeNJjIgrFZCf1rC5eeG6x63VqyItWLFHPUNYNi9F6192xy3d4T4+ES+PhfGWzPm4O3ny4jBPenUvhn1apTCaMzoFSJVS9q/vTw96NS2EZ3aNgJF4XZ4NL9v3sPsjxbRfcBkHmv1CNMnD6dqJftJXmWpomjlStqEii42CRLR0WC1Iiu7NkyTWqaMLW9DHoRS8l20iNiJE3IvLJGS0C+/4cor4x1u4rV7Nwkds15DxMWLOQqPIM5fhEaOJaS9l5+W/sqQ5yZSr051fl7wOSH574OVrB2GP9OduQvXMGHKBzzWqhE+Pl4PbC73G3HiBCI5GTWba8QRVFXl9zVrKVQ4lLfemZX+APn+9xHhb8/Icd+m27cptGwFF8eNgZjblKhVnXbjX2Ddux9xad9BSnt6EtSgHsteGEFhRaH17LcILl/WrqLhDnGxsYx4oi8xUVFs/HUeJUtkVGKKm1Fo+QOdnq/h921Ya+VujdJqVkQG+HH56i3WbdrFx7NfYtmqP+nQexyTx/ajYb0qrF4wgz0HThKcLwCjYiXEibmam9dGmC0ZysIjYhj1yqdUr1Kat6cOydX8c0rY5asAlCjuWoWyHklJSRzYf4DnHUiKnoaqYrhwkcRnBrlW0SAlXlv/JnLm9FxZjisxsZjLlMVSKed7lHvx2rcf7+07iBr1fJ6b+XocPIj/osUktm9HxIzpCOUhNSv298fSpQuWLnc9oYTAlsPj9m2Uc+cw/bQE5U4uGw8P1Hr1UFu1eigUJzmiUCG0ggUxzJ2LCAlBhobmveLJjZsHiEC4wyjlAiHEBCnlO0KIT9AJCiil1I9VfA9ZrphCiF8dmEi2ddy4cePGjRtdpMT762/w+eprrFWrEjdjOlqRIjl6YZPBwWhly2Lp1AnjunUYDh2C+5SoMD1auzbIQoVsltz/dVSVoPkLCB/7kkPhkwp/8x2atxcyhy9B+XfuIqqxvgW/8dgxTPv25ahfADQN65BBefbCLqVk2crfqdW4OxcW/MrT3dtyaPsiZr05mqaNamVSNGRHSIEg+vd+jD2bvmT6pCHs2X+cRo8NY9SE97lx035CYa19c4wffOXyBNVarVpotV0fake5dRvDqVMu7xfAXKsWhqvXct2Px8VLxNevm33FdKTUrJF9CKXffkOWta88sodyKcwWhsVJ7igamjaux5rl3xFSIOv55TVGo5H/zZrA5Ss3eO/juQ90LvcVKTEu/hmtrmvyA5WvWJG+Tz/F/O++4+zp02nlSlQUsQMH5GrNMyQmcWXwoAxldXt0ZsLmX3l90yoWdW5P8PNDkalCvODy2XsjqKrKmKcHc/7UaT6c9z21amRWDhjOX0WkOJ/kXWuV88TQdxARMYiEJIqGFuDdt56nfeuGfP3RRDq2a8zLU75g8szvAIiNSyTsyi2KFnbSE9LPG6/569P+lFIyZvIXxMYl8NUHY/DyfDBCxDvKhmJFQ/N8rH1792GxWGhk53mfCU3Dd/p00FTU8uVdOhf/eT8gPT1zF6LGaiV4+gwspUu5bF4BP87HXLYMUaNH5qmiQYmKIt+MmXgeOUrEzBkktWr1z4xfYjQiQ0NRmzbFPPJ5zFOm2D4vvgiKgueUKZjmzn0g7xUuQQjUZ55B+vhgevVVRB7tm9y4cfOv4ETq//cC+3Q+DpGderapEGJVFp/VQJWczN6NGzdu3Px3Ebdu4fvOuxgPHyalcycSnx2G9Pd3yQuKLFwYy5NPIoOC8HrzTTA7L3DILVr1KpjenHnfx33YCFy6nCRH8yNISUqJEqTkUBCgpJiRRhPxNfVj0YsUM0ndu+eobwBx5CjK3lwoK7LgwsUrdO79HAOHTaRA/nxMGP4EH858iZAC+XLdt6enidHP9uDQ3z/y3ODuLFiynvqPDmbzX/a/i9bsEZQ9B3M9dnqUs2cxbN3q0j4BrI0boYXmjXAr+fH2GMPCct2Px8WLRLd+1OH6htu38f57W7b11I4dkaHOW+hann0GLJbsK6ZjydJVaYqGZQu/wNf3/iWezYqmjerwRI92/O+zHzl/4UreDaRpiGvXMKxYiTh5CuOcrzB+8BFERGL4dS3i5Mm8F0KpKsavvkHZ8ieWN6a4NMnrmFcm4uvnx0vDn8NsNiMSEghYtBhz1Zy/5omUFEJWr8EanHkd8xYKRS5cZP0Lw7E4qVw2GAw0frQVb370Pxq3aqFbR61cCmu1Ms7P+cwlp9tk6iMiGhGfiKIotGxaB29vT7y9PRk5tAdfvD+G8IgYGrR9noHPvU35MjnzAtDy+acphJeu+ovV63cyeWx/KlcokU3LvOPipcsUCS2El1feJ6PdsX07AA0bOhDWUEoM5y+Q3Lcvai48G/XwOHiQhG7dSGmYOyWV4dZtYlyVyFdKvPbuw1qsGFpeeviqKv4/zifo8znEPDeCuIED7mvi6fuGlxdqq1akzJiB2rAhpnfewfT++3D79oOeWc4ICcHyzjvI/PkxfvrZP1d54sZNFigu/vzXkFKuTv1nopRyXvoPkOhoP9mdu67A+1l83gNylwXJjRs3btz8ZzCcPInP7HcQqkrisGFYa9Z0rTt7OrSSJUl++20MBw9i/Pprl1tqZ4m3N+qjLSHCvgX5vx2P02dIbNSAFAdCAgizmSIffkzU4+1yPF6JJUtJya9vaW2Ii8N08CA4E9v5HkR4BGrzZjlur4eUkh8W/kKDlk+wd/8xPpj1Cts2LqDY833Bx7VZmvMHBzL7zZHs3vQtoYUL0G3ARD77ajFS577QHqkNySkQHumy8aW/v2sEKff2my8fnkt+dnm/d/DcvBmR6PC+OhOmK1fwOnPWuUZmC/HdumVdJz4e408/5WhOyolTKLv2Olx/ydJVDBk+9qFTNNxhxhsvYjIaGTf5fdd2rKpw8yamGbMwLFoCZgtahQrI0qWwjngW64hh4OuDVtyWUFjZtRvT628hLl9BHD3m0meOOHIUcfIUauNGaK1autxyOKRgQd795GMOHzjAN59/gc8fm4nPhXIWIHDvPiLtKANafT2X2IIhWLwcD32laRph5y8AMHj0SLo+aT/5s+eC9eDhpKV5QhIiItq5NjqozeuhldDf19SoUoY5748hJjaBKeMGUqxIzuLCm7s0RTl/jes3Ixn3+lc0qFuJkUO6ZN8wD7lw8TKlSxW/L2Pt3LGDKlWqEJQvG4W8lLY9Z1QUaoUKLp2D4VIYPqt/RQtyPlxXerx27sJ7+3YsFXLvcSGSkykw9Q3M5cuR2Kplrvuzh8fRYxR4bTLm6tWInPRqtl54/xa0SpWwvP46lgEDMH37LcZ58+7vu4WrMBigQAHULp0xrFuHuHDhQc/IjRuXogjh0s9/mFcdLNMly4CYUso/nZ7OP5z/9rXkJq/Iq33Ig75eH8b91YM+J/8GtMyh+XKNcuECxnPnkB4eJI55CTw8EOBwNEWjzg9rsPNjG8U9evSGDZFGA8rJE7bEzQXvJJC2E0ZE6oQ/0iuzh7T1q7VsimHpSrRyZZC1a9mprKPzFzqP5nu/UxZ1pc5Z1ezcrHq/dYqmZipL0ikDSFAzn5c7Z7XA/AVcn/RqmjDbW8fizZT6vXw3/4W5Z0+CjB5YpP7vojevSv42QYNISsL4eAe8SpemmI6AybBuI1qruphk9D2T1bGoVewIv1KSIJ9/xmtBzSyEFmqCfnstOcOfEZHRjB43k5W/bqZ54zp8/ckUihcrDFhQVm3E2q01BN8VYkiZ+fvrlQEInVMoUsOUVChfkj9Wf8aw0TMZP/l/HD52lo/feQXPDKE3FLSa1TB++h3WSS+lDqbTqRqv/12FznktEIiUxRFaSlqRh6Jv0axKnWvYzrokEQizOUNsVr26ZjvXlUUnnFD6kthnh0FKChY71rp690ZKuj41ReH6k33SrvV7KWDK3G/o2t+wjrwnFrkal+FPcfU8ant9QW52tkRaxYooR46l1st8D6f/jX5evoYhwyfQpFFdls3/AF9vQEt33Wt6nmP21tbM5XrXsBB2rGP1zqFQKBJaiFdeHsrktz5m9/5jPFLfjpWxnfa6qCqmN6ZjHdAPy6RXUgvvqZuaJ0TWrGH7f6VKaC1bgNWKYddOOHAIWbYMsnAhZJnS+mu7Pe7UVVWUg4dQ9u3HOnRYJsthi521PUVnbY7XKUtOd/026dCe2V9+QbtaNUmKiSGpSGFIdzxB1V9vjkbdylS2+9IFKlw4y+la1eHoAQBOX7kOQJGbt5jVqAHJEdEQEU3rWtUytR9TLmNoJCklzw3uxcp1u/lzxVsULXxXuGn2zRyGyDukCF7B91r5Z2NjZzRh7dcltZ7OumBNyVQGoFozWgYb/94FhfOjVSuXuQ/VzIY/91OlYkmGP9UeTTWnrc2OkHZv+Pnh+cN6XjpyFrPZwhfvjsFo9Mhc7x4Ug44CRnfPYcfbRKdcKrY+L1y6QqsWTWx/21nb9cfSvy9UnUtbSrBarezauZMn+vZFSrurDZrUMB44SOJTA2zhOZGoesp1u/sjvTJbXREfj4iNIXLieLvvQo7upY1Xr+omhLY3L3uIuHg8zp8jesRwtEB9BUiuhWYpKQR9Pgfp50f4zOlp65Hed1V0nuP2Nv1689Kbaqb9/Z32umWO9Wmvrr1zJZBQqCDWVyai/PUXHlOmYHllAvj66nf+ECOLF0MtXgxlwwaM8+ZhmTol+xdpe89MN27c/GsQQjwOdACKCiE+TncoAL0XBzvk+WohhLgohDgihDgohNibWhYshNgghDiT+v/cxwlw48aNmwdBfDxeU6bg+3gHvAcPwXPGTMSl3Lvh/1tQrl5FCQvDc916zE2aYGne/IEkJdPq1UMWK4bp408QR47et3HVHl1QDh25b+M9LBgiI7n1/HMO5V7wOHkKNX9+LGWcD3lxh8B5P6TF/M6ElMjSpZClchFeIjER5ejxnLe/hz/+3MUjLfuxZv1Wpk8ZyZqlH6cqGmxoFUqByQnBpJP4+/mw8Nu3ePXlofy4aDXtuo3g+s3wjJUCA7COfx5l/WaXjCmiY1AcCA2UEyzZeQHkAq1gQQI++jhHOVhEUhIF5/6A5udEEmWLBRLsKKzSoRw5iqySw0S2BUMcWodXrv6dZ1IVDcsXzcHX17XeNq7k2Wd6ExToz4ef/pj7zlQVceYs1kEDkRVzYG1sNKL26oE6sB9azeoYNm1GnDuPsv+AU90Ylq3A9NZ0tJo1sD479L6EKOnUqydFF/1EVPFiROXCM6/0iVP4xsVlKlc0je4bt5DshJeTlJJXXp3Cj0v/5JknW2VQNNhDa1zLmekCII6dQdl/zOl29yLzBUIWoYTaNK/N9x+/nLtBPEysADb+eYC3XnmGsqWL5K6/XJKcnMy1azconZvnrIMcPXKE+Ph4GjdpkmU93w/+h1DVVEWDC1FV8k2fibVQwdztZ6Uk33vvE9+9W64tpZSoKELeegtLqVJYi+bNteC5Zy8Fpr5BfPeuxAwb8u8MmeQkWvPmWEaOxDRlKuLU6ewbPKRojz2GZeoUlK1/Y/zfh5ALb043bh4G7iSIdtXnP8g1bPkaksmYq2EV4HAYgvulmmwlpawlpayX+vcrwCYpZXlgU+rfbty4cfOPQyQmoVy4iLVBAyz9+6FWr5Zm7fifRdMwnDmLaetWvJYuRQYHk/TciFyFsHEJ/v5Ypk+DAvlRfvvt/oypKKhP98f43keQnJx9/X8JhT/4CKudkEb3ErhoMcnVM1u2OoOlTGmsJUvqHlP+2grh4brHHEZKrINyHzVS0zSmTv+UTr1HEeDvy5a13zB21AAM9760O5kMOicoisKUicNZ+O1sjp44Q9PHnuLo8XvC/Xh4gIcHhiWrcj2eDApEq6GfTyO3mFavhng7XhYuILFbV0znnQ8z4HXuPJFdnQttYrh2HesLL2RdSdNSPRNyjuGvv7M8/ufWXQx6dhyP1KuZqmh4uJ9rfn4+DB3Ui1/W/MG587lQ+GsapjdmACDL5lwBmoavL9Zhg5ElSyDOnsPwy2rEhYv2XUOtVgzf/4BhyVLU9m2xvPk6GPNO8XgvxitXuPn8CAY+0Y8Jzz6HloNE4gBxQYEcapzZw8Q7OZlfWrfQFa7WWr6aOktW4BMZlaF8xszZfPrZHIb0a81rL2S2ANfDsCYHzvmKgiyRe0GtFloAGeCLqqqcPnc503EhBP5+udsPhV25xZKvVzKkejmGDuyQq75cwaUwW76UUvdB2bB9m01pbTc5tJSYfvuNhOdGYKlfT79OLjCdPEX0y2PQ0rxkc4bH0WMk168PTni26GG4dQvj1auET5ls16MhN4ikJPLNfgePU6cInzUTa6lSLh/jH01oYSzvzMawahWGZcsf9GxyjhBozZuh9uqJuHEDw4IFkMP1342bB40Qrv3815BSHgLmA3/fk7NhuZQyKrv2d3D46SaE8BZCuCqrUldgXuq/5wHdXNSvGzdu/m2kpEBMDFgsiCtXENevI6KiUM6dg9hYxOXLtn9bLDZLjPsd20lTkYEBmJ8ZhLV1a6xduiBDchaD95+O4dgxlMuX8X17FoZLF7E0a0biiy8inbHqvQ/I0FCUq1cRORAe5hS1b28Mm7bct/EeJCIpiZj2bR0SkHnv2s3tqZPB5GRs7XQEzvuRxGb2cynIAgXQHmuT4/4BTB99ArlMtJiUlMyAoa/y3sfzeGZgN7Zt+JHaNfS3VcqZMETi/VFOdev8KJvXfIcQgvbdR7DvYEYPDq1VE9TenTF++o3TSYUzoCgol3KfbFkP66OP5iqvQnaYa9XC68gRp58vXhcukFS5klNt/H78Mfv7ITEJy8hnner3XqzdOts9duDQMfoMGEm5MiVZtujhy9Fgj+eGPoHJZOTjz+fmrANVRdmzD8uLzyMdyDXjFEYjap9eqF07Iy5fxjRjFuLadVs+iMVLUHbvxfjJ54hzF9AaNUTt0+v+h+WQkvyffYEICqLPoKfYseVP5n72hdPdeN+8RY2de9DuUaJ6JSfT8/c/uFK4UKY2tZf+QlzBEM42bUT1X9djen0ahsVLWDl/EW/Peo+nBvZn+sQnEQ6+9WvNciBkFgJZLPPcnEW5cBXl0nXe+2wJTTu8yNnzV3PdZ3o0TWPUK5+x22Dgzdb1UHIprHYFFy7alCplSt8fZUPpMmUIDQ3VPe719dfIggXzxPDH/7vvMUREoOVyn2+8eBFDZCRJLZrnqh/DrVsEv/8BltKl0QICctWXHkp4OAUmTyWuf3/iBvT/b0rdHMFoxDp+HNLXB9Obb/2jPQNk8eLIMmWQFSuibNnyj/bYcOPGTc6Rtjin+YWwF1cxexwylRFCdMaWDNoDKC2EqAW8JaV0xFxLAr8LISTwpZTyK6CQlPI6gJTyuhBC1zRACPEs8CxAseI6CaekhORkRFIS0t8fERkJRiPSwwMRE4MMCkLExiKSktCKFkW5eBHp6wsmE8rVq2glS6JcvIiIi8Napw7GPXuQhQuBhwfKpUuotWqjnDgBmopWsyaGAwfQihQFAeL6DdRaNTEcO2Z7gahYESUsDFk41Bb6QEpkUNBdSzsPD0R0NNLHB5FihpRkZKFCiNu3weSBDPC3uej7+OTawsGNmweFiIxEREYiAwIwbtmCVqIEyvXrGI4fJ+WZZ/D8/nu0AgWwNm6Mx6pVWFq0QLlyBcO5c6QMHmw7HhqKWr06pt9/x9KmDcq5cyjh4ZiffBLTpk1oJUqgFSqE4fBheOQRlFOnbPd7QAAeP/6ILFkSLX8wxu07sPTsgXHDBkRiEub+/TD9tg61bh2kyYRy+TJqgwYY9u4FgwG1Zk2Uk6fQSpW0CXpU1fayYk/oI6Vt022xYDhwEN++/bDWr4/5uRFolZwTLv1jsVrxWLUKEROLWr48hqtXSOnUiYRJrz3omWWLdehQxJFDKBs3obVpnefjyaJFUH18ML77IdaXX/jXrvNKQgL5v/mOmy+Ozrau6eJFfP7+m6QGj+R8QIsFQ/htpD2vmYhIDFv/xlq1ihMRJjMjCxfOlUIkLi6BXv1f5O8dB3hn2hhGPtvXJjSzkwtEbdMQGeif4/GcpXrV8mxc9RUdej5Plz6j2bBmPlUqpQsfIwRqhzYYftuI+mhz8HNeCKqcPAVmvfj+uUcrUQLDvn1Y2+ROqZQVIjER0/nzWMqWdai+z+HDKIlJ2Ve8h+TmzfHIJjyF8avvsA4d5HTf6VF270MtEgpBGQVyp8+co1ufZwkKCuCXn78hXy6Tn95PQguH8GSvDsxfvJK335qAj5NJ1k0z3sH6RE8oUCCPZmhDa94MLTXZfFo+iKQktFIl0uUUuv8oMTFED+gHBgO9nhrI9s1/8snMWXTq1ZOCofoJj/XIf+Ik69u0zFRe7ex5fmuW2Rq93F/bSPH15VzThgDseupJGperjDh+gp7fzkUZ+wIdp04i6fKvjn2P81cdTwiVDsMfO7FWyr03i1auOCdPhzH748X06NSMcmWK5rrP9CxY+gdbdx7l45nPEVClNFJVH3hIm2PHTwJQpkypPB1HVVW2b9tGh44dMx+0WvH64QeShw617bHs5OnJKcazZ0ns8DhqYcfvBXsEzF9I5PjchdIyXrmCITKS8DffQDqRaN3h/i9eJOjzOYS/MRXpf//2I/9ktPbtkTVqYJo8BeuwYUgnjQ0eJrR6NoWtYdVqxNq1WEeNzNU+2I2b+8l/OPyRq7kEbBNCrALSYrxKKT9wpLGjfrlvAI8AW1I7PyiEKOVg2yZSymupCoUNQoiTDrYjVTHxFUDtOnUkgHL+PCI6GtNvv2Fp3RrlyhXErVtYevfGtHo1WmgoWsmSGPftw9qwoa1+TAwyXz4Mx46hhYYi8+e3CfmLFAFNs8WUNhhsD1Jvb6TJhAwKQpqMyAB/hNWKNBiQPj7gYbIJGT1MGfxqhNmCcvkymhCIiEgMJ09i6dED05KfkPnzo9avj2HrVtQ6dVAiIhBXr2Lt0AHjhg3I/PnRSpfBuHEDauPGKCdPooRdxjxkMB7ffY9WqiRa6dIY/9iMpVNHjHv2Im7dwjz4GdvxChXQQkIwbtuGpVs3jFu2IGJiMD/9FB7fz7WFdfH2xrBnL5Yn+mBcvdoWEqJrV0yLFqPWrwcpKRiOHLW1+XE+MsAfa6tHMS1fjrVJE5TwcJTTp9PGlAULYq1fD9OatVhbtUS5cAHl4qW7cypeDK1iRYwbN2F9vD3KwYMo12/Yjn/7HVr5cmihRTBu3YqlaxeMW/9GRETYvvO336FWrQr+fhh27cbSuxfG335DmM2Ye/fGY/4C1IhReDAAAQAASURBVDq1QUoMBw9hHtAfjyVLkJ6eWNu3x7TkZ9RGDSEhAeXiRSxP9sW4aSMyJAS1WjWUM2fRSpVEJCdDYiJahQooly6BhwfS3x/l0iW0YsUQN28iIiNR69TB+NdfyKB8yOBgDPv32YTUBw8irl/H8sQTtu9UoQJagQIYt2/H0r07xs2b034Hz7nzUKtWRXp7Y9yzxyY4X7UKNA1L9+54LFqEtV49hNmM4cgRUgYOxGPhQvD1xdKmDR7Ll2Nt1AgRGYnh1Kk0wb0MCcHasAGmVauxtmyBcvkyyvkLd3+HokXQqlbF+PsGrG0fQzl2DOXK1bvXVpnSaMWLY9zyJ5YunTHu2IkID7/bvlIltOB8dwX3Gzci4hMw9++Hxw8/olavjjSZMO7bh7lvX4xbtiALFMDavDlqrVo2xUGDBli6dwcgedKktPs7ubotnIYK3LGVTX7trpBaTd3kqI/cFUSan3467d9alSq2/6eL854ydmya0Y3aqpWtzR3Bv6pi6dLZdv+azWhWK9LDA61wYTAYbS8mqopISEBERqKcPo21Y0f7XgqpA8mQEJI+/B8kp2A4ehTPt2eR/PZMpKtjxN4vpERER6GEhaEVLYZx1y5EfByWpk3x/HkpasUKYFUxHthP0tChqBUqoFauDAbDXVnuw5g5XAdZrSqGP/6wCX3uRx6JfEGoHdqhHDiEVqIY/As9YPw3biKi75PZ1hPJyRgSEogYPSpX43nt20/ky2PtHleOHEFtmnVc52xJSECtVzfHzSOjYuj2xHMcPHyc77+YRp8e2Ye6NP78O5bR/XI8Zk4oVbIovy3/gkc7DaVLr2FsXreQ4sXurmOyTCnUMqUwfjUPrFasQweCp2MCDsPCJajtOkDdOnkydxkQgHHXrjxVNiQ++ihWHYtsXVQVaTAS0bunU2N4bt+BViBzstt7kaGFISB3wh+tdUsMG/9A7dUprezy5at07j4QIQS/LvuWokVyb+V9v3miZ3t+WPgLGzdvo0tHx68HcSkMy8svPLgkn97eDzTUoO+ff2G8cpWY/n0BW6ifsW9MYdOatSz46mvGvD7FoX4qLl5K2KMtSEjOmHekUNgVIj09uX1PeL2A+HiKHzjC5hdHZCi/ePES/oUKUbB+XbrWqY10Qphu/H0X2lDn10+1bVPwzP1eQCYk8c1bXxEU6Mc7bwzPdX/3ki/In26PN2JA79Zw4DTG37Zj7WTfu+9+8Pvvm6lWtRIhDqxfuWHvnj1ERUXR+rHHMh6QEs+lS7E0aZonxhyG69fxW7CQSAfvg6zwXf0rkZNezZWXgEhMJN+nn9kUDU7kP3EUj6PH8P/pJ8JnTHMLmJ1EFimC5d13MP7vQ+SxY6i9nNsHPGyoXWxekMqff2FYtw7L2LEPVCnuxo2b+8q11I8COP3iIaQDQiEhxC4pZQMhxAEpZe3UssNSyhpODSbEG0A8MAxomerVEApskVJm6a9cu04dufmvv5wZLke4vQP/RVittiSLPj4oYWE2xVJAIMqJE2glS9iUPtevY23aFNPGTWgFCqCVKY3hxAnUypURUVGIxESbxfvZs8jAQGRgICI2FlmggK1/g+Hui2kWF09eyV4f9PX6MMqU78c5MWz5E6933kFcv07id9+i1a6ddsyvTl2SvvgctUHmWMVpc7x+HY/vvrcp1Xx9MOzek6YIFJqGuWdPTKtWodapkxp65BLWNm0w7NwJvr6oVauhnDxpU5qpqk1pVrYsIjwcfH2RgYG2E6EoaR5gmEyIW7dsE1BVjDt2Yq1aFeOOHSg3b5IyaBCec+eiVqqEtVRJlKvXsDZsiIiOAg8PW4I9s9kmDEl9kbNnM6blwYVh1PlhDXZ+bKPI/KIp0JlTqlW5YdFi1A6Pw51Yt3rW5nYs0HXRs6ZLPyezGeMHnyCrV0XtqBNrWejYAeh8J3t1pY4lh73fxKIz1yRNdagMIEFNPS+aRuHZ73Lz5TGodhQ36X/DQjNnEfnUACieOeSC3pwAUu6ZgzEigmI/LCByXEbrwGIed1+MlX370e4IuK3RmTvV8wxVMgrQlb+3gzkFrZWO0kLN7Cov1LtCths3w+nS+1nOnLvE/G/epmO7e0Im2LmulE/nYR3RJ+NQ1sxW8lLVD2skRGbBnNEr8x5RGDILVo8eP0vbrsMpGJKfjWsXUCB/PttYSjqBhtWKOHYS4y+/Ye3RGfIHI4uks/a8c16lRBw6grh5C+3xTmRC0b9WVJ3LVdO7h7n7HBJXryKLFrVb12znurLoxCTWq+k3bRoROl5bevdGwPfzSKhTm8R0uUjsrVcFTHfPa+Dbs4gZP44Qb53wH2qqp+zt2yiXr6LVqWX7OxfWu8re/Wi1q4CicPPWbdo+3ofbt8NZt2oeNavrJJ/WdEJDaHreKnbmpDNXm5d2RvSuX9sBnXXwnvvVYrFQqko7OrZvxVefvZ1xLIOOMD+1vWnSG1imTb0rqNRbh51KdZdLq2rd50DmMoudtT1F57qOVzOvN8maikhOxnv3HhKb3xVYy9R7aMygISQnJfHFTwtJUPWfA0ejbHsLz8goiv69nfNdOrI77GKGOl2/m88Hj7ZEvScfzYjFywibNJaUdJbTKQmJ/DxkNH7+fmx7rA3WCWPBaCT+4i+643v6phNwS4kSdgNjFb1X1Kx/P8OcRagj+qb+pbMuWFN02927Ni//aBEbP5hPs/fG0Lfnoxn7UDPfL3r3gD101/az19HKF88gZBcGfQGxwZRZQSwUHWG1YkeRrFMeGWemZNk6jH1pBG9MGZ91e91nruPPgTfffJMPP/iAcxcvEpga2lC7chmvb78j8fWpGepaddYbVed+sbc/SmutqphOnsJaqiSqTkg5e1teveeQz2/rQFFIbNdWv5ED8zKEh+N55KjtfnXSo0Vx4CXJa8dOfLZsIXLihFwpbvSsiu3v2x2rq7e/t43l2Pj2vr5eXXvnSv99Qn+9V9atsxl7ThgPeaAUuu9YrRAbh+nd97A+8QSydi2nu9B7R3EGZ94x7e0bc0NeyT7y+fvvS5ff1k0uEEIs2L53b7/yFSu4rM8Q/4D/9O8jhPAHpJTSqQR5jno2HBVC9AMMQojywAvAdgcm5QsoUsq41H+3Bd7ClsX6aWBW6v/1d49u3OQGozFNeKilC3ugFrJp49XSpdPKLL17pf37TpJRmS7ZqFazZtq/Zb58eTNfN/8Y1JYtSKhXFxEfnykuvYiLQwZkHXZChoaSkk5oZU210DKPGWMr0DTMgwaBEIiUFGThwkg/P7TSqV4cBgUUBWG1IqKjEVeuIIsUwfjHH+Dtg1qlMqbVv2Jt3gwlLAzl2jXMAwZiXL8eWawYatWqqDVroJUoiTnVQwTuepZoSJuiA5Ah6cJJ/Eutm9S2bTHOX4B15PP3Z0APD6yvvAwWC8ZP56C2bvmPdrUG8D54iOhOHW2egtlgCA8nuldPLMWKkZsrSpjNRA8dYr+CpmFYveausiGHyNDCyILOe6FcuXqDDt2Hcu3GLZYv+oxWTWs53FZ9NBehpXJJtSrlWLrwczr1HEL3J4bz28rv8bs3bJLRiKxZDUstm0DPMH8JIioGtXVzjL+sRW3SBHH7NsrJM1ieH4as5ZRtSo7w/P57kidPzpvOU1JIrlXLoarCbM6kaHCI5OT/s3fe4VFUXRx+7+xueiMJvYN0EQFRURAsNGnSlKYoHyogKgIqvXdBQbGhooiKgIgCFlA6AkqV3nsL6T3ZnZn7/bEBAtlNtiUB3Pd59kl25pYzs1Pvued3SOnePc9cJ4ZfV6M3djNa5yqJSSgb/iK27j207/gcFy5eYsWyb2w7Gm4TTCYTrZo34ddV61BVFaMjyZV1Ha192ztW3i43jJejiPjoI6LGj7O5fsrHc/BzIOLC/0o0JXbs4mS7nPI2lQ4cZnmvbmiXrtywvMk/O9lRqwah2RwNuq7zw6iJHDt+ghXLf0Bs3OxUgmxl/wmUc1Fg09mQC+kZ1skbbnIlOp4hn/3IQ/Vr0LXjo2635wgiJQ3jn3+jNm9YIP3dzJq1G9E0jZbNH8u7sJusXrWKBx588JqjQURHYzh6lLS338q3PkNmv096q5ZWKWY3Bi99Dh7CXLs2ahk3ZLWkpMiHHxE7aFC+SGcF/PEnPkeOEDf07cKf0XYHoLdsiaxeHdPQYaiD3kDakgW/nTAaISICy6SJiIsXMXz5JUREoLVp85+8f3q5dRE4Nz3Ei22EEHcDC4DwrO8xwHNSygOO1Hf0N3gVqAVkAguBJGCgA/WKA5uFEP8C/wC/SCl/x+pkaCaEOAY0y/ruxYsXL7cPQUHIEiUw/vknAe2fIqBrNwK6dMHcrSv6XY5pettFUSAkBIKDrcltK1UCf3/0u2uh310LGRmJ1rgReuXKaPXro7ZvjwwPx9KrF5anu6DffTeZw4aiPfwwlm7dyBw8GFm8GJYXXkBt1gxZqhR6tWqQDxqvtyUR4ah9/ofh198Ktl+TCbVvH5TTZxB79kJScsH27yEi5n2FFhpKhgODq4GbNhO27Gcyq1bJs2xumC5dInzpMvTckjZnZqJ2fdr+egcx/L4KnNQrPn3mPM3aPs+V6FhW/jCXRx950PHKFhXjL/kfyZkbDz1Yn68/f5c9ew/S839voKq5R/ZoPZ9GffVFZM1qWIa9gd6kEVrnDlhGvgXhBeOg18uXdy+BdS74bt9BeuNGDpUtMXkq6S7cAwJ+/x1DTHSe5fRHGiE9pIuuP/oIqSEhdHr6BQ4fOc7Cbz6l4YO3/8StNk8+Tlx8In9t3elQeePM99Eb5I/E1y1NZiamc2e5MvRtu0WuOhqSk5Jybaryil851ySnlE9AUjK1t23PIYNUJDGRyufOs6N2zRuWb/j8aw6t28SUyeNp8ojz0kAiLQP1MReO4bQM1Oc6OF/vJkZM/BxzeiYf3VvV4WTW7qLVr4FISs27YD7x2+9riQgvQoP77s3Xfi5evMi+vXtp1twaFWD87Td8vv0Wy2OP5dvzrEhNJaNxIyw13HPAipQUQuZ/jepE7hNbbQQv+YGY0aOQwUFu2WOLgNV/YDp1moQBr3gdDR5EVqiAZcpkjPO+RPnjj8I2xzMYDMiyZdGefx5ZsiTi6FGMH34I8fGFbZkXL148y1xgkJSyvJSyPDAY+MzRyg45G6SUaVLKEVLKBlLK+7L+z3Cg3kkpZZ2sTy0p5aSs5bFSysellFWy/sY5arAXL1683EpYWrQgc8xoMvv2xdynD5nDht2xEQB3NL6+KLt2Q0xswfZrNKK1agGRERg//ARx/gLi9JmCtcENlORk1MgIzJXzTqppvByFGhFO7Iu5RCM4iP+hI0T3ejb3/j77HFnlLrf7Itk5J9Cx46d5ok0vkpNT+HXZ5zx4/73O9ZeRifZo4UU2XKVNq8eY9c5oVv+5iTeHT8ER2c3CxPLkkygnTuRL2/7r16M74HBSkpJIadzIfsLyXNAii2Kun0dukNRUDD8sc7pte2SYzXzVbzCXt+/mq8/fp9njTTzWdmHS7LFG+Pn5svyXP/MunJIKEeH/vcE1TSNizFgyq1Sx5qTLha3rN9C0Rm0O/bvX5vqyazdw4LnuqDdLzEhJaHwCq5/pkGN5919WsfDJG/PXHN28jbWfzOPeNi3p3+8lsFiQTkQ1oGnWqAY/5+VKDL9uQCQ5pQ6Qg/Wb97D4p/X07duZiFpuTjpxErVJfQxb/i3QPsGasPmPP9fT7ImmGPI5SfUfq1cD0LxFC4y//IJWrx6ZAwfmW3+mAwcJ/uILzA0auNeQruNz9CixY0a5FY0Q+vU3pD32aL5cqwL+XIPp9GkSX+rj8ba9AH5+WMaMRsTFYXxvFnggiuqWQAj0Bg2Q1aujtW+PuHwZ45wPUbZuLWzLvPzHUbieJNoTn/8wgVLKdVe/SCnXAw4nN8v1CU4IsYJc4gWllO0c7cgT/NfeA7zcOdypx+6dul1OUaQImgPSWu7eqNzVnXR3nNBN9WmHdGKvYnRQZ9WedquwqX9sYwtu0su3vDkQcegwMtxJ+ZMcBjimtW1dbt0GWa4i6ogRkJ6Ocf43yDJl0OvVRZYsad14O9tqS/v05twG1mW2f0FbevO2tO01G8sCtm4jLDqG5Pbt85RDMp05Q5F5XxI1ZtQNsxxSbWiI+yu2X8Yr+Fln8iknT2LwDyS8aEkCpA0N+av62ZkpIFO5lrncYGMmoC2dXS3bDN7kFNQXuoCWhNBy5ky4pqOfxcHDJ3iyU3+krvPb0vepXavstfaknnPWvW4j54Ky/wBaRDDy5hwNdn5DW9jS67apy22wPch4Vdu+d+9eHD91gdkfzKXyXVV4pd9NjiIncok4g63rnb1rmHq1bGAA/l/8jLl6NZvngL2cDbY0vNXsy6RE7dmdVKnbfCK+em6IjAwif1hK9Au9CLRxDEeYbA+AhggVZdNmCAxAN2TZqNqeRS6OHEN7vGneeRrs5AIR+nXNeVVVeb73a2w6epylz3ehYeuHQE20rtTtzCeymc/GsTwM9rCZn8Gp4ypn2cBAPx5v+jArfl3DjCnDc51hruzcjdr7OYfatWuXTRw7B6Sd/BQ29eZtXAOSbVxDAVJsXFvM2Y5rnzNnuNCrJ2khQaDnbCNFvV6/xN01EELwyccf0X38jVJlQZcuY/ljDd/63Li9oYEBtPxjHacqlONEUBBkxvNRe6tkaeg332J+YxC1HrRGfJW3HAfgyqM18X+hI5NHD0CL3YZy/BxqURU1xjpw5R9qW37G6Gt1BCpbdkOZ8ojAoraPFbvnjY4sGYEsFcnVZwVb+Rls5c0B0C0ZmM0Whoz6kIrlSvBG3/aoe47aLZ8XO/89ToliEZQpdV3GUkqJEALFkFOqUBhMULwoprnL0BtbozpslQMQio27ta2cCXbyKMib7iPbd+wiNi6eli2a3ZiPwVZuBrD5u9jKzWBdfuOKVatWUbpMGWr/tRm1fn3U4sUAafNcsVUfbOu926xtsWCIjSG+f/88H6Dzej4P/eRTMh5+CBkQYLN/e8/H15abzYR+/gWJr/SzLs+1N+cJWLMW47FjxPd92eWXBVvbYPu53fa2Opqfwdb7gb2+3M/D4IxDwLHnM+2ZLoj9hzC99TaWoUMhu1TtbY4sUwYAtXJllH/+Qezeg2H1KrTu3QtNPsrWMeDu+7StQ+gWn4vzn0QI7ziVhzgphBiFVUoJoCdwytHKed2vZgAzsxpMxxoy8RnWJM/7nTbVixcvXrx4uVXx8UFEXcHwSwHLKWXH3x+178tobVoj9u/HNG484tIllE2b8k0ixiWkxHTmLMltbST9vQlDXBxKSgpXRgzziKar75IlWB7MXZZInL+I+nwPt/sybNyCcu6CQ2X/3XeElh36oiiCVT99SO1arkVVGHYfRoY6PGkk35k4bijt2rTg7eHj+fW3W1gCwM8P85M2Eq67ienUKQI2/5VnuSIrfyWpqWuRAcqOXdcTPueCSE5G1nU//4Wu6/R9dRgrfvmDUVPe5uH2zSHTVqLn25e2Tz7O+QuX2LP3oP1C8Qko2/4pOKNuEUL++BPf4yfIrOpY8sSgkBCe6NSBnb+uIi3xuiNMaBoBMXF83/KJHHX809M5XLUyR6rcOMPfdPwEhuho0rNdw1NS08jMNFOsaDjvTRmCv79VEkc5fg79LscHqfQKpdGbuhgVlpbh1sjEx1/9wrGTF5k6ujf+fr4Yt7n2mpyUnMYbIz+9wUGmqtq177o9p7MQZL7ZC3H6okv9uspvq9ZiMBh44vGm+dpPZmYm59es4Z1Spch86SXUvKLA3EFVKTJiFBn33+92XgTTyZOkdOpIZrbcf84StGIlqa09f28D8F+3HtPRoyT0fTlf2veSE3l3LSxjRmN6912ULXdgBICPD3qjRsi696L274/09cX43ixrREdSEqS4F0HmxcutihCipRDiiBDiuBBiqI31Qgjxftb6vUKIennVFUKECyH+EEIcy/pbJNu6YVnljwghWmRbXl8IsS9r3fvCPU3H3kBR4EdgGRAJvOBo5Vzf+qWUG6SUG4C6UspnpJQrsj7dAcfEa7148eLFi5fbBL35E9acG2k2ZswXuC3NsYwdgwwPh4xMlHXrMSxejOHrBZCaWmjOB+Oly0S+N5vErk/nOTgjUlMpOmUalnLlHUoenRfi8mUynn8e8pCpMSz8wSNyZjIoEL1W3sm7d+w+QKuO/fD39+OPnz+ietUKLveptmkCoc7liMhPFEXhi7mzqFf3Hnr9bwC79+wrbJPsYtq0CcyeHTT3OXGC1Dy0440xsaRXr0ZmxQpOty+OHkPt0TVvR5ymYdiw2en2b0ZKyaC3x/Pdop8YPXwg/V7sjgwJxrDCAcmh24gnWz6Koii5SympKuqLDr8z3TEoqakkP+5cMt/2vXpiycjk7+W/XFtW59tFqH6+aDcNyAampdNj8TJOl7vJUWCxED53LnEDXrlhcVBgANGxCTntPHkBvZLjyXSNX//k2uCwlCiHXJdguxQVx4wPl9Dysfto3tQ6CG5p7prTY/qcH2jc8G5Kl4zgUlQci3/eyJCxnzHx3e9IS89Eye064eeLz4KVkFBw+Z9+X72Ohg82oEiRsHztZ9fvv1MpLQ35+uv52g+A8dQpkl/8H/g6L8eVHUNUFCFffY1WrJhrDUhJkRnvktK2DWr58m7ZYgv/9RvwPXiQxH59Pd62lzwICcEyeZI118Gs2XeOrNLNBAdDsWKobwxEfXUAIikJ08cfo2zciGHhQgx//AF55ATz4sUVPCmh5Ig6hbCG6X4ItAJqAt2EEDVvKtYKqJL1eQn42IG6Q4E1UsoqwJqs72St74o1r3JL4CNxPVT446z2r/bV0ukdeJ0KUsrXpJT1pJR1pZQDpZQOJ2dxNM69qBCikpTyJIAQoiJWD4cXL168ePFyRyEjIzDNmI1l9LDCNsWKry96s6yZo1IiTp4EsxnjBx8gS5dBr1AB5d9/0Tp1ssou5SdS4r9jJ7H9HJgFp2n4nD1L9FtD0IODyEWV0WH8v/iC9FdfzbOc3rQRBLkfHSBi4yAPJ8nf2/fSvutrhBcJ5fdln1CuTIRbfZq+WYk2qLtbbXiagAB/Fi/8gqaPt6dLt95s+HM5pUvn87HmAlqlShgOHQIHkpU7ih4cjFqmDNiQZrpKsXlfEtWnt0vtG79ZiGVkjglQOVFV1Ge7udRHdsZMfJe5X3zLwAH/4+3B/UGmI+vUQA/KXbf/diMyoggPN6zPyl/XMGa4jQHK9AxMn3yJZcyogjeuEImc9xWx3bs6Xe+uu2tR8d57+GvRUpr27EpgTCzHmz1GSskS8He21HtSUio6mkUd2uZwRofP+ZC4l1+y6QguUyrngKzIyAR/BxP/Sol+T96OYZuoGuoLnVyrC4yZtgCLRWPyiOuOK+OOw2g1KjjVTnxCCn+s382Lz1onKI6f8S0+JiMP3ledtZv/ZfoHixk/LJecR0KQ+Wo3lJgECM//PCTnz19k3/5DTBg3Il/78Z09mwubNvGLry/vOukkc5bAxUtQy5Yls+GD7mmjqCqGmFji3n7T5d/Bd8dO0h5tmucziCv4bdmK7969JLyW9/NUfiBSUzEeOoThchRKTAzG2FhEZpZ0Wdb+ukHySEoQAkWCDAxEhoWhR0ai3XcfsoTrSbcLFSHQnu+FOHAQ05tvoQ4ehCztuHP1tsNoRJYpg+XNN63fMzNRtm9HREdjnDsXvU4d9Fq1kEWKQOSdIy/l5T/D/cDxbOPl3wPtgezhte2Br6U1Cd42IUSYEKIkUCGXuu2Bpln15wPrgbezln8vpcwETgkhjgP3CyFOAyFSyq1ZbX0NPAW4KtvwbpaNS7L6O+BMZUedDW8A64UQJ7O+VwC88XZevHjx4uXOIyIC7ZGHrZEDt1qybyGQla2yFOrQoddyNug1a4IQmKZOhcgIMnu7NvCZG4b4eIrOeJfLE8Y5JIcU/tnnpDZ6GK2oh+YmSElm27bIkJBci4kjxyDJAzM7pUQ5dIzc5pv9s2MfbZ9+leLFIvht2ceUKVUcpHsz6/Wyt+aLc4nixVi6+Cseb9GBzl17s2HNz/j4OjgQWEBYWrTAcPSY5xrUdQLXrLtB8uVmDImJRPfohhYe7nz7ZjNqr54ODSYZP/gU9fV+zveRjZmzP2XGe5/Qu9czTBr3tlWaJWs8Tdm1Hz0tHVnbxQHbW5B2rZ/gzeFTOHHyDJUr3TgzWBw7gXpz4uI7HENiIkJVkX6unbedhg7CNzAQo9nMfZ99ycahg3OUabNxC0cqlCM55MborJqHjqIVK4Glcv4kThYHjiFruta28udWZMlIZDHnz+Et/+xnyfKNDHmlMxXLX792i3jbeVdyw2xR6dGpKZevxPPy4NnsO3SaLb++B0D9OlWYMut7oqLjKV40lzxhYcGIw6dQ9v+J1qmZ0zY4w6o/1gPQqmX+9KMcPYpy/DjmXr2YPn8+jRo3JjAwHyUGNQ1pMlodDW4S9sGHpD7ZCumivaFzPyO1VSvUsmXctuVmfPfswX/zZuLfHOLxtm2i6/ju2Invrl2YYuOsz7H+/qg1a6CVLYu5Xl1EZGSOSBKbORskkJaGiI9HuXIF088/o0RFWbupVhW1WTNkhHsTPgoaWasmlokTML0zA/2++9DySTLrlsPXF72RVSjFMmYMAOLwYYyLFqG1b49x/nxkeDjaY4+hHD6Mft99SH9/CAq69d7NwOoQS09HpFtz9SjHj6OXKoXh2DGUU6ewtG6N7xdfoFWogF6hAqb167G0aYPmhsSaF/sIIZzKF+kBSgPnsn0/DzzgQJnSedQtLqW8BCClvCSEuDozozSwzUZblqz/b17uElLKR4UQJYCngblCiBBgkZRyoiP1HXI2SCl/F0JUAa6+gRzO8qJ48eLFixcvdxx600cwzvoAdWDhzPpymqyXK8vQoWSmJOOzdClqrVro1d0YOJQSkZFBkc/nYQkvQkb1akQPfM0hR4Pp1ClSGz1M5t2em2EeMHkyaQMH5llO2fUv+kM3P9+5QHoGlpdsJY61cvzEaTr2eIPixSJY9fOnlCrhGaeKMxrlBU2tmtWY+9G7dHv2JRYt+Zlnez5T2CbdgHLqFKaNG+CuSh5pz3g5yioXZg9VpfSkqZwbN9ql9oNmzEQO7O9g4QC3XrAXfLuEUeNm0KVja2bPGJcjabLW5nGUNZvvKGfDo00aArB9594bnQ1x8SgnTqF1yDvnzJ2CIToavx27iH6pj8ttlLu7JopFJfTMGXa98FyOe4Gi66QE+HOsfFlCs5apGZmUTE7m/l17SPxq/rVEx3khomKRoUEO26Zs3oX2jIuDdLqGLOt8pJamabw9di6lSkTwRt+ON6zL7PK40+0VLxrGay+155/dR9m09QBtW1wf9M7IMHPhclzujoardj14D+KvvZBhBj/Pz4q/ysJFy6hyV0WqV6vi2YY1DRISMP3xB5kvvcTBY8c4duwYL/bNP7kf06FD+G3YSLIHcheI5GTSGz2MpZpjOVFuxhAdjaVcuXxxNASsWYvvrl1WR0N+D8SpKoFLf8R37z7SGz1MSqeOGIsVt1nUVoJomwgBgYHIwEC0MmXQ6lklzwUS5cgRfD6Yg/ZIY9TH8jcCxuMEBGAZMxrDz8sxTp6COniQ2zJetyOyenXUrPcWy4isiKn0dGRGhjVaaMsWjPv3Y3n2WUzz5qFXrIisWBHD2rWo7dqhnD2LFAKtcWMMe/YgixdHBgcj4uLQy5ZFuXwZVBW9QnmUkyeRYWGgaSjnzqPXqolh1y5QVbTatTGuWoVetSoiIQHDv3sxP98Ln/lfI0NDUZs2xbRsGWqjRihXolCOHSfzhRfwWbgQvVIltHvvRSQlQdmyaFWrotWsiSxWjIzhw6+dd9rDDxfSXv5vIJC2E7+7TqQQYke273OllHNv6DInNxtgr4wjdW/Gk23lipTyMvC+EGId8BYwGvCcs0EIcfPbdh0hBFLKr52y1IsXL168eLlNkGXKIM6cRZYvV9imOEdAAOannsJ33jwyq1RxSsPaePYcIi4G09lz+O3dS/yLfUjo2R1LWGjelbMI+2o+WkSEQ8mjHUWkpaFWrQoOzBLUGzVElnU/FN34xQLUHl3sri9VsjitWz7C0Dd6e8zRAGDcsBO1rocHbzxI2zYtuKd2Ld6b/TE9unfJXUO8gBEpKWR2sf+bOUPI4iXoISGktGxht4zpyhWiXu5jnW3nLFKiVqiAj4MzX7XGrr+YrvpjHa+89haPNXmIzz6ajsHWNcHfD4xG96RDbjEqlrc67k6fOX/DcuN3S1F7dC4MkwqN8C/nc8lNbfbLR49z38TpXHrzdbS7bowi8E/P4Kl1G1n4ZPNry44uW0HaydP4REUzrV0r3k9MJDQszCGHg+mnDVg6OT5gqLV7DIrkHvVmD1m5nONyTdn4dsmf7D1wgs/eG0iA/40Dgz6/bsHc+VGHHSYTZn5HlUql6dqhCffXrcr9dauTnJJ+bf2kWd/T65mcibjtoT9yH6ZZC1BbNUJWq+hwPUc5dPgYW//eycRxQx1yHjmKuHQJnxkzMPftS+Yr1tweP/7wA4qi0P6ppzzWzw3oOsZjx0l+0XVH3FX8/tmO7+7dJL78kkv1gxYtRi1ThrRc7juuErzgG4D8j2jIzCRk0WJ8jp8gtVMHUp/JxWHvKYRAr16dzLFj8Pn4E4xmM3rLVvnfr4fR2rdD1LkH09BhqK/0R951V2GbVPj4+6Nnzf7XypdHb90aAPPIkdeKaA89BFIiIyMRUVHWAX0pwWxGJCaiHD+ODA9HnD6NkpmBLFEc5dQp9HLlwNfPGtUkBHrRomDyQRYpgtqyJTI0FPz8UFu3tsrUDb8ur5tZyyqpr3H9sSlz0KBr6/UKFfJ3v3gpaGKklPflsv48kH22WBngooNlfHKpGyWEKJkV1VASuJJHW+ez/s/NDocRQtQAngE6A7HA90DOsFY7OPqG2CDbpzEwFmjnjKFevHjx4sXL7YTWuQPiosv358LFYCDzxRfx+fln/D6Yk2vyOZGaSugHczCePYf/2rVo4eGktG1DzIjhaMWKoRfJeyblVQI2biK5bRuPOhqQkpCflmN2cBDZuOB7z3RbNBLC7W97QIA/n84eTcUKnp19qD7hgaiMfEQIweA3+nHk6HFW/rKqsM25TkYGpq1brS+HbqIkJJBZtWqujobgtesI2LmLTBdlYXx//ZWMzo7rxBt/XulSP1JKpkybxd21avDd/Dn45CLZJBKTEcdOudTPrYi/vx/Fi0dy+mw2Z0N0DFq7lpDPCW1vFZSkZMIWfGPNneNOHhspSftzHW/u2kN0ZE6ZkgYHDrHq4evXrvObt3Jh/WZG+Jg4Va8OcWfP88mMdzl76lTeg9OahkhIQkaGOWyeccHPDpe9GWXbv5CS5lSdpOQ0xr/zNQ/eV5NObRrlWK/eXxNSMxxqa/1fe/lswSq+X7aBdj3HsXrdLoQQhARb86hs3XGIsqWK0qOzc7O1La92t8o5paXnXdhJ5n+zGJPJRI9uHfMu7AgpKfjMnGkd0Js6FVnF6nCXUvLj0qU0adqUYq4mWs4FkZBA2OgxpLdt41py8extZWSAppH40ouuNWA2I4OCyHj4IbfsyIGuU2T6O6ilS5P8bE/Ptp0dTSPk6wVETJlGRoMGxE8Yh/nee/OvPzuY+/VFOX8B44oVBd63J5AVKmCZPg3Dsp8wLF5c2ObcPgiBLFUKvW5dCA5Ga9IEvXZt9Bo1UJ96ClmqFFqLFqjt2iEjIlDbtUO/9170GtXRmjaBIkWseSNq1oCAAGSpUtYJTgZD/kcBefE8UoLUPffJm+1AFSFERSGED9bkzctvKrMceE5YeRBIzJJIyq3ucqBX1v+9gJ+zLe8qhPDNyqdcBfgnq71kIcSDwvqw9Vy2Oq7wJRAPNJdSNpFSfiylvJJXpas45GyQUr6a7fMiUBerB8aLFy9evHi5Y1H2H0ScOJl3wVsUc8eOmNu2wbRnD8bDh29cqev47tqF3+a/SOnQAbVcWZKf74Va1jUZnyJffgWKguZhvdygNWtRS5dyuLxep7b7ncYnICtXuPZVFuBsb2WfB3MO5BNPtXuSShXLM/O9Dwt03+SGz9p1WB5yf5DGdOwY4R9/Sua9uejoSomSkUmiq041Xcdn6zanEn9qjVzbNiEEP/3wNct+mE/ITTr6Ofpo/TiyiPvOmluJ8mVLc/bsdaexcd63yDz2w51E6JIfSHZXA1xKKsycRca585w2mQgrdmMkV63jJzlduiRx2Rx9iqbRITSErT2eoWyXpyjRoB5BwcEsnr+AmCu5v6cq6/5GfaSecyZGOu4Uvxm9wd0Q6Fx00ow53xMdk8CUMS/ZdJ5oFUthOBflUFvHT11kSP+OLJs/ig5PNuSdD5fS/eWp7N53HIB/95/g1T4uzPEzGNAb3I3P1C8QB084X98OaWnpfPvdUto8+QTFirqZyFXXMWzciGH3bizPPGNN9ptNLm7Xzp2cOnmSjp1cT+BtF03DZ99+Eod4QFIoM5OIkaPJaHCfS235b95M8JIfSPW0Xr/ZTMToMaS2bk36Y496tu1s+O7eTeSwEWTWuYfYsaMx1yhcOT5zn/8h4uIw/vhjodrhMiYT6ptDkJGRmEaNhpSUwrbIixcvuSClVIEBwCrgELBYSnlACNFXCHE1rPRX4CRwHPgM6J9b3aw6U4FmQohjQLOs72StX4w1ifTvwCtSyqszC/sBn2f1cwLXk0MjpXxQSjlbSunS7EtXY9/TsHpPvHjx4sWLlzsWtUdXq7TIbYxeoQKWOnXwWbsW5fx5UFUwmwmaOhWA9BbN0cq4LjtkOnOG8E/nEv/cs6Q18qwGqUhPx1KiOKlNHnG8kuL+DCTDnxtY9s8uduzcw8lTZ8iSjnS7XUdQouIKpB93MBqNDHztZXbs3MPGTVsK2xwAtFIl0dzMESKSklFSU4l5M5cIYV2n5KQpJLZyXeZCiY0lZYjDUcjW/ClRjg1c2iIsLJTixRyQ+goKwDj3O5f7uRWpUL7M9cgGVUVr/yQ4IQt3u2KIjiZyxrvE/+8F15KXZyPw4CEudXuGrRmZRJQphZJ9BriUNN61h7MlrmuxC12n894DLI9P4PDZ8ygGA0WqVKZJ82bEx8Rw8ljuDlVlyy60B51wGqekoje939nNum7vmUtgtjhc/vjJC3z0xc/06PIE9e6x8zoc4Ivx7wO2191En54teaF7c4QQvNC9Od/PfZv6darw9vh5NGj2KkuWb6J8Wdta93liMGAe0w8C/TH8uS3v8g7w3fc/EhefQP+Xn3evoYwMjO9/gPTzQ2vcGFkmZ5TgksWL8fX1pW379u71dTOaRtjIUZjvuQfpgeuBz4mTJLz2qmvPi5mZiNQ0krt3c9uO7IjUVCJHjibxxT6YsyRfPI2SmEjEpCn47ttPzNTJZN5CyW4tvXpZj7HbODpAf+wxLAMGYBo/AWXL1sI2x4uX2wjdw5+8kVL+KqWsKqWsLKWclLXsEynlJ1n/SynlK1nra0spd+RWN2t5rJTycSlllay/cdnWTcoqX01K+Vu25TuklHdnrRsgC3FWmEPOBiHECiHE8qzPSuAIOcNCvHjx4sWLlzuLgAAMy1fCZdcH+m4JjEbS+vcHHx9CRozA9O+/pAwfTmY952aPZkdkZuJ7+DD+O3cR/9yzbksQ2KLIvC/RgxxPEgqg7N7rdr89f/iZT1etZdGSn+n+bF9+Xv67R3Wpc8PSw8MzG/OJHt06U6xYUWa+91Fhm4KIjsa0abN7bWRkEDF+AuYqVXIdMPL/dy8Jbdu4NRM28L1Zzsk9paUjLl52uT9nkNUqQ7pj8i+3A+XLleH8hcuoqopxxhxkaecTAd92qCoB2/4hzgPJbksu+A6f2DgyS5ci5tx5Im9yTJfauZtPunSwSlhICVLSa8VvXGzXiopdOnBhyzYu/bMTgLvr3kutuvfy27Kf0exJ+128gixR1KnzSzl0EnH2ksvbKKJiQLUvNZgdKSWDR32Ev58PY97qZb+gomDu5PhM8uCg65EVEeEhDO7fiXmzB3H+YgzTx7iZS8BgQJYvhfT1wfD9L241pes6H37yJfXq1qbhg7nJV+dCTCym4SNQtm5FHfg6+v22HUWqqvLjDz/QomVLQj0gj3cNKTGePElKr+eQoa7l+chO8DffItLTUcs5HxVqOn6C8HffI61Fc49KtSgJCUSOHkv84DdQy5f3WLvXkJLgJT8QPvt9El5+kaTnns2RMP5WQO3eHQDjggWFbIkbFC+GZdpUxOlTmCZNhtTUwrbIi5dbH09KKDkmo+TFBo6632dk+18Fzkgpz9sr7MWLFy//BRT+OxqOtl4h7N16FRsvTLbqG+y8WNnarwZbRaWdwQGp2lhow1oHHx7Unt1R/tmBXtLW7H8bWyacmNkmctaXNrbfotu2NcPGtqbrOfdL+tWBnfAwYidNsP6vmh3+rXyUG7dJpKQQPnkK8S/+j4zOnTBlW6fanUCRs69SPr45loUasiy4Eo1o146QqwnydBua2jb2tfrss6DYSPap5awvtJwvbZs3bODc3v2s22udJLJ6TT1693ubmKiX6PPcUzeU1dXMHPWlneNS2vhdbJX1/WYF2hs9cjZg40XeaLStwa6YbMjEGHI6baTBjoa7rWP4pmV+AX680r8fY8aOZ/feY9TNLjuk5JQHstg4LjQ7x7Wtpaqd8zVd1zCkpZLasT2aZp2drNnoS7dzXFqy2jXGxBD1+gBUfz/MNn4rXUp8T5xASUgguWmTaxkBw4w5t7WkT05JFqElW/9JTUVp/QQhIuvYsbMPbsBkRO3eyea1bcWKFZQuVRxFUahbpxYAUku37RzTzTmX3dSm1vphlO170B+qm7OojeNViJxORlvLnMPOoJWt49LGsZa9XPlyZVFVlYsXrlChQnkIvnlw0V5ftpbbuF7b2VZbx6utc0DXbd2vrh+X2UnVcpZNvelY9Tl7lsjP53FqzEjr4GW2OrbOiyRzzmsYwMqjByh+5hyplUqTUiQYDv5L1Lnz6CVLsGjr3wBUPn+BOkeP8+Cr1mS42xf+QJvLV8ho9QSvdX2OZy5dYuOatWz/awsld+yn/KPVOf/vFiID/Kikn7p2omcmX4/O9/1uGeldHsfkl/MaJgy2pY5kRDKycsW87702nw3A0uohCPKBbNdzTc2Z50BqFpb9spn1m/cwfeyLFIsIRmoWu9d8nx/Xk/Fq3rmGbJ0visGHDVsP8GSzB2hQr9b1sgaTzbI5lhlz3lt5tCGa4odx1jy01o8iq2QljrZxv5SK7X29+s+/OHrsJPM+n3P998jjHLxm0+a/UFb+gnnIEDImTLw2QcHWcQmwZt1aoqOj6fj006hYy9g6r+zVt3XNV5GEvvceac2bY7m7FiBxZs6nzk2FdR09JITM+o5N3Mj+zCVSUzFduUKcBxI2Z99Ww+XLhM98l+hRI9BDQ3FqA+3Yeq1tITCePkPIx5+Q1q4tic88jQIYbTzfGW1cQ+099xvt9JXDJjvvXbZsFVm/lXzmaQy//ILv7Nmorw1wwqmTXwOMjrabbf8Jgda9O/rFi5jGT0Br3Rr9kcb5Yp0X57F3SN0iKqNevLiNECIEa3BGsjP1HHVBPyml3JD1+UtKeV4IMc15M7148eLFy3+WtDQMe/diXL8ew7//Is6eheTkW/9prEiY9UkyPqGwLSl0REYG4WPHYbx8mdjJk1ArVsyfjuLjMU2fjqxUyTn7Tp9ByRoIc5W7TEZq1qpCfEISAM0ff4gVSz7kvTnf8t2S391q2xG0iq5LWhU0L/bpTUhIMO+9N7tQ7Qhc9hNaiRIu1xfp6YQt/B61dO77PvzHn0h2M3mn8ctv0B9u6FQdcfwkhs05JRSmTJvFpGkfsGjJCoYMncjM2XOt5d2R/fIxoaxz7xy6lahQ3irNkvntUrRnPJTM9hbFGB2NMeoKl0YOd3uWdOTFSzRYs4GUbIm0G8yYTLmObQFQdB2J4Kem1gGvH4aMYu/8hayPT2BdhjUypnjJkjzxZCu69X6BQ/v28czzb3PuwmWmTxhou1NVQySmIMOdm22ubNkF4a7PfDeu3ABJeWuiJyWnMWzCF9xTqxL/69Eyz/KySDBYbDs4HKFrh0eZPXmAy/XtoQ54DnH6Asrm7YhzzkWEfDDnU0qVKknHp9o6VkHXMXy9AMO8L9Fr1SRzyhRkZKRDkZBLFy8mNCyMJ1o0d8rG3FDi4sh46KEsR4N7GKKiCPtgDqntHNwX2e2IiSFi7HgyHrjfo1KdxjNnCJ/1PtHjxlodDZ5E0wie+xmBP/5I/Lgxnk9knY9orVujN3wQ07gJVinR2xRZqhSWqVMQly9hmjDRm8vBixe7SApaRulORAhxnxBiH7AX2C+E+FcIUd/R+o7e3ZoBb9+0rJWNZV68ePHixYs1AeqKlRj37QUhEID080erUgUZHo5y7jyGffsQ8fGI5BREagpa/fuwdOzg0VByTyFr341xwbeor71S2KYUGkpiIsZz50ns08etHA95ouuICxewjBjufFh+fDzSRdviExIpEhZKkfRM4nx9GT52Fh/PGg1A3To1mD7hdTZt2U33LnkPMrmDLOZ6otOCJjQ0hD7/682s2R9w/PgJ7rqrcoHbIBKTkL6OJ1q2hf/uPSQ/mfvvGrL6Ty4NGeTW9UkcOISsUM75irqOLHVd/kdKyeXLUaz6Yx0/fPcxZcuU4uixk7Tr3IfExGTGj3zFLdkvrXsbqxP4FrwWO0v5cmUoBqQfP3VHbI89jJcuU3zOR1wYP8Y6kGsjOsdRDCkp+KRn8Nuzz9ywXDEaUIzWQeKn1m9iT9Uq6IpCalw85UqXoHlYKKsqlOPSth38VqQEj7dqSZHwcIqEhzP3++8IuLKT4KAA+9uwYReWps5L+4kLUW79trJEpEMDvlNnf09UdALffDIMgwOD5eYWD1qdJ5FhLtllMhkxmfIhZ5TRiN6sESQmY1j8C3ozBXH+EnrjB3Ldj/v2H2L9hs2MGzMMkylnhEV2xNFjGBcuRO3WDf2hhsirEYoORgSnpqbyy4qVdOrSBV9fG1EaLhCwaDFqcBBpT7bySHv+W7aS2Od/TtdTEhIwXrxI7OiRHnU0mE6dIuyzL4gePxZ83Lsn3ozP/gOEzP+alOd7ecRRUxjoDzyADAvDNGw4lrFjINBOZOetjhBoTz+NFhWFaeIktJYt0Zs2KWyrvHi5xfDKH3mIeUB/KeUmACFEI+BL4B5HKuf6Fi+E6JflyagmhNib7XMKq3fDixcvXrx4uY6q4rtoEYEjRqIXK0baiBGkjRhB+ogRZAwehKVdW9RGD2Np0xrLs89ifu01MkcMJ2PyZPSICPzeHoo4daqwtyIHslRJtPZtIT2ntMJ/AUNUFEUmTEQtUzp/HQ2A8cOsHABFXBh0L1IEvd69Tlf7csESHn6sM6v+3EjgXzv4+rPJ7DtwjC7PDrpWpka1Cuw/eJyExOR8TRZt/Ht/vrWdH/Tv/zImk4nZ788plP6N586R/KJ7muYiM5PMGjXsrvc9dhy/E8fdG6yWEpGUhNbGhYGugAD0ytejiIQQRESEU6/uPcTFJwJQtUolNv65hF9+W8uM2V+4bidAegbKLxvca+MWoWyZkoQBKytXKGRL8g8lNRVTbCwXRw5zP3eOrlN1xnskRYSjZRtQvrBnHye+XYwlNRWDpnG0XFlOlikFQGB4EQZpOqlDBnBP25aElCjGzm1/8/Mia2LWi+esyrtFwkIw5jK4aty2H62B84ls1Zvk7ZxFli4GPrkP+u47eJJP56/k+a7Nue/eqg61KxJTMG517Hp+6sxlrsQkOFTWY4QGo73YFVmhLJgtKL+tQ/llDcpva615W26SePvwky8JCPCn9/M9c7aVlGyNXp03H+Ocj5GhoViGvo2sWiWbo8Fxfv3lF9JSU+n0zNOubt0NKPHxqBUreMzRUGTGTFJbtUQ6OWCtxMcTPnEylgoVkcE25A5d5JqjYdwYzzoadJ3Qjz/Bf8sWYqZOvm0dDVeRVatgGTIY04iREB1T2Oa4R/HiWKZMtuasGj/BGinuxYsXL54l+aqjAUBKuRlw+GKT15TB74C2WJNBt832qS+ltPGk4cWLFy9e/pNIic/SpQSMHoN2112kTpmM2vBBpwbntKZNyJgwHuPy5ZjmzAGLJR8NdgGzGcPCxYVtRYHju3cvSmwccRMnoIeF5W9nuo5+dy3k3Xe7VN3w488OJ/q8yqHDx3n/w6/o0rE1YyfOYkFIECaTic1/LEBVVZ7q+hqzPvyafm9MpXrVioSFBudrsmhLq4fzre38oGSJEjzzdGe++XYhloI+ZzWN4O8WuuUECNi0GUNuL+mqipKZyRU3HRrKxr8QcfGu1d2+E5El43b+vFXf3sfHh4AAf4aNmnqtXLGiEXzx6TscOXqKxCTXBx5kjcqIaNdsvdXwvXiZHsFBnL4UVdim5AsiI4OSEydjKVYM6W9bZ98ZfKOucLr386SE3SjBcnHvAS6v34S/DgOWLGN/NudXjU1biWnYAIufH/6hIdz7VBvuqlaVs6dO8+7EyTRr8AC7/9mea7/K4dNotSo5fy5nmjEu+tW5Ojf3veMApNlPii6lZOi4uRQJC2bMW8863K5evgR6mWIOlR0+6Uue6DTUfuLs/ERR0J9ojP7kY+hNGyKLF4X0dEzTZmP4dgnK1u2kDR3PkUU/Mffeeyj+6ReIS5cxTZqOYenPKGvWYfxyPiI+Ae3JFqgD+kHxYuBGRMKihQspVbo0DR9yX6rHd9NmAr5fhNlOImpnMR09RsZ99yH9bOSGygWRnIzx/AXiRo1EhnjQ0XDs2HVHQx4RJ85giI4mctgI0h9+iMSXXnTfkXmrULw4lgnjMU2bhjh2rLCtcQ8h0Lp0xvLyy5gmT0FZt76wLfLi5RbBkxJK/70ICSFEPSFEPeAfIcSnQoimQogmQoiPgPWOtpOXs0FKKU8Dr2D1YFz9IIQId8lyL168ePFy55CRgc+SJQQOG4ZeoiRpkyeh1ndYyi8nvr5YXn8dtXlzfIcNw7Bxo+dsdRNZ5S5klYKXiSlMTMeO4795C5bq1Zx+sXYaKQmaPh390UddbkJvUA+cfImvWqUiE8YMZtzIgYxtUIdZS35lziffAbBs4ft07dySsqVL0KrZQ8yYNNBl2xzFuHHXrZ/H5CZ8fHwIDAzIddZyfqBcvkzSi87LWFzFdOw4lnJlSWrbxm6Zol98iTQa3JO7kBJZvCjaky1cqq7Xq4OMDGfJ0uU88HBz3p39MQATxw0nNCSERo93IiPDmty2dq1qXI6KJjHRjVmOQqA3uQ9x+oLrbdwKJCVDYjKfB/gX+LFZECjx8fgdP8GV1wagFivqdnsh/+6l+B9rSC9XNse6K4ePElSiONWuXOHbFk9ccwpEJCRS7sBhDj30wLWyRl8fuj7fi7uqVeWbzz7nrXFjqHt/g1z7Npy5jFatvPNGJySjN6jtfL1saI3qQYD9+9uGv/5l87Z9vDmgC2GhQY43bDJiOHo2z2KXr8Tzx4ZddGnX2CF5pnwlMABZrzaEF8Ey7A20Hl3QGzbgpctR7DMZafDZHCzDhiBLlsAy4i20Tu3RH38U9fUByNKlwI3cOVc5feoUa9esofuzPVGclVK8CcPpM+hhYaT0fdltuwACVq1GSU4m3VnZGouFiAmTUEuVRA91LidJbvht3UbwoiVW6SQPOhr8N/9F2PtziB05HPM9Dqll3F4EB2OZOgXjdwtRNm0ubGvcp3gxLJMnIeLiMI0dd/tHbXjx4qWwmZn1uReoCowBxgI1AIcTzzkS2QCwE9iR9Xdntu+3H7oOhTFrxIsXL17uIAz79hEwaRIBM2agVa1K6tSpqB5MFierViXznXcQiYn4vv02ys6dHmvbLYSC2Hd7ydy4giEmhsiRo9Eiwkno39f53Amu9HnyJBY3HFVi9x4wOD+gaDAYaNPqMQBaVyzPrBnD+X7pb0yd+TkAwcFBPP5oQwb27+6ybc4giwQjLscWSF+e4uDBQ9SsUSNfIz5uxu/HZZj+/dflJOXGi5cInf81ljJl7M6mNsTGkvRYUzKqV3fHVJQNGxCnzrgcgSESk7j07wHenzOXoW8NZPXqdUycPBOAhV9/QM3qVWjT8QU+/uwbXh4wDCEE5cqWcstmWbIYhm9XuNVGoZKRiWniu8gKZYlPTSM46DbV57aDkpBA5JSpZJYri6Vkybwr5IHf+QsYMjI527NbjnVS17ly4DDTDQoXikYSk5U0WtF1nv11NWt7db127u9aupwDv/0JwKqVv9CyfVt6vfxSnv2LxBRkqPO/kbgSg17dvUkAyoUriCtxNtdJKZn87jeULhlJr67OJyoWqRmI+Nwdf0uWb0TTdLp2aOp0+wXBxs3bWPbzbwx5ox9l8llGEeDLefNQFIVnn3/erXZ8/9pCwLJlVukfT9ybLBaMFy6QWd/JvCJS4nPkKPFDBqFHRLhvRxaBy1fgu3cvcSOGeS73g6ZR5P0PMJ07R+z4sR6VerrlMBqxjB6FcugQhoULC9sa9xECrVNHLANfxzR3LsbPv7itk2F78eIWUvfs5z+GlPLRXD6POdpOrqMHUso2WX8rSikrZf29+qnk7kYUNMblywmqcy9BDe7H5/33C9scL168eLmtUE6exPejj/AfNRrDoUOkDRpE2siRaHXq5E+HQqC2bUvm5MmII0cxDRuOOHgwf/pyEL1+XQyr/ixUG/Ib/w0bMVy5QtxbQ9DDCyiIUUqMx4+T2ayZy00Y1qxHr1/XdRuSU9GeeISGD9zLp++PYcvfe6herw2zP1xAWGjBvXBbOjwGmeYC689dpJQcPHSImjXt5zzwOGlpaKVLk/nkky5VV+LiMMREEztqhF1pCJ+zZyn+/hwyXdAbvxkRE4Pe0vVjm0wzpZHMmjmJV/r15p1p49iwaQvDR00CYO6HU3n5fz0ICQ6ieLFIflzogfwZ/r6ofTpDwm2oA61piDPnsAx8GT04iNTUNAID7Scmvt3wOXQY08lTXJk0ET3E/VnSJZctp9ifa4m//z6bjuWEcxcolZLC8vvqkZAtcqzT2g2sbNwQS5Z80/l/97NryU+Uvseq6/72+LFMfn+2QzaIpFRkiBNRA1kY1v8Dfm5q1JvNiMQUm6vWbNjJ3zsPMeTVrvi5kIg+s0cLMNuXl5NSsvDH9TS4typVKuX/QL6zqKrKm0PHU65saV4f8GK+95eZmcm3CxbQslUrSpV2fX+Ydu9BLVeO5IGve8TRYDx1iqDFi0nq/YLTdcPe/wChWtCKOSap5Qgh879GWCwkvvySxxLfG65coejwEaQ2a0ZSt64ea/eWRgjUl16E0DCMM2bmyFNyWxIWhmXEcLQHH8A0dBjKlq2FbZEXL4WAxCuj5D5CiDAhxGtCiHeFEO9f/Tha36GpikKINY4su6VJTcVvxEhS168j5a/N+Cz8HuXEicK2yosXL15uXXQdw86d+E2fjv/YcRg3bcbcuTPpE8Zjfvpp8IA+tEMYDGjdu2EZNxbD1q2Yxo0rvERo/v5onTvcmYnYpCTk+0Uo6emYa9b0yCCWo/gtWeKeTFNqKlrH9m5pRCvr/oI0awLwWjXuomb1SgQG+LP0u1mu2+UKBgWfxX8UbJ9ucOnSJRISEgvM2SBi4wieMBHLAy7qb+s6EdOmWxN02jleDAkJGJKSuTRimNsDLsqmTej16rnVjl73HvQ6d1O/Xh0URaH23TX46IN32L17L4OHTgSgZMliPPFYIyaNe8tzkkFhIZje+eL2GoCREuPU961SZKVKkJaWjpTyjolsEGlpBP+4jMw697gtm6Kkp1N60Q9cafEEZ59/1vYxKiWtFy0lskgYUfddd+bWPHkas9HE8bJlshWVtJ80irDSJVFVlfJORB2J1AwIdP4eoLV6BNz8bbWH6qJXzDmwraoaoybPo3zZ4vTs8oRrjfsY8f3md7ur/z1wikNHz9Ktk+vygfnJvK8Wsv/AYSaNH4a/fz5LKQLLf/6Z2NhYevdxPUeOaedOfNeuRStT2mMD5v4bNpLytPPJqk1HjpL8zNNk3nuvR+xASsLmfIhasiQpnTp6pk3Ab9vfFJnzETGjRmKu4V4k3+2I9mQrtGZPYBo+AtLTC9scjyDvvhvLO9MR589hGjUacfFiYZvkxYuX249fgQrAPm5UOXKIXN9GhBB+QAAQKYQoAly9Y4cA7sVnFzCG3bvRq1VFRkSApmHp1BHj8uWY33ijsE3z4sWLl1uD1FSMu3ah7NiBSLEOpqt17iXjlVcg8BYYqPHxQf3f/yAqCtP4CWhPtUd/yGHZQI9iXLgY9SXXteJvNfx27iJg6zbiBvR3bBaCJ/v+6Wcy2rUDN5wNhh+WoT/4QN4Fc0GWLYW8pwaQwcXL0fy77wg/L55T8IOUQqA+dPtoJB84eAiAmjUKwNmgaRhPniRl6NsuN2G8eInYEcPR7eT2EGlplJw0hYujRyJ93JwxDRhWrcIyYQJCtz1z2hHExUsou3ajdXnq2rIqd1Xi049m8vbwMdSq9wTBwUGs+fU7+424gq8Pao82cCUOSkR6tu18Qly4hNa5LbKaNSIlOSUVgKDgW+Ae5ia+e/dijIoidsQw9xvTdYot/oGzTRujBdiP+jBlmjn3VBvqvzWQPSdOAxCcmsoT/+zk/WduHOwse681d4KU0jWHlwsDw4bfNqK+6njSZlsoR04jEpPRHrvxHvL1otUcPHKGrz8ejo+PCanZj1CwixBodavZXf39j+vx9THRsfXDzredz8TExjF+0rs80rghHdq3KpA+533+OZUqV6bpo4+6NJfUZ9s21HLlSBnkoff7zEzCPviAhCFDshY4nk/Jb9vf+P77rzX6wBPoOkVmzCS9USMyPPXsKyWhX8wDo5GYcWP+G9EMdpB16qAWLYpp+AgsI0ZAZJHCNsl9hEB7+mm0J5/E+PEn4OuL+mKfgpss5sVLYfEflT/KB/yklINcrZzXk+DLwECsjoWdXHc2JAEfutppYaBcuoxeKmvWiqKglyiBYe++wjUqO1JaZ45dzSmR7X+haaBqoGs3rBPZywmBDAgAPz+kv7910EZRrOVTUxGpqYiUFEhNtfbl4ws+JuusPh8f619/f+usUGcfNHQdMjPB1xdFKeTEZoDuxIPgbYWug8Vi/Vw9LjQNdAlSt/7uwcG5a6tLaa0P1nKKYv29Hf3NpbT2mZGByMiAzEzr34zMrOPKhDSZrLPtTCZAQHoaIi0dkZ4GqWmItFREUjIiKQmSEhFZM4ntzajLvlwG+ENgEGSkI5JTci17bZ9JCUYjskIF9KpV0e+6C4xGRHo6pKdb/2ZkWM+h0FBkWFje+/EWxuG8slKiHD+OYft2DFlRXtLfH61+fTL+1xscmNVuxPZxY+unVGyUVewcd0LayKuT/YGhWASWaZMwLPgG46YNqK+/6sCMdhu/p7DzG9tcfn2ZrFgF/b4kED42y0ob26rb+WFsLU/Tcmqspuq2dVdt1be1X31yOZ5FejqmlBSSBvTHKITNNlWpg6oStGIlAVu3kvhsTzJr18bXxjU/3M4gkx85pYGU31cifMHXHyAja6PsmpoTLQ0AWaMS8q7SoKUhtFTbZfUM+8t0HWXrX2i1y4BUKVU0kB8XTMXf3/daH7qNgSZp61i1g7CxrwS275lGgz9KghmKZxvgVWw4Ywy2BwmlYuNF0lZ9xc5gusi5XIqctqpSZ9+howBUqXk3FmGdaa3ZmAmv2jiuNDvnha3jPVPXiJzxLrFdn8YS4AcWa0JkW4eLrWNYB4TZTKmPP+bChHHWZ6ocBmn4nT1L2ltvERx2o4RYUZOdKAg9zUY7VmetOHEK9a0BWY4Ge+dgzi0QauKNC4IUCNQR5qgbFpcvYeLuamX499/9LP16EoGmFDA76dSwdb3LtkzWqoqyZiti679oHR53rm1H+rJ5bbbzemJz+fX6hoU/IcNC0Nq0vrYsJd163QkMCrF9vNvry4Zdmo1lFlvHEWC28ZJr63C3VQ4g/eZ2dZ3AjRu59PKLkO1aZOt+AbbPgZNJ8SAlVX9YhmK2sKHHM/xz9jQk5kwmejoqGt/MTLou/5X5XTrApSgeu/duFFWl1Xsf8ueIQTwaZJU9Glb97pzbdWVDjmWqj22Hj29wCQy+QfgGZ0subOMaZBMpsXkMyZz7xd71Wo8IQmhmdO36PSoxIZmJM77m4ftr0a7Fg7lG9wgb18bs13v93hr4/HUA9ZG6N5Q1my38sPIvWrdoSJGbtPwVg+3tVww5o1mEYuPaZOt6b2e5tFN/3MRZJCWnMPOdyQiDv/12bZxXmp1nUVvXfDXrve3QwYNs27qVcZMmoSvC+tzhSP2sZabDhzFu+5u0+61Rb7beBx1+Rs6qH7B2LUlPP+30u6Xh4iUsERGkvdgnz07tPQvfgKoSMXEyyR2fcjhhs612sz+Li+RkikybTmq7dpgfaMDNR5atZ3yTnWdJW8/4Rhv9G+xsq6PvCMLe72Dz3HZ+oFGWKoFl3GhM4yagDngFWbGC0214Dmfsz+OdNSgI9c0hiNOnMU2chF6/PlqHp/7TzqWCwLt7C5P/tvyRB1kghHgRWAlkXl0opbSd6OomcnU2SClnA7OFEK9KKT9wy0wPYdiyBeO69TcuzDbIqN1bB7V165wVbz7b7QywKrt3Y/r1txzt5kn2stkfKpy5yhgMWQPAAnl1INhgsCa8NBjAYEAalGzlsv4XinUgLj3dOnCbkY7IyLQ+GBsMyKBAZGAgBAVZHRJCgNmCMGdadUozzZCZYR10za4TbWv7ry67uo1X96OvD2SaEdm3Xcpr5WSZMujVq6PVqAFGI8qpUygnTqCcPAlpNl7Ur/Zxtb2AAPQqVayDxSVLWhNhXf0YDFbnS0wMIioK5fIlxOXLKJcvW3VSpbxhUF0G+COLF0cvXgJZojh6iRIQGmr7t9K06wPqmZnWQfa0dERiAiIx0fpJSLQOnKtqzpcRewPoN6+zd6zdvPzqYL7BAIrh+jGgKJCWah2At/VQm72Nq2H32R1czhzrBgPSzxf8/LP++iF9rE4qYbGAxQwWC8KigpTW/R0QCAH+SP8AZEQEesWK1oH9kBCrk8uRvqWEtDRESor1OA4KctxmVcVw+gzK0aOYtm61/q7+/tcdcwEB1v2QmIhISLD+nrZ+p6voOrJIEfSaNdFr1kQWL35rPlFoGiI6GuX8eZQLFxAXL6LExVm3Xwi0ypXRGjTA0q3bTfbfBg47IdCe7YE4dRrTiNGoL/RC1qpZYN1LgwHlt9/Qn7Rxv7mNMFy4SNgnnxI7YZzdMiI5hdCFCzFeuEhK2zZcad+OiOkzEKlpyIdcTwpu+PJrtKefsp5/bqDs2G11pLvAh3MXUad2VRoXi4CiNw4u+/u7LsnkLrJYOIZte9HaO5yDq9A4eOAAJUqUINyDiS9tIVJTSa9fz5rQ2UWMsbHEPN/L9kopKTntHeI6d0QrUcJ2GWf7mzcfy4TR7jcUGowMy+kAvhIdx5a//2Xl4ncpXbKo+/3YQX+8IcqGf6zPVD7uSffkG9Gx6A3qIO+6UbonOdl6bbidZZT8du7C59gxLvZ72a12Sm/8C9Xfj4sNHyDFgUS/d50+y4oG9dkwcCjVez4DVSrx6Gfz2dq1M5lBzudX8DjpGWgdW7rdjAwJypHEefoH3xMXn8yU0S+6nfheRoZi2LYf9ZEbcwqtWreDuPhkundy04mXD+zevZcv539L/359qFnDfmSGJ5k39zP8/Pzo2qO703X9V6zEfM89JL3+msfsCf3sC5I7d0Qv4twMd5GUTJH3ZnFl4niPvBuIjAwixk0g8X8vYPFADiGwOmZC5n1J/JtD0IsWtTN16D9KSAiWqZMxjZ+I1uEp9Hpu5AK7xZAVKmCZNBFl4yZMb72N1rEjesMHC9ssL1683LqYgXeAEVwfIJKAQ/mbHYpxlVJ+IIS4G6gJ+GVb/rVTpnoA7aGH0FwY3NBLl8J07pz1ixAo586jl86pBKXXrUtm3TvnplLQ2JqZgJSICxdQDh/G9M03CIsFvVIl9LvuQm3WzDF5ltRUlOPHUfbuxfDHH9ZBVFW1ztK/GtkREYEsUQKtRHG0atWsA8BXZztfHVjPGrBWLl9GXI7CsHcfxj/+QCQm2XasXB1Y9/W7PrDu548sEmZ1WFSten3Q3GS6NQec7xSEgMAsx5mzGI3Iu+5Cu+suHJ+HnAdxcRgOHcK4YgXi8mXbDkx7s5mEQAYFQUgIMiQEGRaGLFbMGnXhTGirplmdbNHRKBcvopw8hYiOvt69wWBtt3RptEqVkI0aIcPD76jjVFasgGXaZEzjJ6H+7wVkubIF02+dOhj++uu2njMhUlIwXrpEnB1JDpGWRpGPP0GYLSR274pavvy1dbFvv0mROR+hp6WR8YTzWtbK9p3IUiXddjQAKP/sRH3RzgByLsz/9ifeHDWLnl1b03hQb7R2t87AvqxeCc3G4PKtyKGDh6hRM38dfT4HDuK/YzsJz/Z0uQ0lOZmwn1cQ3de2pIXxchRxT3ch867KeESZXNdRO3dwO0rOYrHw1tBJjDcJgu+rfcO6YkXD+fGb6fj55b9jTG9yP8Z3vkB7uiWyXMl8788pEpMwzZqLZeLQHKtSsxyRgbeps0FkZOBz6hRJzzwNdiLc8iLgyFEQAoumEXWfY/lDQpOSCU5JZX16BhkxsZgCA7jvp1842aAecWWtjoqtC76nSJnSYCOyoSAQR08hLl5BlnHPOSjMFgx7DqPfUwWA46cu8On8lfTs8gR1alX2gKEC8wttID3zhnvedz+soUSxcB5tfGu9d+q6zuC3RhAZGcGIoYMLpM+E+HgWL1xIxy5dnHZcG86eQ0lKQitfzmP2GC5fRgsv4rSjAVXFdP48ccPeBg/I8GGxEDF2PAkDXkF1wEHoCIE/LsN45gyxUyZbJ6x5yYnJhGX8WIzvzYboaPQWzQvbIo+iP9IY/eGHMKxYiWnoMPTGjdFatbxto/q9eMmBlF4ZJc8wCLhLSpkzBNYBHHI2CCHGAE2xOht+BVoBm4ECdza4ila/PsqJE4izZ5Hh4Zh+/pm0bxYUtln/DYRAlimDVqYMmguDUgAEBqLXqYNep06eRW2Gugpx/YEqJMSa+LRqVc8NPHv57xEejvbww2gPu6CzKyWkpCCSkq5FUignTmD8/XerpBOAoiDLlLFGLMXHIzUbR6vBYI0UKVoUWbIElo4d0SMj7yhngkMYDFiGvYVp1Fgs06cUzPYLgda+PeL4caSHZpoVJCI9nYix44kdO9pmYmbjmTOEz/mQ2MGDbM/yFoL4V18h4quvCfj5Z9Lat3e4b+Nn81DbPgkN6tuUunCKuHi0x5s4nSh15e/reWXQBJ5o+gBz3nkbw7vzUN/2kK6yJ1AUjF//jDr0xcK2JFc0TePI4cO88L/e+dqPz8GDxHbv5lYbIWvXkdC+rc11/nv+JXDnTmI8uB3Gae+iujlQZzabea7PYJb/8iePvtGbdjbKFISj4Srqaz1Rtv2LLFXUGll6KyAl4sJlLIP72rz2p6TcppENUhI270v0kBCSunR2uY3wNWvxu3CRS927cs6JvBst1m/m18ceIeG31QhFoWlaOnqAP6eykkRfPnKMtR99Tp3WLaFfP8Sp0yib/kLr3MEjTmSH8PNF3uP+rHsZGoTa6PqA/6hJn+PrY2LUEPdyQWRHxCVh/Otf1CwpsuiYBFav30H/3u0xGm+tAd+Fi3/i73928slH7xEaWjBO74XffEtaWhp9+joXvRPwxTzSGz5IqgvREPbw2bcPw+UolxIwh78zg+ROndDDw53TbLKFphExfgIJfV/yjKPBbKbIjHfJqF+fxDcGut/enY4QqIMGYljwDYYF36C5MdnhlsRgQHuqPVr7diibNmMaOQq9Zk20p7t4xlHmxYuXO4EDgA0ZGsdw9E2hM1AH2C2lfEEIURz43NVOCwUfHzJmziCwfXuQEnPv3uiVPTBbxYsXL16cRQgIDkYGByNL23mB0DTEhQtWuafwcHSDg7NNbgMFpHzBzw+tSycMC75Fe65gXghkZCSm6e9gGTOmQPrzGKqK6dRp4ge/YY2wuYmAdevx37KVK5Mm5vnCkdL7BQIXLSbwm29J7dkj776jo5GREeApmZrvl6J1aONUnS3bdvPci0Opd29Nvps3GR8fE/oDdW45J51+dxWwqGC6RQZ1bXDm9GnS09PzL7JB0wifOp244UPdmqFkjLqCuWwZLCVtzMi3WBCaRswLz7tu580kJSPLlXHrmMrIyKRH74H8tmo9M6eMoIOwFP4ECR8TeoPamMZ+iGVkXyhAR4c9DN8tQ1atiAyvanN9coo1h0XQrSD74yAiKQn/vf+S+vhjWCpUcKmN4N17iFz1B6eGvnl9YbpjdcOjrrCqycOkBAWScOwEVRVBnZOn2TViMGkJiWSkpLBi9GSaBgTyVngYpnGT0CuUR69fF9Oo8VjGjXTeYBfOFeXwCbS2HpAgMhkxrtuBpVIZNvy1h19Wb2XMW89RvKjnEsTq1cqjnLuec2XJ8g2oqkb3TrdORB1AYmISI8dM5f4G9enRrUuB9KlpGvM+m8sDDRtS28F8BEiJcvkyWvnyWGrU8JwxUuK/bj2JA15xuqrx/AWSu3T2jNSRlIRPmkJSjx6oLl4DbrYtbNZskl4dcEOUqpe80Z7tibL6D4zTZ6AOGXTnzf4Xwhrp8EhjxP79mCZPQYaGonbvDsWLFbZ1Xry4iDdng4fQgD1CiHXcmLPBIc1CR6+W6VJKHVCFECHAFRzUabqVUJs1I2X3blL27MH8muc0Hb148eLF4xgMyHLlkEWLesOcHUS/vwHK8RNgzpmIOF/w80Pt1QtiYwumP3fRNIynTxM5fCTSzxfNxsBrwK+/YTpzhtgRwxye2ZT6zNP4bdtmzVuTGzGxGNZvROvgeBREXmjNHkWWdNxxER0TR88+b1G2dAl+/O59ggIDrDOjE51MqlsA6I89iLJpZ2GbkSs7d1rtq127dh4lXcBiwW/b36R07OCeI0hKis75kAxbA0BSUmrCJDIrVvDoAIKyaw9aj64u19c0jRdefpPfVq1n9owx9HupJyIm3mP2uYW/L2rfrohjZxAnzxWuLRmZyNBg9Ab2ZWji463JtkNDggvKKvfIzCR05ruYq1Z1zdEgJSHbdyAVA6feHuJS/ceXLictS9JRpqXziqoxv1UzAP766jsWd3yW8afO0KxDa/7p3RPLmBFovXoi766F+srLGL9d5FyfZotLzzni8EnPnLdCIJJTkVIyYcZ8ypYuRv/enrtPXUUG+CHOXgZg09Z9VK1chhpVb52BXyklrw8eRUxMHDOnT0QpoEHVX1as4PSp07zUv59jFcxmQsZPwBAdQ+YTnst3IVJSCPn8CxJfe9Xp48p/3Xr816/3jKNBVQmfMInU9m2xVHc/csfvry2EfjGP2InjvY4GF9GbN0Nr1QLTiFHWHI53KPLuu7GMHYPaowfGhQsxjR6D8s8/7kfpePFSwAgpPfr5D/MTMAnYAuzM9nEIR++kO4QQYcBnWY3vAv5xxkovXrx48eIlv9GaP4GyfkOB9SfLlsU0ebLtRPe3CCI9nZAvvyJ8+juopUoRM20Klko55wv4bt+Bz4kTJNpLoGuHgJ+Xk9a2bZ6yKsaly9CaNnGq7VyREsPK350oLnn5tbHEJyTxzRfTiYzImrWaloE4f9lzdnmKAD+UDdutCd1vUdatXUtYkSKOz0Z1EOPp00QOG0HGffUx16jucjsiLY3Qlb9wacwoq3ziTZguXya+U0e08HAbtV1ESgzrN7pRXfL6m+P5eeUfTJ80lBdfsDot1Oc6eMhA95FliiNrVMLwy0aU9YXzOmD44VcMK/5Eb9Ms13LnL1zEZDJRvHj+JdD2BIYLFwgbNRrT4SMkjBuLFum45FF2yr7/IVJRSKlT2yUnnX9qKuueao0lKxH42Lr3sL5Xd0SA1flQq/mjfPzQ/fw9dSxpA17CcrMMX3IKspRzkWvi5DlkRedlYtRezsvc2MPS+Qm2/LOff3Ye4vW+nfHz9byMiFa3Gj4/rgXgSkwCpUu69hvnF/O+WsiSpSsYNewN6tXLW7bWE0gpeXf6O9xVpQqt29qWucuOEhuL8ehRUnv1wnKPZ53cQT/9TMpTzjuZlNhYtOLFSXYkujMPRFoakaPGkNy9K5kOSAfnRdCSH/A9cJDY0SNtSmZ6cRxZuzZq/76Yho6A+ITCNid/KVYUdeDrWEaNRFy8hGnkKIwffwJRUXnX9eLFyx2DlHL+1Q+wL9v/DuGQs0FK2V9KmSCl/ARoBvSSUr7gos1evHjx4sVLvqA3fBDD1r8LrkODAXXwYKvk1S2ESErGeOYMEWPG4fvvXpKe70XcsKHWaAUbA1A++w8Q9OtvJDgpHWC4eBHTvn2k55E8T8TGoj3+KBT14OBKXBzSiUSSn3z+Pb//sYnJYwZSu1Y2yRVfE+rTT3rOLg+iDn4ecerWOrauIqVk/dp1NG3aFIMHo69MO3YgMjKJmTwRfN2T6Sk693NSGzSw6QgL+/En/I4cJb2OZx0laBpqL9el3CZMeod58xczZOBLDOh73fFnXPCTB4zzIEYj6qs90BvVw/j+AkgtIIerlIhjp9DvqoDWpXWexc9fuESpksULbJa2s/ht2EDY+AnogUEkjBiOxcXj0RgbR/HvFnHu1f4k16/nUhsBySm0WLSMmFLWqLfSly7j7+dHarNHEVn7r1FKKmrbVpR67BGbbShnzqA7mahXHD+DXqWC0/Yav17mdB17mBatYuaHi4iMCKXn0/mUDNbfl8zn2yLOXiY6NoGiEWH5048LrFm3iTfeHEOzx5sw+I2+Bdbvqt9/58C+fQwcMjjP+4hy5QrB78xAK1cOrYIHZ+hbLIRNf4fkHt3RizrnlBTJyYRPnY65ivsRDUp8PBGjxxL/+qvuR0hISdj7HyADAkh8qc8tJxN5uyLLlsUyeiSm8RMR588Xtjn5j8mE9lR7LJMmorVtg3HJEkyjRmNY8A0kJha2dV685ILu4Y8XXEijkOs0RCGE3adVIUQ9KeUuZzv04sWLFy9e8g2DAQyKVUqpgBKcyVKlUP7+G8OMmaiDBxXeS52UKMnJBK/8BeOly8S//iqx43LPJyGSkgn75BP0sCJW6SQhHA+X1nVCZr1PwtjReRb1nfcl8nn3EvzmwKKitWvlUNG9+w8zbOx7tGr+CH373ChvI85fRtm+D62LY20VKCFBGL5diabryOquz/DPD44cOcLFixd59LFHPdam3/LliORkLN2ecaudoA0bMV26xJWBdiQzNQ09IIBkT0baZGH84CPUl1ybj/Pxp18w7Z1Z9OrZiXEjB96wTlat4L5xbnL46Gm++2EVP61cj6+PDzWrV6RGtYrUKxnJvYt+I6JjMwxh+ZtQ1jhzLvqD9dAbNXCo/IXzFylTulS+2pQbyqVLGC5cRK1QHsPlKER6Omr16vgvXoJWsgTp1aqSMGqk2/eNYj8tJ+rpTq7LCklJsQsX+aOzdWa30HXarV7L3B5PXytizMik2uZt/PZGf7vNiDNnkU0egcwEh7tWjp9Fffwh502O9FxOhSNhQaxdv4ORbz1PgL8fUrN4rO0bCPTHZ85iYuOSKBoZmj99OMnBQ0fp2esVqle7i6/nve9R53FuSCmZOX065StUoGOX3PND+KxajVa+HImTJnpcWtR/4yZSOndy/hzUdUznLxA39C0wmdyywXDhIkXem0XcqJHobiblFpmZREyeSmr7dmS66Hj0kgtFwrBMmYhp3ATUHt2Qd99d2BYVCLJMGdQBA0AoiCNHMM6di0hNRZYujda8OdIr0eXFy52O0w+qeWUdnJnLOgncWlmtvHjx4sXLfx7t0UdR1m1Ab5G7vIYn0R94AOnjizh1ClmhYoEnkDNER1NkzkekNnuC5B7d864gJUE/LMX3wEES+r2MVry4032GfvkVqd2eQQYE5F7QYsHcrh0+Ts4YzAvjr6vQmjVBhuU+YJOamkavPoMJLxLKJ7PHIG4eUNB0ZDHHIyQKGvXFzogjp605MfKQqipI1qxZA0DTx9x/FBQJCQR8+RWpr79mPXf0PPJ/2ENKTBcvIjIyiO9q22Hhd+AgIWvWcOW1V92wOBcCAiEw0Olqi5b8yJC3RtG2TUs+mDn2xuPUbEYW9aDUkxNcvhLLkh//YOHS1ezZewSDwcCjj9THZDTyz86DLPlpzbWyMz9cSL+RL0OHfLj2pqShbNqE2u9ZCMzjmpONc+cv8uCD93neHjuImFikj4mg92ahlS2D+ZFHELGxiBLFEYmJKKmpoGlkNmmCVrkSqhuJzwGMcfGU/OZbzr02wK12Hln5O8dq1yI1a6Cz1bpN/PHIw2jZrjkNFy1lS7fcB2VFUjKEhliz+zlKphn8nY9i0hvcY3WOe8DB/9HqbdQLCuClXnlL+biFyUhy+yZkfPETEeGF72y4HBVNp2f+R0BgAD8u+oKQAsxtsmH9enbs2MHM2bMx2Rus13UM586hxMdjbtHcs9rxUlJk2nQS+vVDujDAH/bBHNKeeALdiQhLW5iOHCV0/nxiJ453W+pIiY8ncvIU4l4dgO4d/M0//PywTJqAcfoM9OhY9Ec9P3HhVkZWq4b65psAiPPnUVavRjlzFnxMaA82RL+/AQTfJnmSCguLBXTd7QheL3aQEtx8vvKSg3HOVsj1rVVK6bnpal68ePHixUsBoDd8ANP4SQXqbACQde9F7N+Pz4gRmCdMKJiBYU0jfPb7JD/VnpisKIa83Bw++/YT8s23pDzVnpQunV3q1ufgIURGJua69hOzXsVv9vtkPv+8S/3khl6xgkPa4G+NnMrR46dY+cPHFI3MOWArA/2R1XPmsLhlMBrBZMTwxWK0lx1wJBUQ69aupVLlypR3c0BDuXIFny1bSev1nHtOOk2jxLgJJLZvR7IdWS8lOQXTlStccVIuzFHExUtoLZ5wut4X8xYwcPAwGjdqyFdffITReFMCyrR0xL4j8FB9D1maN7FxiYyf9hnzFixH0zTq3Vuddya8RuenHqd4NsdHSmoah46c5o91fzP4nXlERsXxzKrN6I89CCbPXQONcxei9nraKUeDpmlcvBRFmdIlPWaHTXQdw6FDKGfOopw8gbl7d1JGjbg2CK5Vtl5ftNJlrtsW6oGBZl0nbPNfXHzBuTw7N2M0W0gKC+NSBav8UXjUFUJSUjhe8fq5Xf78Bcx+fiSWdC4fQ35i+PMv1OqV3T7O/t1/nD+37mVKy4cICXbeUegsl8OCmQr4hudvFFBepKWl06XHK8TExrH6l+8pU6ZgI4BmTJ9OqVKleMbOBAkRF0/QtGmkvvYqGXacxy4jJaajR0lr9oRLjgaRlkbG/fdjrlXTLTP8tu8gaNVqYiaMdztiw3T0GGFffEHMyBHooaEOJ+b04iKKgjr0LYyffYGIvoL2dO7ROXcqskwZtN690QAyM1H+/hvj3M8QqSkgBHr16ugPPogsU+bOl/OSEpKSUKKiEJcuo0RdRly+bHXCw43bbzRiadsWvWaNwrH1jscrf+Quwjrr6X6gNNZAg4tCCCGl417/W2eKXB4IQHE+cgMAnTszg7ir++NO51bcL+4eg7fiNnnJH9w9Vuw9xzkzGczW8WarXXvHpWKjsLC1XdJe4lsHHw6EnVcpg2IdoDVbss0YsVHWXn0bSDvbqt+8Y2vdTcbA1zFs/wf1nnvA35pUM123va2qjR/G1jFga18rsbH4RF3B3KYNyl1VyGVLkSkpBCz7CdOxY1iqVSNx8iQwGlFs9G9QcvYVbMg26zAzk8CvF5A6fTpFbc1G1DOydSwxlC6Ob2Sw7RkmtpZlr58Nod84AKtEnUWqVWy0ab7277IVa/jy6yUMfvU5Hm1UG/SbdOWljrLvMLJICLJYWJbJtn8rYWMgXNjY20LYGTAQNh65FDtSX8qNsxtlrXD0CxlIY/iNJ6NiZxakrXZtlLXYuTBoNpar2aINzGYzGzdtolPXZ0hSc8qNZNr4Xc16zmVh739ARqlSXO6UlfzYYv3tbV0BjHYubiahIDIy8P/7H+LefgsZFESYkvM3KHLwMD7LlpExejTZM4f4yNScjerJOZepNsrBDfva8ONPqM/YSVp787GHVUZkytQZTJr2IS2bN2HB5zPwN6aDmnBjQZMZrVkDpGbHBgexe2xmQ1VVPpv/ExOnf05Schp9erXn5Rc6Ud2OjFNQUBAN6t/NffVqsWrNNobPXUz772YQ8Oli1Fdvyl1h6xzIY5k4eAxl5z7UIf1A5DyupWJjVmBW/SvRMVgsFsqULmNd5sQ5aOvcsNx8XOs6akoKQTPfJaNVSywtW1xbpUo9x43X1nmRqtmO4kmxsVzLVt8YF0+52R9wZNRw6zXhpkTyMRk5j7c9F3NqjKdt28k9x46zsEkjOHsBpOTVhT9Q4vO5DPf3u7adlUeNJXzK2zxuw4muJ++/9r80RyOT92PyzylxpJhsDOTrOigmG9cnW3eyG/ef9sgDHhm8eueD74kN8ufht/+HsHHtuIa0/cygGB2fjS4UA7FJGSwFRihGFJMfiiHnfVQodmb62zgHHL3ew/XzRdd1evcbyK49+/n+uy+pW/+BvPux05etc8XWPQSuP/Ns27KFvzZvZuK0aSgmE5ab7g+mXbshwI/Et99GFgm7di45+swEtp97r5YN+/BDUp94IktmyPEHZF1KfPftw3/TXyT07+t0pEX25+OAP/7E5+BB4kYOd/s4Dv5jDb579hA/eTKK0YgCGGy0ae+p19Zzu636RjvPzUYH3xvs1Xf8HcHO+0EhzmBW+7yAYflKjHM+RH2l/50zoO7EO9I1fH3RH3kE/RFrTh+pS8Thwxj+XGPNbXdVqtXXF71SJfSqVZFVqsCtnLxc163RiVeiEdHRKNHWvyI+3ub5L0OCkSVKoBcvgVanDnqLFhAScuccF17+EwghmgMfAceAq8kDywB3CSH6SylXO9LObeNs8OLFixcvXhxFe/wxlLXr0Fu1LPC+ZdGiaBYLAePGkTZlSr48YJoOHyZk/tckjhiOzCVU2eeff/D/fRW6ry+pT7Un9VnXE9dexX/Oh6S/+qpDs/AMi39Ae8a16Im8EMdOAo/bXX/23CVeGTSF+nVrMnroy3bLyYqlkQUoHeEqesvHMU6bjTr4lUKXU9q5fTtpqak88qhrAbC+hw7hc/wEMf97IW8ZLgeImPkeCb2eQwYF2VxvOHceISUZI0e63VduaI89Ag7KhWmaxhtDRvHFl9/Rs9tTfPjeWLtSIiIqFrH/OFr5/J15vGHzToaMmMWBwydp2qg+70wcSK0ajkX9CCEYN7wvT3Z+jU83bOfVV3ti+GY5evVKyPtc0LROTkFcuoJy4Chaj6ecrw+cPWd9PypXvkweJZ3HcOgQfvO/JvmF50kek3feGk9iTEgg8MhRzgx5w+37S9UzZ/ml8fV8CS22/sP6BnV52v/64E+J7xcT1bkT4Xldd6R0WtFXXLyCLOW8jB+AiIpGZlSEINevIQcOn2T5b5t5+/UeRP68DvMQ96JEHCEmNoGtQIWYBMTFaChb8DlFRoyewvKVq5g2eRRtWhf8c9K706YTWbQoPXo9l2Odz8aNGI8cIbPP//Ll+ckQHU1mnXuwVK/mfGVVxRATS0Lfl9yyIfDXXzFcjiLhdTt5hRxFSkI/nYssEk7CW2+615YXl9Hat0PZug3T+ElYRgwt9Ge0WwZFQdasiVrzpgigjAzEiRMoR46g/P47ZGZa7x8GA7J0aWRYmPV5Ljj4+t/ALIlKk8m564LFgkhMhLQ0RHo6ZGZY/6ZnINLTEImJiPgEaxnVhvNfUZDh4ejFiyOLRqLdUxtZtCgyLKzAJXO9OIPulVFyj9nAE1LK09kXCiEqAr8CDoXkeK+EXrx48eLljkN/8AFM4ycWirMBrEmj0yZNwrR8BepDDSHCM3rrSkICgT/9TGrrJ4mdNNFuIkeRmkrI9Hcw17mHxGFD0d1MXnit3StXQEr0ChXyLhwVhTh/MX8exnUdtZd9WYXMTDM9+gxH13W++ng8JpMRpO0ZxOLkeWTd2yOMWWv/JMqWf9AfcT6ZqidZv2YtBoOBho0bO11XpKQQsGUr8c/3QtqIonGWgLXriHlriN0EnaZ9+wn86Se00WPy98XwchTKjt1oDoTEZ2Rk8EKf11m+chVDBr7IuJGv58wlkp20dA8ampPYuEQGD3+Pxcv+oHzZknw3bxLtn2ySu002aNq4Po89ch/vvL+A53u2JbhHW5TfNsLeIxAeiizrwKC/pkF0HMYvvkft0w2tS2sXtwrOnD0HQPlyZV1uIwcWCwFTp5I2eDCpU6eg2YjYyU/CNv9F2MbNnH5rsHVAS7MXIZg7iqrSav5CJjdtfG3gJjwhkVJXoln10ANcTQttio7G9/wFLnfvCmTabQ9AXIlzOreIOHYaWaWC8xsAiCuxkJ7plrNh+qwFBAX6079PR+RPa11uxxmiYxMAkC0fxrhyA1q/bgXS71Xee/9T3p/zGS+/+Byv9OtdoH0DbP3rLzasW8fYSRMJCAi4FgUh4hMInDOHlGFDMT/yCM5EHDhK6NzPyKxVk3QX7l2YzRQdOYroSRPdupcE/LkGw8XLJPVxb9+L9HTCJ08lpV1bLA0auNWWF/fRGz6IDA/H9PYwLEPfhqKReVf6r+Lnh6xVC61WLW64g2ka4vx568B/SgoiPh5x7hwiJcX6PS0NmZntPmQrZ8/Ny4xGZEiI1Vnh5wf+ftb+/fyRxYpZoytCQ5GhoW4nevdyKyHxyii5hRHIGQ5rjXJw+ETJ1dkghKiX23op5S5HO/LixYsXL14KDCVLSikzs/CSbxkMWB5/DL+PPyZt8CDX2rBYUFJTCf58HpYqd6EVKULG/fej5zJ72nj4MEFfzCNp0BvoJT2rVe43bx4ZLzkwo89iQTl5GnWge0lL7SGOn0bZexCto219/LdHz2Ln7oMs/HIalSvlPtAoTl8AV2ZeFwKyehVEcgpi3yFk7cJzkGxYt4669esT4ozWtcVC0ZnvktK0CfH/yxpkcXPWUfBvv2NQNbsviMYTJ5AB/iSMGE5oPs9AM2z7B71p3gNYsXHxdO/5Mn9t3c47U8fwyotP51lHli6OniXz5Wl++2ML/QdNJTYugeFDejN4QE/8XUjWe5Wxw/vySMs+vP/JIkYM6Y3+ZBNITcM4/ye01o8jQ4LATmJcsWs/xh9+wzKkL+pIN2f8AmfOWN+Tyjni5HAEVcW4fQcZ3buDByJynEFYLBRfspTYls1JaPSw2+1V3nuAv1s+YU3ODAhdp8evq/m8Y7YEyVJS9oOPOPPWYMdsPHsJWc65e444dhqts2sOJa3tExBiO5rJEQ4fPcPS5esZ9MozhBcJQXuwjlV+0Sd/B5xiYhMBiCxTHEuvdhj/3Ir+RMN87fMq8xcsZuToKXTq0Jp3po5x2qHoLlJKpoyfQPESJXi+T59ryw2nTmM4fZrUV/Ivck+JiSGzTh0yHrjf+cpS4nPkKPH9+7lln//mzZiOHiWxfz+X2wAwXLhIkfdmET/oDbRSJb35GW4RZLWqWMaOxjRlGlqb1ugPFcx5fcdgMCDLl8/VzZhDvtZJ7lR5dS9ePMw8YLsQ4nvgXNayskBX4AtHG8nrbjkzl3USeMzRjrx48eLFi5eCRHukMcrGTejNnE/Y6jGCgsh4800CvvoKPTKCjJYtc50RJ1JT8T14AD0oGN9duzCeOUvigP4k9n3ZOisnDwKWLsV09hwJUyZ7/IVdREWB0YQMz3vmqvH9j9Ceaut2wkO7JCah16pqc9VPK9cx98ulDOzfg/atm+bZlNb+MQjJ/6SgnkKvdw+mqbOx1KyadzbwfGD733+ze+dOBr/9tsN1DFFR+F28REL3bljKlfOIHYEbN5Fevx4ZxW0nrFXi4gie+xnxkyflf6i7lMgSxZF5zKA/ffocbTv05PyFS3z5+Wy6dGoHDuRhUPYfQ5oz0Bt7LkG0ruu8PWYOH362hLtrVOanhTOoc7ftc8oZ7qtbg6faNGX2R9/xRv/uBAT4QWAAav/ukK5i/PAb9FpVwM8HZcd+1Oc6Yfz6R2TJYmjtm2GZNMSq4e8Bzp49R2REOIFOJJW2S1ISgWPHkjZ2bK7SdfmClBRd/AMJDzRALRLmdnM1t24npnQJYkqXhJNnAOj853p+f/hB0rNpZxdf/AOxLVug2ZEnuxlx9hL6vdWdskXEJUBEzvwOjmBYuwX9vnuQFUu7VH/mnO8I8PdlwEtWqT/lmHVf6DUqutSeo8TEJuLjYyIwwA+EwLDnsHW/Rbq2Hxxl0Q8rGPD6UB57tDGff/qe3cjI/GTtH3/y99atTJ05A/+snFYBn3+BDAwgvVv+RXgEfzUfrXhxUlq1yLuwDULmfUnG/Q1Qy5fPu7Ad/Lb9je/2nSS88brLbQD47thJ0M/LiZ0wDpm1DwsdKVFOncKwd+81LXuh69acLLoOPj7o5coiqlZDli2bf8+GtwLBwVgmTcDw5XyMe/5F7fuSV27Hi5eCRnpllNxBSjlFCPET0B5oiFUk8zzQQ0p50NF2ch2JkFK6JsbrxYsXL168FDL6ww9hemso+uOPFfqDflrPHvhs347hwgUCvl6A5d57waBg2LWb1G5dCfhxGRgMpHbsiBKfgFqmDCk9ul+r78hEnuBP56KWLEnyGwM9vwG6TsDMmaSNGpV3WSnRnumMLOPaAJBDBAYgy+ZsPzPTzLCxs6ldqwrjRvR3qCnD5l3oNe9CVs/fASaPYTBgGTEIw48r0evWR1YuOLt/WrqU1/r2o1yF8nR/7lmH6hguXyb0sy+Iev1VuzkVnMF0+jR+x44jMjJRixa1GctruHABJS6ehJEjCmZQIy4eZfde9Aftz5g9fuIUT7brTlpqGr+vXMgD9zvuONArlkZcuOQJSwEwmy30eXUiP/y8ln7/68zkMa/g62snIawLVKlcjhW/bco5azrAD/XNPtYLWnIqetMHwOCD+nZfj/WdnX37D1K9uo0k8k4ioqIQUVGkDcs9R05+4HPhIsUXfs+5IYNuSBDtMlJS5sRJDja8LrtS/eRpMnxMHCt/3VkW8vc/GJKSSHzoQYebVq7EopVwVjrE9Zn1skxJpxP0XiUhMZkfV6zjua5PEpkVaaM+fC8iMcVlexylXJlimM0Wjp44R7W7ymF5rSfKvqPoPia3IjVyY87HX/HWiCk0fvgBFi74BB8fz53vjqKqKuNGjqRCxYr06NUL446dGA8fIrXXc/kqX2I6cJCMhxpiqVoVV6SZRFIyaqlSmGvXdvl4C/jjT3wPHSZhoHsRW0FLfsAQHU3s+LGFmnBWxMTis3YNhqNHrY4GxYBWoQJanTrWCSmKglAUUIT1+dtsRjlzBuPGjYjz563yb6qK2r07spoLuTNudYRA6/08Ys8eq6zS4DeghO2JEV68ePFyKyKlPAQccqeNvGSUOuZhwI/udO7FixcvXrzkGwYDWo/uGBZ8g9br+cK1RVEwP/AAAMkjhl9brLawzrJLGvTGtWUWG4PouTadkEDIrNlkPPooGU0eyZfJ7n6ffUZGt24ODbSJY8dRdu5G65a3PIyrKJv/sUpvBNw4q++TL77nzNlLrFzygTVPgwNojeqhHDp5+zgbstDatcQ473vUSvmTRDM7UkpmTp3G9MmTeaBhQ7787lsiIiLI1O3rxV+dfZn40ovEjRqBdFfb3mKh2HuzSb+nNskt7c9OVeLjCflgDvFjx1j1eQsCkwmtuf1k5YcOH6F126fRVI1fVyzknto17Za1SYmiiH/2gAdyi6SlZdC193D+XL+dSaP68cYA95PG38yuPYeoVaOSfTkmIfJtUPUqFouFvfsO8vKLz7vVjnL8OD5zPyNj3FhkQR1PV9F1Ag8c5PwAxxynjlBz2w5W97ye78Y300yzbdv5oFvna8tKR10hfO8hTg91MuFsWgYEFNw+0qtWRCS55hxY+vM6MjLMPNe11fWFEWEYf16PpZLnE4pnp3Xzhxgy6kM+mfcT701+DXxM6BXLYHrnSyzjB3j0eq7rOmMmvMvM2Z/xVNsWfPHZbPwK+jjO4uuvvuLI4cMs/OhD/E+exHD2jFWSLB/vX6EffYy5RnXSH3Vt/mTwN9+iFS9Omhv5v4KX/oiSkkr8awNQXN1WTaPIe7PJrFmDlC6d8y7vaaTEcOwY/qv+QMTFIcPDMT/xOJmdOoHBgNGW0/CmRVrJkoiG2fJNmc0YP/8c8dNPqP37QUFHjBUA8t57sVSpgmnme+h17kFr366wTfLi5T+Cjjdng+sIIVpKKX/P+j8Uq+LR/cB+4A0pZZQj7eT1Jt42l3US8DobvHjx4sXLLYtery6mX35FuxINxeznObgtkZKApT/ic+AASa8OQI+IyJdufHbvts7SqlvXofLi8mX0RvmbwFhvWB+CAsn+IBkbl8C0dz+n+eMNeayJE5rMxSLg4AnPG5nfGI2offtg+PIbZI2quc6qd4eMjAxeHzCAHxYtpkvXrsz84H187eVB0XWC35uFb2gIyV26eGT2peniRYp99ClJHdpz5a0huZb1PXAAkZZO/KSJBSrToOzdhyxiWwJl774DtG3XBYPRwO+/LKKGizPtlf3H0Vo3cWt/ZmRk0rX3cNZs2MHH7w6lV3fXky/bQ0rJzj2H6dC2cIOjDxw8QmZmJvXq3uNyG8revRAQQMaUydbjyU2taKdQVSqMn8SZUcORHpr1HXnhIsXPnb8hqqHHb6v5rlWza8dVaHIyndas5/T8L1071pyt48bxLFJSUf7Zg+aCjNKCRb9Rs3pF7r2nKlJXr6/IyITUdPDPv5n/pUsVpX+fjnz42VJaN29I88cfgvBQLKP6Ylj1F1rDOlDEuUTbtjh46BivDhrN1r938WLvbrw7bRSKqXAcDYkJCcyZMJEu9evT5uIl0osXJ7N6luRWfpxXUhLw+2qSnu3pcjSSEheHpVIlMtzQ3Q/9Yh5aZCSJvRyLBLSFSE4mYtIUkp7tibmWk45qN1GuXMH/u4WIhATUqlXJ6N4dGemhZ00fH9T+/RGXLmGaNh39ntpoXboUasRGvhAYiGX0SJRVqzGNGoNlyCAItZ23yIsXLx5CSq+MkntMBn7P+n8mcBmrb6Aj8CnwlCON5DoBUkr5Qi6f3q7b7sWLFy9evBQMltcGYJozp7DN8CjGU6eIGDYcrUQJEsaMzjdHg0hOJuj7xWRkS+SYJ5qO9FRCVjsou/blkF2Y9u7nJCWnMmn0q8639/dea1j/bYj2fA9EXDwke17+Izo6mg5t2vLDosUMGz2KDz79JIejQYmPx2frNkLHjsN47BgpfV8m6X+9kSHB7g0aSEmx9z9ADwjgwrjRpN+Xu+yQSE0l6Nffyahfr8D1oMXJ0xCSc0Br587dPNm6E75+fqz+dbHLjgYAS59OkGF2ub7ZbKHHi6P5c/12Ppr5dr44GgBOnDpPQmIy93kgCsMddu/+F4D69eq4VF85cQLTipXolSoVir54wJGjRD3X02OOBqTEaLawsUOba4uq/7OTU6VLEpuVB8LHbOaFn3/lsw7t8i1J7802uVW9RFH0e5zLEQFw6Mhptu86xLPPtMoh9WV5qTMiNsEtuxxh7Nu9qV61PP0GzyAuPsm60MeE9sA9GD9f6ta+SU/PYMzE93iwyVMcPXaSuR9OZdY7YwolR8NV/uzbjxfj4ug3bSppb71p1znrKUI+nYtasoTLjoagRYsJWL/BdUeDlIS/+x6WypVJcWM2u/HUKSLGTSBuyKACdTSYdu4iaOw4/BZ+T3r3bqSMHUNG926eczRkQ5YsiWXiBGSpUpjefAtx9qzH+7gV0Fs0x/L6a5imvYOyfkNhm+PFixcvjnKflHKklPKMlPI9oIKjFR1SWxBCFBdCfCGE+C3re00hxP9cs9WLFy9evHgpQEJD0WvXRtm4qbAtcRvjqVOEvjeLwJW/EDtuLJmNHs6/zqQkbMZMEoYMcirnhWHTX/lnUxbiUtQNA9knT53j03mLeK57e2rVqOx0e1qPtqDdpjNghEB7sgWGn1diWOK5gNOLFy/S6okn2Pvvv8z7ej4DhwyxDsxpGqatW1EuXiRk4iR8163D/MD9JI4dg1qtmkOJzPNESvz37iP1/vvRwsJyHew1XrpM0bHj8Tl5ktg3BxdKfha92WM5cpT89ttqWrbuSEhoMKt/W8Zd7ubW0HSM3//qUlWLReX5fhP47Y8tzJo6KN8cDQA7d1vlXesXsrNh1+69FAkLpWJF5xO6Khs3gqqSOXxYoRxP4fMXAJB+l/PXMnuUXv0nobFxaFnOi4CkZKrt+pd1Da478Xqt+I1vn2xOun8BzX5PTnVPTsvPF2XHPqerffXdL5hMRrp2bpZzpUHB9J1r55kz+Pn58Pn7Q4mJTeSNYe9dX1EkBHXw8xiWrkb5Z6/T7a7dsI0Gj3TmnXc/oWuXtuz++zd6duuQM39KQSAlvl/NJ3nqNF5btYqDPXtS6/78icC7hsVC8Gefk/TyS5jruOZoNJ04Qea995LSsYNrNqgqkRMmkvroo6Q1beJaG4D/ho2EfLuQmMkT0SOdzYXiArqO/4/LCBk5CuOZM6SMGE7a66+hFyuW/30DeqNGWCZNxPjxJ4gDBwqkzwInMgLLpAmIK9EYJ0+FtLTCtsiLlzsU3cOf/xzFhBCDhBCDgRBx40OEww/Gjhb8ClgFlMr6fhQY6GgnXrx48eLFS2Gide6EYcUKMLs+M7hQ0HV8t28n7J0ZFBk/Af+/tpDcsweJrw4Ae1I2WBPkho4dR9ibb4HF4lLXIXM/I61FC/SiTshP6Tpq92fyLucmaq/rfUgpeWvUDEwmI6Pe7udSezI0COO8pZ4yr1DQenZFr1sHZecet2cMX7lyhQ5t2nLlSjQ/rVxB+3btMK1fj9/C7zFt2IBITEIPDydp5AjSO3b07ICslBR/dxZqZASpDz5gt5iSmEjRWe8jDQoxbw0hs3Ztz9ngJMZ5X9/g/Prs8694utvzVKtWhbV//kKFCs4PeOegeATShUFgTdPo89pkfv51I9PHv8pLz7s4gOYgO/ccwt/fl5rVCjcHys5d/1K3bh3nB1mjolD+3YterVqhyHkIsxktvAhpHpzFLDSN9BLFOXLfdSm8Zt8tYXWP63l1Gu/cw96qdxEdnr8zzm+wKzoOGelef+JytFPlMzIy+W7JKtq1akwxW30LgdbIMclAd6lz910MH/wcP/y8jsXL1tywTuvUHHHxCjiYk2Ln7gN07fUGbTq9jCIEv/70FXM/nEpkhPtyTE6jqvh88y2G3buxPNKYAfv2YfD1ZfjoUfneddDSH0lv9oTL527Qsp/w274DS7WqLtUX6ekUHTWGxO7dyax7r0ttICUh877EdPo0cSOHQ34n89Z1/H5eTujIUWhlSpM0cQLpHTvka9Juu/j6Wh0Oy5ahbNla8P0XBEKgPd0ZrdezmCZNwfBL/js3vXjx4sVJPgOCgSBgPhAJIIQoAexxtBFHY2QjpZSLhRDDAKSUqhDittEbUGwlLfLipQDxHoNeChtb713OHJe2ktoJ7AxoSndvDw4OXArb5aSdRHWWl/ti+PQz1NdeA0B3YkA20842pWtqjmXOzH8w2tivBqFgOHESv8WLEWYzlgb3YXntNQgIACAgW1ntpm0Qqan4z50LUpLy5hCUqCuETptO2qiRNg8CfyXnjHGTzMTw03IoHol/4wcBCbqdAY+bkv4aFv+I3qAeaDZma8mcjh6hZ9po055D6Hpfxq+/Q33zJZAqPyxbza+rNjJl7GuULB6ai0anjePl6jEUEoo0+oAwIoSdRyNby20dg8LOwICSc7lU7CXQtdGGknOg+eb6sno9lE2bYNbHZLwx8IZ1qg2ZKIuNfRUfF0fntu24cOECyyZNoMGvv5JUNBJNNZPSvnU2eRWJxZJh0/w0G+dFQmbOsunqTY4wKQk8fwH/xo2wlL4xUiDcmLVPdB2ff/5BJCVhefZZipXKqddu0lNzGqUlXesDszmbs87Wb2jrGLBzXdIz0GveZf2r64weN433Zn9KqxaP8vXn7xIY6Atqov3j2sZ5YasvIQxQrjRCCoedO7qu03/QO/zw01omjOjLgJccTdruuvNox+5D3Fu7GkZb2vA2zyFby2yfQzbPFxvnRYYZDhw8zMDXXwXl+hXTVn1LtmuYacUK9FKlML/yCuk2zhfVxvmi2rkPZtpIiJ5uI6F69nMl4NBhgrfv4MJzjiftvpJu41gHfjm0/9r/7RYtY2nLxwkvZXUc3/X3Di7UvxdDsUjebdgEY0wMxfYe5uKI4Vx149Y05Lzmqym2c9sYfa1SNUIxohiz9rGt3/Cm31pEJyGLFXfufLvZpueetlPfRveKzvLf1hEXn0TvZ59CKNbBVIO48T4oSpTEtPcEev1ajrUrbERe2Xk+uXm7hrzWm1VrdvDGsFk8/NADlClVPKuYD1qnp1D+3Iyyaz/q4BetEV7Z9quUkvUbt/HO7M9Zv2ELYaEhjBw2kDdeexm/gGDbR6bNe4uNe5OwPdBssXFcXzsHLBZ8li9Hq1kTy901UevUYfOGDaxcvpw3RwwnokTxHM8sYPu8uqHd7HbZeWwTqamEzZpN/PBh1mcdCbq9Z1Q7+OzbR/rDD6E5OZP/6vOxkphI+MTJxA8aiFaypM0j2NZz9w2PZmYzRaZOI/2xx8ho9DA3H1n2ntsdvWLf8CwvJX6//47vxk1ktm1DypTJANf6NNo4hk12nDi27DLYKmr3/SDbMSDAMvxtjHM+hMR49OzJuW9VDXZbdtm9BmRVKV0ay6QJKKv/wDR0OGq/l5HlHZmYkA/RdnnYWlg4857mxcsNSP3WvV7cBkgpx9lZfhl4ztF2HL2ypAohIrAmhUYI8SCQ6GgnQgiDEGK3EGJl1vexQogLQog9WZ8nHW3LixcvXrx4cQVZpQrCYkGcOlXYpthG0/D79VeCR47CZ/160ga8QsqY0WQ++eQ1R4NddB3/hQsJmjqN9M6dSBn0BjIoCK1yJTKbNMH/y68cNkPZ9g/iwkW0Ts7PgBZXYpDlyzpdz1lkRWtOiOiYeAYPn8l99Wox4OWubrWpP/YgxDn8aHPLojduTMYr/fFZtAgybDsD7JGYkMhz7Z6i45Ej/PG/3lRt1ZK44UNRy5Ul5ZHG+avjLiU153yCMTWV1Psb2C0WPG060s+fzObN0YsXz71NVYXYOJTVazBNehdx/iKmSe9iWP577vWcNT0wgIyMDF7o8xrvzf6UF3t3Y9GCOQQG5nHeOomIiUccOulQWVVV6TtwCt8s/p2Rb/Zm8Ks9PGqLvT7/3X+U+nULNonpzezbtx9VValfz4kZ6hkZiIQEtPq55wbJN6Qk8MBBonp082izBlUlukQxUkJDAGuUQ7Ut/3C48XUt+uIffMjl1wa411FGJvg4ORM6OhZZ1L2Z98b5PzhVft43y6lUoTRNGtWzW0ZWLI2yfrtbdjmK0Wjk8znjsFhU+r42Hv2mwXz9iUaovZ9GHDqO4bPvICOTzEwzy5avoknzrrTu2JtDh48xcdxQDu3dxLC3XsPPz37UY34gYmIx/v03vj/+iF6xIlqNGqh16mA2mxk2+E3KVShPv9ecz6XkMKqK35atJL3Yx+WIBt89ewj8Y43TjoarGC5eInziZOJGDkcrWdKlNpSYGCKGjyD5uefIyE+JTMDnr78IHTYc6edP4uRJWB7O3/6cRgjUVwcgYmIwfLewsK3JV/TmzbCMGYVh6TKMH8y5/SKwvXi5JZF4ZZRcRwjhI4R4TgjxRNb37kKIOUKIV4SwMxvBBo6+NQ4ClgOVhRB/AUWBzk7Y+zpwCAjJtuw9KeUMJ9rw4sWLFy9e3MLyyiv4DB2K5c03oVSpvCsUAMZjx/BbsRIlMZGMFs1JnjDe4RdmkZKC/+IlGE6cIKPDU6R365ZjNp/5kcb4nD2Dz5q1mB9/LNf2lOPHMfy+GsuYES5ti/bIwwUiPSJLWgcE3hz5LolJKXz83gj3k18KgeH3jWjd23rAwkLGxwf14YfxnTcPc48eyJCQ3MtLibphI/+83JfkmBhqfPoxxTt1pCBDWP2uRHOp6SMkVq+GLReCcf9+TAcOkDz07dyPsaQkDGt/R69VE+PCxaitW6LfVw/9sYagKFhGDkb562/EvoPI2p4ZFDdv3EK7mR/x19Z/mDBuKIMGPJ8vGunao/dDWt4OJLPZwvP9xvHTLxsY+WZvhg163uO22OLgkVOkp2dS/97CdTbs2r0HgHr17nWsQloaPt9/j7l373yzKTd8Ll+mxFcLODv0TY+2azKbafLHOv5s3eLasrq//cnuVtdlZor8tJykR5ui53WNyAMRm4CMCHOuTkw8+oP2B/0dQVZxXK7r6PEzbNqymwkj+6HkFh3k64PWpYX99R6mcqWyTB0/kFeHTGHomFl0aPM4d99dk+DgrPw3keFYwkLYse8Qq14aQtyazczLyKBs+TLMnjGGnj26FriDAUDZvx8ZEoLf4sVk9OyB+sCNsnefffQxx48eZcHiRfj7++ePDfHxFJk8hdjJk1yW/TGePo0eHEz8G6+7VN909BihX31F7PixSBe303T4MMFfziduzGiXk1o7gvH4cQK+nI/5vvokTplcKFJxzqA92xPDipUYP/oEtX/fwjYn//D3Rx00EHH8BKZRY9AebYreovkt//t48eLljuVLrL6CACFEL6xySj8CjwP3A70cacQhZ4OUcpcQoglQDRDAESmlQyLQQogyQGtgElanhRcvXrx4KSzS0xFRUSjR0SjRMShXriCio8FiQS9XDr1qVfSqVSEs7HqdjAyUw4dRDhy4HhXg64ssWxZZriyyXDlkyZL5O+vZU/j5YZ46FZ9x45CdO6PXc2+gw1WMp08TsHw5xrh41CpVSH3hBWSRMAAMDrxcKKdO4ff9IqSukf7002i9X8i1fPqzzxI0eQpa2TJoVW1rEYuYGHw++RTL5DGuveBcjsKw7R/U2vmfGFbZvIMVKWks/nE1I9580aWk0DcjK5VFT0v3gHW3BnqZMmT2749xwwZMf64htX8/pKIgs2ZuisREBJLgWbNJK1GCZ39YysYrV/jk6/k0bN2qQG2t+MMy0ooXI6qx7dmVSnIyPrv3kNaju+1jU9cxLV6MXq4cypkz6DUqIStVwDLy7Wxlrg/S63XvwfjJPFQPOBvOnDnHwOW/sf1iFF998T5dOrWzLQ/mCUKCMH75I+rr9iOY09Mz6fa/kaxeu41p4wbw6sv5n0PlKjt2HQQKPzn0zp27KVasGKVL55TYsoXPkiVYWrbMu2A+IMxmAg4d5vzrbkYW2OD+zdvYnS0BtCk9naKnz7KrjXUgPSg2Hv+DB7k4fKj7ncXEIyOcy78g4uLBSQfFzciiEVZtHQfuWV9+swKj0UDPZ/IOqFe27kE3W5B3lXPLPkfp/WwH1m3czpxPFzLnU+tM7koVy1K7VlWKhIXy66r1XImOIzgokAGPPMjfVStRvfUTKJUrIAvS0ZCYiOHgQUR8PCI+HkvnzqQPGZyj2IXz55k5dRotnmzFEy3zx3GjxMdjOnWKuJEjXXY0KLGxhH38KTETHZ/kkR2/7TsIWrWamAnjrTJXLuC/Zi2+O3YSN3miy23khRIbS9Cnc5ERESSNHplrzq9bDa1tG5R1GzDOfA/1jdfu6AF4eVdlLNOmoKxabZVWeuF5ZPVqhW2WFy+3H14ZJXepLaW8R1i1hS8ApaSUmhDiG+BfRxtxaGRICPEK8K2U8kDW9yJCiG5Syo8cqD4LeAtrgonsDBBCPAfsAAZLKeNt9PsS8BJA2bL5L8vgxYsXL3cKIioK0/IViKioG1f4+6EXL44sVgxZsiTqPfcgIyPBZEKcO4dy9Cimb75BxGe7JPv5IatXR3voIWT37la98IwMlHNnEefOo6xdi3LsOLJiBdTnnwflFn8R8PPDPHkyhg8/xLhiBdr996M1aZK3VJGLiPR0TIcO4bPv/+ydd3gT5R/AP3cZ3YNS9t6CbEQB2RtEGaIgyhJxAAoIMmVPQXGgqAiibGWIslFUVJwoyt57lO6dJrm79/dHWig0oU2TlsLvPs+Tp+l777rceu87D2K4eAlJ0xxhafr0QXYn+TIgxcTg/957aKVLYxk6BMUNC7jkMa8R/NoYEt9ekHWjpuEzZy5pU6dgyuVLu6SqqJ3a56qtu9g7t2LcoLHUuK8irw3PkXFFjpD/+A+1XCnIsCi9B1BatEBp0QItJQW/pUvRSpZEBAZhPHQQpX8//ni8B0OffY5TJ06w8JPFdHq0i9PY8nmBOS6eoLPnSKxYgRhnVuh2OyXeXEDSw01I7esijn1iIvLFS2iVK6M+8ABqkybOczZkxt8P9RHPBWBR0TE83+lJqsTFs/mrFTR92HVCa28hfH0cuVJcWGZPmL6Ib3/4g4XzX2NQ38fyfD6Z+XrbjxQOC6FShTu3ZhdCsPfXX2lQv16OvEtMmzdj79oVkVnBnk/IKSlUmDadMzNzL6h0xQO//sm/DeuTEhR4vazZqnX83vPGOdF09ZdEzJztlfGkmHgID3Wvkap5vN/S0ZNwfyUIu/3YmqaxZt0OHunQlGJFsw/dpLZpjHzusptR/3OPJEms+GQ2c6cN58Dhkxw8coaDh09w4OAxIq5F067NwzzRoyMd2rbGLz1RvHT5KoY1X6F07YL821+oHdtAaIj3J5eSgmHnTrR69fBZtw57t26ojRtnqnDzrySEYOJrYxCaxow35np/PoDp1CmCP1ni8ATI5dpNSknBdPEiMZNzp6wI2LET84mTjiTOuRSAB61cBRLEj/WuV9N1hCBg+XIMl6+Q/OILULhw3oyTx2itWoCfL6bps7BPGHtnklfnI1qH9mitWmL89DOk9Ruwv/Qi3Ilk7zo6dylCqAiPc0j+XyNLkmQGAnCkiwwBYgEfwOthlAYLIT7I+EcIESdJ0mDgtsoGSZK6AJFCiL8lSWqZadOHwAwcq5MZwFtAFt9lIcRiYDFA/fr19QwxOjo6OrcjMRHT5s3Ix48jihbF3q0bonRpl9VvTegmypdHLV8etX1WgXGWBNG+vogqVRBVqgCgAtJ/BzCNHYvarRvaw0083p08RZKwDx0Kqor811+YFy4EqxUMBrQaNVAffBCRQ6vYm7q1WDAfPIjPP/uRY2IAEL6+2GvUwNKmDWqpUje9lOY4JZsQ+K5ejeH0GVJHjrwhGHMjeZrPd7tJ6+TcYt20fDm2Z56GoCAQubDKVlUM6zahjBiSL5Ykp5at4/TZiyxfPBOzu3HCb4PWqhHyz3+hdW7ptT4LDP7+WF6+ETfb2r4dSxd/zMzXJxMcEsLydV/Ssm2bfJmKz7VIJKFRYu06TvfuiTU8PEudoO9/QClcmKjnnkUpUgRn4iQpIQHfGbOwvj4RzR0hiqZh/GIj9sljcr0PaWlp9O4zEL/oaF6eN41q+aBoAFCff9Jhdd0kaz6Cv/89xuLPvuLFZ3vku6Jhx3e/8u33vzNn6st5EkIqp/z+x1+cO3ee8eOyP7bSsWMQE3NHFA0Igc+p01wcOdzriga/iGuER0bdpGhouPd3IipXJKG4I0hZxb//5VKN+6gWeKNOwL6/SXkgdzkrpKhYtIpuKplk2aE4M+Q+Oan6WDswZv/77dt/hMjoOLo90jJnHYeHIv3wJ9xfGfzyxwpckiRKlypO6VLF6dzRxb04c4LoUiVQhj2LkH3QLGnI+/4FRcHwzwGUAX0hOgZRtTL4uxHaJyIC+eAhtFp1MS5ZglajBiI8HFGhAqJ8eWyjR2fbxTebNrFz6zYmzZhOmRwlvHWPgE1fk/ZgQ2Jmzcy9R60QFJ41m7gRwxEB7hsXhHz2OZqvL3GvDMu6Ps7h+CHvLcRWvTppHdq53z4HGC5eImjh+6T2eoKU/g6jjIKZBjhnaI0eQhQJxzRuIvbxYyH87lSc5BizGeXF5yEmFuPiT8BkQhnQH8LdM1LS0dHRyQVLgWOAAZgIrJMk6QzQCFib005y+oSWJUmShBAZCaINgDmbNgAPA4+lJ4D2BYIlSVophLhuniZJ0ifAlpxO+I4ihCPZoN0ONhuSzXb9O4qCpKqgqo6Fc8ZfZ8iy48VClsFoRBgMjv8zyjJ9hNkMvr5gNru0YtPRuWuJj8fw++8Y9u8HRUEUKYJWvjyifHm0cuUgj2K83tUIgRQTg3T1KvKVK46/1yLBkgr+AdgffRT703mfCNTp1OrUxl57PoYvv8T0+iSUIS8hCkheBJcYDGiNGmFr1Mjxv6IgHz2KcccOpMuXHfddScKQ2XIvU8gGU8Z9XggQAuHri7VWLVIe74HmpteCyymeOEHAJ0tJ69mTtNweW6sV8549JM3JasUqXYtEvnwF+4ABuZ6j/Mc+tCb5I2xFVdn/yz5KFC9C10daebVrUbEMUkxcjsNy3K1ER0czYshQvt2xg9bt27Fg0QeEe+l8zY7wX34l9L8DnO3/DEeGZY3B7BMdjc+1GGSLBUud2i77keLiMV68SNrkSVDIvfAtJKegPJb7UFGapvHCkJH8/sc+Ns2bRrWnn8h1X24jScg//41WpRxkSq6rqiqvjHmTokUKMXnsc/k3HxyJoSdOf5/KFcvw0qB8/C2csGbtBvz9/en6WJfb1pN370aULInNg/ueJxT5aDGJbVphz2VCWlf4X75C4MVLrO/2yPWy0ucuUPzKNf7r5vhNDDYbNfbsZcvIIWQE6PA9eoyyr43jxKb1qCHuW8dLkbFuJ3sWIUGQkARhbl6/mQkPw7h4BcoQ16HFAHZ8+wuyLNOudaMcd63Vuw/D19+j9s7fsHK5QdxXBXGfw/hD69AaMGI4eBj2/4f2QH2MW7ajNmuCdDkS+cxZlIH9MC5bjlayBKJWHQw7d6F2aI8UFYUoVMhhsDJpkpOBbm/gEBsTw/hRo6ldry7PDx3i5Z0U+G/bjhYSjOrJ2lLT8P3td2LGjUMEu5kfQdMIe+tt0h5oQGqrlrkev9CcuaS2b4e1YUO8vtIQgoBVqzFcuULCtCm5ziNREBEVK2Cf8jqmmbNRBvRD1Liz+YHyhcJhKOPHQmQUxk+XgaqhPDsQijnLbqWjowMODzvhSharky1CiLclSfoi/fsVSZKWA22BT4QQf+a0n5wqG3YCX0qS9BEOb4QXgR05mOR4YDxAumfDaCHEM5IklRBCXE2v1h04lNMJk5zsCO9htzuE/YriEPZn/J9ZEWC1OuKTWyw3/qrqDQFC5gXTrUKFjG2SdON7hpLAbHYoAUwmx3eTyWFZkbE9/SPShVRZ0DQkRXHMJfNH05A0zaGk0LTrig3JanXsS7owy2mft5Znnv/t6t2OjLqShAgKQoSEQHCwI3GVn5/DbTXjr8kEVqvjN05Lc/xNtxIWPj6O2JBms+N7QIDDiiwn8SI1zXFM7XaHQsfuSBUifHwcShiTyTOB0G0USNe/ZyiPVNUxh4zjI8TNfzP222JBSk11/LXZbiieNO3G+ZSTY3W7Oef0uHoqMMvpWLcbP/P+mUyI8HCHEFcIRGgo6kMPYXv1VTCbkaKikM6fRz5wAOOWLZCW5v19zXTdi5AQtMqV0SpXdswr83WpKI7jbbU67jE2m+O73e54EStd2hF+yMPfV7p0CfnwYeTz5x0KFzV9XEV1nH+3vthJEiIszPGCWLIk6v33I4oVKzguxZKE+uQTqJ07YXr3PbR69VA7F/wX9esYjWi1aqHVqnVTsdWFtb5FVbKUeW1pY7EQ8NHHCLOZZA+SHwL4L1lK6qBBTreZP3gf66isMZdzTPr1kl/KhlPHTjPq7EWGjHsRk8n7eUKky5FIpmOIunc27nxe8ctPP/HSoOdIiI9n+rw3GPj84HyxRA86dpxS32zh2GuvEt003fNJuTn9V/GffqHw/v+wjR6N1UVuEXCEvwieOZPESZPwcVfRABg2bUX1QEEwc/abrN/wNdOnTqBzTCz2PIqz7QplWB+kC1cRYSHXreI/+fxr9h84zucfTSEkODCbHrzLqi+3c/T4WVZ/OsernkbukpaWxoaN3/Doo48QdLsQc4mJyEePorRp49owKA+RLBaslSo6znEnz5BcIwRVVq3l4PBhcOYEAP7JybTa9T0rB/WjDI5wdx0WLeXnp5+4sX5RFIp8voILc2YS+MefJLTPhaW1JQ0C3BRqFi6EFBuP8ETZYDI5wjFlw47v9vLQAzUJK5TzRNiiclk0VQO7AnnwrMkzJAlkA2qnG8fRnpGfRjKTEVjCPiHd+0c2ozV84JY+cndPmzR+AnFxcazZtBGjF/N4mQ4dJnD9emInT/bYECD03YWktm3ttqJBSksjfMYsEns/ia1mzdwNbrcTNn0mSb17Yb/f+4Jyw5UrBL23kNTu3Uh55s4YHuU5wcHY58zC+NbbaJcuo+XmfnU3UrQIypjREBuP8bPPkVJSUPr1ReSB95COjo6OEOJKpu/xwHp3+8jpKmAsjtwJL+FIEL0LWOLuYJmYJ0lSXRyKi3PACzltKJ85g2H/foew32i8IezPEP77+SFCQ68rA4S/vyPch5+fw0o6n18I7wk0DZKSHMkkExMdCh+LxZEcLJNQXfj6OhQIfn6O39tsBlVFio+/WWCbnIyUkOBQRmTgSoBtMDi8P0wmx/HNOH4Zgl+bzXV7V9xa12h0nCtms2POGcqk9HIMBof3idF4w/tEkm78NRgcAuDQUERmJYyfn+P3yFBC3cNWsjnGZkOKjkYUL+7UU0cULYooWhStYcP8mU9cHPLp0xj+/hspJubGMTYaERnfzWZHMuSM88PHB/nyZaTff3e0gZsUczfvkBPFkiw7lAgZirzSpVHvvx+lXj2E2YxmTD/XMp9vdyOBgdgnTsCwYiWG1atR+/S50zO6e7Db8Vu1GsPZs1ieHYharlyWkFfuIEdEIKWkoFbOmkTZ8NPPaLXrQC4sWa/3sX4TwknfecW2t5fSzGjg2b498qR/tXMLpEsRedL3nUQIwZKPPmbKhAlUrFSJtV9tpGoeCDtuRbLZCPntd+J9fDg2aoTTZ2Ho0WOU+H4Px14YRETzplR1FYNbVfHduRMtPJyEmTNy7f0mX7iEmsv14EeLP+WN+e/Qv+9TvDpiKOr3u/P/Ph3gD5KMcdFalJef5sSpC7w+40PatGhIz675EworA4sljRnzPqFh/fvp2rlFvo59Kzt27iY+IYE+T7lOii0dOoR84QLKMO8nZM4JwTt2IVtSie/ezbsdC0Hpnd/x32sjb7rGHl3/DRv69EQYZBCCtp98zr6unUkodsOjouiST4ka2I+0ihUp8c57uVM25GbKYaFIMXGIyhU86kft0Py2eUyuXovm3wPHmDYhx6+bN0izYtj0PeoT+ZOP6G7mu127+HLNGl4d8xr332KwkWuEwGffPoQsEzfpdY/fpfy37yB+yItuJ0iW4+IImzWH2OGvoJR2P8QmOJSMhafPJOH5wSgVPDvnneG3cSOmY8dJmDwp13ks7hoMBpQxozGsWIXhs+WoA27v2XRPERaG8upISEzEuHIV0tWrqN26ojXIXQg8HZ17ET1nQ8EgR8oGIYQGfAR8JElSfSHEP+4OJIT4Efgx/Xtfd9tnoNWujVbbtVu9Th4gyxASgggJybdEaTr3KGZzwQqrU6gQ2gMPoD3wQPZ1vYWq3lBUOeXeusrUvs9g2LIV4wcfoAwZoivdboem4bfxK3z278fydB8sA7yT+Djww49Ifc1JnGWbDdPmzaTNeyP3ndvtaA3qISpXzH0fbhAbl8CmXXt5qF1TihUtDMKLVsEZmE0Ytu1BGdAdAu+NRNFWq5VRI0eyZsVKOj7yCB8s/pjAoCDseZ1fQwjKvvs+13r2IL5k8SybTUlJhB45hqSqHHvxOYdi3wnGa5EEbNmGtXUrtNBQbA0b5v5eEh2DfdjgXDX9+JNljHrtdbo80oF3356LJElICYm5m4eHiPsqoBpkrFci6ffiVPz8fPjonfH5ni9h0ZJ1XLkaxWcfTrujuRoAVq9dR/HixWjV0oXSQwgMu3ejZMpdkp9IqakIs4n4jt283nep3T+iBPjfdF3cd/AIFyqUIzU9L0OzVV9y7OFGRFa4YQnrc/IkCI20ao6AShkexPmBCAtFuuK5Ylf+7yiaJCGqOBfg7vxuLwAd27qfS0rUqebwVlSU3OcH+D8gJjqG4UOGUu2++3h1TO5z4dxK8PsfYKtbF2uzpo4CD5bIQWu/QClZwm1Fg/HCBUIXfkDspIkowTn3jMmMlJhE4RkziR85wrMQUE6Q4+MJeWsBaa1bkThhvFf7LuiofZ9G/m43xjfmo7w26u410MoNwcEoQ14Cux3DV5swrd+A1rQpaqeO/1+/g46OMzQNoenKhjvNbVdNkiQZhcjyJr8EqJ93U9LR0dG5h8nGmtYTC/bb9uuGEEhy+jbnxhuedPMiV330UeRffsE0Zy728eOzXQQLJ7+B5ixOsIspaTkMZGR3EXtYcSKAVd1IxGyWsu6fwcXvryGQEhPx+fY7TH/+SVr3biT27OnYmGlI1Y3f30++cY4Z/vwTqUYNgkKyhgswfrIYdVAvTGr8zRuELUtdycX+G1Z/iVa7OiiZ4/27+P2dCrbdEXbLfLB4LX4WC31HPAfIIDlZxrg81XP48iXJqF06IO8/hdaycabyrKmqhOxEaCH7uhjeSaorJ30CqE7m6iyUl11xLhhMy2TNE3XtGi/17c8/f/7Fi6NfZejYMaTJMml2KxYXC3FnSog0J+FeotNSnbYHMCYlU/abLfw1zGFNXCkgk5BGCOTkFKqv3oj9pZfglrj1kj3KUefXPx3hJJOS0bo2w6doKFQKBS3qRldazsL2SJrDm9L42UqUZ3uDmvHbOzkHnSixPlq6llfHzqFLp1as/GQWZuLBJpAPHUR79BbhtpN7gNNz1VVdZ+eqlpZ1mlUr8Vv7AcQeOsnHy2dTsnjYbS25JNnZb+Vsrjm7VmLjEnjzveV0at+Upk0yeSS63Fcn5U6uC6fXFTi/tmSHBW90dAw7d33P0KFDwOjHrb+CFB2NWLeOhGFDHfei9NA7VpfXQNZ7nrNng+Li3piq3XwOBf7+ByH//MuVFwfnOnTSf9FZBfPHrkXgm5LKCV8DkWVKwPkzANxfrChtV61j15jhVJck6m7cTP3mbamR2WtBVSn12ovYp79CuOZoZ/S3Epp40GlIJKOvi3BHkhkk0/Vj4Shzdm++5bwqUgTp8CnX98wcojZvhpSccnM/ma7hHd/9RqmSxahZq46LMJxZj6uU+b5QoTKm979EGf28ixm4cQ05/V2ylgnJxX0tp88RZ/VcjOXsXFddXBfOzndVaAwfNpT4uDhWb1yPwWxyuWZy1l5zsr4xnj5N4N7fSBgyxLFmFK7r5oTAjV+R1KO7w0PZDYxnzxK6eAnRs2aA2YzRyQLD1fouAzkmhtA5c4mfMB7CwvBmjAXfH37Ad/f3JI16Fe2WkILO1v0mF+dlTtetBpd2Uk7uafkUok5r2wZRvDimCZOwT3n9zuT7y+EzM08wmRzha5/oifzLXkxTpiIKFULt+TiibNl8mYKz97aCirP37NzeV3R0cookSWHAF0B5HJF9nhRCxDmp1xF4F0di5iVCiLnZtZckaTwwCFCBV4QQO9PLGwCfAX7ANmC4EEJIkjQAmA9cTh/2fSGEJ1GLXJLdndFZ8oe7526io6Ojo1Mg0Jo2RenaFdPE12+EP/s/xnDmDH4ffkTgtOn4L1mKUqkiSXPnYG+U8+SV2aJp+Kxfj61X1pAi0vnzYLN77JEgwkIRtfInt0F8QhKLFq/m+SrlqVE3b8P/iEr3RgzcA/v307VVG44eOsyCZUt5efw45HyyeCu9dTuXOmYNPWKIi6PUhNcxRURgnzIli6KBhASMS1cgnTmHlJiE1qwx6qMdoWi4V+al1b0fQtyzTr1J0bB0/o28BJqGMtB1yJ68ZvP2n+j+33Fe7taaTi0fzPfx33z3cxKTUpg+cWi+j30r69evR1EU+jz1lNPthm3bSOvjfFteY4yJQRiNXHkhbxJ3t1m3CUvAzV5YD3yxkX29eoAkUe27H7H7+pB2S3ikoKWfojzz2E35CLSGtZD35TyVnieIsEJIMVnetd2nRFHkv/51uslqtfH9j7/RsV3z3HvehIWiVasEtvzz+ribWPX5cnZu3cb4qZO9Ej5JSkzE97ffSerdyysW2r579zryKLqpaDCdOUPokqVET5/qdtsMDBcuEjJ3HnFTJqOFuZdA/XZIFgshc+Yix8YSP3NGFkXD/xui5v0ow4dhmjAJoqKyb3AvIklozZpinzEdpX8/DNt3YJo0GcOaNZDq2jBER+deJCOMkrc+XmAcsFsIUQXYnf7/TUiSZAA+ADoBNYCnJEmqcbv26dt7A/cDHYFF6f0AfIgjFUKV9E/HTMN9IYSom/7JE0UDZB9GydmqbFpeTERHR0dH595G1KyJ8uILmCZMxD57lvsvb0Jg2LYNw759qA8+iNqsGQTmbyLUXGO1YvrtN8y//gZ2G2qFCli7d0MpXizPhjRt3YbtscfSX9ZvtjAzfvgx9imTgNwLTwzrvkZt29SzSbrBok9Wk5CYTLVFs/LFRVyKjUf69wgijxUbecV327bz8rPPEV6kCOt3bqd8jfxLeF1249dc6PYomu/NFsuS1YrpylUixo1BvSVPiHT4MPK5cyDLqG1aIsqXQa3k3bjW0tETCDdDY7lUNADSgWNI12LQOrb06jxzwqXL13hp5Czuq1mF58c8i+ndFdhHD8y38S9eiuDDpet4utcj3F+9cr6N64pVq1dTu3Ztata8/2avBrsd87x52CZMQOR12DAn+B49RuGNm7g8Yawjb5OXMaVZ2deqGUmZkiyHRVzDYLMTW74spf89QFB0DPt6P069TO2Mp08jpVkQ99987LR61TEuWo3Wwo3cWVabI8eZu/j7QZo1+3o5QDp3wWn53t//JjkllY7tmnvUv/ZoGwyfrEUd9KQeoiQTp0+eYvK48TRv1ZLnhwzxrDNNI/TNBVjr1iH5mae9ElU0eOmnJPd8HM3NvFSmU6cI/uxzoqdOyd25DZiOHCFg9RriZk53O3TTbfs9dozApZ+S+MorqGVKe63fux1RogT2GVMxTZ+JMvg5RJU7/1y6YxQujPKCwxNLOnQY4zvvItlsqC1aoDVvpucw1bn3EVq+eVflkK5Ay/Tvn+NILzD2ljoPAqeEEGcAJElam97uyG3adwXWCiGswFlJkk4BD0qSdA4IFkL8lt7XcqAbsN3bO3Y7slM2FJEk6dVbCzPKhBAL8mRWOjo6Ojr3JKJcOZRhQzFNmox91sycxUAWAsO332L89luUTp2wTZyIvG8f5g8/hJQURFgYasuWaDVrFighgHz5Mr47d2G4dAnMZuyNG5Ey6tVbXjrzyHVXCEx795I6Z3aWTYYtW1Fbt3K4mrsIw5OT/qVT56DnI57NM4ckJCbx/ker6NKpJTUPHUfp4JngKCeoj7RBiozO83HygtXLPmPyqNeoVa8un6xdTXiRIljU/Ild6n/xEsaUlCyKBjSNErPmEPX8czcrGhQFKToawx9/oDz9NPj4OMIo5QGG7T+gPP9Mjut/8PEqXps4z6miAUBKTkFULu/lWWaPoigMHDIVm01h+cdTMFcojdqoDiSnQmD+JAad8cZiACaPzUXSXS9z5MhR/vlnP2+8MSfLNsNPP2Hv08cRPiefIyXIqalImsbl8WPSx/fuBCRFoduSz1k39OYcJK02buav0a9gsNmovusHvn3tlZsb2mwEffwJcTOn4ytO37zN1wes7j0XpOhYRBHvWW3nBmVQH4fX5C1GDNt27sHHx0zLZp57/mgP1kH+9he0fHj+3A3Y7XaGDB6Mr48P73y4yCOvOeOFixgvXiSpf1/UYl4wwhACnwMHsFeq5L6i4cRJglesIGbqlFzn6fD59Td89+whfvo0761LhSBwxUrk+Dji5szWc4g4IzAQ++yZmGbNRe3QDq3RQ3d6RnccUfN+lJr3g6oi//gjphkzET4+qI8+iqh5/52eno7O/wvFhBBXAYQQVyVJKuqkTingYqb/LwEZNzFX7UsBv9/SphQOa8JLTsozeFySpObACWCkECLzuF4ju6eUAQhED52ko6Ojo+MlRPnyKM8NwjRlKvZpU12/MAmBvGcPxq1bsbdti/WNN67HW9YaNcKWEXIoJgbjjz9i/Ppr0DS0QqGojRqh1qnjVWuynGA8dYqAbTuQ4+JQS5bA2rEjatmy2cb09fo8fvgBe+tWWeNTp6Uh7/0V+5xZHvUv7fsXZdwrkCUyet7w8dIviU9IYtyrz8Gvf+fLmPiYMXy1E+WJR6CEszVhwcNmszFv5iwWvfsurTq0Z+GnS/APyL8k1z7RMQRcvsKZvn2ybjt1iqgXn8eeKTmmdPUqpvnzsQ8bhvLss3k7OSFQu3fKcdLvaXPe5423PqFrlzZ8vviNLIoGABHgd0dCbr21cCV7f/+XJe9PpnJFh2Wr1rQ+hi0/gmxA7dwsT8fff+AYq77cxoghT1O6VNbE3/nNylWrMBqNPPnEkzeVGzdsQG3QAFG+/B2ZV4kF73Lt+efyTAkefPkKP3fpeNN9vtavf3C0QT0UXx8eWr72eiilDKT4BEJnzSJp6FCHYN6ZY4GPGSxW8Mvh8zMqBlG0sId74xnysVMgy2jNbggXNU1j0+Zvadf6YQIC/HEvR1BWRJ1077DIGLjD+1sQmDd7Nv/+8w+frPicEh4kPZaSkwlcvYb4kcO9s2ZTVcJmzyXhhcGOdaAbmI6fIHjVamKmTM61MN9v23aM586RMG6s8xwhuUCOjydk3nxSu3TB2qRx9g3+nzEasU+eiPGDD5GuRaJ2ffROz6hgYDCgtWmD1qYNJCdj2LIFecMGAESZMqiNGyPuu69AGW3p6OQWITRvhT/KIFySpH2Z/l8shFicuYIkSd8BzhbFE3M4hrMHRnZWKq7a3K6vzcAaIYRVkqQXcXhKtM7hHN0iu6foVSHE9LwYWEdHR0fn/xdRpQpK/36YJr6O1qI5aqdOoGlIR45i+OMPpMuXQQi0Bx/ENm/e7UUEhQujPP44PP64o+/YGAy//47P2+9Aagpq/QYonTrmieJBSk7GdPAQ5n/+wRAZiVK5Mql9n0F4MTav2wiBeccOUt94I8smw+q1KAP6ezyEYftulIb18s1SeMe3P/NQw9rUr3s/6q0W83mI0u9x5H0H0O4CZcPB//5j5JAhHDl0mKcGDmDa/Dcw5pPlo29kJEKSqbx8FcedxKWv/t4HmFq0Irlq1etlgT//AhUqY3vjjVyHqXAH6cx55D//Ra2QfcLE1V9u5o23PmHAMz1Y+NbrGFyEHDDs+hmlvnvCLG+waesPNG1clz5PdEJoN6TFapeWyHv2OULT+OaNovXYibM80Xc0xYoWZtQr/fJkDHdITEzk88+X0+WRRyhaND1RvRBI0dFICQl3TNFgSEwkvkM7lIw5eZlK3/6Azd+PiEyeNT4WC5UPHOarF5+lxsXLSEIjrlyZG43S0ig0cybxr09ECw112bcID4X4RPDL2dylpJQcK/Gy4KUwB9oDdZB/+v2mskuXI7hyNZIxI10ldnYfUbEMprkfYZ85ymuC5LuRrd98w3tvLeDp/v3o0rVrrvqQkpMJefsdkrp3I37cGK/MS0pLw3T6DElP9ES9NR9QNphOnSJ45Spipk6+fZgZIVwfe00DIUga8pJbY98On59/wX/HDhJeG/1/n5shx0gSyrAhGNZvwPjhxygvPv9/fb1mITAQtXfv6+ZC0qXLyL/+5lA+qCqicDhqy5YOzwf9d8s9Fgvy2XPIZ88gX7yEFJ3JW1qSsHd5BM1NhajOHSNaCPHA7SoIIdq62iZJ0jVJkkqkeyWUACKdVLsEZFq0URq4kv7dVXtXbS6lf8/SlxAiJlP5J0BWgYGXyE3OBh0dHR0dHY8RVatif2Mu8ne7Mb0+Cfx80apXR+3UCVGq1C2Vcy7VFmFhKJ07o3Tu7AjB9M8/+Mybf/PCzt3Fc1oaxvPnMZ49i/HUaaT4eAC0gADstWqS2utJtHBHAlujdGetgkzfbMb26KNZ91FVkU+fRn12gGcDaBrq410868MNhBAcO3GGnt07AGDYtBNlnIexoXNKaDCkpYGqZr9iukOkpqbyzrz5fLRwIYXDw/ls7RqaO0nM7G2M8QmEH/gPY2oqgWfOcr5ndw6PGn5THd+IaxTe/x/Hnx9EhSIlrpebz57D9+RJRPtOeT7P69hsaA9nH4f+3wNHGfbqDJo//ADvvTnRpaIByNecJZm5fCWSxzq3cLpNa/EAxvdWobZrjKjuWQL4W/lz30F6PP0qRqORzV++R1gh98KT5AVLln5KfHw8o0aNdBQkJ+Mzey72/v2x57W3jAsCvv8e36goYp94PE/6lxQFEFx8uBFci7he3m7tBnY/0Q2EoOGa9Xw/IpPAU9MoNGMmCSNH3FbRACBFxUIRN4SatxO+ZofRAHa75wrHAP/rgt6MuZw+68jjUNWboc6CArG/Pgz5z//QHqrrvX7vIg78+y9Dn3+Beg0aMHv+/Fz14fP772ihoSQ+PxilmHeU+XJCImEzZhI3ZrTbigbjhYuEfLqM6OnTbqtokKOjKTL0ZaLfWYBaooSTCjKWRzq7O3Xn2GyEvPseSunSxM2coQt9c4Ha83Hk337HNGU69onj8t3b+W5BlCmD2qvMDV/lqCgMe/Ygb9wAmkCrWAGtbj1EtaqQjwY/BRYhIDkZOTISKSICOeIaUkQEUlzczXX8fNHKV0CrUB57wwcR4YV1z5F8QmgqQssf7/sc8g3QH5ib/vdrJ3X+AqpIklQBuIwj8XOfbNp/A6yWJGkBUBJHIug/hRCqJElJkiQ1Av4A+gELATKUFuntHwOOenNHM5Pdq3ObvBpYR0dHR0cHQGvbBq3tjceN8KaeW5JQGzRAbdAA0tIwbdmKafMWMBgwIpAylBgZfyUJLbNiQ9McfZjNqOXLoVSogPWhRohCoY7NeZDw0yMUBdNvv5I6d26WTYYtW1G7eJ5jwbB6A2rHPPG2dMrVa1HEJyRRvVolADQvxN52i+Ag5J/+QGvdMn/HzQE/fPcd418dxYXz5+n1zNNMmTmL0EKhpHnXdfgmfM9fQNI0wrdu52SbFiRXKA8tb45hLtlsmBOTKLN5G2ee6X09f4OcmEix994nemB/op8dSH76/0gnzqB17XjbOjGx8TzVfziFw0JZvmRetp4h8rFTqA/U9eIssyctzUp0TDylS7qOa64Mewr5j4OIVIsjCa8X+Gnv33TvM5ISxYqw+cv3qFC+VPaN8hiLxcLChe/Tpk1r6tevj3TsOCgKtuHDEd6I+54bbDaQ5DxTNCAE9Zav5p9nb/Yqabp5O6dq3U9i4TAafvcjx9q2RM2Uv6DpkuUkPz0A9VZFvjNUzb0QMh4oG0TFckhnLiDS7+8eoWpI+/5DNKwLwKnTDmVDZW+HOvPzhYQkDF9sQe2Vf4r3gsCVy5fp26s3hQsXZvnaNfj6+qK54+KoKPju/RXDlSuk9O6Vft54vo4yREVhiLhG7MTxblv/GyIiCH3/A6JnTLvteW86c4aiw18lrUlj54oGL2I8fpygJUtJGvISSoUKeTrWvY7WuBGiVClM41/HPmYUFL/zof8KPEWKoPbsidqzp8NT8Nw55AMHkHbuQLI6vCmF2YyoXBmtWjVE5Sr3lhIiKQn5/Hnks2eRz51DSki8sS09/5IICkQULYpWvDhq9eqIVi0RhQrpSsECQh6EUfKUucCXkiQNAi4ATwBIklQSWCKE6CyEUCRJGgbsxJHO4FMhxOHbtRdCHJYk6UscSaQVYKi4seMvAZ8BfjgSQ2ckh35FkqTH0uvHAgPyaqdvu5IUQsTm1cA6Ojo6Ojr5iq8v9p43BEB2F4oCRWQN66AWNKWCC/xWrcb6jJMEuEIg//6Hx7kawJEMlPD8i1d99NgZAGrcd0MYJZ2/jCiXP8JOrWlDpItXsq+Yj0RERDBp3Dg2bdhI5apV2bB1C42b5r2Vve/5C5RYvZZzo0ZwcdhLJKelZqkTcOEilZet4NTAvpwcPPB6eeDPv6CEFybypRdQC+d/vHP50LHbKhtUVWXA4Ne4GhHJt1uWUbRI9nOULl/z5hRzxKUrDs/pUiVvY7kry2gP1sQ0aSH2MYMgNMjjcatWLk/Htg+zYI4jhFJBYPmKNURGRvLa6NFIhw5h2LoNZdSrCKM5+8Z5gCEyksKLPiJy6mTQlDwZI/z4SWKqVL6prN6eX7AE+HPsgXoEJCRS7MIl/nmy+43tG77hcq0alM/LZKC5FLBo1asgHT3hFWWD1qkV0tUbkQlOnzmPr68PJfMgDJ7WvhkkpyDv/TtHHlP3AklJSTzzZC+Sk5PZ8u0uirqp0PPdsQPjn38R//pErwrkDFFRFJr/FjGTX0cEBrrVVo6NpdCbC4iZPvW2Vu9yTAylHu1K4sCBxI8eBYDx9GmHYiMszHv7IwSBn3+OnJioJ4H2IqJsGewzp2GaOQe1e1e0hreNhqKTGUlCVKiAeqvSy2pFOnUK+fhxDNu2g/VGSEcRFoYoVcrxKV0aUbTo7UOT5SWK4girGBODFBuLFBfn8ECIi0NKTnbMN3N9IRCBAdc9EpSmTUEPX6bjIemhi7IY8gshrgCdM/2/DdiW0/bp22YBWV7whRD7gJpOyscD492Yfq7Rn2A6Ojo6Ojr3AFJKCsYzZ7ANHJBlm/zb72iNG3k+xtnzKE/39Lgfdzh67DTAdc8GERqM9O+RfFM2IMuO0E39n4J0j5Y7haIofP7pp8yePoM0i4XXJk5gyPDh+ORDaIDia78krunDnB33mlPBit/VCCovW8HRYS/y3+TxN+oIQemt2zEEFyK52Z0JO4SmoQzofdsq02a9x+4ff2XRu9NpWL9WjrpV+uWR9fptOH/R4flcvmw2lrUGA/axg5DOX4WYeESlMrevnw3FixVm1dI5HvXhTex2O2+/+wGNGzei5dmzqFU7oIz1Ttz3XE4In9NniHptVJ4NISkKvvHxnG/W5HpZ1f3/ERSXwE/dHF5rbb/8il29HydDNFJlz14Us5mzjR/k4RwP5Kbg1ANdvKhUHsP2Hz1M3ZyOyYRh3WaUQU9BSACnz16gYvkyyHkVtiIwAOnISWSzGa3hvR13W1EUnh/4LMeOHGHVui+pXqNGjtvKV6/i88svWJs2JblDB6/Oy3TyJJLF4vBKcPM5KCUmUXjWHGImT0L4+9+2rla4MEk9uuP7x5/IcXGEvzoKyW7HEBlFSq8nSe7fz+NQYIYLFwn+4ANSHu+B7cF89uD8f8DfH/us6Rg/Wox06jTqU73u9Izubnx8EPffj3r//Td7pAsBcXHIly4hXbni8Ii4di37/Dyy7LgOM65FIRAZofEyPoqCpKqO0KaK4rzPTJ7qABgMiMKFEeHhiEKF0CpUQNSv7/BC8Pd3eLTnVwI6nXxDaJrj/NG5o+jKBh0dHR0dnXsA/6WfkjroWacPdsPWbdinT/V4DMPqDSijhnrcjzscOX6a8MKhFC3iCLoj7quEKByar3NQe3RCOnfpevisO8Hen39mwmtjOHL4MM1atGD+2wsoW8kLoUeyQ1XxO3kKa7FiWEs7V/D4REXhEx3DkRFDUTMJbYrt+YXQo0c5/uJgfILunGWYdOwkhiOHUXs4DyO249ufePPdJTzb/wkGPPM4iJxZpRuXb0AZm7/Xw/kLDmVDuTI5COMREoSo4YdxyQa0s2UR7Zs7rfbHXwe5ePkaj3Zqjo/PnfEKcJcvvtzIxYuX+XTESESxouCluO+5QlUpNnU6UWNGIwJymSg5B1T/eiuR91e//n/40eMEHjrKjr4ORVq1f/7jYpVKWIICKQSUOHyU8DPn+G3g03k2J8CznA0+ZrDZvTYV9clHHWGZ6lXn9JkLVPFmvgZn4w3ujXQxAunAMUTt+/J0rDvJ6+PHs2vnTua/8zat2rrMgXkTUlw8cmIivtu2kdr3GYfXgRe9ROWEBILWfEHshHFuewBIqakUnj6DmAnj0EKCc9QmZsZ0ig17hbI1apL43CBiZ0zHf+tWAjdvxVa/Hrb69XOzG6AoBC39FCklhfipUxB+3gl9p+MESUJ56QXkXd9imj0X+5jRuveIt5EkCAtDCwuD2rVz3k5VISUFLJbr/YiMv5LkyHVgNDo8JDL+yrIetkhHpwCj310LGPJdfsMscPHLdQoErs5r/XzJSl7dA6Q8sNrwNLeCq+Ov5dDG0dXpozjZV2djubJkkZ3sl9GFZaSn9pKKsyk4+VnNLpJOm+X0ytHRGNMsGCtWBPXm0DbS8RNoFUuCSHJEZ8y8TXMm5HFmKaQ5EkP36AQ+hmyEsS5+Faeni5O6t9Q7evws1e+rArLv9SbGz5eijH/FxTjOxxeSExdu2UmMWSnr0khUKobh76/RHiqWfV1n4+A8PJerUF7WTMfl8sWLzHh9Mls2baJk6dIs/HwZHR7tgiRJRNjTXLTPWZzSNNX5cbyU7IhPa0pKos7b73NoyGDi6teEhJib6tUJK44xKpqSiz/j4rQpBKdbdtbEhrzvH0Sl8ogej1IJkKxXbx0GLFFOxxfGrGF/hOzcalVSLVkL1cSb/pWvnEKtXQphyxr26Oq1GJ4fOp77q1dk/tTnELYoJGdjOTlXRLmSTueEk2Pt9LoCEDYnVZ2UpV9z5y9exmAwULJ4oZwpRYxGlBd7gaZheutTlN6dIVMIpnnvLmfdV98ya8qwTIoGF9ew7EwR4ewadv56IWQnlr/OrkHZuZVxxjmgqirvLnifT8PDqfvYYyQXL36Tdb1FdfL74fx6c3ZdAlidlDu7rhJsVnzPXyDxie6k+BghLQUAX2PWfTU4eb6n2J3P9cfLZ2/632Sx4FOjKrEli0JiPGGXr1Ji0xauTZ1Mc1nGHBdPjaMn+XfCGJpLEo+lJGL88x/s0yfSKH1cyXrayUi3HD9LmsNC3ODkGEguFFGSAQymm88PN+6NSAaEdMvv5eI+7pRMx0qUq4jhz4PY69bmzLmLdOzQBmG4vfBWyuFaVLhYn4lyIZiWzcNeqiIUK5Leqav55/B6cXqtOa+b5bfD9XmtOrH0dFYzc/slH37EJx99zIsvD+OpgQOw39L3resrKTUVLl7Af+MmEgcNxPLi8+kT1Zyu29yxKs5Yn/n++htCkoifPMmtdZiGcHg0TJ9B3OhX0QoXdnpdZh4rM7EfvE9ay5akPtETA2Dt0oXALdswnj2bRdmQk/0y799P4JovSBo4AHv1DGWV63ZGF+tuk5M1qrN1o8nFeWlw1q2z58s9YimstW+HqFAB07iJ2MePhcL5mUEqp+SRR5Y799b8xGCA4GDHJx2RT3ICZ9e6K3QviLuFApez4f8SXdmgo6Ojo6Nzl2NcsgTlhRecb/tiPfZRL3o8huGTlajdO2df0YsIITh67BS9n7g5CaeoUjFf5wGAJCEdOIionbMQO55isVj46L2FfPD2OwC8Mn4sg18ehm8+WT36XYvEJzaOA68MwRYaAmpWxZScnIzp2jUuTZyAyAghIQSmuW+iDOqPKOskdE9EJPI/h5ESkiApFSkpGRQVhEAZPshrCY1vwtcH4STskKZpDH5lNikpFj7/cDK+vu6F4RBl8z9J8oWLEZQuWTTb5NVZkGWUl55C/nkfWooFtUIp3nx/NZ+v3sq29QspX64kiqK43+8dYMcXX2A8eZLgt96648k+S61YTVL1+0h8IJdWzTmk0Zeb2NeuJQA+KSk0/WIjW155gbqyjKSq1Hz3Aw6OegUkCVNCAsYPP8Y+e4rbVp9SRBSiRBH3J+iBoYTwMUOaFdy8/lwSEEDslm+x2exUqujl5NDOkGXsk0cj7z+IsNsRpV0oIe9Cdm3fzpTxE+jY5RFenz4t2/p+GzdiOnKU2LGvET9+bJ7MSbJYMB86ROLg59xuK8fGOkInTRzvsLzOBalP3AglaTp0GPOBAyT36+tWH5LFQsi7C1FKliR27myHhbZOviKqVMY+eSKmmbNR+vdD3J/z0GA6OjoFG6GpiBwaXunkHQX/jUJHR0dHR+deRNOQL1/GcOoUxlOnEJKESHc9zvirFSuWvYt3ZKTDIshZ0t2Ia4iQYPBzYj3sLmYzFA33vB83uHzlGolJyVS/7+aEqFqVChATB4XzLzSP2r0r0tWIfBlr965dTH5tLOfPnaNLt25MmjmdsFL5J8AKuHiJ+z5fxb+jh6P6Oj93ZJudMvNmc3n0KLQAfxCCIitXYy1dCvu0129UtNuR/9yHYc8uSLMhioWjNayDqFkNERwCQQGOc/xqJMa5H6BM837Me/mH31AfqJql/O1Fa/nhp795f/5oqlcr736/P/+J1iR/Y2ufu3A1+3wNrvDzQWv/MPKv+zGu20GZUsXo1rEZCUnJ7P39X77YuIvq1SpQvlwZOrVriqZpeRfvPpdo0dFo48ZhrFiRdoMH49wvIH+QrFYsZUrluaIB4HL1aiQUdSgBmqz/hh/69UZLfzZU++RTTj/1JPagIGSrjVpvL8Q+83XHPdtNpKtRiOJuKhs8tD4VVSoinTyDqFU9+8o5QO3QitPrNgFQqVI+KBsAjEa0WjUwzV+IfeRLEOR5UvY7zb//7OfFgYOoVacOH3yyGIPBgOrsWCsKgZ8uQwsKIrXn41h69MCjRB63IeCrTWhBQSQ+P9jttoaICELnv0n0lMmIYA+Pj6bht+tbCo0bT9z0aVibNM5xU+P5C4S8/z7xI0eglrx3FFN3JcHB2OfOxvj2e4hTp1G7PnqnZ6Sjo6Nzz6ArG3R0dHR0dLyNEEjXrmE4fx4pKho5KgopOgrJbr8peZm9RAnUKlWwdnFY7kuxscixsRjOnsX411/ISUmkDh9+26GMn36KMtj5i7dx5RqUgf083h35r/2o3Tt53I+7HD1+CoAatygbJKsN6Z8DaO1a5N9kTCaMny93xPjNo4TMFy9cYOKYsWzfupXKVauy9utNNG3p2EeLEwsdKTUV2WbDdPkKvidPktSyBf7/7McYHIS1fDnMVyNIK1/eoQzIIUH7/yXBKPPPuFEIV4ouTSP4wkWuvDIMJbwwKAq+589jua8ayQ0fcNRRFIwLP0RKSUV9qCHKkH5ZlV6ZQ4KUKIratT2GxatQhr6U4/nmBPWR1lnK/vrnCNPfWEqPR1sy4GnnuRyy7bdjSw9n5j7nL16lXauHct3+1QlvU7xYYcZMeIEe5y4TvXUPY0bMIiI5lWEvPUV8fBJTZn5A8WLh1CtoMeijo/n+8895ISaGBW+8gcFggDtkuea//18C/tnPqb598nys5stW8XO/3iAEIdci0WSZpHCHcrnkd9+TXLYsCdWqgBDUfPs9jj03kFKhIbkaS7oahVbHzeMuPAurqFWvhrz/AKqXlA0YDJg376QwULliee/0mRN8fbBPGo38z39IB4+i9n/qro0nfvH8efo92YvwIuGsWPcF/s5ykVit+K9cRVrjRljat0ctn7eKHSkxCeHjg6VtG7fbGi9cJOT994meMS3bZNA5QpZRixYh+pOPsTVsmONmvj/8gO/e34iZOSPP1hE6biLLKKNGYNj0NcYF76KMeFn3NNHRucsRQg+jVBDQlQ06Ojo6OjqekpqKefNmDCdOXBcuaMWLo5Uti1a6FEr9eojChbO8XCq3WgkWL07mpVHA9Bm3HzcmxjGeM68GqxXJkuaIRaulZt3uBvLW3WhT6nrUR244feYCAGVK32zJrdWqjhQV46xJnqI83h35wEGwWNDq1oEQ78T5TUlJYdF777Hw7XeQJIlxUybz/LChmDNZJhsvXkKYjASt/RKEIOWxLhT9+huSHm6CGhpKWrWqaGYzalAQkhDIaWn4njmLZLPhf+w4PufPE/HcIHxPnyGtciWELOEXGYmtaBF8rkZgTEjAHh5O6N7fONq/z22FZPUXfcL51i2wlywJqkrp2XOJ7tP7hqIhMQnTtNkoLw5CVHEoipzmbLgF0aA2HD6B/Pe/aA3qevSbZiAdOYUUlwDcCOlksVh5duhMShYPZ+H8UUi5FAjKf/6LWqemV+aZE1RV5VpkLIVC3LfKVRSFwa/M5Oz5K1gsadSrXY12rR7ikXljMHz7K73TrBRLTkV5ohMJsYn8+vv+gqVsiIrGOGc+k7/7jrI1a/Jkr153bCpySirG2Diinh0ALnIueAu/hESSihRGGAxgt9P0i6/49jmHAjns0hVCjx7jyMtDAKi29HMudu5IqotE7jlBuhaNKO6mB5vkyAuVW1t2UaEs0sbNuWztnO+KFaWcyUiJEsWyr+xltPp1kNNsSKfOIAqFQriT53MBJjoqmqd69MRms7J+62aKFL05+bqUkIDf5i3Y6tbB1vRhlKpZvca8ihCEfPgR9qpVSe3svtGD6dQpgj9dRsyM6Y6QXbkY39nz0K2E0EIQvPgTtOBg4l+f4P4cdPIctVtXpEOHMY2dgDLiZUSp/A+TqKOj4x2EpiHukRwzdzO6skFHR0dHRyeXSNeu4bN8BZI1DVu3bti8LQDLRghq3LAB9amnnDc9dRqtphdi0NpsKIOfuSMWmo0erAfA11u+Y/jQZ29s8PPFsG4zyqCnIJcWvLlB1KiBSE1F/msf8sHDSNeikA8fxv78YOSTpxAVKyBKl81xf1arleXLlvH2/DeJioyka48eTJ05gyKlSjpyH+z/F+PJE6hly2I6eJDkbl2JH3EjMXbs8Jez9Jna8IHriWxj00M0pNSrC4CUloYhJYWAAwexhxfGePw4CQ0fwOdaJACJFcpzcdhLkJyYpV+EoNz3e7AGB3Hsie6kFitKGYsF/2PHiRw0EFvGi7mqYpr5BvYJo50rwXKA8GKyRikiChEafFPZG++s4My5K2xdt4DQXAjur+NjRrp0FVE6l2GN3MRgMNCqWQPWbtjFpDGDCAjIeX4Lo9HICwO7c1/VCuz+8U+mzvmEhvVrUKlCGfr16UJQYAAKIF2+xtXvfqXRkKfzbkfcQDp5CuNny7GPeJlPa9fmwCef8MWXX96x8E7BP+4h4J9/ufrq7T3OPMU/Lp4ma9ZzqG0r9nfpCMBDX2/lSLPG2Pz9kFSVpl9+xbEZUwEo/Pd+bCHBxNX2UPmVYgE3PKEARHhhpEvZKxNdYjQi2XOQ7NwNEoMCeUAI5KQU8OQazyXaww9BQiLGj5ahtWqKVr9O9iERCwCJCQk82b07ly9dYs1XG6hardr1bcaDBzEkJWE4dx5r06Y3PBnyMImrlJSE+eRJUtu0wV6tqtspc02HjxD0xZfETJ+W/vu7MVchCH73PVI7d/JMoWK3U2jOXFI7dMD6UP6G3dNxD1HzfuzTJmN8731EyZKofZ++a72TdHR0dO40BX/Vo6Ojo6OjU8AwHDuOzxdfQEgI1mcHOrwWvIwUG4tW6PY5CaSLlxBlnQu35ZOn0apWdrrNHQyrN6K1bJJHEZhvT93a1Xm4cQM+WrKaYS/2d4RNSUfp/yTyn/vR2rfM30n5+6O1aO74LhlRH+8BigJHjyEdPox89RqGnTtRO3ZE/u8/pKtXUQYNwrxlC2r1+9DKlEFcusSX+/fzzVsLSIqMpF7jxsx+6SUq162DdOAgLFtGav9+GK5cIa1de0ShUCwP5jxUgyuEry8JrVte/z+thsNy3ZqNJXSxP/4iPjQYe4A/EQ0bOAo1jTIzZnH15aHYS9wQtpdY+AFK/6dzrWiQzl9ClM+5wiY7tJpV04WNDgXMoaNneHvRGp5+sgMtm3oWa199pjvS6UtemGXOmTh6IG0eG0rXPqNZuvB1ypYpmn2jdBo/WBuAnt3a8Mvv/zFi3AI++2gGQYGOECnnzl9h4oz3sVcuS5PG9TFOew9lyDNQxHvKn2xRFLCnOIQ9pUujNWmMffJEbJLE3PnzadCgAZ0752+iegCEIGjvr1jLliWxZd6Fb5OsVkqtXss/de7j5369sQYGAlBh336EJHO2nuMYNt7wDX8+1omSZjPGlBTKbtvB/tfHeWkS7gnXRJmSyL//7dGQIiQY4hO8pjwODPRnjaLyzsbNiIF5H+rKKSHBKGOHgxAY33wfUTQctX/BUOI5IzU1lT5PPMmxI0f4bO0aGjVpgpSSgs+27djr1sV48BAp3btB45znJ/AEyWKh8Jy5xI0cgVrE/aTl5v/+I+CbzcROnex+WBxVJXT2XFI7dvBI0SAlJlJo5mwSX3oBpUKFXPejk4/4+6OMG4P851+YxoxHGfIiokL5Oz0rHR0dNxCoehilAoCubNDR0dHR0ckBUkwM5l27MBw+glq5MqljxyC7SJ7rDYyHDqHUvN/ldvnoUbRMVoe3Ip0+g+jQ1vOJmM2IcqU97yeXDH3+GfoMHMmW7d/TtUu7GxvCwyAwAOncRUT5Mq47yA+MRrRWLQEQkgEtPYaz9kB6WCFVRenyCKrNxrdff8P2he+x/cpVOlaryugRw7m/f38MZ89ir1IF/P2xdurgaFbmzu6XKTGR4r//BUB8gzrEV64IgP+1SMIPH+XC9Kk3WeuGfbUJS9UqiPtzGXs9JdU7ycwzYdj0LeoTnSDYTEqqhf4vTCOsUDCzJnkhL4QkYVizCWXySM/7yiGNH6zNpx9MYsS4BTzUZiBvzxlB78fbZd/wFiaOHkif5yaxdPkmBvXrxvGT53jr/ZXUrVWN10YMAkAZ+SzSpQjkLd+DzYb63NOO4+1tS09FQTp/EfnYCeR/D2B/cSjKyOGQ6f76+ZJPuXDhAu+9916uw155QuHFS0iqcR/WinknMPS9cJGgw0eIadGcxEwR90KvRFDpz7/ZNrg/AKWPHAMgonJFSgL3fbyUoy88d+cscAuFIMXGe9SF2rwxhp9+RX3MO7mB/P39iACSatckMCISiudcKed1JAnltZfBkoa863vkYydQBvVz24MkL0mIj6ffU334648/+GTJJ3RSVcSub5FSUlDuq4ZapTJqlcp56sVwHSEIXroMa/26RM+elasufP78C//vvyfu9YluXxdSWhqFps0geUB/lNussbLDcPUqoW8tIG78OLQ8MEjRyVu0Bxui1amN8f0PITAA5dkBYDLd6Wnp6Ojo3DXoygYdHR0dHR0XGE6exLxzJ4aYWERYGLYOHbD27p0vQh3jocOk9XrS5XbT11+jvpI1jE4GUloa+OU8zIpTomLQ7s/9y7Y36NK5NWVKl2DR4hU3KxsArV4tjG9/jDIhb0OaeIoKrP/5F+bNncvx48epUaMGCxYsoF3nztcFp2qdOnd2krdw37IVKAH+nHrycUeBagdAttmotn4TBwb1o1AmRUPA/n8xX40gYsiL5FY1Je/5DbVVEw9nfjOiTAmHZ4OwMmriexw/dYFv1s6nSHioV/pXO7eGNCv45l+yz96Pt6dxw1o8O2wGg4bNYsfu33lnzginIaFUVb3JIyiDIuGFeHfuKAYOmc432/dQs3olJr32HGVKF79RKTgQUaMyao3KEBuPFBmD4bN1aA/VQ2vSAPw9u79IJ89AcBjGj5ehdumA+ojjg3yzEDYtLY1589+icePGtGnrBQWqGxhiYwnZuImYwYOw5qF/V/Df+wk6eIjLA/o6Ci6fBcBksdB05RdsH/ESSBKFrlyl1g+/sH2IQyFU/KdfSKhWlbSi7lt+OyU3zzYvPA9FrRrIW3Z5TdkQmJ7QOCUogEKLl2OfPNor/XqEny9a+9aImjWQ4hMwLngftX1rtEaN7ui0Iq5epVf3HhQ7doy/OnemfKNGaBfOY2/UKN8T5cqxsRgio7DWrYPVnZwImfD95Rd8//iTuLFj3Fc0JCQSNnMm8SOGI0rl3sjCePw4gZ99TuyM6QhP12E6dw4fH5RRI5COHsX0+mTUjh2uG5bo6OgUYDQNNN2z4U6jKxt0dHR0dHQAKT4e0/5/Mf/7L1JyCgiBWrECab16IRXNf6tIOTbWdXgmRUGyWBDpITbyCsOWXWhtm+fpGNlhNBp58bk+TJz6Fv8dPEqdWpms5v18UV5+DunkWUSVgheiQFVVvvrqK+bOncuxo0epXr06ny1fzmPduiLLMvb8sBJ1k8D/DlLm1ElOPfk4SibLW7+oaOos+YzTj3Rk/9Dnr5fLqakUXfY5kqpy9eWhHo0t/3MIZYJrBVquMBlBllm9dhcr1m5n7Ii+tG7+gNe6F/VqYli+AXWga8VgXlCubAl2bnyPN99bway3PuP3Pw/Rv09nYmITiYqOJTIqjsioOAD++nGZ0xwHPj4mLl25RsUKpXn9tefwu51XSVgoQjajTHQcH8Pn65FSUlGGDHB77tLZ80jHTyNFRaM+8QT2qeNvW3/pp59x5cpVPlmyNN+9GoK3bSf+yZ4OoWsevbjKqalofr5c7v9Mlm0tlq3mx2efQTWb8YuNo/maDWx55QWQJPwSkyi293f+G+9FQfqduifJMqiqy2S87hKQfu9KlGWUwX0hMhqKupn4Oo8QJR0KPfuEUUjXojBs2oJ84BD2Yc9DQAD45IPiUgjkU6c4d+48v/TvTwW7nWEfLqJsz55oJhOKB0nGc4v56DGCVq0i7rXXsIcEZ9/ACX67v8d87Bjxo151u+11T4SJE9AKFXI7P0QGPr/+hu8PPxA7czo4UfTq3H2I6tWxz52NYfNWTOMmorwwWA+tpKNTgBFCD6NUENCVDTo6Ojo6/5+kpWH+ZS/mP/4AVUULDcVevx6W555DBN1sIVzQ0sMZf/gBpXVr1y/DXhIYaa2aIsqUAqF5pb/cMqDv48yat4hFi1fy8cJbwioE+GFctgb7rPEFJpGfoihsWL+e+W++ybGjR7mvenWWff45Xbt3u2OJbbNDTkvDGBdP4OHDHOvS8bpFqzk+gfuWr+K/3o/z56jhaGZHGAFJVQlfsxbfk6eIHNAfW1kPQz6pKsiS1y1p5b8Pc6x8aUaMW8DDD9Vmwqj+Xu0fgwEp4pp3+8whRqORsSP70aZlQwYNm8XM+csIDgqgaJFCFA0vxH1Vy1G2THFSUtMICrzZW0AIwVvvr+L1MYN5adATbo+t9u8JyanI3/0MmkBrnzOlpPGdjxFVK6F2TvdQkG8fNis1NZU333qH5s2b0aJF3uVKuBXJZqPI2+8SOWZ03t5XhKDiW+9wbuhLWcapsG8/1yqVJzm8MAa7nfaffM7O5wegpofyaLliLUdfHZF3c8tntKqVkE6cRlTzPNdQRvL05JQURKXymMbNwD5rQsFK0mwwIEoWR+3WBfXRTpCcgvHdRYhyZRFlykKqBe3hxg4FRG6w20EIDIcOgcUCgPmHH7A9+ijGX3/lVHw8bRZ9iMHXlzXbtlKnbl3v7Zs7qCohHy8mqc9TxMyYnuvrzX/rVoyXr5AwdIjbbU0nThD06WceeyL4f/0NhqtXSZgwvuAtHHU8Q5JQH+uC2r4txsVLwGpDeeE5CM6dYkxHR0fnXqcArbiyRy4gQgQd1+jHSMcd9PMl50j5mJ5X5PANSXNDoK05mb878nBn7d0RfxvTzzX54kVM27YhR1wDX1+Uhx9GGTvuehxWQ/rHk3k5w+DiXPeRs44mCRUUBaPRQKCc3k6z3FTH9PMP2KdMBCU+a6dCgYhIRLFCoKWmlzn/tYTkbG/Tx0xKxvDNLpThz4PTekCubf9ug5S1z9DCAfTp/TgrVq1jxvRJFAlP9/iQHMsY+wsvIOLsULSI0/aZ6+aqDFCdHGr7Lb+r1Wpl5apVfPD2O5w/d45q1avz0bJP6dKtK5okkaypN1lHW10clxRVyVJmccOqWnZyDcfb0rKUxaQ5zg9TUhJ15r/DkRef43zXR6gQFApA4N//IGkalpde4vFyjnwNCIG8cxeG3btRn2iP6PsojjTmKdf7FWrW80WYnYR5ETf2U963D/Whxghj0E3lGUia1fnOOqmbOQxPSrcu9B08Fl9fX5Z98jYm/+JZ6+cElwo3DeXlgXD1KpQodpu6LtprtpzXdYIkGWhYvyb//rIKq9WOn5+Py3M4c7kEvDd/IkaTE2F/DtoDEGRG7dAeecf3cOYqKArivipgyCoclQ4dwXD8LMrw0TfHvZbNWepm9vj58JNlREZGsnzVSpLSQ3llJlXNel0obihHU1xcV/IPP3C2R1fS7DfOO5uTsQr7OBdMOlvfnEiIyVL2x5GDlKhZlXORlyDyRrLxcINMtT172TriJVBV2i1aSvFJU3i6rCN5euDX36B1fZzCFVxY61svZy1zdlxvCVmFZAKDv4tz4Db31oBASFWu5yFw+mzJ5t6sduyAccValOo1XI/ltH3WooBAR1LzVIsAQwDK889BrAWKF8tSV7iaV45x0j6n1xA4fhcj4FMIZcIUAFRLGob9+9GSbJgWLUX4+qJ26IBh3TrUJo0hPgHD0aPYnh2IaelStCJFUBo1wrx5M/aWrZDOnUO+eBHLoGcxXbmCWq0aasWKaI0dIZu+u3yZwZOnULx4cVZu3ED5ihWwZroWXK3vlByueXK6vpOSkvD/5x/SWrWG0Ju9CXL6iiAEBKxbj2Szkvj84Nu293FyrMx//onvrm9JnDkDQzbKKOd3duHIM/HBh6ilSpLw4vPX53UrzuZkdLHmNjlRvJtdnKsmJ+WGxHik8+eRz56DpETw8QVfM8LX15GLK6wQokaNdK+tO2tQclfh548y/BWkK1cwvfs+IqwQysABuVcKAvm1lvYGOX1HvFdxtr52hbN3RHfa6+QeoQmEfl+749xVygYdHZ2CgWnyZIyrVkFgIJbff3fEhbda8Rk0CPnwYUTp0qR9/jmEhd3pqeroIJ85g+/WbUgxMWilS2F77DFEiRIFesEnnTiJqOzCujMh0RE+SZZx9d4vnziFlp7MN9dzuHAZ7aEGHvXhTV56YSBLPl3Jp8tWMfa1V27aJipVxPDlRtA01KfyN5wNQHJyMis++4z331tIxNWr1K1fn6lzZtG+U6frngxaAV30ylYbgecv8O+YV1ECb7wsh3/1NQDR3bteL5POnMH40ceorVtjn/cGki3Ce/P48ReU4S96rb8Mvh8xmYOHT7BhzSJKl8qloiE7jAaMyzeijPVC0ulcIsuyQ9HgBkYvWXlrHVuDJQ3D19sREZFIMcmI4sXQHk6P+R4bi/z3ftR+A9wKK5KYmMg7C96mTdu2NGrc2C2FmycUfX8RZ5/ogRJWKE/HCTx7nsY7dvNjj0ezbGu6ej2/9OkJkkSzFV9wsE1ziqcrGowXLuBz+AgxE8ZRmNg8nWNOEaVLIV287FA25ZawQkjxCV6ZT0YYpeQUhxJUVKmM8ZNlqI90RJQs4ZUx8hRfX9TGjQGwjRlzvVh5faLjixAoPboDYJk48fp2S+3ajnpNGl8vs3XufP27qiq8M28+b819g1p167Bq/ToKhd+Z8FJ+P/yA795fiZsw3iOPtqDlK9ACA0l++mm32/pu34Hx9GkSJ07ItUeFlJZG6Kw5pHR7DFuD/F8zSbGxGA4cRD54ECkh4fp+SEGBiPLl0SqUh6AgsNrAmoqUZoW0NORjJ5A3bAKhoVW/D7V1KwjXE1nnFFGyJPbJryOdO4dp3puIEiVQBvQD39t76+no6OQHehilgoCubNDR0XEb9dFHUXr1wnfAgOvWMKa330arUgXrxx9jWrQI08KF2CdOLFgu6zr/N0hJSfisXo185Spq+fJYe/dGFCkY8ZpzgnzoEFqtWk63GTZ9g5pJAOy0/akzKJ3bezQHKSUF7aHcJWjMC+6rVoU2rZuzeOlyRg5/EbP5Zoto9ckeSKfPIB08jKh1f77M6fy5cyz5eDErV6wgMSGBh5s25Z0PF9G8Vct8jy2fK4Sg9jsLOdG3z02KhsKbtxDbsT1aejgJKS0N4+K3QZaxT5/m/ZdpTUtPaO7dfjd+vZP//j7I8CH96dQ+D0Pw+PqgPey9PBB3JX6+qL0dwk/sBuRffkO6GoHx/Y9R+jyJ2v9pcOLJdTvemDOHuLg4Xp88KQ8m7BzTlSukVa2S54oGgNBjx9jhJCFy2eMnSQ4LJaFYUWp99yPR5UpzucZ9ABiioij0wSKiZkzP8/m5gyhTCuniFc+UDTjyGUiXr3iUnBcgIN3KODUl9XqZ8tSTGLbuQO31uEd9Fwhy8XyJjIxk6ODB/PTDjzzxVG/mLngL/4AA1HzO0yGlphLw9dektm2LpVUrj/oK/uhj7GXLkdqpo9ttA1auQsgyycNyn2tIvnaNkPnziR85ArVU/uS5kCIiMG/bhnzpEkgSWqFCUKcu9n79IDT0ej2Daz+M66g9e4AQSEcOY1yzFik6Bq18OdReT4C/v5P2OrciypfHPm0K0slTmGbNQZQrh/JMH13poKOj83+PLgXU0dFxG61hQ4iMdLzspL/wGDdsIG3NGggIwD5wIH4dO2IfO1ZXNnibyEiHhZIHMWXvZeSrV/FZuRLJbietTx+08uUd5Xd2Wm4jnTqFSLdavBX5zFlUJ4lEb2ofEQnFnIStcQPDt3vQHiw4ygaAIS8+y+NPDuDDjz/j5aHPZZFdikoVkXd8h+HPfSiDvBybP2MMIfj5p5/46MMP2bZtG5Ik8Vi3rrzw0ks0fOghbHc4v4U7FP73AIeHPI89U46SUt9+jxoSel3RELr7ewr9+BPqK8MRFfImCbe89w/Uhx/yap+HjpzghVcm0fH+aix9fbhX+3aGCC+E/MtfaE0b5vlYBR4fH7Q2LQGwz82dUPzwocN8tOhD+g8YQL36+XMfCtr9PcJsJrF9O7C7CNvlJaot/pRT/fqgRdwc7khWFB7a9T3fjhlOYEwcxU6f5bsXBgIgJSVT+I35RE2dDOas4ac8Rohc5/vRypTEcPiox1NQO7XHsP07lOcGeNRPYLqyIcOzIb0Q7eFGyHt+QWvR1KP+7zZ+//VXnh8wkIT4eBZ8sJDezzxzRxTiksVC0KrVpHTuhFbEgzWKEIS88y7W+vWwNHdTkSwEQe8txH7ffaR1yL1RhunAQQLXrCF22lSERyF0ssdw4gQ+23dgiotHK14Me6dO19e34DyMUo6RJESNGig1ajj+PX4C04J3EGYz6tNPIfJJiXK3I6pUxj5jGtKx45hmz3V4OvR7xsPwSjo6OrlBaBoin7xhdVyjSwF1dHRyhaRpjpfS9JAIUkQEonS6JVp4OFKGMuJeRwhITQWbDXx8HB83wkRkS3w8hh9/xPDfv47hihZFiolBGI2ozzxz4zf/f0YIDCdP4bNmDSI0lLRBgxB3eQgvSVWdK+oUxRFvN0edeHb9KY965hmRF7Rv25KHHmzAhEkzWbHqC14e9iK9n+yBj8+N8DFap/ZoKSkYVq5Ba/YwolxZj8fVNI0//viTLVu2sHnzZs6cPk2hsDBeGTmSZwc/R6m78GW83MdLuFy10g1FgxBU+2wlJ5/ujaFwERCC0m+/R+p9VTk7YyqhgaF5Nhd57x8oo4d5tc+ZbyzCz9eXxU0bYjabsm/gIaJKBQybdunKBi8QFRnFM336UKhQISZPnZIvY0ppaZivXCWmr/uhWNzB//IVDFYriZUrojq5l7fe8A17uj2CkCSar1jD7sEOpamkqoTPmkXMuDGOMHq3omkYvvwGtXe33E9O03IfzqZYEaSrkbkfOx1RuiTS2fOOtZUHz7CwsEIYjUaOHj1+c/+lSmJcvAytUUPHeu0eRwjBsk+WMGncOMqVL8/qjeupUbNm/k9EVSk0/01sNaqTOPg5z/qy2Sg09w1SO3bE+mBDl+EknaIohMyajeWRztgeyL03mt/OXZgOHyZu1kyEnHfvOvKVKwS88y72OnWwPPMMSj6EvBLVqmJ/fQLExWNctRopOgbl2QGIsmXyfOx7AXFfNezTpyKdOYvpzbcRIcEo/ftBodA7PTUdHR2dfOWuUzZIx44hHzrkWBCnCzslTQNFcXzsdlAUpPS/Wciw2hHienu3F7Sy7BAmShIYDIiM/2/9ZCzYnY13a5nBAH5+CH9/x18/P4flsskERiPCaHR8N5lu9JsxZ0m6PieRUSejfobl+a2fgoSmQVqaY3/dnZumOYTaUVEOd8XAQERQkMOKwJ2+7HbHHNLSkGw2sDriWZKeDFC6xdLrpmOe8V1VHR9FQVIUx35ZLEhJSZCUhJSc7Piblnbj3Ml8vtx6bqSfH5KiXO8XTXNvv5yd27eW+fggfHwc15Ldfv0aEiEhKC+/fPu+4UZfmRQPLscGSEjA9OmnjiqZz+HMH1m+/hvh44Mwmx0vhb6+jvPaZoOUFKTU1Bt/Ne3GdePr6/ievl/X7xeaBqqKZLE4jkVKyvVjnGXfzGbH+BZL1u2ZkSTHNWs2I1mtjrllxGbPuL4DA1EbNkRr0OCGW7LVinz0qCPG6rlzzq9NVXW0bdUK+2OP3iwEiI/HuHIV0rVrKD16IOrVvf087wU0DVJSkCMiMB44gHTihOP6ANRy5UkdPeresSBydZ3b7fkmIDH8/jfKfVXyxoI2l8iyzM6tX7J+42beee9jhgwbxbQZb/DSC4MYNPAZwjJCnwQEoD7eDcOXG9EaNUSEhkLxkm6NFRcXxx9//MGWLVvYunUbkZGRGI1GmrdowejRo3m8Z0+MvneXsMoYn0C5JZ+SWLsW558fRIzVcX8zpKURvv8/ohrURTObQFEoN2ceMY8+QnLdOnk+L0kIr3rBJSWlsPO7n3m2X08C2jR1K5l8rjEYUMYNwbDqK9SenSEfFBz3IikpKfR64gkirl7lm61bCCucxzHENY2i7y/CUrtW3ioa7HbKfrMVn5hYTj3Tm6SKWb2Eyh85hiXAn8gypWm1dRdHWjTFmv5Ma77iCxL6DUB1IWw0vr8U+e+DnikbDIbcJ4qV5dskUXcPtVVT5N170Nq2zHUfQUGBdGjfmrVfbmT61Ak38pNIEvZpEzHs+Ba1Xh2nCaPvFVJSUhg78lXWrV1Lu44d+XDJJwQEB2Xf0JsIgf/WraglS5Lw4gtomcL85AY5Lo5Cs+eQMOQlFDc97aSUFEKnzyR58HMornJi5YDAZZ8hfH1JfHVkekkehKESAt/1GzCeOEHS1Cl3JqRRoVCUYUMgNRXjh4shKBBl0EDvGlTdw4iKFbBPeR0iIjB+sgQp1YLSoysiPa+Kjo5O3iGEnrOhIHDXKRtEeDhazZo3hJEZf9OF69eF8kaj45NZmJlB5nbuCt8zCy5V9cb3DIGwqjosUjO23yo8TR9f3DoHVXUIoVNTHYJQi8UhCE1XomQIgSW7/WY354y/GXO4VdniTIDtar+yE0q7KnNWfqsg+ta6GWTsv4+Pc6FuDtqLIkUQRYs6FAXJyQ7hvsVyQzDvTCh+6xhGo0Pg7ut73Tpd+PjcLPzI1F7KfPxVFUnTHAqIjPMuXYEgfH0RYWGIsmUhKMhhjebnd+P8yPxxphSS5Rvnc2YFlrfQNIdwPEMBYjY7xstQpt2OW35XER6OFB2NKFECEhIQhQo5X5AGBWF//vmbz2EXihZU9Sblz/XvPj4Ol+WAAIeCLiDA8dtYLA7FQ1qa47vVCrLsODaZP/7+jmMRGOhcwCXEjespN0qwW0lMRP7rL0wffODwgkg/57Vq1VCbNEE8/XS2x1a69WUmNBRl2FCw2TBs2Ij8zddZ90UIxz2zYiVEpYqO89BUgARgQiBFRSGfOoV89ixyZKTj+N163QqBQDiOY0AgWnhh1Lp1sXft+v8XpktVwZD9fUD4+UKqBfxzH25Lq1wB+eBRtAZ5L2x2B5PJxFO9etD7ye58/+OvvPPeh0ydPocZs+ZRv14dmjd/mObNHqZxo4YE9H/aYZ239HPUbl0R4eFOrctSUlI4ceIkf/21j7/2/cO+fX9x4sRJAAIDA+nQoT2dH+lCu/btCc0kLLHfJSGTQr7/gSI/7uHckOc5N+QF1EyCi3KbtxF8+gwHXxkCsozBYqHC3AVcfXYAaZWcJBm3WpGiogq0V9X2XXuwWm30eKw90rWofB1ba/YghrXfoPa7B+LC5zOKotCvX3/+3b+flWtW0/DBB/N0PCkpGb8zp0no2B5r1ap5M4iqUnzem1grVeKPxx5xWS0kKob6P+5l40vPUuTyFYKiY/inSwcAau7eQ1T5slSoUd1pW/nrHWjlyoDFmv6M8EAY6Ml6JyQEYuPAw3wXWpuWmCZMR2vTwqP59HumN1u37eLb736gU8d2NzZIEmqLphgXfoQyZiQUMBssb3DyxAkG9e3HiWPHeG38eF4dOwZZlm+J2J+3mI4dAwEiMBCrF0KhGU+fJvijxcRNnIgWGuJWWzk6mkJz3yBxzBi0okVzNwFVJWTefKxNGpPWIu9yAMmxsQQteBulXTuSJ4zPs3FyjL8/yqgRSIePYBo3EaXfM4had8A75m6leHGUMaPBasWw6WvkL9ah1aqJ2q2rntdBRyePcIRRujve0e5l7j4pTXi4Q1hwp8iwtjYYXArtcruME7f81dHJc2TZsdDJzWInQyGSfh2oHTti+PJLlOHDMa5di9qunfMXXll2y/pcuPjuFJMJERyc8/quyNgvbwnmg4PR2rRBa9PGO/1lxmxGfao3TnX3QkBUlEOQ/8efSOvXOxSRGZuDQxAVK6BVTFdE5MQjyGp1KEwy+s9Alh25JJwpTaxWh0Lh+HEMp045FFzpaEWKoFWqhNq4MfZixVyeG/n5glygUbUcCZJE8WJI1yIRFcrleiitdTOk46dy3T6vkSSJNq1b0KZ1Cw4cPMymr7ey56dfePe9D3lrwUJMJhP16tamcOEwAvz9CTp5hm4nTxIXHs6eYkW5fDWCy5evcPnyZeLjE673W6RIERo2bMhTTz1Fw4YNadKkCT4+Pqh32ymoqhRfvAR70SLEtW9HbNPGN7YJQfj3PxAUeY2LHdujPtoZAFNCArUXLOTymNHYihfP0qV04QLGt98GTcP+9tv5tSdus/GbXRQvVoTGD9VDemMRdMu/sUXZUqjPdMfw0SrUF/oUPG/SAooQguHDR7Bjxw7efvddOj/iWjDvDaSUFIpMn87F0a+ieBI73hWaRuHlK0mtW4drI15xeFsmxDitGhifQIc169j44rPIqkrLjZvZPcoRVqz4ydOEXb7KT/1640z1Iv13GPn8JZRXnkOKXQNRMVA8l8JUyHXOBgC1ZRMMe35D7d459+ODQxnQshnyjz+jtWqe6246tG9DkSLhLF+x9mZlAzgEqGNfxbBmHVrtWoiaNTybcwFi4/r1DB/2Mn6+vnzx1UZatG6dvxPQNPy378Rw9SpJ/fpir36fx136/vwLfnv2EDt7pttrc+O5cwQv+ojYKZMxBAVn38AJUkoKITNmkjSgP/b7PN8fV/ju+hafvXtJHD0aYz4kqXcHcX8N7HNnYfxsOezY6fB60PPH5RwfH9ReT6L2ehLpwAFMb7wJBhmlS2dEnXr6WkFHR+ee4+5TNujo6NxxfAYNQt6zBykqCr+qVbFPnIht9Gh8+/bF9NlniKJFsX7++Z2epo4kQdGiDiuuh5wkX42PRzp7FvnoUaQdO5EsDiWCwIlHUAZms0NoIkmIzEIJTXOECssclipju9mMWrky6n33oTzS+XoYIA9kGv+/qCoYsn90i+JFkSI8UzYAGNdsxD7ltQL/ElS71v3UrnU/MIbkFAu//f4ne376hX37/uHK1QgsqRZSLRa+SbWQcvAwz5rN9PD3Y3uD+jR9+GFKlipJ+XLlaNiwAWXLVbwjiTO9ifnSJUwR14h9pDO2jDjLtjQA/E+dxmC1ovn6cq571+tt/K5FUmPRYg6MeoUSThQN8q5vMfz2K/a5c5H378ewfj1a12b5sj/ukJycyq7dvzCw7+PIsowysJfjujHmY5p4WUZ7sA7yj7+jtWqcfX0d3nzzTT777DPGjHmNgYOezdOxfPf9DZpG5Nw5KHlwqfueOIGsaqTWq4ulzu1DZvglJ9P58zV8/Xx/FLOZtms3sKfbI6gmE4ExcTTYspNtw1902tYQEYFh3WaU6WOATPd9T5QNHiBqVEP6ejt4qmwAtPZtME2YitayWa6fPyaTib5P9+Kd9z7k77//pUGDulnqqL0ex7B2Pep9Ve96T0mr1cqkCRNYuvgTGj70EIs/W0bJfM4nFLhyFXJcPAnDhnqvz1WrkdLSiJs4we1zwbx/PwGbviZ25vRch4SUIyIImf8mCWPHoOTWKyK7MWJiCHpvIbaGDUmYNjVPxvAKBgPKoIFIly5hmjodtXs3tEZO3i90bouoXRt77dpgsWDYuh15wyZEkSKoj/fQE3Lr6HgBITQ9jFIB4O5eVeno6NwRrEuXOr5khDtKDwmW9vXXjvBD6XkMdAo4oaGIevVQ69W7qVjkMKaA5oa2QPdM8BKqkrMwSsWLIR874fFwSo9HICUVAu+eXBiBgQG0a9uKdm1b3bxBumXJk5pKv4hojMs+Q+ncCZFhfXmXKxoM8fEUWbWGK8NfvimZuGS343fxEuE/7uFi/76OHE9pqchWGxU2biLg8hX+HT86a9JaVaXUhx8jla+EfYojWa/WqBGmbzajdXgQCljeiu279pCWZqXHY44E5/L+Q4gSRRH1auXrPET9mojYeIzvLEUZ2g9MepxrV2zdupWpU6fx5JNPMnnyZJxkXPMeioL/Tz8RO3KE41rXvPsyGvTDj/idOEn0oIHZWmAbUlN5dOlKNj/7DFY/PyocPkpKcBCRZUpT2Gqj9acr2DF0sCOE4C1IaWkUfmsByrTh1z0KrysbvLpHbiDLDpdSITwPTSRJaM2aIP/8K1rzh3PdzehXX2bNFxsYOnw0P/+wHdOtx0SWUZ/ujWHZCkSZ0mi3PjfuEn7+6SfGjhrN8WPHGPryy4yfOiXrvuYVQuD/zWZEUBCWtm1Qixf3jpu+zUahefNJa9IES2v3j4vfzl2Yjx0jbuqUXD/XzX/9hf+mr4mfMd0RttXbCIHfV19hPnyExJEjHPml7gJE6dLY587GsGIVxp/3orwy9P8i4brX8fND7dkDtWdPuBaJceNGpIgIRLFiqJ07IcqXv9Mz1NHR0ck1urJBR0cn92SEFcvAbC5QyWTvBFlyK+QzOVUUuIunigVPvRhkJ/vlSuTu7J3SWXt3cKUsMTmZhexkApKwZykDQHWSq8ZqQZhl0FJvlGXkBlBsIEsgbiOOk4yI4iWQ9vx6Q8Du1u7f2CdR5wGMHy9FefE5dzpwMS9nR8xJmdN6ruo6Wca4aJ/l2gj0Q60UhjJtBsTHY3r/IxCC1JdevDnPUjpWJ7E/bU5yNrjK42BxItS0OEtQ7wKTk/1KUm6EJJMtaZR7dyHXHu/Ody8MgLQkxwcIO3yU+lt2cG7ca0S++Dw+gGSz0XX79xhOn8bW52m0GtXJyMJgsqfnOYiMwvTWIpR+vVBr1QYl/vp4Sv/HMSzfhDLk+ayTdXZ+CluWIklLvy6EduO7C4TsSpBxs2J74+YfKF68KI2aNEXIMlq1GkgR1xCycwW45MzyyclccZVm2unxTi8LC0Z9pCXSf0egaBiiTAknE3Byvjq73bi6LpyVO7suXJVLWZ/ZLn9rgxNhm5w1DKPq4vVCdfIgOHDkMM8Oeo7a9eoyd+G7JGmq02sFIFXNel7ZnPTp6nklYqIJ/e57Tr0yFFS7yzkBBBqzCmoDfbLuf4rqyK0Wvmo1pqhoro4aSVKrlhyKi8xaV7lxjhusVprMf4eYaVNoX6QIxvgEKq35iuNTXqcr0OrNt1CmT6Z2mRu5USRbRPoOahjnvIP6Sh+EjwA13SuxaBDy/v2O/50cF+fnxS3nj2x0nBM5vV8DQrqxDtSqVIJT56FatRyOj8tzWH2kC6bxr6O1zE7Q7Po5EhLmz4K35vNUn768t2gZo14d4bQHddBg5L2/Ip04j6hWFeSsx9+d9ZWrc9DZWkJ18mxxFWlaueV+c/nSJaZNnMTmr76ibLlyrFj3JW3at0dDOH0W5XQtl9NI1757fkItVhQtLIy0Zk2vlxs8VNrL164RMn8+CUOH3JQI2ula0MlQActXIBkMpI4YQXZvJa5+E9/Vq5ETE4meOT19PeDeQtbk5DcwZVIcypcvE7DwfUSnzihTexF4m7oZOH1egYtnljO8GMNcArVfH6Sz5zBNnIQyoC+i5v2ZKuSjN+G9QLGiKC+le7FFRGDYth35wgWEvz9a2zZodeu6zu/nct2ce/LqffL/CU/fPXVyjxAqwsvGJDruoysbdHR0dHR0ChKJiRAc5HSTpKqInCT/LBSKFBfv+VwkCRKTPE86WpAxGKBwYezDhkFKCvKp0/isWYO9XTu0kiXQypQp8OE1jAkJ+F68xJV+z2AtWQKS4h3lySlU2rSZ853acXrmNMfxVFWKfbEe/1OnUPs/i33gwJs7S03FsHkL8n+HEIXDsE8YCSFZ41yLShWR4r6GmFgoHJYPe5k9yckp7Pz2Rwb07YWcYe1duQJSUtIdm5OoUgFUFeOilWjlSqE9ms/x0wsw8XFxDOzdBz8/P5atXoVfHntEhq/bQFSf3p53JASmM2eQU1MJ2bCR+Me6EPPkE44QgzlAUhQaLXif/YP6U7xIERCCSu+8x+kRr4AkUXbJMtQunRFlbknCrmkYvtmF/Nd/KH26IUoVv1mxV6QwUpTzvBDu7JsnqC2bYvxmO4ozZYO7SBJa48bIP/+ClkmQ7S6PPfYojz3ahdmz59Kt62NUcpb4HtAeboL8+x8YJ0/FPmNmgfZys1qtfPz+B7wz/02EpvHaxAm8+PLLeX4NZWC4fBnz0WNIVitpzZt5NY+Bed8+Ar7aROy0qQg3crwBIARBC97GXrsWtvbtczcBu53gefOxNG5Ecp+nctfH7RACv5UrkS9fIXnS6/gE5i6PREFBVCiP/Y1ZGBcvhR9/Qnnp+Xt3vZhfFC+O+uxARz6+5GQM3+3GtHkLCNBq3IfaqjUUuYM5THVyh6oiXbiAfPw48vHjqC1aOJRIOt5HD6NUICjYb886Ojo6Ojr/Z0gJSYgg58oGR4LoHFgweVFIoowchnT2HKJyJa/1WWAJCECrVhXLVEe4INO33+KzZg3Wp58mYNMmrO3be0eI5kUkm40Kb7zJ2TGjUUJDbtpWbtduzndoS1rhwiBJmKJjKLvgXSL69OJan17UCUxPQCkEhh/3YNzzI5h90Do0Ru3+SLbnkf3F5zB9vAT7hDF5s3NusmPXD6SlWeneNVPMeEnCsON7tPp17tzEDAaUYX3BrmD8cBVK17ZQstidm08BQFVVnnv2WS5euMD6rZvzNra8plFkyadceWGwZ/0IgZycQuiyZdjLlyfpsUeJrVHd7W7u/2IDRx/vSnIJR26UMsuWc7V7V5TQEIrs+g5beGG0hx640UBVMWzajOH3X1Afa4991ljnHRsMjmeEJ8iyIzxmTp4zziheFOlalGdzyIT62COYxkxAa/qwR8+1BQvmU7/BQ7wyfCRbNm9ymZdHa/QQ2gMNkHfsgJAQtCZNcj1mXmCxWFi3Zi2L3nmX8+fO0enRLkydNYsy5TzLz5RjFIXQt9/BXrEiKY/s42hPAACxpUlEQVT38Hr3AavXICcmEjdzBsLdw221EjJzFqmP98Bet26u7OrlyEiC579J0pCXsFYon4sebo/h3Dn8P1hE2hNPYO/b1+v93zEMBpSXnkc6fATT2IkoI15GlC5zp2d1bxAYiNqtK2q3riAE0tFjGL9YixQdA0YjWrVqaA88gKhQoUArSO9ZhICEBOQrV5CuXEG6ehUpLu6GkUuGAl/TwGBAK1cOrWpV7P37w10SNk1HJ7foygYdHR0dHZ2CRFKSU0tyID3RbT4/uo1GjCvWYp82MX/HLQDY27XD3q4dAGlPP4McF4fvho2YDh4k+eVhSLKMuEXAn68Igd/5C5x/eehNigaDxULtRZ+w/9WXr798Bv3zL0W+3sy5CWNQA9MDNthsmNatw3DoEEqrVlgnTQKD4UYYpewoXBgREoJ05iyiYoXs6zvDbgejd6wgN27aSvHiRWncqMFN5Wr7AhKH3WREGfA4hp0/odWv6Qir9H8qG5g2ZQq7v/uO+e+9y4ONGuXpWCHffkeyh0lMjdciKbpwEYk9uhP7ysu57sc/MgqfxCRiq1YGIPSvfWhmM4l1ahN45CiBJ05wdtgQKqfXl3/5FcPWnajdurhWMngRERQAScmeCUFMRrDZvBNWU5JQuz6KYdM3qJkS2rtLiRIlmDF9KsNHvMrKVavp+8zTrisbjWgdO2JYuQoqVYLw8DtuqR0XG8uypUv55MOPiI6Kom79+sxZ8Bat2rbxOExlTjBcvUrw+x+Q/GgX4l8b7fX+JYuFkPlvktasKSnXvQlyvmNybCzBc+aS9PLLqGVzJ+Q2HThIwNq1JEyZjAgMdGv8bNE0ApZ9hikxkaSZM+7Z/Abi/hrYZ0zB9NY7aLVqoXZ97E5P6d5CkhA1qqNkKLlVFenYceRf9iKvWgWAMJsRNWui1a+PKOEkdKNO7rBakU+eRD5yBPnUKcf7WPr6WoSEIEqWRJQsidqsGaJwYQgM1JU/dxCh6WGUCgK6skFHR0dHR6cAISUmIYJujd6bjqa6jtmaZxOSUDvnMhzBPYQIK4QaVgi1UkXSenRHSkkhaPFilLJlsNWti1Ip/z0/yr73AXHNm5JapfL1MklRKLbvH47263P9RafSxq8JUuHM1NcdZYpCqU8/wychGXvPntifvo3gLRuUQf0xzZ6Hffrk3HWQnILwQgLy1FQLu77bQ/9nnsRwi2BQOnQUHqjr8Rhewc8XtVt75N/+wfDpOpTJQ/P/mr7DrF2zhoXvvsugwYN5ZkD/vBtICAqvXE18l86ohQq5yK9xe3yPHafIytVcGTWCyNkehtYRgrqfreKvoQ4PC9/YOIru2MWJ18djjE+g1BfrOD7l9evVpUNHkH/9A/ucaY7/bd7zGHBJcDBSfKJHiWrVBxsg//E3WrPGXpmS1rQJpvGTUDt1gFsT2LvBs88O4Isv1jF+/EQeaNCA6tVvE/pHklD7PoN04gTGefOwvzYGihfP9di55dzZs3zy0Ues/Hw5qSkptGnfniEjXqHxww+79M7wJuY//8R/y1YSXx1J3LSpaF5SDGfGePIkQYs/IXHkCNSSJd1vf+oUgYuXkPD66whXhhrZ4Lt9B6Zjx4ifOcPr92PjmTMEfvgxKU/3wVa/nlf7LpD4+WF/fTyGbbswTZ2BffRIh+BVx/sYDIj7a6DWrMl1sarVinzoEIYtW5CuXgVA+PkhypdHlCuHVq4cFC2qC8LBoay5dAn5zBnk06eRIiJu3i5JNzwTTCa0KlXQatdG6d4dTFnz+ugUHISmIdzIi6eTN+jKBh0dHR0dnQKEKFsG+adfoNnDWbeVLIF04Zuc9WP2gVQL+Hsew1mrXxfT7PnYJ7zmcV/3BJKECAwkceQIAEJnzCR+0uu3b+Ml5OQUCq9ZS2qd2lzr2QNrqRvCGb/TZyi9dBnfj3oFzex4Eaq26gtSShbnStdujkqaRoU587j2ZE/CG3hm7Q04hH+eWDAHBiAleJ5T4fiJU1gsaTRv5sRK3mxCOnkGUcV5rPY7gda4PlrD2si7f0VULo+oUDr7RvcAW775hpeHDKFZ8+bMeeMN8upV0HT1KqaIa9jKlXUoGnKBlJaGpGlcnD7FadJ4d6m35HPOtG2JPSAAhOCBj5ZyeuJ4ACq+u5DTI4ffEHRaLBg/W4l93kyPxnQXUaYk0sUriPJlc92H1vQhTPPe95qyAUB56XlMb72DfeK4XPchyzKLFi2kQ8dHaNe+IwveepMnnnj8tkJ7UbUq9rlzISEB0+TJKM89hyib+98mJwgh+PGHH1jy0cfs2rEDg8FAjyd6MnT4cKrmImyXu0gpKQQvWYpStgzWBg8QP3VKJgG8F639hSBwxUrk2FjiZs/KlfDOd88efH/ZS/zsmbn2+gxYuQohyySlP8+9if/6DRjOnSN+1gwwm/l/Ek+qnTui1q+LafpM1K5d0R723v1A5zb4+KA1aIDWIJOHp8WCdO4c0vkLGPfvR4qKuiFElyS0MmUQVaqgVani8OS6WxURQjj2LSEBKSnJEcooOdnxPSoKKT7+5n2TZbTSpREVK6J07owoXvz/zvhDRycv0ZUNOjo6Ojo6BQhRoRzyitXOhXB+fkjJKTnqR3ugHvLf+9GaeSHmtMmE2qAe0oVLiLL/H0JRd0hrmlUx5G389/9LyLffEf30UyS0a4utfDmsis2xUQgK/bwXa4ninJo+Bc2SjKQo3P/pcuKrVOJSqxZUACSrlQqz5xHR+wlSq1X13uQ8eTE1mUBRsq+XDSdPnQWgSuWsCgW1V3ekcxc8HsPrGI1oLRthXLTSkdPhHk+quX3bNp4dMIB69eqxcs0aTCYTah4k8Cu0YSOma5FEvjDYo9+0+AcfEtPrCa8IH2p8upzLtWsSUb8u4MjbcOKRjgQHBVHyi3VEdmx/Uyg009vvo4zIf68XrVolDFu+BWdKu5xiNjuSZccngJfCzImyZdDq1sHw9RbUrl1y3U+VKpX5fvdOnn6mPwOffY6lSz/lrbfmU7Pm/a4bmUwQHo597FjkU6eQ9+5FbdPGYR3sRZKSkvhy7VqWfLyYE8ePEx4ezsjXRjNg0CBKpFv8K7nwzskRQuDz00/4fv8DSS+9SPIzT6MVLpw3YwFydDQhby0gtetjWHMZRi3w889BkkicOCF3kxCCwA8WYatYkbROHXPXhwuklBRC5r9FWvNmpPZ83Kt931UUL479jTkYVq/FtGcP9hGvgL//nZ7V/x9+fojq1RHVq5PlDqJpSJcuIZ04iXH9eqTYWADErTEeJQlRrBiiVClEyZJopUpBSIgjF4EQjk96XoIchQlTVUcYTR8f52vItDSH18HFi45cCHY7wmx23I99fBBmM1JqKvLp02CxXG8mihRBhIU5QqEFBiJKlUILDESEhzvme7cqUnTcQg+jVDDQlQ06Ojo6OjoFDSk9SacTQZNWtTLSsROI+24vLNYeqIfx42XeUTYAWoe2GL7eihrgB3kohLgbkePi8qbf5GTCv/gSa4WKqOGFiRjxiuNlKxOGlBSKbvyatLJlrodTCjp/gRqfreR4nyeJTy8zJCZSfs58Lg19EWtpLybj9UbAcElyeb7nlNNnziFJEhUrOEmUajBgXL0B+7jhBc/13WREGT4AefsepCuRqH27geneUzrs3LmTAX37Uqt2bdZ99RXBwbkLd3I7gn74EZ+zZ4ns5wXFjaqS1KgRttKeK1errVxLfOVKXElP+lz04GEMNhuRdWpS/NRpzNExXOn1xPX6YT//glalMsKb12lOKRqOFBntcTfqE90wrtuEMth7YbLURzphnDMPqXZNhAfJe8uXL89Pe77ns8+WM3XadJo83Jznn3+O1yeOJ/R24aMCAtDq1IGyZTF++SVqkyZIkZFoLVvm+nyz2+3s3r2bdV98wfat20hNTaVOvXq8//FHdO3RA18PwkZlh5SSgmSzEfTue9hr1sTSoT3WFi0AsgokvYj/199g/u8/4sePQ+TmPmC3EzJvPtamD5PWokWuEkGjaQS9MQ9ri+akNfauxb354CECl68gafQotGLFvNr3XYkkoT79FNrly5imTkft1g2tSd7m6dFxA1lGlC2LKFsWrW2b68VZlA2qihQZ6RD8nzuH8ZdfkBITb3j9ZXw0DaxW1+NlCPtl2eGNdGvdjDWlry9qqVKIUqVQGzVyeNBarUg2myMnkM2GKFkSpUMHXYGlo1NA0ZUNOjo6Ojo6BQytTk2k/w4i6tXJsk197BGMH36Cko2ygcAApNRUr85LbdkM45LPUUblPkHqvYjp2HGv9xm6cxeWKpWJb9cOW9kyGG6xxpKsVirOmk1Co4e42rePo1AISqxaS1DEFf4a/9r1UEr+Edeo8OlKzo0djVIo1LsTjYpCFC3iUReicgWkU2cRVXOf9+LkqbOUKV0SX1/nFnVKz8cgIRHCC6aiTOvUAun0BaQLV5D/PYLavd09486/e/dununTh+o1arDhq68ICfFiUnVVJWT7DuwlSyDMZqIHDvC4S0NSEiU//Jgr48Z43Feljd+QWqI4V5o/DIqdkHPnqfjt9/w+chiyzUbZZcs5Pm3S9frG+ATCf/wJdd4Mj8fOFV6y+hTlyiBdvOQQHHnRklQZNQLTuNexz/Esya7BYGDQoIF069aVGTNm8dFHi1m3bgMjRw6nV68nKFHiNkqmQoVQXnjBIXyLjkY+cAD5zz9RmzZF3H8bD4l07HY7f+/bx4b1G9i4fj0xMTEUKlSIJ3v3pnefp3jgwQcReWR9a7hwEUNUJIbLVzAdP07S4MEkTJmcL9a+cmwswW+/Q1rzZsRPnpR9Axd9hMyZS9JLL6JUzF1YPCkxkeDZc0jp1xelRg3vKMwBhCDo8+VIKanEvjEHo3zvKY09QZQq5fByWPMFxj17UIa/rAuJ7yYMBkSJEo6k05lDNOUhmpNr04uB3HTuYYSq52woCOjKBh0dHR0dnQKG2rwpxs9XojhRNhAUiJSSmm4Jfvt+hJ8fpKRCgJde6EKCUYa/hLxrN1r7NtnX/z8h2QsCzusoCoH7/gZVxepEmGJISKDohx8T+3h3zo4fg0i31DdHXKPs+x8S2f0xDnXtdL1+yKnTVP1yI2emTEbz876VrHz+IpqHMcy1erWQ9x9E9UDZcOr0WSpXruByu6heFePi5SjP98v1GHmNqOT4HUVsPPK+gwizGVE372O05yU//vADT/XqRbVq1fjq668JzWX+hFuRk1MI/uorEhs+gFK0KKn16t0QmHooPAz6ax+Rg571eI6FDxzClJzM6R6PAeAfFU2t1evYO2YESBL1li7n/AvPITLFmq+4cBFnhg2h6J0M9eClsdWHGyH/8rtXczdgNqO8MhTTvAXYJ433uLvChcN45523GDCwH2PHjGfixElMmjSF1q1b89RTT/Hoo10ICHCRwN5gQGvVCgCtalUMP/2EUBQMW7Zg69kTUaUKSBLJycn8+eef/Pbrr/z666/s++svLBYLvr6+dOrcmceffJI27dpizuS15jWBmqZh/v13fH7cQ+ozT2PevZu0tm2xNWiAhUe9NUq2+G3dhs++fSSMGoXIZWgt09FjBH/2OfEeJII2nD5N4IcfkTR+nFfDRMmRkYQueIeUx7tjbdjQa/3ec0gSap/eSFeuYJo2A7V7N7RGXsgdpaOjo5MJTahoehilO46ubNDR0dHR0SlohIYgJSS63Kw2exj551/RWtw+RJLWuCHyb3+gtW3lvbkZjchHjiEqVUBUKjgJd+8YVisBa9aS+OpIj7sK+Pc/Cm/YyIWpk52G5TDExmK+cpXI559DDQtDKDYQgmLrv8Lv3DnOTBiD5u8PSfEAlPxpL0X3/8u+sa9SPg8UDQDShYtoNe7zqA9RqTzS+s25by8Ep06dpdcTXW9f0WZzeDfkUlCVX2gNa4EQyDt/QV6yDrVzCwgLARdeGwWVH3/4gV5PPkmlSpX4+ptvCA0L80q/xqsRBOzdS0rTpqSVdxI2ywMKfbubtPLl0IqEe9SPOT6Bilu289f40QCYkpKo/eESfn1tBMJopMze30koVwbKlrneptg3W4hp9rD3vY/cRBQKgdg4CPNMMaS1bYlp+hveVTYAonw51BZNMS76GGXIC17ps26dOuzcuY3jx0+wZs0XrP3iSwYNGkRgYCCtW7eiaNGihISEEhISQkhoKEGBgVitVhKTkkhOTiY5KYmk5GQS4uNJiY3Fsn07LS5dwj85mQVpaVQVgiOSRMnatek3YABNmjShVZvWBAcHo3rLsh4wHjyI6cgRrHXr4LduPdbmzVFLlybptdFgMpHiTcV4DpCjowl+byHWJk2InzI51/347diJ+dAhRyLpXIas8tn9PeY//iBhzmyvhtPz27ET3z//JG7ieERQkNf6vZcRJUtinzsbw6o1GPf85PByyMOQYTo6Ojo6+Y+ubNDR0fm/QLoHHS+zxNN0E2fuqW61d+M3vTUEjDeQ3ejT6fF3mWgxa7nLV1vhJLGts5/F1ViSM9cER5nwDwCLzeFmfsuuaq1bY5r1Blqr1q5m5qj3UBOMb72D1v4RVzVu294VyvBXkA4chDQtqxu8031yhZO6brR3dg24SqCpOilXnFwDVheWMHYnddM0FUNiAoZyZUlRHeeC1cX4zq43U0aYHCEI2b4DS/XqXJ0xzWn7iAtnqf7O+xwe8yqKjwFSEigdk0CpjxYT80gnLvd6AgOOc7XHmauYNm9GadYMZc6blJMkzMq1rJ2qCU7HwhiatczZcVGTkc6fRbRvAcKWaWfTsjZ35g4vpV9ZBgOITP9LTpantzkvoqKiSUhMonKVyiCbnV9vwoYydCDS8VOIkMBM5c6uYTeui9tcwzfXy3mXGWiPdHA0PXkWw3urUZ/qBjY7omomJZ9sztJOSC4EabITYY7Tsqx9gvNrwKpl/a2smo3dO3fxYr/+VKhUiRWbNmIIDSZayRrH2eLkenP1bNKAkG3bMSQkEPVUb8dUnVV08WwIkLN57dE0wo6fIKpTR2xO9ut0cnyWMovq5PzRNFp88jkXJoynckgIUloaFeYuQJ4zj8cKhyFfu4b/4ZMkT59GsOrIjyD/8jty1GWUpzoDGpIt6vZzzSDzsbLZwOTjKHN2DTnvIEuJqFYV6cQ5tMa3KFxc9unsfDeC0YgILwKRsVCsqOtr2On17mysG+21Fm2Qkq0YVnyB2q+vk/ZO9svFRZj5fKtcrQaTpk5j4uQp/Lp3L2vXrmXv3r38+utvJCQkYLfbnfbh4+NDYGAgwSHBhISGEloolP0VKhAaGsqgQqG0DQ6mav36BMTHYzx4CEvDB/Bd+D5qxYoozR7GcOUqSqVKCB8zkqqi+fkjpaYi0gXrhmuRaCHBGE+exHDpMrZmTfFfuhSlSlXUsEKYf/8dS8/Hka5FYGn6MErJkthuTZzsBaWGMac3MiHw/3IdxpMnSXr1VURoCDLOVxyu7uzG9NxVAR9+hFYkHMtrr2F2Mr6rtej14yoEgUuWovn7Ezd+3PWy7No7nVOm8aXUVIIWvA1162KdOo1b/UfNTs5Bk5PQeJJwYX2r3SbufY7Iy8wbXhhfAvWZ3kgXLmKaNAW19xNoDepnqpCPYQTdWrd6yr0RHjE/cOc9zxmevufq3MXoYZQKBPmibJAkyQDsAy4LIbpIkhQGfAGUB84BTwoh8ia7oo6Ojo6Ozl2I1qQx8t7f0No5CVdkNCLMJkhNvX3MW7MZyeZcOOIRBgMUL4Zp3lvYp+Yu9vI9gxCkPuBZ/NrCK1Zhub8Gtoykp7cIOk3XruF7LZJD40ahBgSAplHuyw0Ujkvk/MRxaH5+AATu+5vwb7YgN2tB2uzZ+RLzX7JYINBFmBE3EGaTI1FgLuKwnzx5GoAqVbIJwyRJGNd8hX3qa/kSo9xbiCoVUMa/DIqCYd0W2PcfWu0aiCKFoUTJOz29LGz9+mteHjSYGrVqsWLDOgp5yaPBfPYcaVWrYq2c+3BbrjDExRH03W6iRrzicV+VP1tBZK8nUENCQFUpN/sNLg0bSpnCYUgpKQS8MZ/kTEpF+bs9yMdPobz8nGcDJ6Uggj23rNaqVUb+dg80fsDjvpQ+T2L8bBXKaM9/11tRH+mM4YsvMHy1CbV7N6/2LcsyTZs1o2mzZtfLFE3DYrGQkJBAUmIivr6+BAUF4R8UiOkWS3lXYlarEFi7OjywUseOcSRYtVmRo6MxBPhjPHoM+fIlLE88id+XX6KWKIlStQqmQ4ewNW6CCAhAub8GWlgYyWPGOEI5IbC2dngvKlXTczndQSGb4dx5gj78EMtjj5Ha68lc9yPFxhE8bx6pvXtjr+skpGRO+khJIfiNeVg6d8LWyHtJiU2HDhOwYgWJI4ZjKuV5Evn/Z0TZMtjfmIXxs+XIP/6M8vJLjmTAOjo6Ojp3Nfnl2TAcOApk+K2PA3YLIeZKkjQu/f+x+TQXHR0dHR2dAo/WsAHGBe86VzYA6qOPYNiyDfXJnrftR4QVgugYryfGFSVKYB/6ItKp04g8EP7dLfgcPwGKglI6dwKHsC++JObpp1yGhjDEx1Pyf+ydd3gUVReH3zs7u5seIPTeRXoRRLCAYgMVFSso9o5dkCIdBHtvfDYQxIIKNgS7IgKKggLSewshpJfdnZn7/bFJSJklm2TT4L7PkyfJ3dum7sz53XPO8y+y55H7MMPDCYuPp+1r/2P3ZYPJ6u0PT+Lat5+Gs94kvWsXdk4aT4eo0MTFr0isrp3Q1qzDOrXkws3WrdsBaBNEWC/jsoH+FeBlSC5baei637sBYP9BHJ8txhp4HtpPv2EOOhfqVH7y64/nf8B9d91F9149effDD4kJUciq8DVrifr+B+IfLnu4slxEZiYxS7/F26QJYf/9R/pZZ5a5zzorVuGLjsbbqSMAjV94mfih1+Bt1BBMk6gpU8kYPQqZkwfA8dW3iAPxGPfcUuaxRWoaxEQVX7E4GtRDO3CQkKwJrB0HpuEPyxTCGPm5mFdfjf6/N9G++w5rwICQ958fIQQRERFERETQoEGDvPKSrIwvgKYha9TwiwUX+L2YjJP9OVqkhIx7782ranTuXPqJVxSGQdTb7yDS00mePKlMYXFcf/1F5IJPSB09utQ5HvRNm4h6821SH3kIq169Us+lMBEffYwjPp7kGRUj6J8QaBrGzTcitu/A+dgkzEsGYZ1+RvHtFAqFwgZpmcqzoQpQ7mKDEKIxMAiYDjyUUzwY6Jfz92zgJ5TYoFAoFArFUYrxSpAdO6B99AlmMQsHzTNPx/HrryFf+QlAnTo43pmNefllJ6zg4GvYABkWXqq20T/8iK927YBCg2v3Hlzx8eyePBHTyCbsYDxtX5vFujEjscLCqAvELfqCiM2b2T16ZJ6HQx6pqTi2bEHbuxd9z0bEkWR/OB/DxOrYDvPc8yAEK6FDgdWrO/qcD0slNmzesg23203TpsULPrJLB/TX3sG4u+wJgCuVhvUx77weNBdW/75oq9dCeDjaqr8whl7l93qoYEFlzjvvMOqBBzntjDN4e/48IgIl1i0hrh07MaOiiH/ogZD0F7FiJZErVpIyaCCeFi3I7tyJrALhO0pH2KFD1P/pF/599GEaALW++prMdm3JancSAFFPPEnmTTdi1a3rr7/gE0hPwrj1ujKPDfg9G6JDIDaE2OvHuOl69HfmYjxyf0j7zev/tlvRn3seoqJVstlKwv3DD4QvWUrG8OH4OrQvfUdSEvnubITXS8rj00t9LoYv+ARt1y6SZ0wHPUTmDo+HmKeewXtabzKvujI0fSoKIFu2wPfEdByffIZzwmR8940I+UIZhUJx/CMtE2nZhLlUVCgV4dnwPDAKyP82W09KeQBASnlACFG3AuahUCgUCkX1QneAzxcwmaGsUxsSDsMxkpnKTh3R3puPeengcgkdYzx4P2LjppAkFK2OOJJTcG3/m9TLLwu6Tfjaf6j51dckjLjbH2rFBuHxUO+dd9k75lGky0X4zm20+d/beUIDUtLkqWdIO6UHe0Y+XKS969VXERkZmB06YLZsiejTDmrE+s8BKRH/bkB/c7Z/ReEDd5d6+0MWriM2BnGkdBE19+0/QIP69XAEkzhUCH+YqmxPtUu4HAjZrAmymT/RsHVqd6R0oL8xGxwaxh03hs7YFmh8KXnlhReYOmEiA847j1dnv0NYYeGrFIjsbMI2/EfsV19zcMyjZb5/acnJRPy9FjMqkoR77yl1olk7nKmpnPzSa/wzxh+iK3zLViI2bWZvjkBSd958vH37YLbzJ1N3L/4GvF7M60sfZqYwIiMTIsq+3wGwpP86CcXK7bp1/N4N8Yf8uRvKAeOB+9FnPgFeL9aZakV0ReFct57I998n+/TTSZ45o0zXqEhNJebJp8gaNAjvab1LF689O5vop5/B26snGQ+FzgtK372H2JdeIv3e+zDzJXVXlANCYF5xOeaAc3G+9DJW8+aYw65VXiQKhUJRzSjXu7YQ4iLgkJRydSnb3y6E+FMI8efhw4dDPDuFQqFQKKo2VpfOaGv+Cfx5n944Vqw6dieahnnVFeivzwrx7HJwOpHNmuKcPgOxZ2/5jFGFye7aBSsyEueOHdSZ+QQ1P1qAe9t2Ipf/jiMpicjfV1Bn1ps49+6lwcwnif16MWZMDAceechWaNAPH6bx1OmEbdvOnonj/ULDxk20fmcO68Y+6hcagLavvkHSuQNI7t+vSB/uF1/E6tQJz8iRGAMHYnXqBDVrHDUECYHs3AHjoRH+nAtVBFm/LmLfgRK3a9a0CXv37cfr9RZfGTBG3Irju5/9Qt7xRpgbIsIx7rsd455b0X5ejnP8DEg8Ui7D+Xw+Rj7wAFMnTGTw5ZfzzvvzyiQ0uLZtRz9wkLrPPEetee+T1aUzB8ePK7tgIiV1n3+JzO5dyep5SkiFhshdu+nw1POse/h+zIgIXElJ1H9nNnvvG+H/fN16HOkZeM86C/AbVV2//Ub20GtDNgcAGeb2hwgLAVa3Tn5vmRBh3HkrzpdeC1l/RRACY/SjiO3b0V9/o1JzFpwIOHbuJHbSZFx//UXy5ElkD7ywTEKD8++/iZ3+OGkP3I/3tNLlVnBs30HsY+PJvGE4nvPOK/VcChP+7XdEzXmPxGlTldBQkdSIxTd+HPLkdjgfHYvYuLGyZ6RQKKoJlmVimaH7UZSO8paI+wKXCCF2Ah8AZwsh5gLxQogGADm/D9k1llLOklKeIqU8pXbtwKs2FQqFQqE4HjFP6432+4qAn1udO6H9+2+x/Vi9eiJr1EBb+m0op3eUmBh8M6ZBdjZizZryGaMKk37+efhatCBh9KMkX3oJZnQ0wjBwpKZiRUdz5IrL8TVuzIHRo0gZeCHeFs2RhRMgmia15r6PyM7mwP33ktXeH7s76o8/qfXZQv4dOwrL7W/TcvZckrp2Id0maWaDWW9iduqEcUb1W91rXHEJjgWfl7hdhw7tMAyDzTmJooPBat8WfdacEo9V3bDOORPfpFEAOMdOQlu+MmR9p6amct2VV/HeO+9y38MP8frbb+EKlNhTShyHDhEz5z3CfltO9PvzqTVjpl9YeOIpas57n4jlvxO5YgUyPIxDDz9I4i03h0QUcCQnU/PjTzg48TGsAJ5EpaX2qj9p8eEC1o4fja9GDYTXS/vnXmb3mFGg6zjS06k7/0MO3JYTtss0iZo2nfQHHwjpPACIjPB7N4QAs//paD8uC0lfAMREY512KtrS70PXZ2GEwLzxBqzu3XCOGQvp6eU31gmKY89eYqZNJ/ybJaSOGknG8OsDel4GhZREvfkW7j/+JHnG41ilfN8P+/prIj76iJTHp2M2CZEg4PVS48mn0dLTSX5sbPXM83McYJ3SA9+MaTh++gX92RcgO7uyp6RQKKo40rJyQimF5kdROsrVr1pKOQYYAyCE6Ac8IqW8TgjxFHADMDPn96LynIdCoVAoFNWSWjURySmBP3c6wQjuIci89mr0GU8gmzdHtm0Tognmw+VCtm6F/uwLmO4w5MntQj9GNUC6XBh165Bet06hDwKvtHUkJxO1fAVZnTvha9wY07IAqLFkKWFbtrJv9CjISgPTpPVb75LRvDkJfU+jcECS+m+/S1arlhj9+4d4q46BpoFphmaleFwtfyilEoZvaX+yPyb++g0b6djh5KDayJbNMW4ehuP3P7FOO6VU0602OBwQVwvf9ImQlITjvflou/fgu+0mHKvWYnVoj2zZwn+OWhZi82bE/gPIjh1wLPgEs18/ZMcOBVYu79mzh6uvuJLNmzbx7MsvMWz48CLDiuQURHYWkfPeB5eTpKuvIrNfP4wmjcnu2wcAwzI59OjIvDaZfU7DCvGq9Lh580m8bigixGHkGn26CJmczLqRD+aFJ+vw/Mtsvu0mYqOjwTRp+sTT7H3gvrzzOfKpp8m8+SZkOSRLlpERkJ4Rms7CwxBZ2f5zIkT7zRx0Ac6xE7H69oYQ5fOww+rVC6t5C5wTJmDceSeybdtyG+tEwXHgAFFvv4OMjSXtgfuRUWXPDaIdOULsk0+RdeUVeHuUPFcPAIZB9HPP4WvThrTRoUv/qO/cSewrr5Jy910YLVqErF9FKdF1jDtvR+zchXPiZMyLL8I6vW9lz0qhUCgUx6AicjbYMRP4SAhxC7AbUFmWFAqFQqGwIzfGfADjq3S7/Cu9csLrHAtj5MM4xzyGb9Qjx8zzUGqEwHjkIcS+fTjmzsO8bljoxzjOiHtnNkJaHL75prwyR0oKDV56hYwuXTg4wp9PwXU4kXYvv8aOa68i7aRCxjMpqT9nLp5GjUg+52waVeD8rUYNEXv35+UMKCvmWX3Rfl2OddbpQbdp26YVYWFu/ly9hquvDD53BuFhaD//jmzSENm4YSlmW80QAmrVwrz+WkwAnw+raRNEYiJi71605b9jDrkccSgB4moh69bFuP46RHo6js8/R1v7D96bb2Lfe3O5etYs9no8vP/JAs4qLG5ZFs7/NhL+2Wek33E7aQ8/BIAprQrdXPe27cQs/ZZD99wFhPClx7Jo9eobpLU7iV2DB+UVt5o9jwNn9yOzSWNipaTJs89zcNi1+HLuteHz5uE75ZS8vA0hJyoCQuTZAGB1ao9Y9x+yUxkS/hbCGHEn+kuvY4wummcmpNSrh+/JJ9GfegrZpg3mkCHlkrPoeMexZy9Rc+ciw8NJHTECERsTkn7dv/xK+NKlJI8ZU+o+tYMHiXr6GdLvuA2jTegWUEQsXIRr4yYSp0+DQJ5aikpBNm+Gb+bjOBZ8inPiFHx33wH16lX2tBQKRVXDNJEq/FGlU2Fig5TyJ+CnnL8TgXMqamyFQqFQKKorVru2iI2bkO3tV2xb3bqi/b0W67RTi+9M1/FNGIdzwmR8UyZCdPmsLpWNGiHj4hCbNiMLG8YVALi3bCHq3/UkXXkFVtTR4xDz7XdE/LqMA/feg5Gz+jl6+e/UWPw160c+iFloRbDrwAEavjaLpAHnkHJm8Ab6UCFbt0Rs2xEyscHq1xfn1GdKJDa4XC569ezB8uXF5C+xwXjwDsTmbVC39olnWHI6kV27kOtHYJ11JgCyXYejdWrWRNasidmkCb7Bg/lswSc8//TT9I6O5pGpU2m0ezeetDRkdLS/y59+Ivybb0iePAnfY+MqeIOOoh8+TPj69STcenPI+24+ey6Hz+hLSpfO/sTHQL2ff8UXE03iKd0Bv5dRSt8+ZLXze93E/LYcsj14B5Tj609EeMjCKAGY556F/sYcjBCKDbJhA6hbB7HmH2TXziHr1xZdxxgzBu2HH3GOehTf3Xcj1Sr1oHD9/TcRCxdh1q9P6t13I3MEgbLKNSIjg5gXXsTXpg3JU6eAEKXq0/XLL7i/+560yZMwIyPKOKucuWVmUuOZZ8nu1Yvk0aNC0qeiHBAC88ohmOcOQP/fW/5FLrffAjGhEcIUCoUi1AghagEfAs2BncBVUsokm3oXAC8ADuBNKeXM4toLIcYAtwAmcJ+UcklO+XRgOFBTShmVbww3MAfoASQCV0spd4Z4k4HK82yoEgiKumnLMj9GlQ27OVUklb39Cnsq+7xQlA+Vfb1pJVjlZxfWQgsw/2D7LdF5bbciNtAq2QpdPRtkqBct0NetTXtRsMw6vR+Or7/G6NjNtger9+no787G6ntWcHOJjcM3fgLOydPxPj4jKI+IQGFNLLvv0dyiCwbhWLYMElZg9u1rW9fuHLICHD/DZg52fZoB5uq16ddnFS0LdPYEG9olXLMPJ5TX3jRxJCURs3wF+4dejXQ6QVo4kpOp/+IrZPTozv7JEwFwWBZ1Z/0PMzqGiCefoXf+a8uyiJ0zC7H/IMb4h6gZFXl09kZC0QloNsdZuABHzu/8k7UxWFp2iWctrBYN0b9YgtWvV75+i57v0u4asKmHA2SNWpCUDnG1bMYs3LF/m0/v25uZTz5PSko6sTElMD65XRAdhf78/zBG3RN4XoEQdveAomUy0H3RbqzCxwNACyCE2NQ1A9yXfDbXgO114St6rC3L4olp03nt2efo3qsXt855B2e9ehzavAUzNZlaTz+Nr1lTks47F2PKRL9V0iyYgDvYO7MeYF85bPa13ZbWevElfC1bknHZZUTnK/fYxN3dl2UfdmhHWpF3QOqGRxKxZy9kZJDQqQNYJu1j4nDu2EGNdRtJGDOa9kDMwkXUadwE89xzARDbd6D/vgrfmDtwmocL9CmsAEnKbc+LYs41lwsMQLgCnG8lSNUnNIipgcjMOjqXgNdF8d9j+dsbN92Ic+QYfCe1g4iIAP0G2Sf2z1L579dm//74TjsN/bVXEbqO9447CgiLdrd2u++Wsn43BOq3JFHD7NrbUarnO8si7JslhP32G96uXUl9bBw4nQhKLjLYje9avpyIz78g/f77sRo0IPcIlMThxPT5iHr5Fcx69UiZPBGEOMbzSXC4hIZzzVoi3n+ftAcfyJub0+Z8c9mUOQN4nQpps6pW2lzvFezxddxQIxZj5EOIAwdwPv8Ssl5djBuHHzu3RoB7SNkp7zSo+Si3bai+lOQeXJJ7Y1nHUlQeUlpVLdfCaOB7KeVMIcTonP8LxP4TQjiAV4Bzgb3AH0KIz6WUGwK1F0K0B64BOgANge+EEG2llCbwBfAysKXQXG4BkqSUrYUQ1wBPAFeXx0aru5VCoVAoqg+W5f85gZCNGiH27w9coUYNREpyyTqtXRvjoYdwTZjgj7dfTph9+6KvXl1u/Vc7DIO6U6aiJySQdNONfqEBCF+/gYZPPcvBEXeRPOhCAPRDCTQZN4G0vn1JHHZtAYuMY8sWoh4djezYHmP0gxBVfvHPi6VubcShw8XXKwHmlZehL/isRG369umNZVmsWPVniceTzZtgDrscsWdfidueCKSmpHLLtcN47dnnuGr4dcz5/DPq5ISu8LZuhVm3LgmPjSX5umGY9epVWrgax+HDRC5dSuoNw8m4+KLQDyAlrd6azdabb8grEunpxL36OgmP+MMCRfy2HEfCYczLL/VXSE5Gf+VVfGMfrZj9EuIxrDatEBsLv6eWEU3DeOQBnDOeKpmlvSyEheF98EGM888nbOw4vxCuAEBLSiLqtdeJnTQZGR1N8rSpZF55RdkSP+cnK4vomU+g79xF6owZWA0alG6e+/cTO2Ys2RdeQNa114TmXLcsIl97HdfKlaTMLP3cFJWHbNAA34RxmP374ZwyHcd788BrtzhCoVCcKFimGdKfEDAYmJ3z92zgUps6vYCtUsrtUkov8EFOu2O1Hwx8IKX0SCl3AFtz+kFKuUJKeaCYuSwAzhGhTmqWwwnt2aBQVCtCmKRPoahQ0tLQNm5E++8/xO7d/jIh7D0bijE8SE1DeL0gJVbPHphn94fw8HKYdBVDyuLvASW8R8jGjfHdcgvOKVPwTZpUPvcXIfDcdx+u994j+/rrQt9/dcIwCNvwH0duvx2j0dH8AJF/rib2u+/ZM3VSXl6OmG+/J2rlSvaNG1MgxJK2fz9hc95DRkWR/vh0ohyhC5lSasrhvJFNGiP27S/ROd2rZ3d0Xee331Zw/oAzSz5mowboz7yOedG5yJNalbj98cr2rVu5degwdm7fwaSnnmToLTcFTrRcSc8oIjMT4fFQ439vkXTP3RCiuPKFafz5l+y/4FyssJyVs1JS98knSRj5MDiduDduJHLZMhJGjSQWwOPBOWU6vsfG+g23AZwYqjLmxRegv/oWRrv7Q9qvbNAA87xzcLz3PuYNNxTfIERYbduS/dST6J8tJGzcOIwep+C7+GLQT7xXYufafwhftAgzIoLMq6/CbNw45GO4Vq4k/JNPSb93BGaTJgE9YovD/c0SnH/8QcqUySF75nPs20fM8y+SPfx6fJ07haRPReUh27bBN30KYt16nFMfRzZvhjHs2qC8dxUKhaIYagsh8q9mmiWlnFWC9vVyDf9SygNCiLo2dRoBe/L9vxfIjZEcqH0jYEWhNsWl7ssbR0ppCCFSgDggtCvHUGKDQlFlcN1xB/qSJVj16pG9ciUAzqlT0WfPhrp1QQi8kydjlWe8X4WirBw5guOvv9DWrIGsLL/xKSoKq107zDPPRDZtmmdQLSA2FGtIL+TNYFlof6xCf+4FhMeD1bkz5kUDj+0+XY2xmjdH7NqFbN7c/vPu3dGWLcM644wS9StPOgnzkktwPv00vpEjQzBTe6x69dB//BGjcCLZEwUpqTt1GsnDhxcQGqJ//oXINWvZ/+hIvwCXnU2DF14i6+T27H9sbF4997btRC74FKtmTbLuvANZo4b/g+PYycfq3hXtrzVYPezDhxUmIiKCHt278NvyFcVXDoBx/62IjVv9SXZDFAe8OrP068U8dOdd6E4n8z77lO6n96nsKRVAS0v35z5ZvJiUG24gcYzfI7083LbdScnEbN7K3sEX55W1fPc9UgcPxqxbF0dCAjXmzCV+6mT/d5lp4pw4GeOh+6FWzXKYUQURHeUX+L1ecIf2tdE643T0f9Yh/l6D7NY1pH0fEyEwLr8M4/LLcPzxB2FTpiBr18Y7bBgyJ0/O8YqWmEj4p5/h2LMHX6eOpD46CqscctWIzEyiXnwJs3FjUp6YWXohMjubyOdfwGjXjvTxj4XGE0ZKIj77DOeG/0iePBFHZCV6BipCjuzYAV/HDojNW3DOeNIfXmn4dRAVVXxjhUJxXCAtM9RhlA5LKU85VgUhxHdAfZuPgk1gZvdFWdyXXkW1KRVKbFAoqgjGDTdg3HUX7ttvP1rocOB74AHMEfdU3sQUCjuSk9G2bkXbvh1t507weEBKZM2ayFNOwXf33VCSF7iSvohqGtapvbBO7QVSov29xv9SER6Gec1VyKahSVZbVbD69EH7bTlmALHBvOginCNHYfXpAw77nAEB++7RA1JT0d96C+OWW0Iw26IY552H2LAesX8/smHD4hscT/h8RPzqX+0s810T0V99jdy7h4P33wtA2MZN1Hl3DvEj7sLXuEleWdxHH+Np0oSMRx7xxzevgkjdAT5f6MJuAObA83HOfDZosQH8oZReemUWaWnpREeXwrCg68j6ddFnvoQxZdQJ602YmZHBzMlTeXfWLDp26cIbc2bTpFlTPFUltriU1HxjFpgWKXffiad78OdIaenyzntsGXFX3v91fv0NIyqKrFN6gM9Hnaee4dD4x/z3XylxTn0c48YbkOWwWryiMS8cgGPx95iXXlx85RJi3HU7zjET8DVrVimijNmzJ8YpPRH79+N65x1EejpG//54zzg9b2FEtSc7m7AlS3H99RdWXBxZlw7GbNr06OchDmXlWrGCyIWL/N4MZTj/9fXrCX/nXTLuuxcr/3zLgHboELEvvEjWuQNIqcQE9oryR7Ztg2/yBMTOXTiffxHpcGBecw2ypUoSr1Ac70jLQpZjmGDbMaUcEOgzIUS8EKJBjldCA+CQTbW9QH4DRmMgN45yoPbHahOI3DZ7hRA6EAscKaZNqVBig0JRRbD69EHs3FmwUMqj8dRVGCVFeSAl2urVOJYuRcbGIhs0QNav7/9dty4iIQFt82YcW7YgDh/2n4M5ooLVpg1m164YgwcX8Cgoa/KtEiMEVvduWN27QVIy+rx5iPhDGNdciWzfvmLnUk7INm3Q3ngD84oh9t4bQmDcfhvOseOw+pyGecklJbpfWP37Iw4fRp87F+O68gl3ZDZvTviTT5F9153IHG+t4x7LovbTz5Jy7dUFhIaYjxcgvD4O3OYXdyJX/UHsjz+xZ/oUcDgQQMTatcQu+ZZ9Yx4Fp5Mm7qopNADI5k0R23chT2oduk5dLmS9Oog1/yC7dg6qyeBLBvL8i68x4v5HefetlwOH+zkWtWthXnMpYtNWZFwtqHN8r3QuzE/f/8Co+x9gz+7d3HTH7YydMhl3VfEYk5LY2e9h1q1D0h23gxAVknyu/fsfsf/UU/DFxgIQvXUbtf9YzX8P3cdJUlLnyac5csftWDkCV+zHCzDP7odsd1IFzK4Q5fBybfXoivOTqZiDLwr9fVvT8I0djXPyNHzTJpdskUIIkQ0b4nnkETBN9B9/JHzKVHA58V5wAWa3btXu+8qxfQdh33+P48ABpMtF9rnnknrJxeW6HSI5hehXX8Vo3pyUmTNKP5ZlEf7W2wivl7QnZpZ4AYUtUhLxyac4N24kefSjyOjo4tsojgtk82b+UHapqegff4p4622sU07BHHRhgUTxCoVCUY58DtwAzMz5vcimzh9AGyFEC2Af/sTPQ4tp/znwvhDiWfwJotsAq4Kcy+/AFcAPUpZPAi0lNigUVRkhcM6ahXP+fKxu3fDOeBxyw2coFGUhPR39448RW7dinXIKvkcegfR0xMGDiAMHcPz2GyI+Hlmnjl9UuOoqf3iBqv7CXbMGxj13gceD44OP0OZ9gHHVFcguwRkrqyxCYNx3H/qzz2KMGWNbRbZti++JmWi//orz0dGYZ/fHOv/8oI+ZeeWVOD77DP3ttzFuvjmUs/cTEUHWpImIgweJGD2arAcfhPrHZzJG/cBBar7+BunnDeBwTmgXpASvl7hXX8fXvBkpV14BlkHMDz8RvmED+0c9knesXDt2UnPRF+wbP67qX3OA1f4ktA2bMEMpNgDGbTfhHDMRX9MmQa16PqVHNyZPHMP4idPp3LkDDz9wd6nGlR1OgtR09Gdfx7zhKmSL0KyqrcocSTzCpLFj+Xj+B7Rq04aPv/6KU/ucVtnTykNkZuLatQdPp45k9+heMYNKSYf3PyK9fj329j2NukDkzl00+3AB60Y/AkDNt98ho99ZeFu1BMCRmIhr8xas64dVzBwLExkB6RlQGs+eQAiBOeg8HF8sxrxkYOj6zaVGDXyjR+EcPwnf1EmVJjgA4HBgDBiAd8A5kJWFc8kSXIs+B7cLz1n9MHqfGhrjd4hx7N2L848/cW7YgDBNjObNyb7wgnLJw1AEwyBy7lz0PXtJu+N2rLp1S73oRDtwgMhnnyNr6FCMEIXWchw8SMyLL5F5wQVkXjEkJH0qqiExMRi33pyzyOovnI8/AU4dY/DFyI4dK3t2CoUilJgm0jQqexb5mQl8JIS4BdgNXAkghGgIvCmlHJiTP2EEsARwAG9LKdcfq72Ucr0Q4iNgA2AA90gpzZy+n8QvVkQIIfbmjDMJeAt4TwixFb9HwzXltdGinESMkNO9e3f567JlIe3TLjmpLGXiqlBhmzC1Aqns7T/uMU2/W3aAh3CxaxdhV15J1qocQTIhAerUQSBxTpmC2H8A7+uv2fedne3v2+GwHyM3wSz4P6sGBqzjnXK73nw+xL59iD17EJmZYBj+H58PfD60LVvA6cS44gpkmzZBdWmV4Lsi2JfMEt3vbMN3BAjpkb+uz4fjowVo6zdgXDmkYuNC50cEWn9rUx6wLjgWLEDG1sA6N6Cnph8p0X74Ecc33+Ab/xjE2CdMtTsHHV9/jdi9G+POO/PKAh1/y+57NMBhLVA3PR0tPh594yaMQYOK7RPAsOnYrq4ZYAJem3PIZxUtCxQoJphrIOL3FUQv/obEkQ9jRUQUSDrqXLeOmrPf48gdt+cZJt2ffYZ+5AgJNx1NkKonHKbhsy+wZ8rEAmGJ7DwboqwU+4lImwdszWYFn3DhfPxJfGNHFWrvLVrXsinL3VteL/rzb2CMujenX5u1LMGWFSY5Bef0J/E9MdU+rEmh4yql5MZb7uKTT7/gk4/e5fxzc/KE2G0TIKxisvYmJaO/+BbGA7fZJx62vV6LlsmASZXt9ovNsbI7fgHqmgHW+/tsrgGPZfLx+/OZ/Nh4UlNSGPHgA9z98EOE2STVtAuj5LW5hmSAazjYIEyFZ6+lpVN36nSOPPwgZv36x6wLgb+DPDbxe/dlZdjW3RO/nx6vzGLX2WdyMCeUV7MjKbR+azbrxjyCdDqp//2PNPWYpFx9VV67ulOmcfi+ETStZ5P7z1c0916x51+BysWfa9r3v0JEGGafXsXWLelYznHT8U0ZZ5NMOcjvsUDXe255fDzOGU/iGzcG6tjsvwDfjXbfY3b360DfLXa39iJ1s7Nx/PILzhUrQILRowdGj+5Y9euXKHVOSb4zA7XXDh9G37gJ15o1iORkAMyGDfH26olx8sklD6VYBluA+4cfCF+ylIzrrsPX6ajBNtA1aJcgOreqe9EinP/8S8ZDDxbwBMyP3fd7wOcT0yTq3dk4Dh8m9Z67kQFi9usB5uq0Od9cdtdFgHBbQtp5GdmcLeUWnq6KhL0rNeXgt1b4+GVk4PjiS7R165GNG2NcMQRql8absQJDrh3jHSGUVCebUHm8o4ZirJIQExW1uricAIrgEELMWzC539DmDUK36OKU279Ux6cUVDuxQVu+HMePPxb8MFB4GbvyfGV5hq58ZQVurMW0x+Hwu/m73X6DgMPh/xHiqMFXSrCso4be3PaaBpqGzDUO67rflc/pBJfT/7fLZb9dmoYUWo5hWcvrK2/8fD9525Pbj6DA+Hl/CwGWhbRy5ps75/zbkvuTux/y18t92cxn0Ba5f5vm0Z/c+rnkzktKv4HU680ziOL1Ijwef1K6/H/7fEfHzv+Tf7tyfyzLb2Q1TYRh+P/3+Yo+2Rd3rIsj2PYOhz8Ja4AXgSJiQ245ErF7N+4rriR71Urbtvqzz4Hh3zcigBt9rrFDBLP9oSDY/XKsaxgKfmZ3/pCzbe4wCHNDWBjSHea/lnwGGD5E7nllmODQkGFh4HKD2wVuNzL377CwnP9zrsHcc9cwEWaO0V7TkLoOuhP0nOtXSvB4EZ5sf/6CbA/4vIDId33mnJcREcioKGRMrP/lJyrKvy0eD6SmItLSEKmpkJaGSEvL+y1SU48mXbbbV7n7xulENmyI1aSJf4Vgzv1JOp3+zxo39m9nCai2YkMuhoHj40/Q/vkX87wBWF27Qs0awY9fVkIkNgA4p0/HuOji4Lw1Dh/213/4YdvY4YFeJhzffYdYvx7jvvv8YapCLTbk4Pr2O0R6Or7Bg/O+X6qd2GCaxCz6HOH1knHGGViNGha8Rg2DWq/PwnQ6Sbrlprz7f41575Pt1DlyxeV5VbX0DBpPmca+CeOxogoaW6q02AA4pz+Hb9yDOf2GUGwAxLoNOL7/EeN+m/xFNsc1MyONc86/nF279vDLj1/QulWL0osNAIlJiF17ET4f1qmFVtVXY7Fh08ZNPPzgA/y+7Dd6nnoqTzz/LCd36GB7XUDliA3RX36Nr0ljsjt2wKEXzQlSHmJDxPbt1Hjjf/x1x81k1antLzuUQJ935rJuzCgst4vY9f9R76dfEKOPeppF/PIr+pEjpF46mOZum+NVAWIDiUdwfLgI4x4777SyiQ1i3Wa0v9diDr+2+H5LIzYApKXhnDQF4557kC1bFt8nFSQ2kO/8tSz0v/9GX7MG7eDBvPZm40aYLVpg1auHVbcuskaNIs9rQX1nZmXhOBiPdigex8GDaPv3ox3xh1OWgBUXh9G2Ld6uXZEhyHNRGuOZvmkTUbPnkH366WRfeEGR7SyJ2KAlJRH53HN4zzwTbzELKYIVG1x//kn4RwtIH349vo4djtmnEhuqKhUgNuT/aM8eHJ98hkhKwmrbBnPgwBK8JyixoTJRYoMiP0KIeR9NOmNo8/qhExt63blYHZ9SUO3CKFl9+vgTYIaAMns2GIbfOOjx+A3luUbvXKN6/lXsub9z4p1TuK7PbwwVPm9On15IS7cZ1G9Q1PK3zf3btPIZ9c2jBufcm2J+wSNvDvn+djj84kegueaOA/ZiRZ6gke/v/CvtHQ5krhiTf1655Bp3dd1v6HU6kTVrHhV0XH6jMLru7ye/qJA718L7Nld40fWjv3W9aid9y7dfxIEDyAYNQEocny3EOoabp/HQgxUxu6qLZeUY+bMh2+M3+nu9/uPtdCJ1Jzhzjr9p+sWrvB8vwpvzd2YWIikpR9zy+QWCnPNG6jpo/uSPmuE76jFg5FwXYW7/uep2Q0Q4OHNWweYX20wTDiei7djhD3WQmorIyPB/FhaGjImBqChkTIxfkGjYEBkd7Y8vGxPjFwmUV0rJ0XXMa6/GvHII2q/L0N+bi0jJMdQ6HFgntcW85OKQJrgtL3xjxuCcOhXDsor31KhdG9+MGTgnTca45hpk1y5BjWEOGIDmduOcPh3fo4/arGQNDca55wLgfvJJjAEDMLtXUHiUECDS06kx/0My+vfD26IF2TnHIv+LjGvTZmq+/TZJN91E9klt/YVSUuuNWXibN+fIeecc7c/rpdG0x9k/6pEiQkO1IP8ihRAjO7ZHbtiItvR7rHz7LBAREeF8MHcWZ/S/iMGXX8dnC+bQtnUZksbH1UTG1UR89R2O9z7GvP7K0vdVBcjKyuLZp57ipedfIDIykqdfepFrr78OrQo9G+n79qFlZCKdOtkVGAav7uIlRG7ewo+jH/J/5wNhiUfo9sbbrJswFsvtIuxgPE0+W8S6saPIzcrg2radqO+/59CkiRU2V1viaiGSksula9mpPdqChZiZWf5nnPIgOhrfzMdxTpmOOfgSrFOq4Lu9puV4NvQAcoxPUqLt3Ytj1y70devQ4g+h5Xgd5EfaLnSjwLuRdIdh1auLWa8+RqtWmGecgaxVyz9WJXvAO/bvJ+qttzEbNCB50sQyx7x3f/cd7p9/Jv2hh0IinGhJSUS98ipGixYkzXy8ar/vKaoUskkTjAfuA0Bs3IT+7mxESgpWyxaYgwZBXK1KnqFCoQgWaVZ8gmhFUaqd2FClyDVc57h6lvXxT6LCKJ3IuG+8Ee3XXxFJSYSfdBK+cePQfvkF7d9/EUJgNW+G98UXK3uaVRdNg/Bw/w/FX4+FP6+MK09db5WArmP174fVv9/RMsNA++dfnGMew7zmKqxTelTS5IJE0/BNmOAXHJDIbt2OXT8sDN/j09GfeRbr4EGsC84PahjrjDOQ9erhGjUKzyOPIBs2DMHk7fGMHInj99/9AqGrags+jsOHiV78DdmdO5N+7jn4mjcvWsmyqPH2O2hZ2cRPn5bn/aSlpVP7uedJP7s/maf3BcvvgSCys2k04wni77wdo3ZctbwzWG1bITZuQZ7ctlz6N6+6HOe0J5BtWyObNyu2frNmTfj049kMufomzj73Ut5/7xXOPL13meZgDfKvunW88wHUiMG89EKq08GSUrLos8+YMnESu3bu5Kprr2H8tKnUrlOnsqdWgMgffiR8zVoS77oDb9vgQv2VGSlp8fKrZLRqxY77RyDTkgBwJ6dwystvsOKR+6kVFoaemkbbV99g3dhReYbMyJ9/IWL5cg49Vj1yrJQF46br0N+dh3H3reU3iNOJb8pk9Oeeh8OHsS64oPzGChVCYDVp4vcoPQZlDaNUWYjkZKLefAt0ndQH7i9zgmWRnk7kc89jdOpE2rSpIZlj+MKFuNb+Q9q9I7BqKcOwovTIdidhtPNLyWLrNvS58xBJSci4WpjnnYds2+a4v9crFApFWalWYZSWLfu1sqehUCgUIaMkYkNl55gpsxBaIjfxIOsG6rO0LsaWhWPuPLTde/Hdfx+U9mXaZvySHKugXXSl9IdIGnhhAY+AYzV3zZ0LPh/em27yjxXMcc3MJPyJJ/H1Owujf/+Ccw1upv66xYW18HiIfmw8yTNnlGk1ol24pSJj5WBXNdD7o2ZaOPbuI/znn8m8aBBWrVq2fYpdu6nx8iukDbsWT5ejniSulauI/mwhRx68H7OuPx55tMOJ66efCftmMRl33omZI1zEajZhkEw7b8dABLv/LJwznsM3JhjPuGJCpSQcRv94od8IGXTIpJIcZwu8XpyjH8M3fXKesGx7H8gXRmrnzt0Muep6tm3fyUvPP871w64MWPfYFJyr+Pc/RHo6sl59ZKsWharah6yy77Zoudcqel7ZhQED+zwMdnX/+H0Fj4+fwNo/V9P25JN5bOZ0TjvzzADXpT1lDR9gF64kfwgS94qVhP/0M+mPjrK9EHWbe+s+b2aRshSvx3b8ralHipQ1jaoBQINFX+CNq0Xi6X0BaBUZg8jKos74iRwePw4rNpbGZibOsZPwjRuVl7Dc8dZboGmYw68u0K+wbOYQZMgtCBR2K7jrRX/hDYybr4OYwt9hZQujlNveOeNpfHfccjRpu+31Hvy2Hqu9Y857iPQ0jDvuQDrs18gZNud7sKGRAmEbuLEE539JQjaVhLJ6NtiFMbLrM7eeyMggfPZstORkMm+9Fatu0VwaJbW5uhd/g+u338i4dwRWvXoB94ndcbU7LnpCAjHPv0DWOWfjOfvso+VBhjxyBgyjZBeytIwhPcsNFTKpCOURbijhMI6l36Jt2QpOJ2bPU7BOO6307wvHooLCJYFa/FZhSAkJCWg7dyK2b8fq3BnZvj0AUZGRKkxPiBBCzPtgXO+hzeuHzku8973fq+NTCpTYoFAoFJWEEhsCUUliQy7xCThffAnrtNMwLxpUfP0gxi8XsQGwpIX78RkY55+HmRNuorjm+vff4/jrLzwPP4ylBT8v1/vvox1KIPveEXl5B0IqNgD6unUYkVGYQaxcD0R5iA0iPZ1aU6aTfsNwfB3a2/cpJVEffIi2ezfJ993rzwsD4PNR45XXMGrWIPX66/IGcBw+TL1XXsfXrRvZlw4uMHC1FBsA55Qn8E14tPzEBkDs24/+yuv4pk3KyY11bLEBIDk5hWHDb+Wnn39j5MP3MGHcw0dDBpVSbAD8ibHffB/z0kHIuJpHc+FUIbFh+9atPDlpCku//Ip6Depz/9gxXH7tNThyr+HKFBukJCwhgai58/D06I5Vowberl1tjYT+9uUjNjiTkmjxxltsHv1IXnmrsEjqjJ/IkXtHYDaoD5ZFi8kTMe64Bdm0Cfh8OGc8g3nGKVhnFg3vWplig/bTMtCdWGecVqr2wLHnejgR/c13MUY/nFO3/MQGALH2H/Q5s/HdfQ+yVasiVZXYEDzBig2O9AzC58xBSzxC1vXX5QnhdgQrNmgHDxL50st4Tz8dz4VHvVVKLTZIScRnn+Fev4HU++/zhyHNhxIbqhPVRGwA8ubq9aKt/gvt998RaWlIlwurV0+sU0/15+IrK0psqJ7kCgpbt6Jt2YLYu/doblMhkHXqIJs3x2rZEtmsWV4oOiU2hA4lNlQdlNigUCgUlYQSGwJRyWJDzouE4+vFiD17MO64vWTNK1JsyMnj437iSYw+fTDPPCMoY4ZjzRqcH39M5sQJJYq57Fi/Hve775I5fjzExIRcbABwLl6MDAvH0++sEvR+lFCKDVpiIrGvvkba0GuxWrYKmOxTS0ykxjPPkTnwQjL6HjU8OrdtI/b1WaTcfiue1q1zGlnEzP8A585d+O6/HxkbW2QO1VVs0J98HuPeOyDCZpVfiMQG8BsfHYuXYDz6CLZB8GwEBJ83gwceHs+7cz5gyGWDePmFmcTERJdNbAD/dh1OxPnsK5hDLsHq0bVKiA3bt2zh9edfZOGHH+EOc3PH/fdxw113EhFZ8OWrosUGR3w8wjCJ+vprHIlHSLv3Hv8LeD7jjB7gflleYkPbGU+y/a47MGocvRZ7vvwG6RdfhLf9yQDUeuoZIi86F9mpAySn4Jw6E+Pu25HN69mOVZliA8kp6HMXYNx7W+naQ7Fz1d+cjdmrB7Jzx3IXGwC/sPfSy8iYGIxbbing/abEhuApTmwQaWlEvjsbLSWFrOHDMZs2LbbPYsUGyyJ8zntoBw+SOeKeAtc6lE5s0A4dIvb5F8g671y8/frZtldiQ3WiGooNhfF40P74E23lSkR6OmgaVqdOmKf1hnr23xPHRIkNVQvTRGzdivbPP2hbtvhzNubPGwp5f8vatZGtW2O1aYNs3DhvgdaxUGJD6BBCzJs/pufQ5vVCJzac9sBP6viUAiU2KBQKRSWhxIZAVA2xAUB/5RXMM89EduoUfPOKFhsApMT15lvIiHC8Q4cF1VbbuRPXyy+ROWGCP/l4kIjERMKnTydr7DjM2nHBzzVIscGUkoj355M59Nqg+85PqMSG8MXf4GvbBisuDqtGjYBGmrCffiL8h59IfuQhZEwMZk6nkYs+x7VlC0n33wdOJ5aUOA4epNbzL5A2ZAjZPU8h2mGfn6K6ig3ar8vB68MaYJPEOYRig3+sZWj/rse4q7BBFXsBQXqRUvL8S7MYP3EmDRvW54VnpnHh+cGKWkEYSrOz0Z9/DfPii/xG6QL1KkZs+HfNWl589lm++fwLXG431wy/nrsfeYg6devmnZv5KXexQUqiv/gS54EDeE7rTfjKVaQPHIjRuBFgb/yrSLGh++p/0dPTOTjowryypnPmEdOhI1lnngFA7Nvv4G3Virhz+kJ2tj+U0vjRULMGmEXHh0oWGwDn9OfwPfZwqdsXO1fTxDlmIr4Zk0F3l7x9gbrBiRUSgfb33+jz5uG75x5kC3/4MiU2BE+g7zEtIYGI9+YiMjPJvGE4sknxIkMuxxIb9P/+I/ztd8gaOhSjW1fbOiUSG6QkYsEnODdt8nszREcHPKuV2FCdOA7EhsIYBmL9ehzLf0ccOgSahgwLQ7Zvj9WpI7JJk2NfPEpsKH98PsSuXWhbtyK2bUMkJvqPSeH7RM5NymrVCqtLF2Tbtv5cbCFEiQ2hQwgx7/1HewxtVi8iZH32fehXdXxKgRIbFAqFopJQYkMgqo7YgGniHDkK4647kW2CTFRaGWJDDvrSpWh//Y3nkUeCWkkjEw8T/vjjeG66CbNjx6DHJS2NiMmTyb7ySoxTTw1uriUQGwCin3wKT58+GCe3Q4uPx2zQEDQBuo6MiAj4klYmscHrxblnN64N/yHDwsg679y8jwobaUR6OtEvv4KvZQsyrjqaB8D0+aj57HN4O3YgY+DAvHL3L78S8fPPHHnwAWTO6vIqITZMfQrfY48EsTy1eLEBrxfnky/gGz/Gpm5oxQYAxxdfQ9IRzOuHFvwggNiQyx9//s3d941mw4ZN9DurDw/ceysDzj4Dccx9EKSh1DDQVv8LqWlQpzZWty7+fVuOYkPSkSS+++YbPpg7l5W/LSc6Jobrb7uFG++8o0Dy54oUG7TUVOJeeZXUSwcjhYa3bRt0m3tSZYoN4QmHOWPOh2ycMDbv/K//5ddoPh/h110PQNSizxGGSdqQy2jsMHCOn4Jx563IHLGkyooN056xua5DKDYAYt0GHMuWY9x1Z6naH60bvNgAgMeD85VXkJqGcfvtGOFhResqscGWwt9j+oYNuD/5BBkdTeZ1w7Bq17atdyxsT9XsbCJffQ0ZGUnmLTcf0zAXrNigJSQQ/exzZF54IZ4cIdA/V3uU2FCdOA7FBjsyM9H++w/x7zq0PXvyimWdOljt2mGdfDLUrZPzzKDEhhIjJaSkIA4dQiQkHP2dmHg0lFF+HA5k06Z+EaFVK4iLK3kSmhChxIbQocSGqoMSGxQKhaKSUGJDIKqQ2AD+1crvvItISMB3xx1Qr2iCxOLGzztWXi/6ggWQWchAJQTmWWf53W7LaNAQ/23E/eabZI8di6xVq/j2hoH7vblo+/eRdf/9wceaNU30RYtwrvoD76CB+E4//ZgP6SUVG/B60bduRUZF4fzrb4x2J6Fv3oK+bRuZV19F5LuzMZs3x2jeDPdPP5N16WAc8Ycwwtx4undHmCYyN4mw3ViGAemZuDZvIuz3FWRceinR8+aRdXZ/PL2LCih5xpecONGuNWtJufN2zIYN8+qI1FRqTJ9Bys034Wt7VJwKW7kK9++/+70c8lEVxAbtx18RmVmYg84reZ8257r+5PMYt94McYXOvXIQGwAcCxchDidi3HLj0cJixAYAr9fLa2/M5sVX/sfBg4fo1PFkbrz+Si4aOIDGjRsWbV8SQ6nmguxsHIuXYnXvimP+x5gXXIi0W9lbSrFh/759fPPV13z1xRf8vmwZpmnSrHlzrrv5Jq68YTgxsUW9lSpKbIj4bTlG7dqYteMw4456PxWXIDqvXgWIDbU2buakhV9ycOxozAj/C2mjDxcgdQf7h1xGq8gYoj/8COH1+nOtAM0+fB/ZohlWn95HO62iYoPjs6+wWrZAds0vIodWbABwzHkf2bQZVv9CHkLlKTbkVtm1C/1//8No2wbf0KEFBHYlNtijIcDnw/3NN7hWrMRofzIZQy4/mm8mf70gKXyqOn/7jbDPvyDz7rswmxWffykYscH9ww+E/fwLyY88jCyUjFeJDceYQ7XhBBEbAnEoAW3jRr8QcehQjtjgP/+kOwzZqBGySWNk48bIhg3BbeNNVgaqrNggJSQloe3aBcnJiMxMyMhAZGX5f6em+p/l8zeJjUXWq+fPjVCnDrJuXb+IEMQCrMpEiQ2hQwgxb97IrkOb1Q2d2HD6yOXq+JQCJTYoFApFJaHEhkBUMbEhl+Rk9P+9CdHR/jwOgQzrgcI/rFyJ/vHH+G64AfKtNgbANHEsWYLYuhXz1FMxBg4MykU34Gr9lBTCH38c79ChmF26BNVeHDxI+PPP473wQoyzggstYwFYFq7F36D//jtmy5Z4r7yiiDEASiE2lATL8osfO3bAnj14O3Uiau48jJYtsKKicK9cRdpVVxD59WIwDDIuu5SojxaQedZZGI0aYcXG5M050GHVfAYRiz7HtWYNWeefj+eM0wvMX9+9h9iXXuLwo6Ow8hlYXf+uI+rLLzn86KginVcFsQHAOW4avvGPFDE4Fdun3bWWcBh9zocYj9xfqG75iA1IC23p92ibN2Pcc2dOzNzixYZcPNkZfLjgC15+9R3Wb9gEQLeuHblk0HlcNGgAJ7drk+PxUEKxIT/Z2YjdBxHbd+BYuQrfnbdBZCRERwctNiQkHWHVipX8/tsyfvvlV9b8/TcArdu25YKLBnHBRRfRpXs3hBABvSDKXWyQkqjvf0BLSiL1iiFFzveqIDY4MzJou/BLnJmZrLnlBprG1AIpafnaLNJOakvCOf1BSnrM/QCjcWPSLxrkH3vXLhp/8jHGqEIhx6qo2EC2F+fzrxUKkRZ6sQHA+fgzGFddgWyTL3lzBYgNuVh//4Xr/fkY/fthXHCBPweIEhuK4Ni2jchPPkVke8g+/zx8vXqBELZ9lkZsEEeSiHz5FYx2J5F95RVBrxA+ltggsrKIfvEljJYtybzyCtvjosSGY8yh2nCCiw125M4/Kwuxbx9i717E3n2IA/sRXq//wsl3jkpNg9hYZM1a/oVGteOQtWoh4+L8zxrHuB4r5H3S6/Vvw65daLt3I/bt8z+7F55XoRuCrFED2bSpf5siI/2ezRER/t8xMeC0f46ubiixIXQIIebNfbjT0GZ1w4uvHCRnPLpKHZ9SoMQGhUKhqCSU2BCIKio25H66ciWOpd/iGze2aFxPu/HT0tBfeBHZvDnGsGHHfgGXElasQF+8GGJi8F18MbJ1a/txKCY0kGXheustRHIynhEjILzoQ1eR9lLiWrAAx8aNZD3wgP8F5RgUPgLali24P/kE4fXiufhizG7djtYtT7EhH6FMEA2gJScTNfd99MREMgdfgrdr14J9SknkJ5/i2riRpJGPYOZLuO3cupWY9+aROHE8ls1xzxMbpMSxZw9m48agaRUuNogdu3B8/S3GPbeWrM8A15r+5IsYt97gX02WV7f8xAYAbcVKHF8vwTf6EQi3CVkUQGzIL0xs3rKdL776li+//pZVf6wBoGmTRvTq2Y1Te3Wn1ynd6NzpZFz5k6oHIzbA0TBKluX32nn1DWSNWGT3UyAzE6tXr7xk7cnpGWzetImNGzfyz9q1/LZsGf/+8w9SSpxOJ9169GDA+ecx8OKLad6mdZGhKlxsyMnLEPbPvySMGxPwHleZYoN7/wHcc+YgLIvNgweR1qQxAM1cEbR9+jkODLqQ1C6dwbJo/fxLhJ19Nll9+/obmyZ1xo7D/fiEoitKq6rYIDSc057G9+j9+Ywx5SM2YIJz9Hh84x7157Eoafsyig2GtEBK9B9+QP/uO8wep+AdPLiIYH8iig0iLY2wr77CueE/jFat8Fx2GbJQjqYyiw2mQfic93Ds30/GXXf6jZslINA+0X5fTsRnC0kbMQIz53pVYkMglNhQhONFbAgW0/Sv/j9yBHHkCBw5gkg8gkhMRKSnFaxbOKEx4tjvJoEo1M/RudsICC4XslEjrGbN/OJBw4Yhz3tQnVFiQ+hQYkPVQYkNCoVCUUkosSEQVVtsABDr1qPPn49v0sSiq2ryja8tXozj12X47rsPWb9+UKPnGjTE4cM4li5F277db6B0OLDatsU89VRkU3/yxmAM6GLPHtyvvIJx/vkY/fsXHCvAcRWHDhH23PMYffviG3jhMcSOAHg8uL78En3tP8joaLznDsDXuXORF5AqKzZIieuvv4hYvAQZ5iZ96LXIho2K1NXX/E3U/A/JGHwJnj6nFZh/5Odf4P53HUceHQm6bmuoinY4cezeTcRrr2G2aIGWkACWxB3hxureFeuUHpAbDqccxQYA/ZlXMK8dgmwY6DwNXmwgMRn9nbkYIx/IV7d8xQYAceAg+lPPYdx7B7J5oQSnQYgN+TlwIJ4vv/6On3/9nZV//M3+/fEAuN0uunbuyEkntaJVy+a0btWK1q1b0rJFMyIicl5sAogNUkp8Ph/p6RnEH4rn4MF4Enbvx71qFVsMg8Z//smBhASePnIEASQBYWFh9OzVi959+9K7bx969OxJeD7hsHCCaKgAsUFKXNu2g2FQ4+MFpA84B0+b1pg58d4DURliQ+SmzdT/5DO8tWvz28ABeGOOCqiu1DT6v/YWO2+/lawmjRFeL22feJr9Qy6jbs+jodRqvDGLzL59qNv15KKTqsJig7Z8FaSlY51/dqnaBz2+0CEpGee0mfgen+wXZCpabMiH448/0BcuwmreHO/QoZATJutEERtERgZhS5biXLsWKyqK7EEDMdq3BwIniC5MsGKD66efCftmMVnDr8fo0CGoNoUp8sySkUHkiy/ibdKEzKHXFnhuUGJDIJTYUIQTTWwoA1U2jNIJhBIbQocQYt57D3QY2qzusby1S8aZY1er41MKlNigUCgUlYQSGwJR9cUGALFjB/qrr+GbPCnPmOGfF2hLl+L4+ResM07HHDgwNAmiTRNt0yYc330Huo7vzjuxtKL92jaXEueiRThWr8Zz//3IHKPgMQ0XUqL/8gvOb7/Dat4Mz9VXF/F0COZIidRUnN9/j2PtWtAc+E7rjbdfP78BvoqJDfru3UQtXIiWnIynWzcyzz8vbyVzfuOLFh9PzBuz8LZqSfo1VxeMFZ6cQs1nnyOrz2n+9rnjFx7MMKj37hxEWjoZ99xdwPMkNjsV7a816PM/xDthLNSrV+5iA+kZOJ96Ed9km+TOgfoMdK0JHf3J5zBuGX7Uu6ECxAbAn6T6iacxe/fCGtAvX72SiQ2F2bcvnlV//s2qP9ewevVatmzbwaFDhwvUiYgIx+V04nS5cDqduFxOBILMrCwyMzPJzMzCNE3b/iMiImjevDmd2p1E10aNOScxkagzz6SRaeJMSSH9+usQWVlY9eoVML6FXGyQEhEfjx4fj695c6K+WYIVGYkVE0P4smWkXnYpkd//gNGoEamXDi5utxWgosWGsL17afTe+2x/+AGky1UgZ0PU/gN0eWsOB8aMxqgRiyMzk7YznmTnbbeQ1bQJrSL9Ip9rwwYifv6F5LvupLFuc+yqsNiAZeGc8iS+SaNL1z7Y8XOubbF7D/rLr+ObOgHC7FYUVozYAP57u7Z1K67330e63fgGD8Zod5L9+DZUN7FBJCUT9v33ONetQ0ZEkH3eefi6FBX4QyU2OLbvIOKtt/D2PhXvxReVblV0Dvn3iWvZMsK+/JL0++7D26Co8K3EhkAosaEISmwIGiU2VD5KbAgdSmyoOiixQaFQKCoJJTYEonqIDQAcPIjziSfxTfSH13B88CHalq2Y55+HddZZRxO8hUJsyD/DtWtxzp1L9siRyLoF8z8cq7lITsb96qvIqCg8N92EFR1cMmht+3ZcH34IgPeaa7BatPDPNajWfiwpwTBwLl+O64cfkDExZF59FVajgh4DFSo2WBLXuvWE//IL2uHDGE2akHnZYCybxNoaApGcQvTs2QiPh9Q778CMKSi+hP22nPAvv+TIQw9iFVrlnf+4utesJWb+fIybbrZdDZobRkkcOIDj00X+XATlLTYAjgWLkI0aYp3WM7g+jyE2kJiI/vZ7R70bKkpsAJAGjg8W+BNH332b3zOnjGKD3VxTU9PYtmMvW7ftYNu2HaSmpeP1evEZJl6vD6/Xh5SSyMgIwiMiiQiPIDIigojICOrUqUP9+vWo36Ax9evXJzo6Oic3RNGcDSIpCa8mCPvwQ6zoGKwG9XEt+43syy+D7duw4uLw9ujhv/idzsBig2WBz4fjcCKuzZvxdOpI7Bv/w2jYEE/7k4n87nvSzz8Px6FDYFlknHkGenw8RsOGyPDwEhlb7ahIsUF4vbSZPI0tE8YhcwTDXLEhbsNG2nz1Davuv5vGteqip6XRdsZTbH3wPrx1/Ndtq7BIYt+bh37wIIkjHwaHo/qJDfg9loxbroMasaVqH9T4+a7tPMFh2iSbJKYVKzbkkZqK84sv0DZtwqpfD+/llxfraVjlxQYp0devJ+z7H9CSk7Fq1CD7nLP93yfHMPyXVWwQyclEzpqFFRVF5s03Q1hYWXQGIEcYio8n8tXX8HXsQPYV/nwPdsdViQ2BUGJDEZTYEDRKbKh8lNgQOoQQ82bf325oszqhExv6PbZGHZ9SoMQGhUKhOFGp0BchOyp7/ECGj+CNHAAkJeGaNg0ZE4Nx9dWYJwW/ejJYbA0XaWm4Zz6BMWAARr9+x65bCG3PHtzvvosVW4Psm260Tehsh0hLw/3++2gH48m+7Vashg2D3YSifSUm4v7oI7R9+/GdcTq+AQP8oaJK8Fyi2RgDAr2eWQCGgbZ7N84VK3Bs2YoFGB074DnrLGScX2CwDa2UmEjYO+8gfD7SbxiO1aDB0T4BkZlJzCuv+pNNB8jLEaUJxNat6HPfx2rWFPOG4SADCAj5DODOCTPwTR4Ndsc14MtosMJAoTIpcY6egG/GlALeGgGxFRCO9qs/9QzGjTdAndpBGxRLzDGMP2LNGvR58zFuvw3ZunmJ2xcg0LbalJsULbPzQADwWMF5JgQS4cS2reh79+Fr2YKY+R/i6dQRKSVha9aSMuxaYj5egBUWTsaAc4j5bCEZZ/TNC4uW3a0bwu0OelWynfHOYdPWFeC42hn6Dnmzi5Slmj7b9rvSkouUZZtFxaKutepR74mnSLrmKrzNmuWV13WG4frhR1yrV5P+8EP+/ChJu3BOfQrf2Icg5x6g/fk3jo8+wxg2BNn5qBgopJ1XShnFghJdAyUXC8SefTi+XIxx162lah/U+IWuAbFnL/pLr+CbNqWQ4FC279xA3w3BhsizkIj9+3F99hnaoQRk7dr+757OnQOGCizt+CFHShxbt+Ja9huOPXsBMNqfjOfss5G1aoZ8uCJig2EQNmcO2r59ZN55B1adOvYNcwh60YDPR+Tb76AlJ5N+150F8knYCR4lESft6tounAn4LFzGhS/lQmU/Nwei4gzjtlSgYf54FBvsUAJE+RBo8V5kZJQyZocIIcS82SPaDG0aQrGh/8R/1fEpBUpsUCgUihMVJTbYF5dUbChEWVf/2vYZaJWkJXHOn4924IA/CbTbXTLDx549hL37LjK2Blm33AyRkUE1E6mphP3vTbAssm+/DRkbG/yYhZES56+/4ly2DCwLKcFs1BCjU2fMtm38RiDT9OetsCwwTUR2NiIzE0dWFmRmIjIzEVnZYPjQfD7w+hCGD7Ky0JKT/cMA0uHAatIEo2cvzDatMYoxUmnx8UTMng1CI/WG64sYWCzTJPKDD3Fu2ULazTdjNm1CuFbUSK//+y/RH3+MbNYM47phR0MmmakB9slRA6pj0dfIxg2xuncuWi/UYgMg/lmH9vc/mDdeF6Dv/JWPLTaQeAT9f29ijB5VKWID4E/G/MYsMHwYd91edLV1NRcbgl39G4iSHIHqIjactWwV0uUm9YLzCpQ3XfgFWlo6mTffBPhFxLjpE/GNH+lf+Z94BOerb2G1aoF59SVFDNDVUWwAcE6Yjm/Co6Db5BIJon2x49tcA2LvPvQXXy4kOFS+2FBg2MRE9F9/xfHvv2BJrEYN8Z12Gma7drZia0WKDSLxCM5//kH/91+05BQAjNat8J7eF6tp02Jal508Q7+UuJYsxfXTT2QNvx5fe5u8JTYEIza4f/qZsMWLybjpRox27QLPIR9KbKjs5+ZAKLEh5Cix4bhEiQ3ljxIbqg5KbFAoFIoTFSU22BdXJ7Ehp1jbssUfmzoqiuxhQ4NPRp3zW9uzh7DXXvev8rzwwqDnJQ4eJHzWLKx69ci+4QYIK/uDnWVZaPv3o//zL44tmxFSIh0O0Bx+459DQ4aHI8PD/eJIRMTR/51OhK6Dy4V0OsHtRtasCULYnm2Bwm/o//5L+KefYcXGkjl8OLJWzYJ1pSTs++9xf/c9Gddcjbdr17yP8osN+qo/CFu0EKN9B/SrrwRXIWNfEGIDHg/Op17GN+7BovXKQWwAcE57Ct89t0NxK2aLExsA/fkXMa8cgmzcrGi1ihAbcofatgX9jTcxB12AdeYZJW6vxIbqITbE7NhJ759/59BDDxwtlJLa/3uLiMZNyB7szzOhxccT9eRTiIkPQHQU2l9rcXz2Fb6H7/ELDzbhtaqr2KCt/huxcw/mkEtL1b7Y8QMIiWLPnkKCQ9USG46W+9H27UNfuRJ940YwDHA4ME4+GbNjJ8xGDbHy52YKot9iMU3/mDt24NixE8f+/X5BHbBq1cLXuRNGx47IGjVK138Z0BA4f/kF91df4z13AN4BA/zzCnJbjyU2OLZtI/Ltd/H26kn2JRcH9KxSYoMdlf3cHAglNoQcJTYclyixofwRQsx75542Q5vWLhzKsfScM3mdOj6lQIkNCoVCcaKixAb74mooNuQiDh/GOW8eIjER7yUXY55y7OeiwkfAuXgxrl9+JeveESUKkeTYtBn3Rx+ClHgHDsTo0aPUCSPLNYxSIQoYak0T9+LFOJf/jtGpE1mXXVZgFXxuXeeatUR+8AHZ/fuTed65RbYzXHOgr1xF2KJF+Hp0x3PppeBwEGWTzDsosQFwzngO3/13QHghMaecxAaOJON87X/4Hns0QP+5fRYvNpCWhvO5F/FNnBjknEpIsGKBNPyhSD5diPbXGoyhVyM7tFdiQwnqVnWxwZGVRY+nnsf79NOg5xwD06TeU8+QfuYZRJ7VH/AblaOee560yZOIifChrVqN9uMyjFH3Hb2ejyOxAcA5biq+aROCvy+HQGwAEHv3oj/7AsbddyJbtwl6rMoQG4pgGDg2bfJ7F+w/AJn2+Tmk8A8onU5wOv3ieM6PdDgQloU4cgSR/1rPEdGtRg0xW7TAaNHC/50bRDin8sa56g/CP/0M7+l98Q4aVOCcKYvYoB05QuQbs7Bq1iTjphttcnoUqq/EBhsq+7k5EEpsCDlKbDguUWJD+SOEmPfWXa1CKjacO3WDOj6lQIkNCoVCcaKixAb74mosNuTV9flwffEF+qpVZI0ciYyLC9CvDRkZhL/yCjImhuxbbgGnM/iJejy4vvkG/e81oAmMjh3x9ekTtKcFVLDYYJno69fjXvotIjkZzwXn4+19mq1Bzko4RPTLr+Br25bMq64EXS/ap2FQe+aT/ljal11WIBRHWcQGsX4j2t9rMYddWbBeeYkNQsMxex6yUwes7l0DjEFwYgPgmP0eslUbrDNOD2JOJaQkYkMuHg+Ojz5B27wF30P35STPLaa9EhuqrthgWdT9aw0tvvyGf+66lZNO7gSAlpJC/See4sj1w8g++WTqOsPQ16wh/OOPSRs/HsLCqLH1b/T5n+Ib91DB6/44Exu0b38AU2JdcG6p2h9z/OJCpPl86C+9AuERGLfafKdUVbGhJONL6feG8PkQpukP/WeaCNNEaprfwy6YPDiVhZQ4ly8n7Kuv8XXrhnfIEFvho1Rig2UR8d5cHHv3knHXnVi1agXVhxIb7Kjs5+ZAKLEh5Cix4bhEiQ3ljxIbqg6B3hIVCoVCoVBUV5xOvJdfju+ccwifMRPPkMsxe/YMrm1kJFmjRuHYuJGIqdOQUZF4Bw3C7NCh+LZuN97Bg/EOHgyWhWPDBtyff4528CAAZtNmGH36YLZpXWrPhzJjWegrV+H86Uekx4PRoQOZt95yNDFl4fcAKQn/6CPE5s2kPvAAsohh2o/IyqLG5Clk33orZtu2IZ2y7NAObf4CTJ+vZOJPGTCvvxbno+OxOnUo85jm8OtwTnkc2aghsmXLEM2wDLjdmNcPxUw8gvPJZzAvOA/rzNOLb6eoOkhJzXUbqPv9j2heL4e6d+WPsSOxXP5zNfyff6n5wYfEj3wYs6Y/HFjY55/j2LGTtGnT/Pcfrxf9tbfxzSjBiv9qinXu2TjHT8fq3ctGXCtnnE6Mhx5A/LcZ55ixmEOGYJ3Wu2LnUN4I4b9POp0FvkKq/JI+j4ewBZ/g3LABb5/TSJs6BRwOW0N/adD//ZfI9+aSefXVZN4wPCR9KhQKhUJxLCxLYllV/hv4uEd5NigUCsWJivJssC8+HjwbClVy/+9/4HDgufnmQiERikekpeH66iscG/5D1qyJ59LBWC1alGD2R+eh7d6Nc/lyHFu3+sNIhEdgdO+G0aNHXlzqkHg2SAleLyI5GcfGjTg2bEAkJuZskMDXvTu+/v0x3EUTpuYf3rF9B5FvvE7W4MFk2RjHcvefY98+Yp97npSHHsTVuIntXMvi2QAg1v6Ltu4/zKFX5CssP88GALFlK44l32OMuCNAveA8GwAwJM5HR+ObMB5yY5BXlmdDgaomjg8XIHbuwrjvboiIsG+vPBsq37MhNYnYzVto+N2P6JmZJHVoz44z+2DmJlzPof+SH3Ekp3D4jtv8q7OlpM6rrxPerAXZl12aVy/qySfRrzgf2cImn8hx5tkAQGISzpdn4Zs4pnTtS+vZkL+9lDg+/BDtv4347r4L6tU7PjwbqhlafDzh789HpKWRffllGB07Fvw8wDNPsNtqJScT9eprmPXq+UWGUnh1KM8GOyr7uTkQyrMh5CjPhuMS5dlQ/ggh5v3vjpYh9Ww4f/p/6viUAuXZoFAoFArF8YwQeG6/HX3FSsLHjiNrzGjIXcUfBDI6Gs811/i7OpyI+/NFaG+/g9miBd7LLws+eaUQWM2a4WmWz7CXkYH+9xrCZs9BpKf5x5P56sfG+gssE2EYOaEprLzY10L4jXoinxEo9/VIutzI2BjMk07Ce8WVmHVq22ycnVFa4vrlF9zf/4DZsAGpU3KSm9rVtSyi5szBcSiBpCmTkQESiIYC2bkD2seLKtS7QbZpDd98i9i6Hdm6jB4JTie+x8bhnDoN3xMzj8bUr2yEwLzmSsTefTgffxKrezfMyy467le6VyfCNm+h1uJviEk8TGrbNmwZPgwjOgoAs1DOhi6vzMJ3wUCSrs25Z2VlUX/GEyRfdimi11HB0PX9DxgtW+KwExqOV+LisLp2RvvuJ6wB/SpnDkJgXnMNZkoK+utvQGQExm23Q1hY8W0VZUNKnL//jnvJUqzacWRefx2yts33YhnHCPvwIxz//Uf6PXdj1akT2v4VCoVCoSgGKZVnQ1VAeTYoFArFiYrybLAvPt48G/IhEg4T9sILWPXr4b3iCswS5FIojLZ1K+6FixCpqfj6nIbv7LPBVdRToKTk7T/LQqSk+I2+ul4g6WbuKslQJogWycmEf/gR2p69eM88A8855xSIWV14Bbm+aRORb75NxrBr8Xbtmlcertmv4CyrZwPSQvyzvqB3Qzl7NgDg9eJ8bAq+J6YWNcCXxLMhp67YsgX9gw/xjX+sang2FGqvLVuO4/MvMa6/FtkpX+gw5dlQ4Z4NWno6TafPJL1rF5IuOI/tWtF9kJsgutaG/2i9YCHrbr+Ztu07+8fbvZu6L79K/IP3YzRoQF2n36Ct7dtH5BuzSJsymViZbL+xx6NnQ05757jJ+B59CGKiS9W+aN0SeDYUrrZtG/qbb2Od1hvzkkvy7jHKsyF0iNRUwj5egGPXLnynnYbnvHOL9TQojWeD/vcawt9/n+zLLyO7d9nDZCnPBjsq+7k5EMqzIeQoz4bjEuXZUP4IIea9flvzoU3iyv5OmsugmZvV8SkFSmxQKBSKExUlNtgXH8diQy7iwAFcn3yCiD+E0bUL3kGDSr+y1LLQl/+Oc9mvCK8X6XRidumKr1cvZG37xNTH7K4CE0TL7dtxffcdjv37kZGRZF95BUZT+5XOeUZdj4foN95A6k5Sb7u1iJdBeYoNAM7xj+ObMNI/bkWIDYC2ajViyxbMYdcUqldysQFA+/57xP4DmMNDEMM7xGIDAIYXx3vz0fbux3fXLVC7thIbqFixQfh8NJswmb0PP4iRcx+xSxBtpiTT/u33yKxXl61XXIp0OOhaqx7R335HxJ+rOfTQA0i335W+ruYk4t3ZaAmHSL/vPoiIOCHFBg4l4Hz1f/gmjS1d+yJ1Sy825NbVfvwRx1dfY14xBKt3byU2hAB97VrCPv8C6XKRfeWVmC2DD39YErHBsXMn4W+/g3lSW7KuuQYcjoD3q5KgxAY7Kvu5ORBKbAg5Smw4LlFiQ/mjxIaqgxIbFAqForKodGN/dcJuX5XV8GJPSYwcFUVZxYaAZ5qUONauxf3VVyAlniuuxGx3UuknCv6kq2vXoq9ahXbkSN5KVbNhI8y2bTBbt0bWq1fiMDV2x6AkRh7NMHFs346+fj36+g1gmVjNmuMbcA5W48Z59QIZLlxJR9Dfm4tITMS4YTiydWuwihpKbcug7Nd7bh6FfzfgWPknxq3DCZnxMYi6zulP4rvtFn+M9WLaS1FUcCl8/JxvvIHRqSNmnz6BZlxp5Bm5jhzB9c47kJ6O9+qrsNq1K1LXzqhm2JR5LDtDNRg257Bdn6G4B9mLc0XL3DZGOrAXFlKNovkVsgJs697MtCJl8VkZRcpOio2j2bTHib9+GNnNm+eVxznzxd+VkuiFi6i7bj2+ESOgXl1/uWmiP/M4slkTzCGX5FUXa/7FOe8jjOuuQHZqbzu//JRdLAjy2qwMsQHQln6PSE3FvOKyUrUvtq6NAFGs8co0cSxciGPlSnyXXILZt2+Bj0tyvy+tEH+0bvBU9vNBATIzCfv0UxybNmF06oxn8CX+MIAhIv8+FIlHiJg1CxkVRcbNN+fku8n5LMChthMsA33n2t1vHHZVyyoWlIQTSlioZAHBjnIzwJ9IYknZUCJEUQIJCCVBiQ2hQwgx79VbmoVUbLj4yS3q+JQCJTYoFApFZaHEhhKgxAY7yiw25CczE/fHC/xGit698Q68MHRx9S0L7cABHFu24NiyBe3QoYIfx8RiNW2K1aQxZpOmfo+IQoaGgGJDVhZaUhJaSgoiJQWRkur/OzUVLTkZkZ1j/HfomK1aYZ7cDuPkk0HXbY2vhQ0f2saNuD76CC0yEvO6YcgGDfJNoOLFBgD9+VcxB56HbNu2VO2PUgLjYXoWzhlP4Ht8WrHtgxEbkBLXhPF4br8d2cQ+qXZlUcQAn5WF48MPcGzejDFgAEb//kdFNCU2FCkrq9hw9pwPSDnzDNK7dilQnis2OHfupObrs0gfNJDa55xztMKhBJwzZ2LcdCXy5JxrIyUV5ytvYjVuiDX0sgKh0Y7F8S42AOhPPot5+aX2+VgqQ2zIxbLQPv8cx/LlGAMHYp55pj+HjxIb7PH5cP38M87ly8Ghkz3kckwbYTQUWEhEairhs2ejpaaRccftWHFF8z4osSEUVPY7QhU0gCuxodJRYkNRlNhQtVBiQ9VBiQ0KhUJRWSixoQQoscGOkIoN+TrVV6zEtXgxuF1+A33btpht2iCjjxHjuwyI5GS03btx7NmLtncP2uHD+T4UudPKm9/RuN4SGR6OVbMmVmwsMiYGGRODVcP/txUbmxceys6oGkhsEPHxOL/6Cm3HDqxWrfBefTWuSJvkz5UkNmAYOEdPxPf45ODzZITAeOj4ejFSCKwLLzhm+6DEBsDKziJs9BiyH59eYFVsZWN3rlhIf8iw779H//lnrLg4jMGD8bUoGppEiQ2lFxvafvwpNVu1Ifns/kXqxjndRH35Fe4N/3Hk/nuRbjdNXX4BQvt9BY7PP8c3dgyE5+R8WL0Gx4LP8T10N9SpjbCKzjUQJ4LYgM+Hc/R4/32k8Or3yhQbyDnfpcTx9dfoy5Zh9uqF9+KLghbAj3uxwevF9dPPOFf8DpoD71ln4uvTp9hcDGVBpKbifucdtLQ0Mm+8Ic8j0G7zldgQCir7HaEKGsCV2FDpKLGhKEpsqFoIIea9clOToY1DKDYMfnqbOj6lQIkNCoVCUVkosaEEKLHBjnIRG/Lj8+HYsTPPI0Gkp4GUSJcLo1cvfL16QWRkaXsvEWUOo1SM2KBt3Ypr8TfoiYlY9ephDByI1exo/gaXXc6FyhIbALFtO46FizEevrdU7f2U3HjoHPsYvjGPQnR0wPZBiw1IxIEDuF96iezp00scWqu8CCg25EMcPoz++eeIHTux6tXFe+mlyEaNACU2lFZsaPrdj7jS03HceFOResLrpe1Lr5HdqSPpgwYebeN0oc/6H+g6xs03+c8hXyKO2fMRPgPj1uvzzislNtjEsN+1G33eB/jGjipV+4B1QyE25B955Ur0L7/AatQY77ChOfefwByPYoNISMC99FscW7eA7sTb7yx8vXuXq8AAIFJSCH/3XUR6Bhk3DsfKuc/losSG8qKy3xGqoAFciQ2VjhIbiqLEhqqFEGLeSzc2Htq4VujEhsue3a6OTykIUXwEhUKhUCgUxx1Opz/PQts2BcuzsnD++Sfhr76GyMxEul0Y3bvjO+MMCA+vnLmWEJGcjPvzL3Ds2gmA2aIlnmuuwahTp3InFiSyVUtk3dpoK1Zh9e5VYeP67r8X53Mv4JvwWEj6kw0a4Lv8clwvv4z33iCFkyqArF0b3803Y0qJOHgQ16JFaAfjkS4n2YMGYXTqVNlTrDYIn49m3/9E5MGDrL/xegpnjXHv3EWjN2aRMmIEvnw5HLS0dJxPPY055HKsnj39hdnZOCfPwBx4LuZpPStsG6orsllTrE4dcHzxFebFgyp7OgGxTj2V7FN7IXbuxP3iS2BZGKf3xTz11CrlFRVSvF70v//G9dtviLQ0rNp18J53LtlDr60QYVbbs4ewufMAyL5hOFbDhlU2GbZCoVAoFIqqhfJsUCgUispCeTaUAOXZYEe5ezYES3Y2+l9/4/z1F0RmFmbbNngvuAAZFxeyIULl2SASEgh/7z1EtgfPNVdjtWxZwHATMEF0FfNs8PcpcI6ZiO/xScXHog/hSmXtu+/Rtm3HuOMO2+Yl8WzIRV+yBG39erwPPljpHg7BeDbkUsQLwePBPWMGWbfdhtWw4dFi5dlQwLPBmZxMnR9/RtuwAUvXOdCrJwd7+8WBk2r4Y8BrWVk0+N9bSF3nwC03USsq5uhc4uOp/fQzuB8bD3VyYsZLifOx8Ri3XYNsfHTf56I8GwK3159/Ceu03lin9ix5+wrwbIBC16DHg+P3FeirVkFWFoSFYZx6KuapvSA8vHp6Nvh86GvW4lr+GyIlFel0+kX803ojY2KKbx8itAMHCH/rbazYGLJvuKHA2Hb7UHk2lBeV/Y5QBVfbK8+GSkd5NhRFeTZULYQQ814Y3iikng1Dnt+hjk8pUGKDQqFQVBZKbCgBSmywo8qIDYVwbNqMa8kSREpynhFcusOw6tfHql8Pq3FjzCZNShSCqdRig8+Hc9Uq3L/9jsjOwqoVh+fKK7Dq1QsqQXQuVVJsQENbsQqx7wDmkMGlah903ULGQ8eXX8HhI5g33lCkamnEBgDH6tU4Fy4ke/z44HNRlANlEhsAIyODqImTSJ85Iy/EyQktNkiJa8dOslcsJ2rbdv+q9OhoDvU/i21NGhaxTJ5Uozaxv/5GrW+WsP+O2/A09ScQz00Q7V63jti575Mw4TGa1KiZ105/5RWsnj2xure2nb8SG47RXkr0p5/H6toF69yzq77YUJjMTBwrV6Kv+gOyspDh4ZinnorRs2ee50OVEhssC8fWrThX/4Vj2zZ/eEJdx+jSGV+fPsgaNUreZxnR4uMJe+ddcLvIuukm2zkosUGJDZWKEhsqHSU2FEWJDVULIcS8569rOLRRLWfI+rzyxV3q+JQCJTYoFApFZaHEhhKgxAY7qqrYYEtWFlp8PNqBg2j79uLYsxeRmS85rBAYbdpgduqM2aZ1kTjUdsdApqehHUpASziElpCAduQIIikZLT3dX8G0wKHh7dULo2/fIuE2jgexAcA5bjK+SWPBeYwH63IwHjo+WQheD+a11xYoL63YACB27MD98itkT5wAFbiaNz9lFhukxLFuHa5ffiXr7ruAE09sEJmZxH61mLCNG0HX8TRvxo6T25LeulUBL5zCCaLdScmcNe9jMjq05/CllxSwWtZLOEKNt97C16QpKdcNBV33J4g2TfQXXkS2bo15ycVgHLGdvxIbim/v+HABIiEB4567bLylqrDYUHisjEz0P/7AsWoVwuMBIbAcGlbjJlgtWmC2bIGsWzdgvoOQiA1SIpKT0Q4cQN+yBcfWrYhsj/+LWwiMVq0wenTHbNXKZl9XHI4tWwmbPx8ZE03W9cORcbUC1lVigxIbKhUlNlQ6SmwoihIbqhZKbKg6KLFBoVAoKgslNpQAJTbYUa3EhuIwDBxbt6L/8w+OrVvBNP0WixyDg+22RkZg1q2LVbcuVu04rFq1kLVqISMji1g7iksQnUt1FBvE+v/QVq3GvOm6UrUPqq6N8RA0HPPng8uNOeTyvNKyiA3gT77snjYdz6iRyIZFw+GUN6EQGwDC33wTX7duGD16nBhig5SErVyF+9tvkbpOyqCBZHfskPfxMRNES0mLr5dQa+Nmsh96EKPmUY8FR1oa9d+eTYSuk3zLLVjRUXmfNU3PwPn4DIwbb0B27OgvVGJDqcUGALHmH/QPP8Y3djTE5E/EXI3EBrvvC8OHtncv2vbtOHbuRMTHIyzr6HeFlEhNQ8bEYNWqhVWzpv/7JCoKPB5EtgfhyYbsbER2NiI1DZGSgkhNPTqoEAUGt2JjsRrUx2zbFqNVqyqVX0L/czXuRQsxmzcn+9prg5qbEhuU2FCpKLGh0lFiQ1GU2FC1EELMe3ZYg6GNaoZObLj65d3q+JQClSBaoVAoFApF5aPrmO3aYbZrZ/txWY1PxzOyw8loC7/A2n8A2bBBhY5tXnstjndn4/jyK8yLQpNgVtauTfaMxwmbOAnvLTdjnVQ4ZXD1IOuWW4h6dDTpXbtyvL+fh63+i+hPPyPzjNM5OOqRY3vZ5EdKGi37nUa//sbuAf1ZPegCTsoNjWRZ1Js3H/eevRy8+QaimzQr0NT9zz84P/wY32PjoBLCzhyvyK6d8TVpgnPKdIxbb0a2a1vZUwoNuo7VvDlW8+YYgepYFiIlBXnkCFpSEuLIEbR9+8AdhgxzI91hEB2N5XYjY2KQsbGYUVGV6plQIgwD91df4Vy5Cl+P7mRMnAi6MgcoFAqFQqEILerpQqFQKBQKhaKa43tgBM7Jj+N7YmqFJ1g2b7wBfdb/0JYswTr//NB0Gh5O9uPTCRs/Hu+tt2K1ahWafisSIci+bhhh772HZ/j1lT2bcsO5ZSuRX39NwrQp/nMvgBdHYeJ++51m3yxhf9/TWDXmkQLnrXvXbhq+PotD11xF/PXDirSN+fAjHIcT8T0xs/oYeqsTtePwzZyG/uwLWPt7YJ3dr7JnVDFoGrJmTayaNYNfV14NogSIpCTC3p+PFn8Qz6BBeKZPq/DvCYVCoVAoKgLLklhW1f9uPt6pXmJDZYUcqUaubYoKRIXAqThKcg2q41L9sTveds8LZQyNVF7Yrba3C1VSkvYlwTZcUJl6LL/EmvaBPgLsqyANI3ahFwAcdjOT3qJlgcIgmUFuWaDzsgxhTYJqHxWDedWV6O++j3Fz0aTNwYdGsp9XcaGRzNvvwPnqq/D9jxjnnF20fZAhvwrgcJAxeTIR48eTfdddWM2aHbt+Xr82ZQEMgsGe24HsibZhy/JV9nTsQMzChVhHErFqFY2FfqwwTMGg24YaCf5+YzdUsmFzXQC7M9OLlLkPxtNy1iz+eGwMMidMUk13mG375pH+HBzhf/xJ7MJFZJzel6iXXqWhEOT5pktJ5Ow3EYcSMJ6YTA23+2gHVhba32txfPIFZv8zsK69GMzDEJy2gdRK4lJfkpBJQbYvCUGPVY73G6eO8eij6C+/Ag4nVr/+QY9V2SGTKhK78GSBKI+QjMca37FpM+6PPkS6XHiGDcNq3Njfprg+A34SXDjCQPcgu7oBQ5DYPc/bVi3jc78KjVT5VJitpQpsfzW3K9ldrxX5jhWKkEWK4x8pLSxlE6p0yvVuJ4QIE0KsEkKsFUKsF0JMzimfJITYJ4RYk/MzsDznoVAoFAqFQnG8Y/XsAampiC1bK2V83913o/33H44ffwpdp04nmVOmEPbKK2h794au3wok/e67iHntjcqeRsjRU1Jp9fJrbHp0JDKIUCyOpCTqTp+Ba/sODk6dTNqFFxQQEbW9e4kYNQp5cjuMkQ9ArtAgJdpPv+IcOwWxdQe+SaOxzjmrnLZKURhjxD1oa9ai/bqssqeiCAbLwrl0KRFjx6EvX07mww+T9eijeUKDQqFQKBQKRXlT3p4NHuBsKWW6EMIJLBNCLM757Dkp5dPlPL5CoVAoFArFCYNxz504R4/HN3Nq8HHzQ4hvxAj055715+A44/TQdOpykTl1KhGPPUbWQw8hG1RsXoqyYtWqhdmoIa5/1+Ht1LGypxMStKxs2j75DJtHPoQVbu/JkIeU1P5oAbE7dpJ4952Y+ZI/537umjsPbd9ev7AUdnTlorZ4KY5ffsM8sy++6eNV6JdKwrj/XvTnXgRNw+rbp7Kno7BBpKTg/vhjtB078Z07gEwVKkmhUCgUJyAqjFLVoFw9G6SfXJ9rZ86POuoKhUKhUCgU5YHTiXHnreivVt5Keu8DD6Cv+B3H77+HrlO3m8wpUwh/5hlEQkLo+q0g0q6/jqj35lZ+zJdQYJq0feJpto24C6NG7DGrhm/aTLPHJpLdsgWHxo0pIjRoO3cSMWoUVts2ZI8eDeHh/g+SU3COnwKA7/FJWBeepwynlYkQGA8+gPbbb2grVlb2bBS5ZGfjWvQ5ERMmEva/N/GefTaZ06fh69dPXS8KhUKhUCgqjXLP2SCEcACrgdbAK1LKlUKIC4ERQojhwJ/Aw1LKpPKei0KhUCgUCsXxjmzTGhkXh2PufMyhV1d8Al0h8DzyCO5nnkGkpGBccEFo+g0PJ3PyZCImTsRz3XWYXbuGpt+KwOEg4/LLqDVuPNl9TiP79NOxijHUVxqWhSMlBceRJBxHEtEPJaAfSsB1YD+YJnpaOnuuuxZPg/oBu3AePEid+R9ihYeza/IE0HWi81eQkhpz5+FKSiVz2rSjIZMAsf4/9Dnv4xv1AMTFldtmKkqIEBgjH0F/8ilITcE691xl0K4MpET/czXub74BhwPf+eeRecnF6lgoFAqFQoE/P5JlqZwNlY2QFbTCSghRA/gMuBdIAA7j93KYCjSQUt5s0+Z24HaAJk2a9Nj43/oKmWsRqnkiH0U5oZLOVBwqQfSJhW2CaJvjWoEJokuS1LEiE0RX1CLpKpEgOkjKLUF0sPeW8koiW4qEr9qff+H4dCFWj+6Ylw0GR6EkzyFMEF2gPN/5on/6GY5Nm8h+6CFwuQLWKxGmiXv2HET8QbJHjIDoAmbsKpUgOhcjt55p4lqzhvDflqOlpmI6nWT37En2qb2QERH+uuWdIFpKHAcO4NyyBeemLTgSEo4aKoXAh8SMicasWQszrhZG3boY9eqxI9xVbG6GmLX/0HzJd/hqx5FwzVUFPBmiHf62joQE6jz/IimXXkKNvmcWnPtffxHxxUJ8j40qKpJZNter3TUciIDnux0qQXTA9lKiLVmCY8VKZHg45kUXITsWDA9WFRNEl9f3WEkodYJoKdHXrsW1ZCkiKxOje3c8558PbneJElQHS8nO9ApMEG2LShAdPFXUpqESRFdrVILoshMZGbVaSnlKZc/jeEAIMe/xIXFDG9QI3br6m96KV8enFFSY2AAghJgIZOTP1SCEaA58KaU8ZhDb7t27y2W//lzOMwzAcfiloAgByqhdcSix4cRCiQ1B11ViQ1GU2GBTa+UfOBZ9idW9K+bllx4VHSpAbAAQO3bgfullPCNGYLVoEbBeSRHx8YS99DJGz1PwXXJJnsG8SosNhTCzswn/4w/CVqxCZGcjw8LI6NWTrFN6IHNDCh2DY4oNXi/Ordv8osLWrYhsT94+Mhs2wNemDd7WrTHr1CmwKjrLMmzH2p2ZbluOlNT+6Wdq/7qclC6d8Fx2KdImX0iNpGRqvjsHASTefhtWTDQNXEe3UV/+O/ovP8Ooe+1XaSuxIfhxylNsyE96Oo6vFqOtX4+Mi8O48QaoUUOJDYH6LcmXtpToa9bg+u47REYGRufOfoEhMrJANSU2KLEheKqoTUOJDdUaJTaUHSU2hA4lNlQdylVsEELUAXxSymQhRDiwFHgCWC2lPJBT50HgVCnlNcfqS4kNiiqHMmpXHEpsOLFQYkPQdZXYUBQlNgRur/2xGsdni7DatPZ7OtQMFKImtGIDgPR4cT/7LFa7dvguvTRgvdKg//ADrqVLyR4xAqtx4+olNhSqKzIzca76g/A//kB4PODQ8TVuhLdlC3wtWmLUr1fAEK+bJlpKCo6kJJw7d+HasAFHeob/Q6cTX5vWeNu2xWjZwla8sNuuoMUGKYn79Tfq/vAjCf37cfjM00EIaroLJox2Hkqg7py5uHSdpBuHY+YLjdTAFQ6Whfvd2ZCZgeeeewgjy3Z8JTaUYJyKEhvy1z0Yj3PWG8h69fDddHMRT6ZAKLEhHz4fzmXLcP22HCwTo0sXvOecg4yKCthEiQ1KbAieKmrTUGJDtUaJDWVHiQ2hQwgxb9pltUIqNtzyzqEyHR8hRC3gQ6A5sBO4yi6NgBDiAuAFwAG8KaWcWVx7IcQY4BbABO6TUi7JKZ8ODAdqSimj8o1xI/AUsC+n6GUp5Zul3bZjUd5iQ2dgNv6dpQEfSSmnCCHeA7riD6O0E7gjV3wIhBIbFFUOZdSuOJTYcGKhxIag6yqxoShKbCi+vdi6DcfCLxCpaVin9sI879xChsFyEBtyivTFi9H/+IPskSOxwsOK1Cs1mZmEvfgiVuMmZA8bWmRlfHURG6BQGCXTxLlvH84dO3Ht2IF+MN4/GSFASoRTx4qtgVmzBkaTJnjat0eLjQlqm6D0YkOt31dSd8m3JJ7eh4Rz+hfY37lig2vfPuq8/yHS5eTQ9cMIr1O3SJ+NN2/D/e67BXJwhMlM+8kqsSH4cSpDbMj9d+NG9HdnY556Kuallxa8Fr1exLZtiIwMrB49QIgTXmzQdu3C9eOPOHbvBoeO9/S++Pr0ARvvIDuU2KDEhuCpojYNJTZUa5TYUHaU2BA6hBDzplxaY2iD2NCJDbfNPlxWseFJ4IiUcqYQYjR+AeDRQnUcwGbgXGAv8AdwrZRyQ6D2Qoj2wHygF9AQ+A5oK6U0hRC9gV3AFhux4RQp5YjSbk/Q212RYZTKghIbFFUOZdSuOJTYcGKhxIag6yqxoShKbChJewfaqj9wLP0WpMS84HysnqeAjbAQKrEBQOzbR9hzz5F9y82YJ58c9CYEg/77CpyffUrWffdhNW5cqrnaUWliQzGUKmdDPkoiNuzfv48GX31NxM5dJHfvRvwF59mGO2q0dTtxny3y52249mrMWH8i7NycDeD34Ih77Q2i6tTFc9NNBfKJKLGhJGNVPbEB/N+52q+/oi9ahKxVC0zT/4HTidWqFWgajpUr8d14o+094LgVGywLbd8+nKtXo//zL0gLs0kTvP37YzVvXqo+ldigxIbgqaI2DSU2VGuU2FB2lNgQOqqo2LAJ6CelPCCEaAD8JKU8qVCd04BJUsrzc/4fAyClnBGoff46OW2W5PTxe75+0ytLbAjdETieUcZLhaJyUddg9aI8HqQr+eG8RC/zZXwOLomxXdNK8OJeJkqy/SW5Xu0EAHtDZ9D9lmR827olMd6Vod4xCdbQWRLjoc0jn9CwevfB6t0HPB4cS5bgnDAFMy4OY8gQZJMmeVUtm31VIgN8/n8aNcT3xEzCX34FbdUfeIZfbx+jvxR4T+uNt0tnwnO8HDw2Xg75sbveQhXeKT96oGvIprjMYkGuYbcQZpDCSP5jJTweYr77nsjVf1G3Zk3SL7kYX4sWRAFRQF1nWN5E9J9/Rl+6FNGxPeakSeByUcCXwcoE08TxxddoK//EuOd2ZMM6hJHmd/62nUF+7K4Lm1A9VVIUCMH4FSkgBN0+MNYZZ+Dt29cvNDidRc4138UX43z3XbQFC/DedSeydu0S9V8dEAkJ6GvWoK/9B5GdBVJiNWqEr3t3si6+uIDIln/vlv2sCv4eYne7KdFzSEkEBLvysj4zlAQlLFQclW5Ur+zxTxyOVwFAUX2RFlhWlTov6+VG8skRDIq6+kIjYE++//cCpxbTvhGwolCbRkHMZ4gQ4kz8nhQPSin3FNegNCixQaFQKBQKheJEx+3GvOQSzEsuwTqUgP7pp2h79mB26YIxeDC4ggvpETQOB1n334f+23Iix44jc9RIZM2aoek7IoKs0aPRf19B5KOPkvnII1CnTmj6PkEIW7+BGp9/gQBSzh3A/vHjiHTYvzZo69bhnjMH39lnkz19Oi47G09KCvp77yIOHsQceD6+GZP95XbeCorjB03z/9jhdOK77TbkkURcr72OrFUL46yzsBo3gpjgQ4FVCUwTbdcu9HXrcWz8D+H1n9dW7doYnbuQddedRRI7KxQKhUKhqBbUFkL8me//WVLKWfkrCCG+A+rbtB0X5Bh2Kn9xiklp2nwBzJdSeoQQd+JPe3B2EPMrMUpsUCgUCoVCoVDkIevUwXfHHQBof/2F6/HHkVGReIcORTZsGNKxjL59ME9uR8QTT+AZMgSjZ8/Q9X1ab8yOHQh/+hm8vXvjveD8kPV9PKKlpVHj04W4du4k6+STiX/gPtuk0nn1ExMJm/UWVuPGZD3+OOi5rxVH33PEtm3o8z9A6jrmNZcimzax70xxwiJr1cIzbixixw4cf69B/+5bRGpavgoSWasWVpvWWK1bYzVtmu9cq0BME+3QIbS9e9H27sWxdRvCkxN2T9MwmzXD6NAB7/nngdtd8fNTKBQKhUKBZclQezYcLi6MkpRyQKDPhBDxQogG+cIgHbKpthfI/5DcGNif83eg9sdqE2ieifn+/R/wxLHqlwUlNigUCoVCoVAobLG6d8fbvTsy8TDODz5AO3gQ36BBmL17h2wMWasWGTNmEPbmm+hr1pB9660hC6sko6PJnDwJ58KFRE6dRsbDD0FEREj6Pl7QDyUQ9+5spKaRfNmlZN9w/bEb+HzEzp6DnnAYz4h7/TH5CyHWrkVf8AmyaVN8Dz7gX9VtBcjFoFAAskULjBYtbD8TiYloW7fiWLEC54cfHc0BYYMVF4esXx+rfn1k/frIGjXANBGW6f9tGGAYiPR0RGoaIi0VkZqKSEtDpKQisjL9cllu2Kec39LhQNarh9mwIWabNngvuACOIcYpFAqFQqGoeCxpYVkVl0skCD4HbgBm5vxeZFPnD6CNEKIFsA+4BhhaTPvPgfeFEM/iTxDdBlh1rInkihY5/14C/FfKbSoWJTYoFAqFQqFQKI6JjIvDe889YJroiz4nbPRovJcPwQyVJ4IQZN92G/qqVUSOGUvm6Ef9RsIQ4Rk8GF/PnkRNnET20GsxunULWd/VFUdSErXffheE4PBtt2AWF8bKsohauIjw1X+Rct0wvCe3O5qzIbfPZctwLv4aq3MnfBPGgzPE4bcUJyQyLg4zLg7z1FOLfiYL/iMSExHx8WgHD+JYtgyRnOwXChya3yNCcyB1HRkdhYyJ8YsTLVoiY6KRMTEQHo5VDkmXFQqFQqFQnJDMBD4SQtwC7AauBBBCNATelFIOlFIaQogRwBLAAbwtpVx/rPZSyvVCiI+ADYAB3COlNHP6fhK/WBEhhNibM84k4D4hxCU59Y8AN5bXRgsZKLtfFaN79+5y2a8/V/Y0FAqFQlEclZ4UriiyJAmOy4hdwtXyomSJGSuIyk4QXZKkjOWRLLKaJYi2w7Q5hYokTTZN9E8+xfHXXxhnnIFxwQV5sdmLTRBd3FSPHCH8xZewmjYh+/rrQ2KwzrsuLYuw+fNxbN2KVbcensGXYBUKDWU3/xIlwy7BPcAo4/VqN1S2FThBtB5/iOjvvsO1bTtWTAyJ116DUbdgPosix0pKYr7/gVo//ULaJReT3fuowTdXbBBJSbiffhqzVy/EJRfZx+m382ywzdlQggTRdqgE0RXY3h6779xA10VZE7IHe7mVZJzqntq36iaItkEliC4nVILoKkml7xdFVSQyMmp1cWF6FMEhhJg3bmDU0PoxjpD1ee8HKer4lALl2aBQKBQKhUKhKBkOB74rr8R3xRXoy5YR9thjWO3b4736anCW7fFS1qpF5qSJODZsIGLSZMyTT8ZzzdWhidOuaWQPG+b/88AB3Is+RzuwH6tRYzwDL8Rq3LjsY1QlLIvwv/4m8pdfISMdo25d0s45m6Rhfs/sYwojUhK5chU1vviK1LP7kTB9qq1lUl+yBP3XX/E8/DCyVi1conosZFIoFAqFQqFQHF9Iq8qFUTohUWKDQqFQKBQKhaJ0COH3bDjjDBz//EPY5MmYrVrhGXptmZOkmu3bkzl9Go61a4mYMBGzYwc8V10VsuSwVoMGZN2Zkwh7zx7cixej7d+PFR6Ot18/fD26gyN0K6MqCpGVReTPvxD+52oQgqxuXUm8/VaMqMig2jv37qXmws/Rjxwho3s39k2dBJpGZCGhQUtNI+ylmZjdupE9bVo5bIlCoVAoFAqFQqGobiixQaFQKBQKhUJRZszOnTE7d4aN/xE+/XGsJo3xDBtW5oTMZpcuZHbpguPvv/2iQ+dOeIYMCWk+AKtJE7Juuw0AmZGO6+efiZo+A5BY9evjOfVUjA4dqqb4ICWO/fsJ/3UZzs2b8bldZPQ7i4SxowuFMwrscaClplLjiy9xb9uOp1FDjlxzFUbt2gHrh//8C1FLv8UzchSyTp2A9RQKhUKhUCgUiorCssCylJdtZaPEBoVCoVAoFApFyLDatSNrymS0bdsIf/ppZHQMWcOvR8bFlalfs1s3Mrt1w7FmDRFTpmI1aewPiRQZ3Ir9YJGRkXgGDsQzcCDgD7fk/H0lYV9+6X+DcYdhtG2D0a4d3pYtKi4JspRoiYnoe/fi2vAf+s5d/oD1QmDUr092n9NIv+bqgDkbCiMyM4ldspSIf/7FjIkhZdCFHBk29JiRxp2btxD7/nw8nTqSMG0KdV3hodk2hUKhUCgUCoVCcVygxAaFQqFQKBQKRcixWrUia8IERHw8YW+/g/B5yR42DKtZszL1a3btSmbXrmjbtxPx7LPIyCiyhw9H1i6bmBEIq0EDsi+7FC671F+QlYW+dSv6v//iXrgQjJyk5kIgIyIw6tTBqlMbs05drJo1kS4nuFxI3QkuJ9LpRHg8CI8HR3YWIjsbke1BS0nBkZiIIzERLTERke05mv1WCBACM64WZqNGZPc+FeOaq5ElTTZpGET/8CMRK1chw8JIOXcAKYMvsc8Sm4+IP/6k9leL8bVsSeKjI5HhSmRQKBQKhUKhUFQtLCmVZ0MVQMhjJYarQnTv3l0u+/Xnyp6GQqFQKIqjpMYvRUGkzbriQPvUrm6JsGlfoj7LOr4NZd6mSqZE538J6tr2G6C9TV1JUWNyoOTAlk24nZI8Ltq1twCRloZ77ly0AwfxXDHEH3IpSI61p8ShQ7jnvIfIysRz9TXQtm3wky0jRbY1IwPt0CFEQgLaoQREUhLC50P6vOD1IXw+MHzgdCHDw7DcbnCHIcPcWLGxyLg4jLhaWHFxkM+gbwY4AEaQB8b5339Ef/ElwuPBM+AcfKedBpqGy+ZcCcsNvWSaaEuX4vj5F6xePTEvPr9oGCnLG9T4FUq5fQeVsd/yuDdU6P3GnpLcW+ywu1+UlbK+3pZ1TprNPgkFxWiCpRpfC7ZTQAS7XyryOaLSnxkqcvwq+nxdJZ/7q+KcAlAl95+iIu8tkVExq6WUp1TYgMcxQoh5I88JG1o3OnTX1ciFmer4lALl2aBQKBQKhUKhKHdkdDTZd90FXi/uBQsIm/8B3vPPw3fWWcFb0ez6rVuX7EcehsxM3B9+hGP2bIxzzsHo379M/ZaKyEisFi2gRQvyBzMK9MpqZ5QNlfFVpKUR+fEC9F278J10Epkj7kFGRRXfbv16HJ9/jsj2YA44B9+Mx/370coOybwUCoVCoVAoFArF8YsSGxQKhUKhUCgUFYfLhWfoUDxS4ly6lIhxj2H06I730kvLloA5IgLPTTeiSdC//56wxx7DatUK71VXQRBG9uMFfedOIud/AEDG1VdhtGwJgFsLvMpLJBzG9ckCtP0H0Nq3x7j33hNqnykUCoVCoVAoqj+W9P8oKhclNigUCoVCoVAoKh4h8J1/Pr7zz0f/4w8ixk/A7NQRz5VXgl6GR1QhMAYMwBgwAG3LFtwvvYQwDLyXX47VoUPo5l+VkBL3r8sI//ZbjGbNSB1xDzI6+thtsrNxLlmKvvovZJ06eC+/DKtx46NhlBQKhUKhUCgUCoWihCixQaFQKBQKhUJRqRg9e2L07IljzRoiJk7CPOkkPNdcDS5Xmfq12rTBM2YMZGXh/OwzXPPnY7VujdGvH1bz5qGZfCWhHTpExM+/4PrvPwA8vXqRPHkSFCMWODZvJvzDj0DTMAcOJGvw4IoPN6VQKBQKhUKhUIQY5dlQNVBig0KhUCgUCoWiSmB27Upm16441q0jYuo0rEYN8QwbBsWt0i+O8HB8Q4fiA7QdO9B//hltzhyQErN1a4wzz0Q2aRKSbSgXpMSxazeu1avRN25EmCZmnTpknnkGmUMuD0oscGzaRPi89zGbNSN95CMQFmabIFqhUCgUCoVCoaiOWFJiKrWh0lFig0KhUCgUCoWiSmF27Ehmx45oO3cS/tJLoGl4r7sOq3HjMvdttWiBt0UL/z9Som3divPbb9H27/cXuVyY7dtjdu2KbNSo4lf9GwaOHTvRN29C37gJkZXlf3Fq2hTvKT3IunRwXm4LwybBdGGc//3nz+HQsiXp48aC213eW6BQKBQKhUKhUChOUJTYoFAoFAqFQqGokljNm5M5diyO5GRc8+ahxR/CO/gSzO7dQyMCCIHVpg3eNm2Olnk8ODZswLl0qV+AyBlHOhxYTZtitWiBrFULWasW1IgFpzP48aSE7Gy0Q4fQDhxEHDyAdjAeLTERLMu/zboDs3lzjHYn4enfHyIiMIMQFQrj+usvIj5biNG6FcnjxuIODy9xHwqFQqFQKBQKRXVBhVGqGiixQaFQKBQKhUJRpZE1auC55x7w+XB++SWuRZ9j1a2Dd8gQZIMGoR3M7cbs1g2zW7eC5T4f2u7daDt3ou3di0hOxpmchPD5/CKCnfiRU57/nUe63Fj16mHVr4fRqhVW375+4SIn14JFGd6QDIOIr77CveoPPN27kTxhfMnEEIVCoVAoFAqFopqixIaqgRIbFAqFQqFQKBTVA6cT32WX4bvsMkR8PK4FC9AOxmN26Yz3ggsgKqpcx7ZatcJq1SqvKFhhwApUXgqPBTu0I0eI/PAjHAcOkHnRIDKnTwtJvwqFQqFQKBQKhUJREpTYoFAoFAqFQqGodsh69fzeDlLi+Pdfwl57DZGRiWzdGt+FFyLj4ip7iuWKduAAUV9+hb5vH1bNGmRcehlm0yqc5FqhUCgUCoVCoShHpPJsqBIosUGhUCgUoUUGWsNbiQitaFlVnGcgAs61jNtQ5n1gs1/LSgXn4g2eMm6r3TlY1rEC9CnLuBM1m/aWKPrUHmhRvl37cjhTgJzIRUJAly74unTxj7V5M655cxFHjiDr1sPo1w+r/cm2YY7s5loSHGVsb7df7dCFBl4v2po1aMuXI5KSkPXqYV00ENnELzDkpX2WRoBeApUXwizBfUHYvUqU1721vM6iICmPa7jMY5VgnBLNvyhlva9UJGVN51LW67oklOQepJVxw4StJ5ZNWZmfDUJwD6g2z2iVfF+qSMp4Dyk/quq8gqQk53qVPQZBUm2ua4VCUVaU2KBQKBQKhUKhOG6w2rbF27YtACL+EPrPP+NcsACkxGrbBqNfP2TDhpU8yyBITkb/808cq/9C83jA5cLq1g3jhhugZk0AhDQreZIKhUKhUCgUCkXVwLL8P4rKRYkNCoVCoVAoFIrjElmvLr6rrsz5R6Jt3ozzq68RBw4AIKKiMLt29SeDzjHgVwqGgbZxI45Vq9D27PVPNzYG85RT8Nz3//buPUjSqrzj+Pe3uwgIKCyXzQJGCOIaJHFxF5RQqNEFwSoLVBSISUgFQ0zhhTJUBTQRtGIKUkRDYkzES7mxFEGRsCVGuWQRTYU7C8hNECkEFjaAoBstcGee/NHvwuzQPdszPb3dM/P9VHV193kv53nfmX7mzJw557yfBS/cbnCxSZIkSTPAKMXINK2Jpqmzs0GSJEmzX8LokiU8s2TJs0XzfrGe+WvWsNWXv0yeeurZ8nrxixl92cuol76UWrSIWrgQ5vUwfcGGDeSxx8gjj5BHHmHeffeRxx+nNk6LMn8+I0uWsOHww6k99uh9HhhJkiRJGgA7GyRJkjQ37bADI4ceysihh25a/uSTzPvxj5l3113k6qvJE0+0FqlInnuG5xau6NQ5sHH7ggXUrru21llYtIgNy5dTO+/MqH0KkiRJ0rQYdYHooWBngyRJkjTWjjsyumwZo8uW9bkifxuSJEmSNHvY2SBJkiRJkiRJmrFcIHo42NkgSZIkSZIkSZqxnEZpOPSw0p0kSZIkSZIkSZIjGyRJkiRJkiRJM1g5smEo2NkgdWXQk745CEnqSU3mMzzoz/tcN+B8l17rn4b4e4whbRYdLvK8snl5fllH7Rrtkzi8ndFJLI48r9fKJmEy96XdvZ6M+dXl8fXrDuWTyVftvq/aHD+Z77+29ffpM9zzZ3My+lDXpOLvsf4e71W7fNEvW/KzvaVMKre20TmvdJsv+tWO6fG8fYtL026L5ttuDWNMW5ifIWmzRqoY6bZ9rb4xY0uSJEmSJEmSpJ44skGSJEmSJEmSNGNVwaiDgAbOkQ2SJEmSJEmSJKknjmyQJEmSJEmSJM1Yoy4QPRTsbJAkSZIkSZIkzVh2NgwHp1GSJEmSJEmSJEk9cWSDJEmSJEmSJGnGqlEXiB4GdjZIkiRJkiRJkmasEWCknEdp0JxGSZIkSZIkSZIk9cSRDZIkSZIkSZKkGcsFoofDDOpsKGBLTLzVbrCHE35p0PwebG8yn9duB3IN+vhhNZnvwV7vlZ6nerxX6fH7r9fjZ4WZfQ9C963uIs8rm5fnl/VqXpt6trT292USv6H0+tmc6XlwKHNDn2Lqy7UO4/3rT74Y7TClQT9yy5bUcw5pp+e80kkfztu3WDXthjJfS7OVuVFzW187G5JsA1wNbN3U9Y2qOiPJQuACYC/gfuBdVfWzfsYiSZIkSZIkSZp9XCB6OPS7e/tp4I1V9SpgKXBEktcCpwFXVtW+wJXNe0mSJEmSJEmSJmXjNErT9dDU9LWzoVrWN2+3ah4FHAWsbMpXAkf3Mw5JkiRJkiRJktQ/fZ+4L8n8JGuAdcDlVXUtsKiq1gI0z7v1Ow5JkiRJkiRJ0uzjyIbh0PfOhqoaqaqlwJ7AQUn27/bYJCcluSHJDY899njfYpQkSZIkSZIkSVPX986GjarqSeAq4Ajg0SSLAZrndR2OOa+qllfV8l122XlLhSpJkiRJkiRJmiFGKUZq+h69SrIwyeVJ7mmed+qw3xFJ7k5yb5LTujk+yenN/ncneXNT9sIklya5K8ntSc4as//WSS5ojrk2yV49X2AHfe1sSLJrkh2b19sCK4C7gFXACc1uJwCX9DMOSZIkSZIkSdLsNDo6vY9pcBpwZVXtC1zZvN9EkvnAvwBHAvsBxyfZb6Ljm+3HAa+k9U/9n2nOA3BOVb0COAA4JMmRTfmJwM+q6mXAp4Czp+UK2+j3yIbFwOoktwLX01qz4VvAWcBhSe4BDmveS5IkSZIkSZI00x0FrGxerwSObrPPQcC9VXVfVT0DfK05bqLjjwK+VlVPV9VPgHuBg6rql1W1GqA51020ljUYf65vAG9Kkp6vsI0F/TjpRlV1K62elPHljwNv6mfdkiRJkiRJkqRZr360bpStp/cv3dv0ePyiqloLUFVrk+zWZp89gJ+Oef8g8JrNHL8HcM24Y/YYe9JmpqG3AueOr6eqNiR5CtgZeGxql9ZZXzsbptPNN69Zv932O9496DgkzQi70IeEKWlWMl9I6oa5QlK3zBeSurVk0AHMIh++7/HR86f5nAcluWHM+/Oq6ryxOyS5AviNNsd+pMs62o0u2NyCERMek2QBcD7wT1V1Xw/1TMmM6WwA7q6q5YMOQtLwS3KD+UJSN8wXkrphrpDULfOFpG6N+0O2elBVDwAPTPNpLwXO2Ey9KzptS/JoksXNqITFwLo2uz0IvGTM+z2Bh5vXnY6f6BiA84B7quof29TzYNMZ8WLgiYmubar6vWaDJEmSJEmSJElzySrghOb1CcAlbfa5Htg3yd5JXkBr4edVmzl+FXBckq2T7A3sC1wHkORvaXUknDJBLMcA/1VVfRnZYGeDJEmSJEmSJEnT5yzgsCT3AIc170mye5JvQ2v9BOB9wHeBO4ELq+r2iY5vtl8I3AF8Bzi5qkaS7Elr+qb9gJuSrEnynuZcXwB2TnIv8CHgtH5ddPrUiTHtkpw0fl4sSWrHfCGpW+YLSd0wV0jqlvlCUrfMF5qNZkxngyRJkiRJkiRJGk5OoyRJkiRJkiRJknoylJ0NSe5Pclszt9QNTdnCJJcnuad53mnQcUra8pJ8Mcm6JD8cU9YxPyQ5Pcm9Se5O8ubBRC1pEDrkizOTPNS0MdYkecuYbeYLaY5K8pIkq5PcmeT2JB9sym1jSHrWBLnC9oWkTSTZJsl1SW5p8sXHmnLbFprVhnIapST3A8ur6rExZX8PPFFVZyU5Ddipqv5qUDFKGowkrwPWA/9eVfs3ZW3zQ5L9gPOBg4DdgSuAl1fVyIDCl7QFdcgXZwLrq+qccfuaL6Q5LMliYHFV3ZRkB+BG4GjgT7CNIakxQa54F7YvJI2RJMB2VbU+yVbAD4APAm/HtoVmsaEc2dDBUcDK5vVKWj/QJc0xVXU18MS44k754Sjga1X1dFX9BLiX1g9uSXNAh3zRiflCmsOqam1V3dS8/gVwJ7AHtjEkjTFBrujEXCHNUdWyvnm7VfMobFtolhvWzoYCLktyY5KTmrJFVbUWWj/ggd0GFp2kYdMpP+wB/HTMfg8y8S8DkuaG9yW5tZlmaeOwZfOFJACS7AUcAFyLbQxJHYzLFWD7QtI4SeYnWQOsAy6vKtsWmvWGtbPhkKp6NXAkcHIzDYIkTVbalA3f3HGStqR/BfYBlgJrgX9oys0XkkiyPXARcEpV/XyiXduUmTOkOaJNrrB9Iel5qmqkqpYCewIHJdl/gt3NF5oVhrKzoaoebp7XARfTGjb0aDM/4sZ5EtcNLkJJQ6ZTfngQeMmY/fYEHt7CsUkaIlX1aNPoHwU+x3NDk80X0hzXzKd8EfCVqvpmU2wbQ9Im2uUK2xeSJlJVTwJXAUdg20Kz3NB1NiTZrlloiSTbAYcDPwRWASc0u50AXDKYCCUNoU75YRVwXJKtk+wN7AtcN4D4JA2JjQ37xttotTHAfCHNac0ijl8A7qyqT47ZZBtD0rM65QrbF5LGS7Jrkh2b19sCK4C7sG2hWW7BoANoYxFwcetnOAuAr1bVd5JcD1yY5ETgAeCdA4xR0oAkOR94A7BLkgeBM4CzaJMfqur2JBcCdwAbgJOramQggUva4jrkizckWUprSPL9wJ+D+UIShwB/BNzWzK0M8GFsY0jaVKdccbztC0njLAZWJplP65+9L6yqbyX5H2xbaBZLldN/SZIkSZIkSZKkqRu6aZQkSZIkSZIkSdLMYmeDJEmSJEmSJEnqiZ0NkiRJkiRJkiSpJ3Y2SJIkSZIkSZKkntjZIEmSJEmSJEmSemJngyRJkiRJkiRJ6omdDZIkSXNUkp2TrGkejyR5aMz7F0zxnF9Kckzz+qoky9vs07a8F0l2T/KN5vXSJG+ZwjnOTHLqJPd/KMnHO2y/P8kuk41jS0qyV5Jfjfm6r0nyx8221UnWT/fXSpIkSdLstGDQAUiSJGkwqupxYCm0/nAOrK+qcwYZ01RV1cPAMc3bpcBy4NtboOpP9fueJVlQVRv6WMWPq2rp+MKq+v0kV/WxXkmSJEmziCMbJEmS1FGS+UnOSXJbkluTvL8pX5bke0luTPLdJIuneP7jm3P/MMnZY8rXJ/lEkluSXJNkUVO+T/P++iQfT7K+Kd+rOccLgI8Dxzb/pX/s+BELzX57Na8/kuTuJFcAS8bss0+S7zTX9/0kr+jiWnZOclmSm5N8FsiYbX+Y5Lomps8mmd+Un5jkR81oj88l+XRT/qUkn0yyGji7UzxJdk1yUXM/rk9ySFP++jEjFW5OssNUvj6SJEmS1C07GyRJkjSRk4C9gQOq6neBryTZCvhn4JiqWgZ8EfjEZE+cZHfgbOCNtEYjHJjk6GbzdsA1VfUq4Grgz5ryc4Fzq+pA4OHx56yqZ4CPAhdU1dKqumCC+pcBxwEHAG8HDhyz+Tzg/c31nQp8potLOgP4QVUdAKwCfrOp57eBY4FDmhEEI8C7m+v/G+C1wGHA+A6NlwMrquovJ4jnXFqjKw4E3gF8vik/FTi5qe9Q4FcTxL3PuGmUDu3iWiVJkiRpE06jJEmSpImsAP5t4zQ+VfVEkv2B/YHLkwDMB9ZO4dwHAldV1f8CJPkK8DrgP4BngG81+91I64/xAAcDRzevvwr0MoXRocDFVfXLpv5VzfP2wO8BX2+uD2DrLs73OlqdFlTVpUl+1pS/CVgGXN+cb1tgHXAQ8L2qeqKp9+u0Ohg2+npVjWwmnhXAfmPKX9SMYvhv4JPNPf1mVT04Qdxtp1GSJEmSpMmws0GSJEnPSvI2Wv+hD/AeWlMB1fjdgNur6uBeq5tg26+ramO9I/TWbt3ApiN6txnzevy10ez75BT/AN/ufAFWVtXpmxS27vVE/q+LeOYBB1fV+JELZyW5FHgLcE2SFVV112ajlyRJkqQpcholSZIkPauqLm6mH1paVTcAlwHvTbIAIMlC4G5g1yQHN2VbJXnlFKq7Fnh9kl2aNQyOB763mWOuoTVdELSmQGrnF8DYNQruB17dxPpqWtNCQWt6prcl2bYZDfBWgKr6OfCTJO9sjkmSV3VxPVcD726OORLYqSm/EjgmyW7NtoVJXgpcR+v6d2ru7zvanHNz8VwGvG/jvkmWNs/7VNVtVXU2cAPPn6JJkiRJkqaVnQ2SJEmayOeBB4Bbk9wC/EGzLsIxtBYuvgVYQ2uan0mpqrXA6cBq4Bbgpqq6ZDOHnQJ8KMl1wGLgqTb7rKY1tdCaJMcCFwELk6wB/gL4UVP/TcAFTfwXAd8fc453Ayc213c7cFQXl/Qx4HVJbgIOp3XfqKo7gL8GLktyK3A5sLiqHgL+jlanyxXAHR2uZ6J4PgAsT2vx7juA9zblpzQLYd9Ca72G/5wg7vFrNnygi2uVJEmSpE3kudHpkiRJ0nBL8kLgV1VVSY4Djq+qbjoC+hHLmcD6qpryuhFJtq+q9c3IhouBL1bVxdMVY6+SXAWc2oxykSRJkqSOXLNBkiRJM8ky4NNprYj8JPCnA4xlPXBSkhdV1UeneI4zk6ygtY7EZbQWxx4KSVYDvwX8etCxSJIkSRp+jmyQJEmSZrkkvwN8eVzx01X1mkHEI0mSJGn2sbNBkiRJkiRJkiT1xAWiJUmSJEmSJElST+xskCRJkiRJkiRJPbGzQZIkSZIkSZIk9cTOBkmSJEmSJEmS1BM7GyRJkiRJkiRJUk/+H6wyEl9xq/l0AAAAAElFTkSuQmCC\n", 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "pr_clevs=(-40,-30,-20,-15,-10,10,15,20)\n", + "t_clevs=np.arange(-30,20,5)\n", + "\n", + "\n", + "fig=plt.figure(figsize=(30,8))\n", + "datime=xamoist.sel(time=9,lat=slice(30,70),lon=slice(50,300))\n", + "datime.VORT850.plot(ax=fig.gca(),vmax=2e-4,vmin=-2e-4,cmap=cm.get_cmap(\"BrBG\"))\n", + "cb=(datime.PRESsfc/100.-1000).plot.contour(ax=fig.gca(),colors='k',levels=pr_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d')\n", + "cb=(datime.t_plev.sel(plev=1000)-273.14).plot.contour(ax=fig.gca(),colors='r',linewidths=0.5,levels=t_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d')\n", + "\n", + "\n", + "fig=plt.figure(figsize=(30,8))\n", + "datime=xamoist.sel(time=10,lat=slice(30,70),lon=slice(50,300))\n", + "datime.VORT850.plot(ax=fig.gca(),vmax=2e-4,vmin=-2e-4,cmap=cm.get_cmap(\"BrBG\"))\n", + "cb=(datime.PRESsfc/100.-1000).plot.contour(ax=fig.gca(),colors='k',levels=pr_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d');\n", + "cb=(datime.t_plev.sel(plev=1000)-273.14).plot.contour(ax=fig.gca(),colors='r',linewidths=0.5,levels=t_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d')\n", + "\n" + ] + }, + { + "cell_type": "markdown", + "id": "0f5752b1", + "metadata": {}, + "source": [ + "We can repeat the analysis with a dry simulation. The principal difference is that the two central low pressure areas do not wrap-up as much, indicating a less-intense wave train." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "ce9906c6", + "metadata": { + "tags": [] + }, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "\n", + "fig=plt.figure(figsize=(30,8))\n", + "datime=xadry.sel(time=9,lat=slice(30,70),lon=slice(50,300))\n", + "datime.VORT850.plot(ax=fig.gca(),vmax=2e-4,vmin=-2e-4,cmap=cm.get_cmap(\"BrBG\"))\n", + "cb=(datime.PRESsfc/100.-1000).plot.contour(ax=fig.gca(),colors='k',levels=pr_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d')\n", + "cb=(datime.t_plev.sel(plev=1000)-273.14).plot.contour(ax=fig.gca(),colors='r',linewidths=0.5,levels=t_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d')\n" + ] + }, + { + "cell_type": "markdown", + "id": "15f1c7f5", + "metadata": {}, + "source": [ + "The moist run uses the full GFDL microphysics, so we can take a look at cloud structures and moisture. The colors represent precipitable water, while black contours show warm water cloud and white ice cloud. The previous day's accumulated precipitation is shown in green. \n", + "\n", + "It doesn't take much imagination to see:\n", + "- Moisture is being transported poleward by the wave train, and wrapping;\n", + "- Moisture has been depleted by the clouds and rain (since it is not replenished by surface fluxes);\n", + "- Moisture rises along the cold front of the system to the level of condensation and further onto freezing." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "dffc0eeb", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig=plt.figure(figsize=(30,8))\n", + "datime=xamoist.sel(time=9,lat=slice(30,70),lon=slice(50,300),plev=850)\n", + "dainit=xamoist.sel(time=1,lat=slice(30,70),lon=slice(50,300),plev=850)\n", + "#(datime.t_plev-dainit.t_plev).plot(ax=fig.gca(),vmax=30,vmin=-30,cmap=cm.get_cmap(\"RdBu_r\"))\n", + "datime.PWAT.plot(ax=fig.gca(),cmap=cm.get_cmap(\"terrain_r\"),vmax=40, vmin=0)\n", + "\n", + "\n", + "cb=datime.VIL.plot.contour(ax=fig.gca(),colors='grey',levels=np.arange(0.5,4,0.5),linewidths=2)\n", + "#fig.gca().clabel(cb,cb.levels)\n", + "#print(cb.levels)\n", + "cb=datime.iw.plot.contour(ax=fig.gca(),colors='black',levels=np.arange(0.25,2,0.25))\n", + "#fig.gca().clabel(cb,cb.levels)\n", + "#print(cb.levels)\n", + "prec_acc=xamoist_p.prec.sel(lat=slice(30,70),lon=slice(50,300)).isel(time=8) #thanks to Python's annoying 0-based indexing\n", + "cb=prec_acc.plot.contour(ax=fig.gca(),colors='green',levels=np.arange(10,50,10))" + ] + }, + { + "cell_type": "markdown", + "id": "4df35cdc", + "metadata": {}, + "source": [ + "Here is a plot of central pressure for the simulations. It is apparent that higher resolution **and** the effects of moisture lead to deeper central pressures." + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "id": "da09c2f6", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 16, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig=plt.figure(figsize=(12,6))\n", + "\n", + "ps=xamoist.PRESsfc.min(dim=(\"lon\",\"lat\"))/100.\n", + "ps.plot(ax=fig.gca(),label=\"C96 moist\")\n", + "\n", + "ps=xadry.PRESsfc.min(dim=(\"lon\",\"lat\"))/100.\n", + "ps.plot(ax=fig.gca(),label=\"C96 dry\")\n", + "\n", + "ps=xa384.PRESsfc.min(dim=(\"lon\",\"lat\"))/100.\n", + "ps.plot(ax=fig.gca(),label=\"C384 moist\")\n", + "\n", + "ps=xa384dry.PRESsfc.min(dim=(\"lon\",\"lat\"))/100.\n", + "ps.plot(ax=fig.gca(),label=\"C384 dry\")\n", + "\n", + "plt.legend()" + ] + }, + { + "cell_type": "markdown", + "id": "bff3375f", + "metadata": {}, + "source": [ + "The additional latent heating, which is concentrated in the warm sector of the tropical cyclone, leads to additional baroclinicity. Here is plotted the temperature difference in the 700--850 mb layer at day 9 from the initial conditions, the difference from the dry run (black contours), and the daily-total latent heating in the same layer for the moist run. Here we show day 8 in which the difference between the dry and moist simulations is largest. (The green contours indicate cooling, likely due to rain evaporation and heat transport by sedimentation of rain water.)\n", + "\n", + "From this plot it is clear that there is enhanced baroclinicity from the diabatic heating in the moist case." + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "id": "50dd3d8f", + "metadata": { + "tags": [] + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[-30. -20. -10. 10. 20. 30.]\n" + ] + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig=plt.figure(figsize=(30,8))\n", + "datime=xamoist.sel(time=8,lat=slice(20,70),lon=slice(50,300),plev_ave=775)\n", + "dainit=xamoist.sel(time=1,lat=slice(20,70),lon=slice(50,300),plev_ave=775)\n", + "(datime.t_plev_ave-dainit.t_plev_ave).plot(ax=fig.gca(),vmax=20,vmin=-20,cmap=cm.get_cmap(\"RdBu_r\"))\n", + "\n", + "datime_dry=xadry.sel(time=9,lat=slice(20,70),lon=slice(50,300),plev_ave=775)\n", + "cb=(datime.t_plev_ave-datime_dry.t_plev_ave).plot.contour(ax=fig.gca(),colors='k',levels=[-30,-20,-10,10,20,30])\n", + "print(cb.levels)\n", + "\n", + "#t_dt=xamoist_p.t_dt_gfdlmp_plev_ave.isel(time=slice(0,7)).sel(lat=slice(20,70),lon=slice(50,300),plev_ave=775).sum(dim=\"time\")*86400 #0-based indexing again\n", + "t_dt=xamoist_p.t_dt_gfdlmp_plev_ave.isel(time=7).sel(lat=slice(20,70),lon=slice(50,300),plev_ave=775)*86400 #0-based indexing again\n", + "cb=t_dt.plot.contour(levels=np.arange(0.5,6,0.5))\n", + "cb=t_dt.plot.contour(levels=np.arange(-1.0,0,0.5),colors='green')" + ] + }, + { + "cell_type": "markdown", + "id": "4a465c32", + "metadata": {}, + "source": [ + "Finally, a few plots from the high-resolution C384 run. Note the very fine-scale frontal structures especially in vorticity, a hallmark of FV3's emphasis on vorticity dynamics. In these runs it is very clear that diabatic effects help not only create a stronger cyclone but can also enhance the creation of fine-scale frontal features." + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "id": "003a128b", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "\n", + "fig=plt.figure(figsize=(30,8))\n", + "datime=xa384.sel(time=9,lat=slice(30,70),lon=slice(50,300))\n", + "datime.VORT850.plot(ax=fig.gca(),vmax=2e-4,vmin=-2e-4,cmap=cm.get_cmap(\"BrBG\"))\n", + "cb=(datime.PRESsfc/100.-1000).plot.contour(ax=fig.gca(),colors='k',levels=pr_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d')\n", + "cb=(datime.t_plev.sel(plev=1000)-273.14).plot.contour(ax=fig.gca(),colors='r',linewidths=0.5,levels=t_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d');\n", + "\n", + "fig=plt.figure(figsize=(30,8))\n", + "datime=xa384dry.sel(time=9,lat=slice(30,70),lon=slice(50,300))\n", + "datime.VORT850.plot(ax=fig.gca(),vmax=2e-4,vmin=-2e-4,cmap=cm.get_cmap(\"BrBG\"))\n", + "cb=(datime.PRESsfc/100.-1000).plot.contour(ax=fig.gca(),colors='k',levels=pr_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d')\n", + "cb=(datime.t_plev.sel(plev=1000)-273.14).plot.contour(ax=fig.gca(),colors='r',linewidths=0.5,levels=t_clevs)\n", + "fig.gca().clabel(cb,cb.levels,fmt='%d');\n" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "id": "c478243f", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig=plt.figure(figsize=(30,8))\n", + "datime=xa384.sel(time=9,lat=slice(30,70),lon=slice(50,300),plev=850)\n", + "dainit=xa384.sel(time=1,lat=slice(30,70),lon=slice(50,300),plev=850)\n", + "#(datime.t_plev-dainit.t_plev).plot(ax=fig.gca(),vmax=30,vmin=-30,cmap=cm.get_cmap(\"RdBu_r\"))\n", + "datime.PWAT.plot(ax=fig.gca(),cmap=cm.get_cmap(\"terrain_r\"),vmax=40, vmin=0)\n", + "\n", + "\n", + "cb=datime.VIL.plot.contour(ax=fig.gca(),colors='grey',levels=np.arange(0.5,4,0.5),linewidths=2)\n", + "#fig.gca().clabel(cb,cb.levels)\n", + "#print(cb.levels)\n", + "cb=datime.iw.plot.contour(ax=fig.gca(),colors='black',levels=np.arange(0.25,2,0.25))\n", + "#fig.gca().clabel(cb,cb.levels)\n", + "#print(cb.levels)\n", + "prec_acc=xamoist_p.prec.sel(lat=slice(30,70),lon=slice(50,300)).isel(time=8) #thanks to Python's annoying 0-based indexing\n", + "cb=prec_acc.plot.contour(ax=fig.gca(),colors='green',levels=np.arange(10,50,10))" + ] + }, + { + "cell_type": "markdown", + "id": "6d6a3a2f", + "metadata": {}, + "source": [ + "A word on simple idealized test cases\n", + "=================================\n", + "\n", + "This baroclinic wave test case (usually in its dry, adiabatic form) is often used as a means of evaluating dynamical cores, which most frequently means comparing the minimum pressure and declaring a core or a configuration of a core with deeper minimum pressure to be \"best\". This sort of thinking requires a number of hidden assumptions, not the least of which that a model that creates deeper cyclones is \"better\". A short discussion with any weather forecaster should disabuse the reader of this notion. \n", + "\n", + "Furthermore, this test will progressively deepen the cyclone until the meridional temperature gradient is spent and other dynamical processes take over; it is missing any of a number of processes that would either restore the temperature gradient (as in the Held-Suarez test) or provide constraints on the growth or lifetime of the cyclone, such as surface friction, turbulent mixing, orography, etc., making this test unrealistic and unrepresentative of a real-world modeling situation. Indeed it is the ability of a dynamical core to accomodate these physical processes that forms much of its utility for weather or climate modeling. \n", + "\n", + "However this test case does illustrate a clear *utility* of idealization: when phenomena (either realistic or pathological) are identified in a comprehensive model that may or may not match real extratropical cyclones, it is often useful to formulate a simplified version of the event at hand to more easily and deeply investigate it. This is true whether it is to dig into the physical causes for a phenomenon, or to investigate why a model may be creating a weird result. Idealized cases like this are also useful for debugging or demonstrating basic capability of a dynamical core. However, as for all toy models of real systems, one must always keep in mind the following points:\n", + "A. Applicability to the full system, in this case either the comprehensive model or the real atmosphere; and \n", + "B. not to push such an example beyond its limits\n", + "\n", + "In particular if the idealized test does not replicate the behavior seen in a comprehensive model, especially in one that has demonstrated useful simulation quality or predictive skill, then one should consider examining a different test to shed light on th esituation." + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.4" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/docs/examples/BLvortex.ipynb b/docs/examples/BLvortex.ipynb new file mode 100644 index 000000000..cbb6db554 --- /dev/null +++ b/docs/examples/BLvortex.ipynb @@ -0,0 +1,305 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "1cdd4e65", + "metadata": {}, + "source": [ + "This is the Bates and Li (1997, Atmos.-Ocean.) polar vortex test case. This starts with a stable polar vortex which is perturbed by a slowly-growing mountain, and observes the resulting vorticial structures. (The \"growing mountain\" sounds weird but is a quite useful way of studying the impact of mountains on the flow without creating shocks or imbalances.)" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "93d7d5cb", + "metadata": {}, + "outputs": [], + "source": [ + "import xarray as xa\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from matplotlib import ticker, cm, colors\n", + "import cartopy.crs as ccrs\n", + "import colorsys\n", + "import dask #Chunking will be necessary for the larger datasets" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "7d70da32", + "metadata": {}, + "outputs": [], + "source": [ + "large = 24; med = 20; small = 16\n", + "params = {'axes.titlesize': large,\n", + " 'legend.fontsize': med,\n", + " 'figure.figsize': (8, 4),\n", + " 'axes.labelsize': med,\n", + " 'axes.titlesize': large,\n", + " 'xtick.labelsize': small,\n", + " 'ytick.labelsize': small,\n", + " 'figure.titlesize': large,\n", + " 'axes.titlepad': 6}\n", + "plt.rcParams.update(params)" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "8622c8ee", + "metadata": {}, + "outputs": [], + "source": [ + "infile96=\"/archive/lmh/SHiELD/202103/C96.BLvortex/history/0000000000/atmos_daily.nc\"\n", + "da96=xa.open_dataset(infile96,decode_times=False,chunks={'time': 1}).squeeze() #xarray is confused by solo_core's NO_CALENDAR\n", + "\n", + "infile192=\"/archive/lmh/SHiELD/202103/C192.BLvortex/history/0000000000/atmos_daily.nc\"\n", + "da192=xa.open_dataset(infile192,decode_times=False,chunks={'time': 1}).squeeze() #xarray is confused by solo_core's NO_CALENDAR\n", + "\n", + "infile384=\"/archive/lmh/SHiELD/202103/C384.BLvortex/history/0000000000/atmos_daily.nc\"\n", + "da384=xa.open_dataset(infile384,decode_times=False,chunks={'time': 1}).squeeze() #xarray is confused by solo_core's NO_CALENDAR\n" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "359c4b4b", + "metadata": {}, + "outputs": [], + "source": [ + "#North Polar Projection\n", + "projection=ccrs.NorthPolarStereo(0, 90)" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "80d7582e", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(24,6))\n", + "gs = fig.add_gridspec(1,3)\n", + "\n", + "ax = fig.add_subplot(gs[0],projection=projection)\n", + "da96.ua_ic.plot(transform=ccrs.PlateCarree(),vmin=0)\n", + "ax.set_title(\"Initial zonal wind\")\n", + "ax.gridlines(draw_labels=True, y_inline=True)\n", + "ax.set_extent([-180, 180, 0, 90], ccrs.PlateCarree())\n", + " \n", + "ax = fig.add_subplot(gs[1],projection=projection)\n", + "(da96.ps_ic/9.81).plot(transform=ccrs.PlateCarree())\n", + "ax.set_title(\"Initial shallow-water layer depth [m]\")\n", + "ax.gridlines(draw_labels=True, y_inline=True)\n", + "ax.set_extent([-180, 180, 0, 90], ccrs.PlateCarree())\n", + "\n", + "ax = fig.add_subplot(gs[2],projection=projection)\n", + "(da96.pv.isel(time=0)*1.e6).plot.contour(transform=ccrs.PlateCarree(), vmin=0.0, levels=np.arange(0,0.041,0.0025))\n", + "ax.set_title(\"Initial potential vorticity [PVU]\")\n", + "ax.gridlines(draw_labels=True, y_inline=True)\n", + "ax.set_extent([-180, 180, 0, 90], ccrs.PlateCarree())\n", + "\n" + ] + }, + { + "cell_type": "markdown", + "id": "5761fa82", + "metadata": {}, + "source": [ + "The topography itself is a wavenumber-1 feature which slowly rises from days 0 to 4, remains steady until day 16, and then oscillates over the next eight days to force another response." + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "057543b0", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "zsurf = da96.zsurf.sel(time=(2,4,10,14,16,18,20,22,24))\n", + "p=zsurf.plot.contourf(col=\"time\", col_wrap=3, subplot_kws=dict(projection=projection),transform=ccrs.PlateCarree(), )\n", + "for ax in p.axes.flat:\n", + " ax.gridlines()\n", + " ax.set_extent([-180, 180, 0, 90],ccrs.PlateCarree())" + ] + }, + { + "cell_type": "markdown", + "id": "e1355703", + "metadata": {}, + "source": [ + "We plot PV contours for the C96 (100 km) simulations. We focus on the last 12 days of the simulation period, when intense gradients start to form. Even at this very coarse resolution very sharp gradients are maintained in this solver. Note also the appearance of barotropic vortices, especially in the last few days when the quick oscillation of the topography re-disrupts the vortex.\n", + "\n", + "We use contours (interval of 0.0025 PVU) here to make the gradients more apparent: we also do not plot PVs larger than 0.04 PVU (which is mostly the original displaced polar air mass). The contouring is the same as in the PV ICs shown above." + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "id": "d88d4e77", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "tt=range(14, 25, 2)\n", + "pv = da96.pv.sel(time=tt)*1.e6\n", + "p=pv.plot.contour(x=\"lon\", y=\"lat\", col=\"time\", col_wrap=3, figsize=(20,12), subplot_kws=dict(projection=projection),transform=ccrs.PlateCarree(), vmin=0.0, levels=np.arange(0,0.041,0.0025))\n", + "for ax, n in zip(p.axes.flat,tt):\n", + " #da96.zsurf.sel(time=n).plot.contour(colors='k',ax=ax,levels=(-750,-500,-250,250,500,750))#Unfortunately doesn't work\n", + " ax.gridlines(draw_labels=True, y_inline=True)\n", + " ax.set_extent([-180, 180, 0, 90],ccrs.PlateCarree())\n", + "plt.subplots_adjust(hspace=0.15) #tight_layout doesn't work" + ] + }, + { + "cell_type": "markdown", + "id": "b66374a7", + "metadata": {}, + "source": [ + "We can compare to C384 (25 km). The gross features are the same but the gradients are significantly sharper, as we expect." + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "id": "aa0eb39d", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "pv = da384.pv.sel(time=slice(14, 25, 2))*1.e6\n", + "p=pv.plot.contour(x=\"lon\", y=\"lat\", col=\"time\", col_wrap=3, figsize=(20,12), subplot_kws=dict(projection=projection),transform=ccrs.PlateCarree(), vmin=0.0, levels=np.arange(0,0.041,0.0025))\n", + "for ax in p.axes.flat:\n", + " ax.gridlines(draw_labels=True, y_inline=True)\n", + " ax.set_extent([-180, 180, 0, 90],ccrs.PlateCarree())\n", + "plt.subplots_adjust(hspace=0.15) #tight_layout doesn't work" + ] + }, + { + "cell_type": "markdown", + "id": "752cfb4a", + "metadata": {}, + "source": [ + "We examine convergence across resolutions. Again the gross features are the same but smaller-scale fronts are much better represented at higher resolution" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "id": "c09e97fc", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(24,10))\n", + "gs = fig.add_gridspec(1,3)\n", + "\n", + "ax = fig.add_subplot(gs[0],projection=projection)\n", + "pv = da96.pv.sel(time=24)*1.e6\n", + "pv.plot.contour(transform=ccrs.PlateCarree(), vmin=0.0, levels=np.arange(0,0.041,0.0025))\n", + "ax.gridlines(draw_labels=True, y_inline=True)\n", + "ax.set_extent([-180, 180, 0, 90],ccrs.PlateCarree())\n", + "ax.set_title(\"C96\")\n", + "\n", + "ax = fig.add_subplot(gs[1],projection=projection)\n", + "pv = da192.pv.sel(time=24)*1.e6\n", + "pv.plot.contour(transform=ccrs.PlateCarree(), vmin=0.0, levels=np.arange(0,0.041,0.0025))\n", + "ax.gridlines(draw_labels=True, y_inline=True)\n", + "ax.set_extent([-180, 180, 0, 90],ccrs.PlateCarree())\n", + "ax.set_title(\"C192\")\n", + "\n", + "\n", + "ax = fig.add_subplot(gs[2],projection=projection)\n", + "pv = da384.pv.sel(time=24)*1.e6\n", + "pv.plot.contour(transform=ccrs.PlateCarree(), vmin=0.0, levels=np.arange(0,0.041,0.0025))\n", + "ax.gridlines(draw_labels=True, y_inline=True)\n", + "ax.set_extent([-180, 180, 0, 90],ccrs.PlateCarree())\n", + "ax.set_title(\"C384\");" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.4" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/docs/examples/BTwave.ipynb b/docs/examples/BTwave.ipynb new file mode 100644 index 000000000..b096444d4 --- /dev/null +++ b/docs/examples/BTwave.ipynb @@ -0,0 +1,402 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This test is the shallow-water global Barotropic Instability test of Galewsky et al (2004), used also in Scott, Harris, and Polvani (QJ, 2016). It demonstrates how well a dynamical core can represent the vorticial processes at play in the release of this instability and how well a core can maintain the gradients which cause this instability. Here we use it to demonstrate convergence of solutions across resolutions and to also show tracer-PV consistency in FV3." + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import xarray as xa\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from matplotlib import ticker, cm, colors\n", + "import cartopy.crs as ccrs\n", + "import colorsys\n", + "import dask #Chunking will be necessary for the larger datasets" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "large = 28; med = 24; small = 20\n", + "params = {'axes.titlesize': small,\n", + " 'legend.fontsize': med,\n", + " 'figure.figsize': (8, 4),\n", + " 'axes.labelsize': small,\n", + " 'axes.titlesize': small,\n", + " 'xtick.labelsize': small,\n", + " 'ytick.labelsize': small,\n", + " 'figure.titlesize': med,\n", + " 'axes.titlepad': 10,\n", + " 'axes.facecolor': 'black'} #For electric background plots\n", + "plt.rcParams.update(params)" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "infile96=\"/archive/lmh/SHiELD/202103/C96.BTwave/history/0000000000/atmos_daily.nc\"\n", + "da96=xa.open_dataset(infile96,decode_times=False,chunks={'time': 1}) #xarray is confused by solo_core's NO_CALENDAR\n", + "\n", + "infile192=\"/archive/lmh/SHiELD/202103/C192.BTwave/history/0000000000/atmos_daily.nc\"\n", + "da192=xa.open_dataset(infile192,decode_times=False,chunks={'time': 1}) \n", + "\n", + "infile384=\"/archive/lmh/SHiELD/202103/C384.BTwave/history/0000000000/atmos_daily.nc\"\n", + "da384=xa.open_dataset(infile384,decode_times=False,chunks={'time': 1}) \n", + "\n", + "infile768=\"/archive/lmh/SHiELD/202103/C768.BTwave/history/0000000000/atmos_daily.nc\"\n", + "da768=xa.open_dataset(infile768,decode_times=False,chunks={'time': 1}) \n", + "\n", + "runnames = [\"C96\", \"C192\", \"C384\", \"C768\"]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This test case is initialized using a geostrophically-balanced shearing flow that violates the barotropic stability condition (that PV increases monotonically with latitude) with an initial perturbation to release the instability. (The initial meridional wind is zero up to spatial truncation error.)" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(24,12))\n", + "gs = fig.add_gridspec(2,2)\n", + "\n", + "ax = fig.add_subplot(gs[0,0])\n", + "da96.ua_ic.plot(vmin=0)\n", + "ax.set_title(\"Initial zonal wind\")\n", + "\n", + "ax = fig.add_subplot(gs[1,0])\n", + "(da96.ps_ic/9.81).plot()\n", + "ax.set_title(\"Initial shallow-water layer depth [m]\")\n", + "\n", + "ax = fig.add_subplot(gs[1,1])\n", + "(da96.pv.isel(time=0)*1.e6).plot()\n", + "ax.set_title(\"Initial potential vorticity [PVU]\")\n", + "\n", + "\n", + "fig.tight_layout() # Or equivalently, \"plt.tight_layout()\"" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "#https://stackoverflow.com/questions/58288579/how-to-get-a-lighter-jet-colormap-in-matplotlib\n", + "def man_cmap(cmap, value=1.):\n", + " cs = cmap(np.arange(cmap.N))\n", + " hls = np.array([colorsys.rgb_to_hls(*c) for c in cs[:,:3]])\n", + " hls[:,1] *= value\n", + " rgb = np.clip(np.array([colorsys.hls_to_rgb(*c) for c in hls]), 0,1)\n", + " return colors.LinearSegmentedColormap.from_list(\"\", rgb)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Here we see *relative vorticity* in the barotropic wave after the instability has been released and both cyclonic and anticyclonic vortices are visible. The gross features are the same across resolutions (and will remain so until the solutions begin breaking) but more detail is visible at higher resolutions. Note the \"chunkiness\" in the C96 (top) result, in which contours look a little jagged: this is primarily due to the bilinear interpolation used to create these plots." + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "#Plot day 6 (static image---later have a slider for re-plotting)\n", + "fig = plt.figure(figsize=(24,18))\n", + "gs = fig.add_gridspec(4,4)\n", + "clevs=np.append(np.arange(-10e-5,0,2e-5),np.arange(2e-5,11e-5,2e-5))\n", + "clevs2=np.append(np.arange(-10e-5,0,0.5e-5),np.arange(2e-5,11e-5,0.5e-5))\n", + "cm_rainbow=man_cmap(cm.get_cmap('rainbow'),0.9)\n", + "\n", + "#Add in a plot on grid-cells??\n", + "for i, da in enumerate([da96, da192, da384, da768]):\n", + "\n", + " vort = da['vort'].sel(lat=slice(10,80)).sel(time=4).squeeze()\n", + "\n", + " ax = fig.add_subplot(gs[i,:-1])\n", + " vort.plot.contour(ax=ax,linewidths=1.0,levels=clevs,colors=cm_rainbow)\n", + " ax.set_xlabel(\"\")\n", + " ax.set_ylabel(\"\")\n", + " ax.set_title(\"\")\n", + " \n", + " ax.text(2,78,runnames[i],color=\"white\",weight=\"bold\",size=30,va=\"top\",ha=\"left\")\n", + "\n", + " if i == 0:\n", + " ax = fig.add_subplot(gs[i,-1])\n", + " ax1 = ax\n", + " else:\n", + " ax = fig.add_subplot(gs[i,-1], sharex=ax1)\n", + " ax.set_xlim((220,280))\n", + " ax.set_ylim((20,50))\n", + " vort.plot.contour(ax=ax,linewidths=1.0,levels=clevs2,colors=cm_rainbow)\n", + " ax.set_xlabel(\"\")\n", + " ax.set_ylabel(\"\")\n", + " ax.set_title(\"\")\n", + "\n", + "fig.tight_layout() # Or equivalently, \"plt.tight_layout()\"\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Here we show the correlation between a tracer field initialized to the same value as the shallow-water PV and the true PV itself. It demonstrates a great strength of FV3: If two variables are advected like a tracer using the same scheme, then their product will also be advected as a scalar. In this case, since the flow is shallow-water (and thus barotropic) and adiabatic, there are no sources of potential vorticity other than diffusion and it should match a conservative scalar. Most notably this demonstrates that FV3 is not falsely generating vorticity, especially through its pressure-gradient force. (The relationship between the scalar and the PV is not perfect due to nonlinear feedback of the divergence damping onto the vorticity---there is no explicit damping applied to tracers.)\n", + "\n", + "Note that using a positive-definite scheme to advect the scalar or a negative-filling method for the scalar would break this relationship since PV is not a positive-definite quantity. This indicates one of the trade-offs in developing numerical models: the dynamical consistency is improved by using the same advection scheme for tracers and dynamical quantities, but there are benefits (especially reduced implicit diffusion) to using the positive-definite scheme for the tracers." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "pv=da96['pv'].sel(time=7).squeeze()\n", + "sphum=da96['sphum'].sel(time=7).squeeze()" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig, axes = plt.subplots(nrows=3,ncols=1, sharex=True, sharey=True, figsize=(30,16))\n", + "pv.plot(ax=axes[0])\n", + "(sphum*1e3).plot(ax=axes[1])\n", + "dd=(pv*1.e6/9.81-sphum)*1e3\n", + "dd.plot(ax=axes[2])#,vmin=-.01,vmax=0.01)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can compute the rate at which eddy kinetic energy (EKE) builds during the simulation. The EKE builds over the first few days as the instability is released, transferring zonal KE and PE of the initial jet to the eddies. Eventually the amplitude of the eddies (and thereby the EKE) saturates and the eddies begin to dissipate.\n", + "\n", + "Note that C96 builds more quickly and saturates sooner than the others, indicating that at the lower resolution the eddies do develop more quickly as it is harder to maintain the gradients, but also diffuses more quickly as the eddies are more quickly damped by the implicit diffusion. The simulations are essentially converged at C384." + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "#Eddy kinetic energy of the flow\n", + "#assumes inputs are XArray dataarrays\n", + "def EKE(ucomp,vcomp,ua_ic,weights):\n", + " ud = ucomp-ua_ic\n", + " ekeL = 0.5*( ud*ud + vcomp*vcomp )\n", + " ekeL = ekeL.weighted(weights)\n", + " eke = ekeL.mean((\"lon\",\"lat\"))\n", + " return eke" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [], + "source": [ + "#These computations take a few minutes with Dask but will probably crash your computer without Dask---the C768 dataset is 50GB.\n", + "#(Apparently the compute() doesn't necessarily force the computation so it will re-compute every time it plots)\n", + "eke_C96 = EKE(da96.ucomp,da96.vcomp,da96.ua_ic,np.cos(np.deg2rad(da96.lat))).compute()\n", + "eke_C192 = EKE(da192.ucomp,da192.vcomp,da192.ua_ic,np.cos(np.deg2rad(da192.lat))).compute()\n", + "eke_C384 = EKE(da384.ucomp,da384.vcomp,da384.ua_ic,np.cos(np.deg2rad(da384.lat))).compute()\n", + "eke_C768 = EKE(da768.ucomp,da768.vcomp,da768.ua_ic,np.cos(np.deg2rad(da768.lat))).compute()\n" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "eke_C96.plot(figsize=(12,8),label=\"C96\")\n", + "eke_C192.plot(label=\"C192\")\n", + "eke_C384.plot(label=\"C384\")\n", + "eke_C768.plot(label=\"C768\")\n", + "plt.legend(labelcolor=\"white\")\n", + "plt.gca().set_title(\"Globally-averaged Eddy-Kinetic Energy [m**2/s**2]\");\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "No potential vorticity should be created in this flow. Since when PV is created it should create both signs, we instead compute the L2 norm of PV, globally averaged. We find that there is some loss but it is extremely small even at C96, and reduces at increasingly high resolution. Note that this is a **very** strong test, and the L2 norm amplifies small errors." + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "def totalPV(PV,weights):\n", + " tPV = (PV*PV).weighted(weights).mean((\"lon\",\"lat\"))\n", + " tPV = np.sqrt(tPV)*1.e6\n", + " return tPV/tPV.isel(time=0)" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "tPV_C96 = totalPV(da96.pv,np.cos(np.deg2rad(da96.lat))).load()\n", + "tPV_C192 = totalPV(da192.pv,np.cos(np.deg2rad(da192.lat))).load()\n", + "tPV_C384 = totalPV(da384.pv,np.cos(np.deg2rad(da384.lat))).load()\n", + "tPV_C768 = totalPV(da768.pv,np.cos(np.deg2rad(da768.lat))).load()\n" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(0.78, 1.01)" + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "tPV_C96.plot(figsize=(12,8),label=\"C96\")\n", + "tPV_C192.plot(label=\"C192\")\n", + "tPV_C384.plot(label=\"C384\")\n", + "tPV_C768.plot(label=\"C768\")\n", + "\n", + "xl=plt.gca().get_xlim()\n", + "plt.gca().plot( plt.gca().get_xlim(), [1,1], linewidth=3, color=\"white\",zorder=-1 )\n", + "plt.legend(labelcolor=\"white\")\n", + "plt.gca().set_title(\"Normalized L2 global norm of Potential Vorticity [PVU]\");\n", + "plt.gca().set_ylim((0.78,1.01))" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.7.3" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/docs/examples/DPSupercell.ipynb b/docs/examples/DPSupercell.ipynb new file mode 100644 index 000000000..e996ab6e5 --- /dev/null +++ b/docs/examples/DPSupercell.ipynb @@ -0,0 +1,757 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "2a5596e3", + "metadata": {}, + "source": [ + "This test shows a more ordinary straight-hodograph supercell thunderstorm in a doubly-periodic domain at 2-km resolution. This is a useful test to demonstrate the effect of condensate loading on the pressure, and to show how using the \"nonhydrostatic perturbation\" can be misleading if one does not understand what is being perturbed against. We then explore sensitivity to condensate loading and to the moist (variable) $\\kappa$." + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "17888645", + "metadata": {}, + "outputs": [], + "source": [ + "import xarray as xa\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import matplotlib.colors as mcolors\n", + "from matplotlib import cm" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "7e099d3d", + "metadata": {}, + "outputs": [], + "source": [ + "large = 16; med = 12; small = 10\n", + "params = {'axes.titlesize': large,\n", + " 'legend.fontsize': med,\n", + " 'figure.figsize': (8, 4),\n", + " 'axes.labelsize': med,\n", + " 'axes.titlesize': large,\n", + " 'xtick.labelsize': small,\n", + " 'ytick.labelsize': small,\n", + " 'figure.titlesize': large,\n", + " 'axes.titlepad': 6}\n", + "plt.rcParams.update(params)" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "b40aab68", + "metadata": {}, + "outputs": [], + "source": [ + "#ds = xa.open_dataset('/archive/Lucas.Harris/SHiELD/202009c/20160621.00Z.d96_2k.bubble.make_res/history/2016062100/atmos_hifreq.nc',decode_times=False,chunks={'time': 1}) #to be replaced with a solo-core run\n", + "ds = xa.open_dataset('/archive/Lucas.Harris/SHiELD/202103/d96_2k.solo.bubble//history/0000000000/atmos_hifreq.nc',decode_times=False,chunks={'time': 1})" + ] + }, + { + "cell_type": "markdown", + "id": "95535427", + "metadata": {}, + "source": [ + "We can compute surface pressure perturbation in three ways:\n", + "\n", + "1. Surface hydrostatic pressure (ie column atmosphere mass) perturbation from the background state ($\\sum \\delta p^* - p^*_{s0}$)\n", + "2. Lowest-layer full pressure (computed from ideal gas law) perturbation from background state ($p - p_0 = \\frac{\\delta p^*}{g\\delta z}R_d T_v - p_0$)\n", + "3. Lowest-layer nonhydrostatic component, difference of ideal gas law pressure from hydrostatic cell-mean pressure $p-p^*$, where $p^* = \\frac{\\delta p}{\\delta \\log p}$ *not* $0.5\\left ( p^*_B + p^*_T\\right )$\n", + "\n", + "It is apparent these are not the same thing. In some places a *positive* hydrostatic perturbation exists with a *negative* nonhydrostatic component!!\n", + "\n", + "**NOTE**: Here we define *perturbation* to mean deviation from the mean initial state, while *component* means a partitioning of the instantaneous pressure into its parts (nonhydrostatic, contributions from different tracer masses, etc.)\n", + "\n", + "**NOTE #2**: In SHiELD and the UFS the the output of delp and pressure variables are re-scaled to be moist mass, to be consistent with NCEP validations. This is controlled by the GFS_PHYS compiler directive. So results from full-physics runs may differ from those shown here. However the nonhydrostatic component (ppnh) is correctly computed to be relative to total-mass hydrostatic pressure." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "31e1cd90", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "t=16\n", + "ds_small=ds.isel(time=t,grid_xt=slice(20,50),grid_yt=slice(33,63))\n", + "ds_ref=ds.isel(time=0,grid_xt=0,grid_yt=0)\n", + "\n", + "fig=plt.figure(figsize=(36,10))\n", + "ax = fig.add_subplot(1,3,1)\n", + "((ds_small.ps-ds_ref.ps)/1.e2).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Surface hydrostatic \\npressure perturbation [mb]\")\n", + "ax = fig.add_subplot(1,3,2)\n", + "( (ds_small.nhpres[-1,:,:]-ds_ref.nhpres[-1])/1.e2).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Lowest-layer \\nfull pressure perturbation [from environment; mb]\")\n", + "ax = fig.add_subplot(1,3,3)\n", + "( (ds_small.nhpres_pert[-1,:,:])/1.e2).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Lowest-layer \\nnonhydrostatic pressure component [from hydrostatic; mb]\");\n" + ] + }, + { + "cell_type": "markdown", + "id": "590ef8f4", + "metadata": {}, + "source": [ + "What's going on? It helps to ask what we mean by \"pressure\" in the first place. In a hydrostatic run the pressure is just the mass of air *above* a grid cell, but in the nonhydrostatic solver the pressure is computed from the ideal gas law. The nonhydrostatic perturbation is the difference between these...but in FV3 the air mass includes water vapor and **all** hydrometeors. So if water mass is added to a cell in the column, then the hydrostatic pressure increases for *all* layers below the cell, and since the terms in the ideal gas law are unchanged, the total pressure stays the same and the nonhydrostatic pressure **decreases**!!\n", + "\n", + "The NH perturbation is important for computing the vertical velocity (see below), but this is not something that we would typically measure in a real thunderstorm. There, the \"perturbation\" pressure is more like #1 above, measured by a barometer on or near the ground.\n", + "\n", + "These figures show the amount of additional mass in the column from water vapor anomalies and condensates, re-scaled into contribution to hydrostatic pressure. In this example this can be up to 10 mb!" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "id": "dc889b4d", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0.5, 1.0, 'Perturbation column total water component [mb]')" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "#Mass Components (note PWAT, VIL, IW all in units of kg/m**2 so conversion is easy)\n", + "grav = 9.81 #m/s\n", + "Mv = ds_small.PWAT*grav/100. - ds_ref.PWAT*grav/100.\n", + "Ml = ds_small.VIL*grav/100.\n", + "Mi = ds_small.iw*grav/100.\n", + "\n", + "fig = plt.figure(figsize=(14,12))\n", + "ax = fig.add_subplot(2,2,1)\n", + "(Mv).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('RdBu_r'))\n", + "ax.set_title(\"Perturbation column water vapor component [mb]\")\n", + "\n", + "ax = fig.add_subplot(2,2,2)\n", + "Ml.plot(ax=ax,vmax=10,cmap=plt.get_cmap('Reds'))\n", + "ax.set_title(\"Column liquid water component [mb]\")\n", + "\n", + "ax = fig.add_subplot(2,2,3)\n", + "Mi.plot(ax=ax,vmax=10,cmap=plt.get_cmap('Reds'))\n", + "ax.set_title(\"Column ice water component [mb]\")\n", + "\n", + "ax = fig.add_subplot(2,2,4)\n", + "(Mv + Ml + Mi).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('RdBu_r'))\n", + "ax.set_title(\"Perturbation column total water component [mb]\")\n" + ] + }, + { + "cell_type": "markdown", + "id": "fe826ba9", + "metadata": {}, + "source": [ + "We can now partition the lowest-layer and surface pressures into their components. " + ] + }, + { + "cell_type": "code", + "execution_count": 61, + "id": "403961e9", + "metadata": {}, + "outputs": [], + "source": [ + "phalf = ds_small.phalf\n", + "\n", + "ptop=phalf[0]\n", + "phalf=phalf[1:]\n", + "phyd=ds_small.delp.sum(dim=\"pfull\") + ptop\n", + "phyd_ref=ds_ref.delp.sum(dim=\"pfull\") + ptop\n", + "psphum=((ds_small.sphum)*ds_small.delp).sum(dim=\"pfull\")\n", + "psphum_ref=((ds_ref.sphum)*ds_ref.delp).sum(dim=\"pfull\")\n", + "\n", + "#qp and qn are **weight** per grid cell and not specific ratios\n", + "pcond=((ds_small.qp + ds_small.qn)).sum(dim=\"pfull\")\n" + ] + }, + { + "cell_type": "code", + "execution_count": 66, + "id": "cc7f587b", + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + ":37: MatplotlibDeprecationWarning: Adding an axes using the same arguments as a previous axes currently reuses the earlier instance. In a future version, a new instance will always be created and returned. Meanwhile, this warning can be suppressed, and the future behavior ensured, by passing a unique label to each axes instance.\n", + " ax = fig.add_subplot(2,3,n+1)\n" + ] + }, + { + "data": { + "image/png": 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qK0cjOO1L646fg/B2on5x9gvqvl8HwB0+LEQaFkbWfRrAK0k285dZfPQ2qxlhZGHdgNvQuKymlmkzuxPhDevra2xej/Bm78fJ972ST/089R8haEEj6n3h0Qidy9+tO34Owlu8qh/w/HZTWuA/ngHgPjM7z7VszFeTPGxF8Pm3A3hWnf+9wmrWwmKYJvVkAD9AMno18edE6KSo+vPbEDobv0ryJJJ7N0j/SgD/wTDd8B/IKS/UPdm87kKit0cB+LaZbWti9niEjtFz6o6fi1Du6p+Li23nN8A3J39/VT2QhN+O0Oiop758n4ugrdWpo3nrSdb6QaP4hhHeWIt8eQHC6IXaT6P62rkIz+Hrao69HsAFZlYdnfE4hHLUqHw1ooTQ0VjL0QjPX3UNIFh4o/9dhHrsXADrEEZ8n55MIzko7QTrYZiGdz7J1UkeJhDql5Ot4z8DQdNWTvL3Nyd5WI8wGvDb2HVDn59a0ipNOBLhpUt9fXhFEl/VJ10JYAHDVJ/jk9FitcT416xMNq9p3GM1a9smZeIHAI4gWZiEj25U9vKkvl5QpYxQn6jlXAR/WTstLc926GT0ZaLm+3XJX6+NsAyhPlVPS/U5DZJDSR3rZobpiRMIo9OAHdfyEIQRRl+3nUdg1ZK1/Vm9DsviTil/1HmUjYXYMTS1lvsQevVTYZh7+iUEZ/NChMpUVUgnuybMXxEE+XCEitzuZvbVBnb1+V6CUKAn6j5/TsIXJX/filB5fzXCQ7qGYavkaifRNxGGeD4OoXK5nuSP2WA9oQxMNq9pNJoasRo7HGq1UXR7g3TmNkijUTnIi7S4U88jmdZyHsIIhY8g7OzwjwjDSoHJlbO0cl8Nr2V93fcxBHERYqp8FqF8fahJeBYf/UADuzE0fkZiyvSXENa6OzSZmnMSwsiM6mLI1emrOz3DSUN8XYM0gV3PZSHCm976IeT1z6LntxvSIv+xCMBUFrj8SJKHRyKMKHuSmf2tzqbRdSoiTF2q9+dvQWjwFMxsI8Iw9ZUI9+9uhnUv/qkmrpciXJP/RNjd9F6S76ez3l4Kk8prk7gWINTj0qY/VMvETunWlLt6/13/XIynHG9UHuo1qvq9qrV560nW+kGj+IDJ18FEc643s6tqPwB2mYJpYerF/wJ4TdJwehJCJ+JXaswa+s8G36ussZ2negDpZY8AFiQdE09HGCnwcQC3Mqxl8sbmpxlIOkcuSdJ5K8LL3H8E8EtMvnwtwuSnNwE7OvAeijBq/ZW2Y4mDKo3q3EBoq9Q/V/+Q5AlmdhnC1L29ETo07mdYW++RSXiMf83KpPLq0KxePYTQoZ3VRzcqe3nSrI3wQF3HDFDnf1vQDs2qL5P1vyNoPHWu1fqcxscRRs6dg7B8wBEI17SaX2BH+Ut7hrO2P6svzmZgmtCaR9lYD2CPBsf3wK4PRCNOBHCJmT04B59hPvNU2JIIsofVfV+HsDDkLovCJSwHADPbgjCX9d0k90UYYng6QsXxnYnQfhXhzcIChLckn0aYd/u4JK5RBCf8IKxbBCyPvDo0equ4O8I6SNU0gJD/Ro3K+sZdfR7TqM5JHao73kzU0uJudh7VxtlDEDoSX2FmD74JIPnciHw2Yz0av5GoPgvNGr5C5IqZbSH5cQQf8/8amEzVR0+FCxF80esROvXnIKwPU6VaKdnpGU7eMMX6gvUAFpIcsp136NrpWfT8dso5tMJ/rAVw6BR+f1eExtVfpw0II7S+iPCCY9cfJG8Bk1Ge/5Tch8MRrtv3ST7KzK43szUIa5S8ORnxdjLCegj3Iwyln6p/j85rAx5Ifrtnk3BgR7nfA8AN1YM15S5v/717bTrYUd6rGpW3nuRRPxDTz5cRtgY/AaHDYzlqRrthZ/95R83xZiPGGtWj0vTBknCY2R0II1wJ4FEIHQRfIrncdqyL1IhnIax385KaEVPVEYKTpbrm0mS5vnakVRMa1bmBMLXnBuzKg2sImdkPAfyQYX2jYxDW2/klyb3MrOL5VyT+s4GmxfrP6Lym0KxePY7g52cgm4/O0j4AwjWY2+B4s3ZSs/gXkBys60Cq9795t0PbpS/rsGO9wwdpgz6ncSKAb5pZdUOX6jpftaxN/qY9w1nbn9VysbbesF1o5FE2LkNYef3BxU2T/5+bhFUZQ+MewZkIPYm1vCrvTEbyS4S3BVvq3wwln10KpZndZWafRhhmuEtjwMweMLPvIQwrrg2/q4H98a3MawNexJ13XjkKYQrJ5cmhixHEYZ8madwZkUa1V7z+3q9OwuqvwXMi4qznuGRUA4AHd4d5PHacR7WSMlFjMwjgnxvENd4gr424DMBeyTWr5eUIa1TcFJVzIfLhSwgVoY80CIv10bmTVB6/irAGy1sA/Np23rZ+BcLaNPWN3H9C/IucyxB0+8V1x/8Z4XneZQvdJn67ma9qhf+4CMAeU+yAykQytff3CA2/axr59Aa/KSVTF/4L4Ro/rIHNLWb2HoQKXvVaVhdvr/fvx7UqrzW/3Yaw7uFJrNvRrIYrEO73iXXHX4pQ7vJ+LurL94kI2lodCZS3nuRRP6il2bMhWkjiKy9CWCz2RQC+Vtcg/xNCOWpUvmK5DMDjufMOS0WEZ+EvVrewsgWuRejUAibnPw9GmFpaS5YydhGA40lm3XhlKvwfQqfLgU2eqVvqf2BmW8zsfAQNXIq6xnmKf93FfybT32IX1c6c1wbsTfLB6ZRJmXgxgD8nHWCT9tF1NNPMuwAczLC5RDUPR6P5RhrNKCLUJ2o5EWFaWrXzKLYd2qwdW0+79OVmhPvUtK7UCn12iLmWtyJ0hL82ZUpd1vZntRMtpmy3BI08ysaHETo9LiH5CYQeynciFKDaaRQ3AngTyZci7NKxOXFgvwTwTpLvQahIPQVBJKeDbyMU8ktIfhrhTfkQwpvn5yEs0LWN5OUIQwKvQ1iY7MkIDvRsACB5JoLjvhyh4ncwQuPpopq0zgXwDYatrM9Pfn9K3nl14pgD4Kckv4owDPXjCPOxvwmEiktyT7+Q9F5fhtBjvTfCEOav2647MNVT3S3jzSTPRnAqfzOzcZLfQxiSfSvCA/8chLc0WdmOsEvc/0MYuv9BhDmxn03Cb0Jwlh8lWU7y8I6U/D6H5C8RnO1Kazyv/iyEnRF+TPK9CI3gf0a4Lq+31g7PFWInLOxu9iHsPKqnSqyPbhX/gzCM+VGoq8SZWYXkBwF8nWF3tnMRFgJ/N3bsyOnxC4TOgq+Q3A3hTd9xCNu2frzaUPb8NkKH9joAJ5L8G8J6QneiNf7jHIS1TL6bjBr7E4I/fiaAMyzZia4F/CvCYtK/Ivk/CCMXFiPsVFc0s3eRPB5hQe6fIpz/LISFejcDuJxh99JfI2hQde2QExCmi10EAGa2iuRlCKO81iLo4EkI+pRbXlN+++8IenV5oo8rEHZ9OczM3mpm60l+JsnfVoQRcg9D6Hz9A3ZdA2iqHJfo00UIw/g/gPB29tYk/Czkqyd51A9qafhsmJlG2LaeLyHsuDYB4Bu1AWZ2C8nvAPhQ8iLwSoQyk6UR+FmEuufFJD+A4HffhFBvfQ7w4I6dn0MYPX87QoP8FIT1W36TxNOwrofgK0oAvpmUxaUIdbS7sfPL+lsTu1eTXI/Q+L6lvvMq4QNJ3v6P5MeSPO2JsO7bSRnOPRoz20TyPwB8MdGZXyAsSr0ngpZcambfSXR4dwC/RZiatheC/7zWzO73/GuSXDXuryX3ZBhhCtKWPPPqRLMawPeS9O9HWIrj4ORvlan46CrNNPNchOv0DZJnIXQO/GtyHlnYDOCTJBcjtG9eBuBpCIvJV0fUxLZDb0QY5fxGhCmco2Z2Xb1RG/XldwjP0iMRFk2v7i7eDn1uxi8BnEzyOoTn8oWo6/Q0MyP5doS1L39D8isIZexhCJs5fGAS7c/HIawbWDsCs73YNK3U3Q0f1O22lhx7HEJh3YJQqbgEwBF1NnsgPECbERovlybHZyAMo7s/CTsfwUkYGuw6FpG/S+Hs6oYdO5gNNAgbScJvRhCv9QiCfFrVHmEI6l8QnNhWhMbI22riODnJx5okjjsRBHpujU0BYbveuxBWsv8VwoPb8Lwnm9cm579fEuebEHaNuT/JwwUA9m9g/wqEnvStyT2+CWE3lr1qbAwNdkxIwj6A0MNfRs1K/giLzX4LYZjheoS5/M9B3S4Aafc0sf0owlaQKxCcy+9RtzMbwjaTf0jOcwVCo/m1tflJ7I5CWH9gtPZeoG6Xi+TY0pr8jyFUlE6qszkFDXYgQWR51kef+k9KmRpAqIDv5EOSsBgffRYa7yRyKWp2PZlMmUbwbyub+SWEhvNdyXN3FcLuHMvReFeVXXbzQRje/gWEyut4ch3egZ13oEn124nN8xEqiBOo2a2oRf5jNsI0w+oi3KsQdsaL2SnT2xFuOep0uibsYQgV86o+rUDoVDsuCT8EoZF4Z3Ie9yNo9+OS8GGEN+k3JOVpE4LuvLwunb0QtijegLB+yseaXLNJ59W5Bo+uSX87gk6+syacSRm5peb6fxE1Op3Y7aJtaP4MXIoaraqxOxqhA2ALgtZ9EbvuTJqrniCuLnMMGuxwhca77jwfDZ4NfeI+ze5dErbLLpk1YUUEf/WDJvHORKhDr0/K13nYsSPRKTV2Z6GBf0/CDkHozNiI8MxfgdARUw1fgtDJfiuCD1yP0Jh7Zl08zep6L0nK4SiC3zgRjX3i6xGm35Ww8+5Vy7HrzlUPQVjUu/q83IEGO27F3oMam/2Q4mMROuZ+i+D3tiM0kL8B4OFJ+HMQ9G5Vkq97EF6gLKu51k39a006T0R4Xrcl1/2k+ms21bymXINLEfTueQi7lI4h+MmXNrB1fbRT9hpqZk15uC3J+/8BeGx9WUi7p9V0ETovrkzSuAu76n5sO3RWUuYeSMKWJ8ePwa7tlqnoS/W+ntLomtX5hnsBfKDmWDv1eZfd1hA6D89NrtEDCJ1Y/9jofBA66X6b5HMLwkuOV9XZuO3PxO5WAJ9Ku16t/lS3JhWiJ0mGJ98J4HVm9vVpzo4QoodJ1n27G2FEzX9Nd36EaBckT0FY9Pgg89dYEWIXSD4dYcTA08zskunOj+h9SF6K0MH8xOnOi0iH5GkIo1QPtj7tvCD5OITOxYfZjtG8bUdrHgkhhBBTgORuJJ+IMJWugDD9QgghhAPJhyQdR59FWFNGHUdCiHo+izCLYyq79XU77wJw9nR2HAHqPBJCiJZA8hsk15C8vubYQpIXk7wt+Vu/fXzV7lkkbyF5O8mYufRienkOwhTSIwCcbGZZtnsVQvQp0gkAYRHlXyBMBXrlNOdFCNGBmNlGhKld9Tun9TxVnUCYlvje5Ni06YSmrQkhRAtIdsvYgrBY7KHJsU8CWG9mpydOfIGZvbPud0WEOc1PR5hnfSWAl5nZjRBCCNEzSCeEEEKk0Wk6od3WhBB9D8kRAI/I8JPtnvM1s9+xZkvghBOwY5e9sxEWa3xnnc0RAG63ZCcFkucmv1OjQAghpgmScwEclOEnG731n6QTQgjROyS73e2b4Sf3m9ndaQadphNd13m0ePFi22efLPdksrRnRFal4tt4o8PaOXiM9MIdg5zSyYu8rl27RvDldX39dNoXT16X7tpr/7LWzHab5M9P3W9e4XMLR+JO/I4NFZD8TwAvrTl8ppk12j6+lt2rU5osbCG6pIHNngi7llRZgbCDmIhk8eLFtu8++zQ3yKl8t8v3Mgc9soiTjtGjSmXqeYnxCzG+Li4e1yIiDv+c8ygLMXHE2eRxj7pLy2OYokYAwPsPXlD4t9lDcSd16/oySL4eYRvuKtKJDiG0J1J0Igeiyn/MMx0RTdnxzRbh32PyWyjE+Mx0GyIiMzFC3aY6Zl6+OQ/y0b3YeoVnk5eDb5NQRCRzzTVT1okvHbq48OKhYtw5XbO6vIrkyppDMRoBTKNOdF3n0T777Is//vGPLU8njw6bmEr22LjvQMcnyqnh5ZKfjicqABChBygW05fJGhz0l9EaiHigohxfTIYdKmX/upQibGLudcUpNIWIk44R7Sgbx6SQ0z2KOSfvusQyf97su6bw88HH7F7EP+xWjDL+3k3j2DBm3zOz/zeFNJvR6KJpfnEG9t1nH/zxj79rbsC4++zhdbbE+IWY57Voo7FZakqZI67Nlq0l12ZsLF2PYojSiQHfZnDQv3YDjmbFNYRiNMA1cctDjNaMR9QZSuWYhlk63nULNhFaE1mBnioxejRFjQCAwaP2GsA+c+OWCz3z2go2j1fORFhIP2+kE1Nkn332wR/+0Nr2RCGmqJjvU0tlP6Kt29L9d4zv9ur4ADBzhq+fIyPpzcuCjbtxGCMuXoSWx/jmsuN7Y9pQMe2JmHcvXvszxu8OD/vXJape4fU45nSPou51HkTkZcaMmVPWiaftN4h5w/GdR2Z2+BTTbEZLdEILZgshBIKHLTDuMwVWk1wKAMnfNQ1sVgDYu+b7XgBWNrATQgjRRmI1QjohhBD9Sa/rhDqPhBACQLEADER+pjAV4zwAJyf/nwzgZw1srgRwEMn9SQ4BODH5nRBCiGmkSOmEEEKI5mTRiSkwbTqhziMhhECo6BcKcZ/INVu+C+ByAIeQXEHyNQBOB/B0krch7H5wemK7jOSFAGBmJQBvAfArADcB+L6Z3dCKcxZCCBEPIzUiaroSpBNCCNFrxGpEt+pE1615JIQQrYAZhpBGrYFp9rImQU9tYLsSwHE13y8EcGFcboQQQrSDAqQTQgghmpPDlLSd6DSdUOeREEIgW6NACCFE/5HlJUO7NhASQgjROeTdedRpqPNICCEQdlQqROyqFGxbnBkhhBAdRyGLTrQ4L0IIITqP0J6Y7ly0DnUeCSEE8p+2JoQQorfINPJICCFE36GRR6IhZv6bp1Kp4tqUy75NpRz3liuNYkQpLkTYDA6mr+41UPTjiBm1EXFZUJ4oO3H41y3m2k5E3MeI4uCe90DRXznNu/5A3H3MY+RMoceG3xC97exFNsz8whCjAx4FpvuxQNG1KGMwNXzzlgk3jq3bSn46ET5zZDg9vzE+KuZZjPLflu6/Y9xYTDoxRSFCknIhRu894jYFyMfGyy8jImmXHPV6o0DsIKbcuZjvUy2iKTY+7sdTKqU7mIGI+uOsmX5eRgqjrg3H1qcbFNL1CgBQHHFNrOhrY5xvTjeK0YAY/16JMPLqFRMx7Y2C324ZHprh2hRs3E/MwRixKjRj7mP68xhzbWNs8qDXdUKdR0IIgWzOvsf6zYQQQkSQ94LZQgghegt1HgkhRB9AZtg2s7VZEUII0YEww/bKEgohhOg/ChnaE92IOo+EEALaRUcIIUQ6vf5GWQghxNTo9bXx1HkkhBAI0xEiluwCoL4jIYToR6QTQggh0igyXie6EXUeCSEEgGIBGNC0NSGEEE3IpBMSCiGE6DsGMuhEN6LOIyGEQLbd1tQoEEKI/kPT1oQQQqShaWtCCNEHZHH2PawJQgghmpDpJUNLcyKEEKIT6fWXDH3ZeWRmETbp4eWKH8dEybeJiccjZhREIWLy5WDEGLtiDk9DzHUZHy/7NhOV1PBy2U+nksP1B+LuwUCbxjDGlO9yJT3DRUTEEZOXnK5vO+h1Z99XEACLTYPN/Bsd4xs8m2JOk96tMOjabNlcSg/fMuHGEaNHQ0PNr2uVwcGp+zrPvwPARIRNqZxuE+EuUSr56cTEM+CUh5hrW4hwUoy4/J6WM0LUmJPD9MpdMeJ8Yq5/HkgneglGlfPUGOgUvJz8y0SEjffcz5nl68iwbfTTmdjm2hidtFL0OZON+TXRGP9RKKQ3h23Av5FTLUtVvHpFTB0/Sie8sgvAkH7xLKIbISa/jOhqz+O6tGvWQK/rRF92HgkhRD3MsLWmpq0JIUT/wUKGLZilE0II0XcUMrQnuhF1HgkhBMJbmELEmxgAYMzrRCGEED1FIZNOCCGE6DdCe2K6c9E61HkkhBAIWzBHO/seFgUhhBCNybLmkRBCiP5D09aEEKIP0ILZQggh0sjSKJBOCCFE/6HOIyGE6AN6fWtNIYQQU0M6IYQQIg11HgkhRB+QaQvmHhYFIYQQjcnUKJBOCCFE39HrLxnUeSSEENB0BCGEEOlkesnQ0pwIIYToRDTyqMsw83fBiDBBpZJuNDERk07n7MhUyGmoRNm5LuWyf87j42XXZmy84tpMOPGYk1cAYMTTPTDo77c4MODbDDo2xYF87pFXdgG/bJYjssI2Db8ptMkDM8vWmj0sCr2AGWHW/Cbl8YwA7RuBtm2b7zO3bptIDY84ZcwY8asEs2b6NoOOz5yY8P37tgid2D5acm3GHJvtW8fdOEoReSlGaMDMOcOp4TH3yLu2AFCM8JmFwakX3rzKv/eoxZSXdlW3CoXe3oK5nyANjNw5rymW7hsqVnSjKJV8/xJTvj3fPMTtfiQV/1mrDM53bUqcmR5e9tMpRFREi8UIXxfxvBYq6TrA0lY3Dpa2+Ak55QUArJh+7VAc8dPxk4FV/LJpA+l5KZf8+1iKaBfG4OlajB61qz1RyNKe6ELadmok55P8IcmbSd5E8kiSC0leTPK25O+CduVHCCFqKRSIYjHu066Os35DOiGE6GSy6cR057Y3kU4IITqZWI2I6fzsRNrZL/Y5AL80s4cCeBSAmwC8C8AlZnYQgEuS70II0XZIolCI+8S4e5KHkLy25rOJ5NvrbI4hubHG5v2tObuuQTohhOhYYjUi5g23NGLSSCeEEB0Le1wn2jJtjeRcAEcDOAUAzGwcwDjJEwAck5idDeBSAO9sR56EEKKWvNc8MrNbABwGACSLAO4F8JMGpr83s+PjUu5dpBNCiE4ny0Konpk0IjvSCSFEp5PnmkedqBPtGnl0AID7Afwvyb+Q/DrJWQB2N7NVAJD8XdLoxyRPJXkVyavWrr2/TVkWQvQTYc2jyDcF2UXhqQD+bmZ35Z/znkE6IYToaAqt0wlpRBy56cT9969tX66FEH1DJp3IRkfoRLs6jwYAPAbAl83s0QC2IsOQUjM708wON7PDFy/erVV5FEL0MSww+pMsZvHyaiU0+ZyaEv2JAL7bJOxIkn8l+QuSj8j9xLoH6YQQoqPJpBPYubPC0QlpRBy56cRuuy1uVR6FEH1MRp1Y3G1tiXbttrYCwAoz+1Py/YcIzn41yaVmtorkUgBr2pQfIYTYiUlswfwdMzvdtSWHADwPwLsbBF8DYF8z20LyOAA/BXBQXC56DumEEKKjyaoTZnYmgDNT7aQRWZBOCCE6mozT1taa2eGeUSfpRFtGHpnZfQDuIXlIcuipAG4EcB6Ak5NjJwP4WTvyI4QQ9WRZ4C7jLjrPBnCNma2uDzCzTWa2Jfn/QgCDJPvydah0QgjR6WRaMDteKKQRkUgnhBCdTp4LZtfQMTrRrpFHAPBWAN9Oes7uAPAqhM6r75N8DYC7Aby4jfkRQogHCWsetSTql6HJMFOSewBYbWZG8ggEn7iuJbnoDqQTQoiOpUU6IY3IhnRCCNGxFAq9rRNt6zwys2sBNBqW9dSMMcHMUtKJyotrU65ERJQDhYg3U+aYlMsVN47x8bJrw4i8eNelXPLzMjHh28TE41Ec8J/cwcF8bCK3W3RtPMplv1xWIsqu9wzEFP+YDvOYc/au3cBATlsWePlA3PMIxL9QJjkTwNMBvL7m2BsAwMy+AuBFAN5IsgRgO4ATLcZB9Sjt04k2+feIysPYuF+Yto+WXBvvWZs7x5f7+bNdExS33e0bjaUHDw8tcKMYnDvPtRkeLro2E6XB1PAtI/512bR+u2vDCIdYLKYXiBifGld/8eNBhA77eclH97xz6iSPWCDjdSLGRhqRmfx0wkvIrzeD6T6oElFni3leR0Z8Xzcy4OQ3Ip1tmO/arF/rOHgAWzZtSA2PqeMPDfu+ecasdP8OAIMRbYGiU8+cP3e+n05pi2vDyoRrg0K6jVX8soCCf13AqfduxLSVSyXfJo+dyQaK7WkrxJBFJ2LoNJ1o58gjIYToXAq5aOlOmNk2AIvqjn2l5v8vAPhCvqkKIYRoCVl0Iq4zUBohhBA9BJlve6LTdEKdR0IIgeRNQeTrjzxGkQkhhOguqlswCyGEEI2YxHpGXYU6j4QQAsHZxw57Vd+REEL0H8WidEIIIURzsuhEN6LOIyGEQHWYaX5rWQghhOgtSEbrhBBCiP6Dhd7WCXUeCSEEkl10Yn1972qCEEKIJmTRCcmEEEL0H2EDnunORetQ55EQQiC8UY5e80jNAiGE6DuyrI2neWtCCNF/aM0jIYToAwoaeSSEECIFjTwSQgiRRqaZDF1IX3YemU09jmLUFnz57NNXKEw9w5WKH8dEqeLajG4vpYaPbZ/w05kouzaFiDd2wzMHU8NHBv3rPxhhE7OzVkyZMs/Iv/woR9xHNx0AlXK6TUQyUY6xELFgXNE8mxz3u0wjw1oWPawJPUOMz5sq3pulsu/qMDHh53NoyH8GFi0cSg0f2HSLG0fhgY2ujRVnujaV4YXp4YNz3DhKo75DjLkuc2emX98ZwyNuHAMDfjqlCP304snrTWWMBkyU0m1itCYmu+3ambJdb3l7fS2LvsIAWIqTZtGNouI89jF1w8FBvzwNDfp5MaQntml7ukYAwMp7fQ3YsnHUtfEoRvjUGA2PeRa3ln3fXHb8t0XUzxfP39214cRm18aKjiYV0ts+AGB57hOfwkBEY7jAfOpinpTEaEChXc2JHteJvuw8EkKIegqFDMLSu5oghBCiCQVKJ4QQQjQnU3uiC1HnkRBCINTzY0a8VW2FEEL0F2E6gnRCCCFEYwoZdKIbUeeREEIgaRREvinoYU0QQgjRhF5/oyyEEGJqZBqh2oWo80gIIZBxjrI6j4QQou9ghrXxpBNCCNGH9OuaRySfEhlH2cwuyyk/QggxLYRpa/G2QjohhOgvtNtadqQTQoh+ItPuzV1I2sijiwHcBV//dgMwO7ccCSHENFAoFlAciBuMyTbtZNEFSCeEEH1DoViM1gnNb34Q6YQQom8oFgdQHPB3SOxW0hRwm5kd4EVA8oEc8yOEENMCWQALkc5ejYIq0gkhRN/AQgad0NijKtIJIUTfwEIxg050H2mdR8+PjOOfcshHJsyah1UqKYEZKHrjzSLGow1F2BQibEqlSmq4pV2QhPFx36Zc9m22bx1PDR/bPuHGEcPQsP9mz1vJPqYojI6VXZuIywuLSMyb/5pXf0RMfj1i8sJiPqNv6CTWtkE+ahRMhudH2nWUTsQQ8wzkoTfDQ34BHy6vdW0GV9+QGl4Z2d2NozT7QNemPLTItdm+vZQavm19ejgAbB/1ffP8eUOuzYgjJeV0eQ02Edro+bFg46flEaP3MWXfO6eYc84LrxoUs3ZETF0qD8j4RoHeMTzI8yPt2q4TrWZgIKd6EnyfuW17evjq1VvdOAYH/bK927K5ro33PMb4sZhrNzzk53ebo0eA37YpFv2HuUJfjyoDC12bkidKEZrltmHRPs2KuY8x5ZvmnLj5dQY47em8yPaSoftoWq0ys0tiIjCz3+SXHSGEmB4KLKAQ3ShQqwCQTggh+otCIV4n9JIhIJ0QQvQTLBQz6ET3kfpOjuQrvQjM7Jv5ZUcIIaaJQgEsatpaVqQTQoi+IZNOtDYr3YR0QgjRL7BQjNeJLsSbG/S6JscNwMMALAQgZy+E6HrCdAQthDoJpBNCiL4gk06o96gW6YQQoi8Iax7F6kT3kXpmZvak+mMkHwngw8nXd7UiU0II0W6yLJhNNQoeRDohhOgXsiyEKp3YgXRCCNEv9PqC2dEruZE8iOR3AVwK4GoAB5jZ/2tVxoQQoq0kC9zFfDTyqDHSCSFEL8NMOjHdue1MpBNCiF4mk050Ie6YKpL7ADgNYReErwA40MzWtzhfQgjRVrKMPIrtPCK5HMBmAGUAJTM7vC6cAD4H4DgA2wCcYmbXRGe6Q5BOCCH6giw6EdF71C8aAUgnhBD9Qd4dQ52mE96C2Z8H8EoAZwE4yMzWtCojQggxnbRw2tqxZtZsr/VnAzgo+TwOwJeTv12DdEII0S9kaxRE60RPawQgnRBC9A9hbbzcRxV1jE54I4/eDGArgBcCeEGj7anNbJ8W5CuVSsWm9PtCIeZtkBeHnw4rE67N9nG/cN359w2p4bddv8qNY92aja7N8Iwh12b2nBmp4bPmjPhxzPNtZszy8zIxUU4N37513I1jfKw05XQAoFj0C8TIjMHU8OGZ6eEAMDziL8A2UIwo3xHPgBtHRBTFPJ61Nk0RY4HxW2vml6cTAHzTzAzAFSTnk1xqZv5D3Tl0nE6YAeUUnYh5RixCZiqO0eCA7xcGyptdm8KE77+373ZMavj1193vxrFl41bXxipbXBuPYsR1ifGp8/9hiWvDUvo5rX/A97ur7/Gv/7xFM12bYUcDyqWKG0cMMXWcgvMMNHqOW4VbpStPrc6XJwUWonUip0vYCxoBdKBOeJhFPEdMr0OyPOYnVPB9UMl8mw2btqeGW0TbaeY8v+4do42e9o2M+M/Q4GBEvXrYtxm7z6/Db92cfp8G9pzjxkH47Ylt2/2LV3b83fCQf84xdY8C/etCczQpxsfFuG/z8wInL6z4bT5EtMvzoFCI14mcaKtOeC3RY1uRqBBCdBrZRh4BAF5O8kU1h880szPrTA3ARSQNwFcbhO8J4J6a7yuSY93UMJBOCCH6g0K2aWskTwVwas3Bep3oB40ApBNCiH4h27S1xSSvqvne8W0Jb7e1y2IjInmBmT1n6lkSQoj2w+IACoP+WzcA1aGH3zGz0x3Lo8xsJcklAC4mebOZ/a422Qa/6ZzX7BFIJ4QQ/UJhYDBeJ0gklfz6in4tPa8RgHRCCNE/ZNIJYG39GkYN6CidiN5tLYJdtuEUQohuoTryKOoTOR/BzFYmf9cA+AmAI+pMVgDYu+b7XgBW5nA6nYp0QgjRtWTRiZh5a9KIhkgnhBBdS3RbInJ0UqfpRJ6dR0II0b0UimBhIOoT4zpJziI5p/o/gGcAuL7O7DwAr2Tg8QA2duFaFkII0Rcwg054XUfSCCGE6D2iNaLgr2PbiTrh51oIIfqALGseRa6EujuAnySjlAYQprn9kuQbAMDMvgLgQoStNW9H2F7zVZkzLoQQoj1k2kXH1QlphBBC9BjMtDaeS8fphDqPhBACWTuPfBMzuwPAoxoc/0rN/4awC40QQogOJ1OjwHnJII0QQojeg5leMqTTiTqRZ+dR+/Z1FUKInGGGrTUpdzdZdOGEEF1LgW3fgrkfkU4IIbqWQqHY0zqRZ+fRx3KMSwgh2kv+09bErkgnhBDdS4ZFTmM3VhC7IJ0QQnQv+U5b6ziiOo9I/iuA35jZtclCTN8HUALwz2Z2OQCY2cedOJYD2AygDKBkZoeTPA3A6wDcn5i9x8wunMyJVCkWfbEusOzasDKRGm4YcePYvN1fVPfWG9e4Nn+69Ob08O/Vr5u1K3f8/WrXZnh4tmtz0CMPSw3f94ilbhzzF/rp7PuQPVybWXOGU8NLE/59nhj3bQaHfAcwMOjbWCV918RyueLGEcPMmYOuzdBgetkcijjnmHpxTOW54Ji0q/6dZdqaRh7tSqfpRFq5KXiFDsD4hP88Djh6YxEbpVrR15LVE/u4Nj/9wh9Twy/4/MVuHCtW3ODa7L77ga7NosV7poaPzEv33QCwYJ+5rs0r/+Pprs28A9J9/NZN+fjdORHn5PnDbSU/L56OAAAHpr4XSsQjgkJEfSsPDYg45aj85kGm6c1iFzpNJ9LT8QteYWzjVJIAABj953Xrtoid+5wH5YAD5rlxDJXWujagX/7HCgtSw4exxY2juOVOPy8R7axCwdese+9cnxq+937z3TjM/Oty//3bXRuvfjJ/vq81MXWPoSH/2g04p1QobXPjYIRNPvjtuXaRZSe1biR25NE7APxP8v/HAXwGwXGfAeBxGdI71szqPdNnzexTGeIQQojcYYFgUSOPpoB0QgjR07BYkE5MDemEEKKnYSGDTnQhsZ1H88xsY7JV3KMAPM3MyiQ/3cK8CSFE+9C0takinRBC9DTZRh5JJxognRBC9DS9PvIodmzzPSSfAOBEAL9LHP1cZBsjZgAuInk1yVNrjr+F5N9IfoNkw3GOJE8leRXJq9aujRhSKYQQGanuohP1UedRIzpGJ9atk04IIVpArEb0cMNhinSMTtyv9oQQogVEtyW6VCdiRx79B4AfAhgH8E/JseMB/DlDWkeZ2UqSSwBcTPJmAF8G8GEEIfgwgE8DeHX9D83sTABnAsBjHvOYiJmcQgiRDRYGURjw55Inxq3NTHfSMTrx6EdLJ4QQ+VMoxusEpRON6BideKzaE0KIFlAoDsW3J7qQqM6jZNG5ZXWHf5B8ojCzlcnfNSR/AuAIM/tdNZzk1wCcHxufEELkCgtRC0Emxi3NSjcinRBC9DyZdELUI50QQvQ8LPa0TkS/FiH5MJL/RfILyaGHAHhY5G9nJfObQXIWgGcAuJ5k7dZcLwDgbxsmhBCtgAWgUIz7aNpaQ6QTQoiehpEaIZ1oinRCCNHTFDK0J7qQqM4jki8G8DsAewJ4ZXJ4NsIuCTHsDuAPJP+KMDT1AjP7JYBPkryO5N8AHIuwC4MQQrSf6hvlmI9GHu2CdEII0fNk0glRj3RCCNHzxGpEl+pE7JpHHwLwdDO7luRLk2N/RdgpwcXM7mhka2aviEx/J4rF5g23oo26v2d5wrWx4khq+OYtJTeOu5dvdG0mJvw1AgvF9D6+G2+4zI0jhtHRLa7NVb//ZWr4vke8yo1jaMgvdqWI6zI0kh7PvEUz3TgGB/0Hd2DItymXKq7NjFlDro3H4KDf3zsUYeMt+Fwq++dTiHirGrNTJQvp8RRSnvdcYQEoRLpEvVFuRMfoBAkMDjR/DmIWPLeKvxyGpwLj474f27zZ16Pbrl/t2lz2v9ekhq9YcYMbRwwxOuH577/f8Dc3jsJNvh878tmHujaH7t9w3dwHWbxkrhvHrLn+2gUzZ/i+wyt3jitsK1HPiPnPSMRj5NoUIy5McaBdOlGM1wm9ZGhEx+gEiNTGG0vb/ChKm9MNCultCQCoFAZdm7CUUzp7Lx5PDR+880duHOMPOdG1+e2vV7g23/nYD1PDT/3Ec904njB8kWuDTfe4Jns8ye+XHHDaApUIRxbjp+bM8dsBZSetkZH2dTjQ0tsCFlF2bXCOn04lvewCACrpdSVazJr7bbp2hYEMOtF9xJ7ZEgTnDuzwYIYYbyaEEN1AddpanHFLs9KlSCeEEL1NIYNO6CVDI6QTQojeJotOdCGxax5dDaC+V/9EZNsdQQghOpcs0xHUKGiEdEII0dv0+HSENiCdEEL0OL2tE7Ejj94G4CKSrwEwi+SvAByMsFCdEEJ0Pxp5NFWkE0KI3kY6MVWkE0KI3qaLF8OOIarzyMxuJvlQAMcjbH95D4Dzzcxf/EAIIboBFgHGrnkUvVFl3yCdEEL0PJl0Qp1H9UgnhBA9Txad6EKiz8zMtpG8HMDdZnZFC/MkhBDtR2+Up4x0QgjR02TSCdEI6YQQoqfp8ZFHUa/PSe5D8o8Abgbw6+TYi0h+vZWZE0KItpFpzaPpzmznIZ0QQvQ8mdY8klDUI50QQvQ8WdoTXUjs3IuvArgAwBwA1b3yLgbw9FZkSggh2k71jXLMR42CRkgnhBC9TSGDTmjaWiOkE0KI3iZWI7p0dFLstLUjADzHzCokDQDMbCPJea3LWmMIoMByc4OIzT7LA3Ndm02bx1PD163b7saxfk0+U7h//Kkf5RJPO7jz8ntdmyP+86Guzf4PXeLazJkzlBo+NOT3jW7eMuHaPLB2m2sTw7bNY6nhwzMG3TjKpYprs3WLbzM4mO6wigP+tRsY8CvGgxHx2FB6XoYK7amAszAAFofjbLv0bUGL6RydYGjjNWNiwn9Gtm1P0ZmE8Yl0m40PjLpxbNno29z017tcm0rFPyePvfZ6hGvzuJce4do87JH7pobf8JcD3Thu/Y1/zrPmjLg2laGFqeFzCr7f3ba95NqsWunrved358xN1zQAKFf8Ss7wsO+fCk7Hxvi4X/5jnqOY/BYdH18Y9HWk4mc3F1gYjNYJvWRoSMfoBAyANS84LG11o2A53X9XijMj4kivGwLA8LDv6wY3XJcavnrJiW4cf7n4HtfmfS9+v2szMZF+Tm865mI3jgvuOce1WXb9v7o2Q2v9mZGPecJjU8MXzPef+SH67cLhYb88lMrpfnV7RN1kOKL9s2XUj6fktDlmRrRbZszwuxoKEeuIevVuq/i6x4rf5ssDFoYy6ET3Edt5tBrAgQBurR4g+XAAd7ciU0II0XYKGday0BvlRkgnhBC9TZa3xZKJRkgnhBC9TRePKoohdtrapwCcT/JVAAZIvgzA9wB8omU5E0KItpJljnJ6q4Dk3iR/S/ImkjeQ/JcGNseQ3Ejy2uTjv87rbKQTQogeRzoxRaQTQojeJtPaeE5UHagTUSOPzOwbJNcDOBVhW81XAvgvM/tpC/MmhBDtg0WgkNsWzCUA/2Zm15CcA+Bqkheb2Y11dr83s+Mz57UDkU4IIXqeQgad8IceSSekE0KIXiOTTrh0nE64Z8YwyfASAM+UcxdC9CzV3RHijFNDzWwVgFXJ/5tJ3gRgTwD1zr4nkE4IIfqCTDqRjnRCCCF6kBx3UutEnXCnrZlZGcD+MbZCCNG1kFl30Xk5yatqPqc2jpb7AXg0gD81CD6S5F9J/oKkv1pxhyKdEEL0Bcywiw4JkqdKJwLSCSFEX5Bp92YsjtEIoHN0InZM1QcBfJnkBwCsQM2eZmY29S1ehBBiusmyYHYYefQdMzs91YqcDeBHAN5uZpvqgq8BsK+ZbSF5HICfAjgoW6Y7CumEEKK3yagTZnYmgDNTraQTAKQTQogeIduC2WvN7HDPqJN0Irb3/+sI85LvADAOYAJhDl579rwTQoiWUwQ4EPnxt9EhOYjg6L9tZj+uDzezTWa2Jfn/QgCDJBfnfVZtRDohhOhtmEEnYqKTTkgnhBC9RXRbojt1Inbk0f6tykBWDISlZLtkfn/Ypo1jETbjqeGbN2x349ht2VzXZttmPy+jo1tcm07hoCft49oceOgers2c2YOuzfr1o6nhMfdo7X2bXZtbr7/HtVl3X30n8K4c8PBlqeHL9l7kxrHnAQtdm6Fh/7EeHEx/ToaH/B7z4WHfZsaIb1MslB0Lc8JzIvvIo+ahJAH8D4CbzOwzTWz2ALDazIzkEQid+esy5LjT6BydMKBUal5uNm322ynr1m5zbUa3p8czts1PZ86CGa7Nk555qGvzv+//Ymr4s1/1MjeOvQ7ezbWZt2C2a3PkUw5MDV+69wI3jtlzR1ybvR/i+8zC+PrU8M1b/ThuuuZe1+a2G32d2Pch6dp30KFL3TjmL/LLy0iE/y5X0v3qUEQcxaJf32LEK8piwfWnbhwV53xygxl0wsm3dGK6MTBlsBPLvgak/T4mPOTCZ3jIf5C2LnxiavjC8gNuHHfcssq1ecrLnu/a/Oqb33NtPFav9Ovnew7NcW1scJ5rc+/fN6aGV8yPY+ki/x759V3g3lXpbZuJMT8OOj4VAGbM9NsKXj0/wjWD9Es4y+nnHGyc57Hi17di0smFTO2JdDpRJ2J3W7urVRkQQojOIMNCqL5iHgXgFQCuI3ltcuw9APYBADP7CoAXAXgjyRKA7QBONLM2tYDyRzohhOh5Mi2E2n06QfIvZvboBsevipla4SGdEEL0PDkumI0O1ImoziOS30LjzvExhDnLPzWzv+aZMSGEaCs5jjwysz94Rmb2BQBfiEyw45FOCCF6niwjjxw6VCd2GTaYvPk+II/IpRNCiJ6HmdY8SqUTdSJ2zaONAE5AyPyK5O/zAJQBPAzA5SRf2ZIcCiFEOygMAMXhuE/MXIz+QzohhOhtioM9qRMkv0nymwCGqv/XHLsMwA05JSWdEEL0NsWheJ3oQmLXPDoYwHFm9sfqAZJHAviQmT2d5LMAnAHgm/lnUQgh2kGu09b6EemEEKLHyXU6Qifx9yb/G4A/AvhBTulIJ4QQvQ0ztCe6kNjOo8cB+FPdsasAHJH8/ysAe+WVKSGEaDfGAizyTbH5a1n0I9IJIURPY2S0TkSsedQxmNkHSRYBrAXwdTPzd3OZHNIJIURPk6U90Y3Entm1AD5KcgQAkr8fBlCdl7w/gPQtTYQQoqMp7FjkzvuIRlwL6YQQopeJ1QgWu6nvCABgZmUAH21hxxEgnRBC9DpZdKILie08OhnAkwBsInkfgE0Ajk6OA8BCAG/KP3tCCNEmyGSoacSn21oF7UE6IYTobXpfJ35O8rktjF86IYTobWI1oktHJ0VNWzOz5QCeQHJvAMsArDKzu2vCr2pN9oQQok1kmaOsNY92QTohhOh5enwtCwAjAH5I8nIA96BmZzQzm/JC1tIJIUTv09s6EbvmEUguAnAMgKVm9kmSywAUzGxFqzLXGEO5XGkaun207MYwGmEzNJx+0w95+GI3jrlbfA3kjJWuzSVrvp4avvK+bW4c5/z3b1ybn37eX59wwYJlqeELF89x47h/5SbX5u8PbHdtRmYOpobPmDXkxmGVRjvG7szDHrWvn5cj0/MCAOOjJdfGY9vmfEaTDw6mX5uYzvCRYd9osLLZteFo+gh1Vib8zOQCYdGDMdV51IhO0YlKBRgfb64TW7b6ZWprxLM2a076Thl77TvPjWPp9t+7NjF86NyPpoY/+7n7u3F85qO/dW1W3/OAa/O4pxycGj573ogbx+7LFro227eOuzarty1KDY/pB16w2yzX5uGH7efaPPRRS1PDt23Lx9fFlO+RkfTq38CA7wsLBV8/B4r+BS4OpNsMFP28mPl5yQNDodd14vrk0zI6RScAA8ujTUPTwh6MIYeRAyxtdW1GK77PHCmm+8OBqz7uxvHUEz7g2ix9w5GuzaOfnK4Bl33vL24cLEQ8Pw99sWuyrvhQ12bhkqnXrbeO+e2AWSPN6yVVBgfTy9QMx3cDwLbtfnsjxq+WJtLzOxERx5Df5EYhh46WmOeVJb+9nAfZdKL7iOo8IvlkAD9CWNTuKACfBHAQgH8H0MrhrUII0SayvCnoykZBS5FOCCF6n95+o2xmH2xl/NIJIUTP08XrGcUQO/LoDAAvNbNLSFZfO/4JO3ZHEEKI7qa6loWYLGdAOiGE6GUyrVPRnS8ZSD4dwIkAlpjZc0keDmCumflD2H3OgHRCCNHLdPF6RjHEntl+ZnZJ8n91bPA4Mkx7E0KIjqa6lkXUpzsbBS1GOiGE6G0y6cR0ZzY7JN8K4MsAbkNYyBoAtgP4SE5JSCeEEL1NFp3oQmI7j24k+cy6Y08DcF3O+RFCiGnBUIAx7tOVrYLWI50QQvQ0sRphLMC6UyfeDuBpZnY6gOqCJzcDOCSn+KUTQoieJotOdCOxPf3/BuB8khcAmEHyqwhzk09oWc6EEKKdFIpAwV9kHUBPD0edAtIJIURvw4F4nejOzqM5CLusATtGBg0ijA7KA+mEEKK3KQxm0InuI6oFZGZXAHgUgBsAfAPAnQCOMLMrW5g3IYRoG1lGHrVnX5/uQjohhOh5evyNMoDfAXhX3bG3AfC3YoxAOiGE6HU08ijBzO5F2BVBCCF6D/b+bmskjwWw3MzuJLkUwOkAygDeY2b3TTV+6YQQoqfJohPduTbeWwH8nOTrAMwheQuATchxJzTphBCip+ni9YxiaNp5RPJbgP+C3cxeGZMQyeUANiM0VEpmdjjJhQC+B2A/AMsBvMTMHmgWR5VCobkgF1PCqsya6feZLRjZmho+eNcP3Tgq917h2mxefYdvc987U8P3eduNfl7K/liJ/fZ7jGszb/GC1PDbr73XjWNweNC12bwh/foDwPh4KTV8z313c+OYv2CWa/PYJ+ztx0P/vO9Yn56f0njZjWPe/GHXZmTEL9+zZ6aHD2y5042juG6Fa4PNK10T23RPusH2tX46eZBlt7XubBQAwJcAVNeb+HTytwTgTADPyxpZJ+tEZYrDw+YtdB4SAHvvNTs1fPYDf3DjGLvmf12b0vh21+Z5Bz45NfyGO05249j/oGWuzf33uZce++6d7lfvudd/fg47cn/XZsas9gwL32Pv+a7NkkePuDZzJm5PDS8tPdCNY+Pmimszb47vx4qjq10bnwnXgqVR32ZsLD28vM2Po+ynkw+9vYuOma0i+Y8A/hHAvghT2P5sZn7Ba0LH6oQZUGlehpkS9mAUBa8+69fraL5NFE5jlUse6UZxiP3Stblj7XGuzT4PSa/vbrnff6b/+ie/Hlo48gDX5v6Vfl11/dotqeF77DXfjWPZfuntIwAYXuq3OZYsTi9Td9292Y1j7lxfGy2ijuTVowaKvpYXCxHPwLh/TpxIt2EpRid8m3zo7d2b087sdgB/Tz4bATwfQBHAiuR3JwDYkDG9Y83sMDM7PPn+LgCXmNlBAC7BrkNlhRCiTRQQXFzMp2s7j/Y0s7tJDiB0Ip0K4I0AnjDJ+KQTQog+oi90ooCwzhGQz4lIJ4QQfUSsRnTn6KSmQxTM7IPV/0n+CsBzzOz3NceeCOC/ppj+CQCOSf4/G8ClANKH2QghREtghvnHXdso2ERydwCHArjRzLaQHMKOhkImpBNCiH7CmEUnug+SjwTwUwDDAO4FsBeAUZIvMLO/TiZO6YQQop/o5vWMYog9s8cDqJ+D9ScAR2ZIywBcRPJqkqcmx3Y3s1VAGCoLYEmjH5I8leRVJK9au7ZNU1iEEP1FdS2LmE/38nkAVwL4NoAvJseOQtiKeap0jE6sWyedEEK0gFiNYNeOPPoGgjbsZWZHANgTwBeS43nQMTqxdt26jFkXQogIMulE9xHbefQXAB8jOQMAkr8fBXBthrSOMrPHAHg2gDeTPDr2h2Z2ppkdbmaHL168OEOSQggRSXXNo6hPVzYKYGafAPA0BH98bnL4XgCvzSH6jtGJRYukE0KIFpBFJ7qTgwGcYRZWREn+fg7AQTnF3zE6sXjRogxJCiFEJD2uE7G5PgXh7fRGkqsR5iw/EUDU4nYAYGYrk79rAPwEwBEAVic7/iD5uyY650IIkStZRh51Z+dRwp0AlpF8afL9XgD+yv0+p0A6IYToZbK8Ue7OlwwXYtfNE54L4IKc4j8F0gkhRC/T4yOP/G2ZAJjZcgBPILk3gGUAVpnZ3bGJkJwFoGBmm5P/nwHgQwDOA3AywnbRJwP4WbbsCyFEPoQ5yrGOvCsbBSD5Dwh+dwxhLYvvAXgygv99acpPXaQTQohex5BFJ7qSIoBzSV6NsNPa3gAeC+BnJL9ZNYrdGa0e6YQQotcxFntaJ6I6j6qY2T0IYpKV3QH8hOEtzACA75jZL0leCeD7JF8D4G4AL55E3EIIMXUyDSH1O49IPgthuH8RwNfN7PS6cCbhxwHYBuAUM7smU56z82UA7zezb5GsbmN8GYCv5ZWAdEII0bNUpyPEGUdE13E6cX3yqXIjgF/V2URs8p2OdEII0bNk0omY6DpLJ5p2HpG8w8wO8CIgeVuyNWZTzOwOAI9qcHwdgKfGZPTB9AAUWG4aPjjo36zhYb83cGDDranhtnW1GwcLft9cZWLctdnzuPelht+6YtSNozTe/JpVeftXT3JtDn300tTw0dGSG8fERMW1WXXPRtdmt2VzU8NnjPj3mRHDyidKfn7XF5a5NvvtmR5e3OLPHCpM+NeFD/iLBdst16WGT6y+0Y1jw2o/v6Mb/ZHjE6PbUsMf2DDhxpEPhfghpE65IVlEWHT06QjbEV9J8jwzq72wz0ZYR+IgAI9D6Nh5XOZsZ+MRAM5J/q+uabG1uv5EVjpWJwgUU6SgUPCf+xmz/Q3oRkpO+d7m60QMMc/RyH7HpYaP3ek/R7vtke5TAeAlT09/XgFg7OcvSw0/8CHHuHHY7o92bSpDC12b8qx9U8M5sdnPy/yZrg0r/nUpbEv338Nrfp8aDgBLKr6WY9NYhE16uz2mjgOLyEtMfstOfiP8cnl0g59OHuQ41aATdaJ2Z7RmkHxXljg7VScAAyspftH8uh8dG0uLv0phUpud7kLZ2TTVFj3cj2PGXq7N2pu3uDZ//VN6/fDwFzzMjWPmrBHX5oG1W12bTRu2uzaPfFy6TsTUGWLan/ev89tra+9Lv77zFvl6FNPOjclvpZzeTzxjht/OLY7e69oUtvt647Z/YjRg9AHfJg96XCfS7vqeJD8UEcfueWVGCCGmC2MRFlmJM/+N8hEAbk8quiB5LsJWwrXO/gQA30wWJL2C5HySS6s7xrSI5QhTEK6qHiB5BIDbJxmfdEII0TcYB6J1ImLNo07VCY/3IEwPi0U6IYToG4yD8Trh03E6kdZ59B2Euc4e5/omQgjR+ZhlWsvo5SRfVPP9TDM7M/l/T+w8JH8Fdn0L0MhmTwCtbBT8F4ALSH4FwBDJdwN4A4DXTTI+6YQQoq+I1QkzItlK/tSaw92gEx5ZF/2TTggh+ooM7YnFJK+q+V6rEUAH6kTTziMze1UrEhRCiE7EDEh2J47lO/XzjmtopBr1kcfY5IqZnU/y2QBei7DW0b4AXmhmV08yPumEEKJvyKYThqQRcGYTg47UiQgypS+dEEL0ExnbE2vN7PCU8I7TiUwLZgshRC8T6+sj7FZg5zetewFYOQmb3EjmTd8K4OFm9qZWpSOEEL1KaBTkFl3H6YQQQoip0es6kd9S4EII0cWYWfQngisBHERyf5JDAE5E2Eq4lvMAvJKBxwPY2Mp1LMysDKAMwF+FUgghxC70uk5EknXamhBC9A29rhMaeSSEEMj3TYGZlUi+BWGL4yKAb5jZDSTfkIR/BcCFCNtq3o6wtWY7hvafgbCd8ccQ3lQ8eMbVxfiEEEI0pw90wsPfFlAIIfqUXm9PqPNICCEQelEqkd7eIqYSm9mFCA699thXav43AG/OlMmp84Xk79PrjhuCKAkhhGhCxSxeJyLMOk0nSB4LYLmZ3UlyKcKuamUA7zGz+5I8Hdeu/AghRLeRRSdi6DSdiOo8IkmEBVZfBmCxmT2S5NEA9jCz77cyg/WEBl7zNs7ERNmNY3TctykufGxq+PDYA24ctm2tazMwY45rc8u570oN3/d9r3TjmDFv2LX50lt/7NrsfvCi1PDFBy5w49j/4KWuTaVScW0u+8XfUsMLRX9k9cxZ/gyeY49/pGuzdNls12bFfeOp4WNjy9w45i/Y37WZuZv/WM9YVt93sDPFrXe5cSzatsK1wdbVroltTp+Wu29EHACAM/47zq5ZPrK8KZju5UoniZm1bKpyR+mEcy8rFf8Gbnhg1LWZOXNxaviC+Q914xiak+5TAWBGKd13AEDh7otSw2fOeYUbx/2rNrk2P7xklmvzwmedlhr+wMCBbhzjE74GFP2t0LF1bSk1fPMmv8904zpf7/c5wNe+pbP3dSz8usm24h6uzQz497Ew1/GrhSE3jhhY9p8jVCbS46j4cRTLYxG5+WaETTo5r2XRiXwJwDOT/z+d/C0hLPr9vKlG3kk6ATB9O+2IrbaNjqTmtF13seD7uiLSnyPc+Us3joFlj3dt5sw/wrV5yEPT67NfeccP3DiOfY2fl4WL/br3yAz/Hlx/5d2p4YuW+G21JXvN822WzHRtFu2errHr79/mxhFRXKLaSJ6vK0fUpebM9ts2xohnrTQ/NZyD/vXnzN1cmzzodZ2IbUh8CMBrEMRjn+TYCgDvbEWmhBCi7ZjBKnGfbofkniT/kaSv6vFIJ4QQPU2sRnSxTuxpZneTHEDoRDoVwBsBPCGn+KUTQoieptd1Irbz6BQAx5vZudjxzv1OAAe0IlNCCNFuqm8KYj/dCMl9SP4ewF0ALgBwN8k/kPSGRMRwCqQTQogep5c1AsAmkrsDeDKAG81sS3I8nyE00gkhRB/QyzoR23lUBFAVkOqpzq45JoQQXY0ZUIn8dDFnA7gawDwzWwJgPsJODmfnELd0QgjR08RqRKV7GwafR9CEbwP4YnLsKAA35xS/dEII0dNk0YluJLbz6EIAnyE5DDw4Z/nDAH7eqowJIUQ7qZihUon7dGmjAAAeC+A/zGwrACRvld+ZHJ8q0gkhRE9jFUTrRDdiZp8A8DQARyWjgwDgXoR1ivJAOiGE6GliNaJbdSK28+hfASwDsBHAPIQ3BPtCc5SFEL2CAWYW9elirgBQv9rl4QAuzyFu6YQQoqcxxGlE0Imu1Yo7ASwj+dLk+70A7sgpbumEEKKnidWIbm1PRO22ZmabADw/mQe9D4B7qlt2CiFEL2CIn2bQne4eAPB3ABeSvADAPQD2BnAcgO+Q/FDVyMzenzVi6YQQotfJsk5FN+oEyX8AcB6AMQB7AfgewvpHJwN4acpPo5BOCCF6nW5ezyiGpp1HZMP9J+9PPg+Gm5m/n64QQnQ4ZoZKdKuga1VhBMCPk/+XIDQQfgJgBkJHEpChzSOdEEL0E9l0orV5aRFfBvB+M/sWyQeSY5cB+NpkI5ROCCH6iUoWnehC0kYelRAnfcWc8hJN2hzBmOmD27eVXJu7t0ykhs+b+xQ3jsWP2Me1mb3f3a7Nkmf/KDX8huvud+NYc8t61+bWW/8QYZMe/rw3vcKNY899F7k25ZJfhzjo4em7jA+N+APr/vrnO12by3/trxO5z0OWuDZhan9zShNlN45Fe8xxbRYsnuXazJyZfm1mztzfjWPWkoNcm+LYGtemMLEx3cD86xL470i7JslYWM8iynZKKU0fZvaqnKPsSJ0gwyct3GPLxlHX5q7x9LK5afFD3Dj2fdQbXJuZD9zg2nzme+l+9U3/OdeN41c/vNq1mTV3hmtz67qHp4ZbZasbxy1/W+na7HWAryV77TsvNXxo2NeJDWv9/C6/zfd1Rz4l3WeWIyowAwNjrs3ggH+P5sxJz0ux4D8kpQid5qAfz0Ax4oF0iLl2eZBFJ7qURwA4J/nfAMDMtpL0C1VzOlInQMKKI02DreBvMMdKelvBcjqlYtFfZWS8lO7LRm/36/i3Db7etVm8h39d/u/X16eGDwwMu3Hsf9BS1+aYJ/r13Q0TC1yb9evT9X7hwublpErMFKSREb88bNg4nho+d4H/KI5u99u5M2f797Hg6MBEhAaUI6rwhYhnzRr2Qe+AjHjWItLJhUpv60Sap6ltPT4HwIsAfBxhi+fq/OT0Xg0hhOgSMs0/7tbeIwAk5wE4BGGHmwcxs99MIjrphBCib+jmdSoiWY6wgcJV1QMkjwBw+xTilE4IIfqG6tp4vUrTziMzu6v6P8l/BXC4mW1IDt1K8ioEcflyS3MohBDtoMfnKAMAyVMQtl/eAmBbTZABOCBrfNIJIUQ/0etrHgH4LwAXkPwKgCGS7wbwBgCvm2yE0gkhRD/Rt2se1TEPwEwAG2qOzUyOCyFE1xMWzO5hbx/4KIAXmdkvWhC3dEII0dP0+ghVMzuf5LMBvBZhraN9AbzQzPw5rXFIJ4QQPU2vj1CN7Tw6G8CvSZ6BHTv0vC05LoQQXY9Z3JppQFe2CaoMALioRXFLJ4QQPU0Wneg2GBYNuRXAw83sTS1KRjohhOhpKj2sE0B859F/Isx3fimAZQBWAfgCprD7ghBCdBKZ5ih37xuFTwB4H8kPt2BnG+mEEKKn6eURqmZWJllG2JXTX5l9ckgnhBA9TZi21ps6AUR2HiWNjK8kHyGE6D16dC0LkvdgR5YJYA8A/0lyXc0xMzN/e8gUpBNCiF6nD9Y8OgPA90l+DMAK1JyGmd0x1cilE0KIXkdrHgEg+epmYWb2jfyyI4QQ04OZwXpz3tpJ7UhEOiGE6HkqWXSiu4Qi4QvJ36fXHTdg6vvOSyeEEL2OZdGJLiR22tor6r7vAeAhAP4IQM5eCNH1VCpAOdLZd5MkmNll1f9JDgE4BcBhAGbXmV6GqSGdEEL0NGWzaJ3oRsys0OIkpBNCiJ6m0uM6ETtt7dj6Y8nbg4flniMXolhsrm0zRujGUCoNujYbN42nhi//+wNuHKtm7OHaWGV31+Z9x3w0Nfyee65z42gXpfGya7P3Qxa5NjNn+kVz27ZSavjWzf6U/T2WLXRtrrvaH6l90xXLXZs9H7ZbavhDHrqnG8fgoP/ijwX/GfCc2viEfx8Hxv10hoeXuDY2NN+1aQdhLYsMxt3J2QAeBeDnAFbnGXEn6QQJDA4214nZs30NGJ034ttsn0gNv/v2danhAPDAfP8ZGRpZ5tpc/p2zUsPP+bC/pMjL3/sa12b2nBmuzZw5Q6nh69Zuc+O45841rs1eB/hasmhuup+yil8Wtm31teSBtZtcm+uuXJEavtf+vh7NWeBf/5kzfP2cmEhf8iy9ZAfK5XwcIX0pcfHOJzd6f9oaAIDknghrEt1rZivzireTdAIgwOY6YQXfN7A8OuVc2MBM16Zg6W0SACg4+S0//wI3jq1Xr3JtPv3c77s2N/ztt66NR3HgeNdm4Ea/v3HRQ57n2txfSq9/j46mtzcAYPcFvg/aNuH3zW5+YHtqeLnspzNnvq8TMX5seDg9v0MxbZIc/HuIKD0tKw7nlNDU0bS15pwFYC2A/8gnK0IIMY1kGGZq3dsseBaA/c1sQ5vSOwvSCSFEj9DD05sBACT3AfBtAEcCWA9gIckrAPyzmd3VomTPgnRCCNEjaNoaAHKXrvmZCOtobMg7Q0IIMR1UzFDp4UZBwt0AWvJ6RjohhOh1KhXE60R3cjaAqwE8y8y2kpwN4MPJ8WOmGrl0QgjR61QqGdoTXUjsyKMSdm0u3Qvg1HyzI4QQ04QhfuTRFDWB5P8D8FwA4wD+DuBVjUYDkVwOYDOAMoCSmR0+tZTxTQA/I/k51E1bM7PfTDFu6YQQoqdp5xvladKJxwJ4hplNAICZbSH5TgD+HNw4pBNCiJ6m13UitvNo/7rvW81s7WQTFUKITqNihkr7Fj26GMC7zaxE8hMA3g3gnU1sj83R374l+fuxuuMG4IApxi2dEEL0NIZ4nbCpL3oxHTpxBYAjEBawrnI4gMtziBuQTgghepwsOpEDbdeJ2M6jfzOzt9UfJHmGmb19qpkQQohpJ8NaFlPVBDO7qObrFQBeNLUYo9Otr7jniXRCCNHTtPON8jTpxN8BXEjyAgD3ANgbwHEAvkPyQzV5e/8k45dOCCF6ml7XidgtOU9pcrx+y00hhOhKzHbMU/Y+CS8neVXNZ7LD7l8N4BfNsgXgIpJXTyH+dnFKk+PSCSFET5BVJ0ie2mU6MQLgxwDGACxJ/v4EwAyEjqS9Aew1hfhPaXJcOiGE6AliNSLRicU5aQTQJp1IHXmUbJ8JAAM1/1c5AGF3BCGE6HoyvSkIQ4++Y2anNzMh+WsAezQIeq+Z/SyxeS/CGhDfbhLNUWa2kuQSABeTvNnMfheXyfYgnRBC9AtZdCJs12xnAjizmU2n6YSZvWoyv/OQTggh+gWrxK+hCmCtt/5Qp+mEN22t+iZgCDu/FTCExVZPnkyiU4EwEKWm4QM25sYxf95M16ZYZGp4TKG4f+Um14aF9HQAYNnBe6eG33PPdW4c7WL55fe6Ntdevty1ecTh6ecMAPPmpW8atWjRiBvHkj1muzb7HbKba7N1s1/uPGbP8/NbLPqDBcfHmj8fO0h/9GOmZZUmKn4qg35+hwaL6XEM+M9IHliG3dZirMzsaWnhJE8GcDyAp1qTxTHMbGXydw3JnyCsRdFRnUfoQJ0AmPqszJrpz9i2xb5OlMvpz8D6dX462yJ8xz1/99eqHRwZTA0vlyfcOL71oa+4No95wjNcm3VrNqaG3/xHf8fvDfdu9vNy5IGujRXSr8vs2b4fe/RR/mzPcmlf12bQ8Ycx7qdc8vO7fdTXAM/vTkSkMxGhATF49a1CRD2pGGGTB5l25YygE3WC5DwAhwDYqYI0xU0VOlInUv1Dwa+TgdtSg22XzeUmRxnpfgwAhkbT/ergwBw3jkHHLwDAxvVrXJs8OOJJvk/Frb5JZdA/71lzhlLDF8z3N6llJV33AGBgYIZrs3Svuanhnr8EgDmz/fIyPl52bcbG0318TP28QD8d0C93VnTqZBHPmg3M8vOSA3nvttZpOpFaszWzY5NMfcTM3jeZBGohWQRwFYB7zex4kqcBeB2A+xOT95jZhVNNRwghsmIZdlub6nrZJJ+FsKDdk82sYe2T5CwABTPbnPz/DAAfamQ7nUgnhBB9Q/YRqpNmOnSC5CkAvghgC4DaNKe0qUKeOiGNEEJ0MpZhDdWpMh060bTziCRreq/eTzbu0jOzLK+e/gXATQBqu1U/a2afyhCHEELkTqVi7kiSKjnsovMFAMMIQ0cB4AozewPJZQC+bmbHAdgdwE+S8AGEaXK/nGrCeSKdEEL0E+UsOjH15KZDJz4K4EVm1mzdjMy0QCekEUKIjqVSrkTrRA60XSfSRh5txA7HXMKuOsjkmD/WDADJvQA8B0GY/jVbNoUQorVYhmGmOey21nC+TTKs9Ljk/zsAPGpqKbUc6YQQom/IohNT7T2aJp0YAHCRa5WN3HRCGiGE6HTynraWxnToRFrn0SNq/s9je+czAPwngPrJp28h+UqEIaj/ZmYP1P8wWRX8VADYe29/LRwhhMhKO4eZ9hDSCSFE39AHOvEJAO8j+eGMI0bTyFMnzsAkNQKQTgghWk+mDXi6kKarS5nZPTVfX2xmd9V/APxTTCIkjwewxsyurgv6MoCHADgMwCoAn26SlzPN7HAzO3y3xYtjkhRCiExk2YI5h2lrPUGn6sTixf4i90IIkZUsWzBbHhPX2gDJe0jeTfJuAO8A8D4Am6vHquGTjT8vnZiqRiR5UXtCCNFSqhsrxHy6EX8rmMD7ATSaS/w+AJ+J+P1RAJ5H8jgAIwDmkjzHzE6qGpD8GoDzI/MjhBC5kumNcnf6+1YjnRBC9DZt3FihjZzkm+TGVHRCGiGE6Hh6feRRaucRyack/xZJHoswL7nKAQD8vXQBmNm7Abw7ifMYAP9uZieRXGpmqxKzFwC4Pj7rQgiRH2aGSuSIot6VhOxIJ4QQ/UIlg050C2Z2WfV/kkMATkEYxTO7zvQyTJI8dEIaIYToBszQczpRizfy6H+SvyMAvlFz3ADcB+CtU0z/kyQPS+JbDuD13g8MQMWar6lXbLyJw04UJvy2zNwZg6nhxd1muHFMTJRdm1XLG07L3onDj3tYavhNV17lxrFp0xrXJoahoZmp4Qc+eR83jttuvMe1KZX8a7dsn4Wp4XPn+/doYMhfx3do2B+gN3veyJTjKRSYGh7L7KH0shuTVrIif7qN/6ihmMM5tav33rK8UVb3US0dpxNA+tTCgaJfeGeM+L5hcDD9WRsZ8X3H6Kjvp7ZvHXdt9nj4otTwm673z7lS8Zc4ueb//LV0/37D31LDN2/29WjOnCWuzdbNz3JtittXp4Zv2b7AjaNc8q/L3HlDrs3MGenlYcNG/z4Xi75Pjamzjo2na2yEBGBgwDeqlP3MeH7XIvISo1l5kOWNcpeqxNkIC6v+HED6w5ONVurEJDQCofuKzf28DaTXdwHASlHvRtLjKPr1xy1bS67N7Fn7poaPPPBnN47D/8FfkuqjP3uba/PnS29NDT/xtUe4ccy56j2uDUZ8/72hsodrc+3ld6SGH3ak37ZZtGCea7Ntu38fR0fTbRYt8stLjDscHvbrODOHJhwLv63GkhcHgIpvwwgbPxK/fZQHfT3yyMz2BwCS3zSzV+aRoJldCuDS5P9X5BGnEEJMlXbuttZLSCeEEP2CWft2W5smngVgfzPbkGekeeuENEII0al083pGMUSteZRXgyAPVq1ahY9+9CNNw2l+ry4jNpAwZ1jFRNnvsd202X+LuGXDdtfmgXVbUsPvHk1/ywsAY9jq2sRQLKX32v7uz/61LUaM9llwc/1GGrsyZ176G/vhiLf+hYgRCMUIm5jhiV48eb04HYh4M+2+pY160xtj4xsVHJs2vVDWmkdTpJt0IqbzrxwxYsIbwVeKGLESY7Puft9/33rditTw+yq3uHHktcDvhtGVqeHjFf981o+mnw8AnPPdL7o2f/xjumZtLflvccfH/LerwzEj1QbSNWA0Ip1u67jOY3OBGB3JY5RrDFbp+RGqdwMYblXknaQTK1euwkc+ktKeKPt1eJbS6+cxo4pibMb8rGBoKN2/DGy/142jMuSP5FnzgP+s3bt8XWr4nfdf7MYxvPIK1wYD/sjdbYvGXJt77kifBXLpFf6oohkRbY6JCL0fd0aFeiNYgbgRqjHEtKn9OCI2bTRf++DGE7M5ZMSUiRzo9V05ozqPSM4FcBqAJwNYjJqmpZn5Y/mEEKLDqe62FmXbnY2CliKdEEL0OllGHnVbR1/CNwH8jOTnUDdtzcx+M9XIpRNCiF5HI48CXwKwF4APATgHYWeG/wDwoxblSwgh2kqmOcq9qwlTQTohhOhpen0tCwBvSf5+rO64ISxsPVWkE0KInqbXdSK28+gZAB5mZutIls3sZySvQlhQ77Oty54QQrSHSsVQLscMe81nKkYPIp0QQvQ05UolWie68SVDdW2iFiKdEEL0NJVyBp3oQmI7jwoANib/byE5H8AqAAe2IlNCCNFu+mA6QquRTgghehqraHrzFJFOCCF6mkqGZTC6kdjOo78izE++BMDvAXwRwBYA6XsxtoClS5five99X9Pwoo26ccRs92cFZ5HNMX+7v3tXpi+kBwCrlqcv0gYAd956X2r4hiu+5caxadzfGjmGIWfr0qOP+Cc3juFZ/rXb/+Blrs2yfRamhs+d7y+kNxCxePfQsP+YxPQwe/F4i+/GMuwsmhiTVswCpc6a8gDiFjH1FhKPWK8cAPDJT348zrAJvb7AXRvoGp2I2so8YvHiwcH0wrl91I/D25YXAG67wfff55cvT0/nJt9HVSr5vCmbN5K+NfLmCf985owscW1OetmbXZunPilds9Zs9xeI3Ryx+cXceUOujbfQ6YaNfjrtqpDmtVFBJWLheY9CxOKv3mLkAPDZz35iynmRTkyZjtGJZcuW4n3va64ThYnNbhyF0dWp4ZVBf6FlG5rv2mzc6j8Ds2el+5eRB/7sxlGa5Q88u+EOv97850vTb+eJrz3CjWPOVREb/Yz4/nvdwf/m2vzxkjtSww870l+Oa9ECf535bdt9vd+yJb2NumiRv8D6kFM3iSWmTe0R0+ZGhI0fT8Si2/DL7kc++bmIeNLRtLXA67BjUbu3Afg4gPkApmXXhNRdcCJ2LSgM+J0XhdK21PBZETur7LfvXNdm+9aILRQcST3w0MPcKO686XrXZmgovZINAIc8/tDU8JiOoZmz/Hs0e47f8VN2di1Ye58v/KUJ39nEdB7FdEINDqbbDEXs1DBjlt9AAXwbr4NpYHDqu6TF4jeG2rSLTpYFszX0qBFdoxN5NYy9eObM9v3hvBm+Bsx53J5+XgpPSA0f3ejvOHPLlf7OnQMDfgV5ZGR2avjSpQe7cex/pH/Oy/bzGw7muOat2/xK6333bHBtQlFPZ3w8XbNGIxoW42O+TcwOoUWns8ULD+nEvGSY+sMW0wE1EbXTztSxLAuhSiYa0VE6kUbUTmkD/s7AfiR+PXSg6GvJnXduSg2fMesf3Dh2izjngw/xn+lDHvr41PDhTX6bhPs/3bUpzTvEtdm0IaKd5eC1N4C4nVNjXiiVHf8yGhFHTB0npsMdTBdQliM6l2I6j2J2W8uF9qSjBbMBmNkdNf/fD+C1LcuREEJMA5kaBWIXpBNCiF6nkmV6c4vz0o1IJ4QQvU6vtyeadh6RfHVMBGb2jfyyI4QQ00NY8yh2wewWZ6ZLkE4IIfqJ0CiIXTBbQgFIJ4QQ/UXFKrktA9CJpI08ekXE7w2AnL0QouupVCx6fQ5NW3sQ6YQQom/IpBMtzksXIZ0QQvQNlXK8TnQjTTuPzOzYdmZECCGmkywjj9QqCEgnhBD9RCXTyKPW5qVbkE4IIfqJSqV/Rx4JIUTfkGWOsrZgFkKI/sMyrHkkhBCi/7BK+3ZGnQ7UeSSEEKguhKo3ykIIIRqT5Y2yXjIIIUT/0c9rHgkhRN+Q5Y2y1jwSQoj+I9PII8mEEEL0HZV+3W1NCCH6CasYKmXttiaEEKIxYSHU2JFHQggh+o1KuRKtE91I084jkgfERGBmd+SXnakT09NnLPo2A3NTwws27sYxOOAXnIc9fLFrs2i3WanhBx26pxvH2vue4NoUCgXXZmg4vb/RCweAGbOHXJtZs4ddm+JAen5jykJpouzalEv+fWSBro177Ub8axdzfWMYG08/Jy8cACJOGYWibzRQTL+PxYGIhHKgXK6gVPLLAzD1kUckTwPwOgD3J4feY2YXNrB7FoDPASgC+LqZnT6lhHOmU3XCLExDbEaRfpmKKbsTE+nPSdEp2wBgRd/Xzd16q2tz9GHpaR169svdODZs/CffZt0212bLxtHU8EKE8xgY9HV6ye7p2ggAVphIDZ8x4qczc45/j0a3p6cDxJUpj5jrkgcxPq5U8m0Y8azlAdvUU5NFJ6b6lkE60WIMgDW/l1YYdKOoDM5JDWc53RcGowgfNDPCZnZ6flfdvdGNY9OGiPxGsHDRjNTw2bMe5sYxOOsRrk0xwqcWittdm6X7zE8NH4mon8fYxLQVRkfT/cvwkF+vGHTaRwBQhK9Zac8HAFQGZvpxRJRvLx0AYCU9v1HPmrWnQ6dcLsfrxBSZDp1IK+m3I7jWtJJuSSaEEKKryTRtLZ93yp81s081CyRZBPBFAE8HsALAlSTPM7Mb80g8J6QTQoi+Idv05lySlE4IIUQXUWn/gtlt1YmmnUdm5ndbCiFEj2Cdt2D2EQBur76NJXkugBMAdEyjQDohhOgnsm3B3BahkE4IIUQHkU0n2kKuOiGHLoQQCKNZrWxxn/BK+eUkr6r5nJoxybeQ/BvJb5Bc0CB8TwD31HxfkRwTQggxDWTRCQAgeap0Qggh+ofotkTQicVT1AigzTqRtubR7xHx2sTMjp5s4kII0SlYlq01g2f8TtqcYZK/BrBHg6D3AvgygA8nMX0YwKcBvLo+iqYpdwjSCSFEP2EZ3iibAWZ2JoAzm9lIJ3YgnRBC9AKVLO0JYK2ZHZ5m0Gk6kbbm0dcnG6kQQnQbWeYox1iZ2dNi4iL5NQDnNwhaAWDvmu97AVgZE2cbkU4IIfqGSoY1j2KQTgghRG9hld7WibQ1j86ebKRCCNFtZBt5NOVddJaa2ark6wsAXN/A7EoAB5HcH8C9AE4E4G+Z1UakE0KIfiI0CmJHHkknAOmEEKK/aOeaR9OhE1FrHjHwOpK/Ifm35NjRJF8y2YSFEKKTMAsjj2I+Oeyi80mS1yX+9FgA7wAAkstIXhjyYyUAbwHwKwA3Afi+md0w5ZRbhHRCCNHrVEcexXxyQDohhBBdRnUmQ6/qRNq0tVo+hLC92xkAvpIcWwHgswC+P9nEJwvTNvuMIOZtULmcblOOvnRTZ8luM1LDFy5Y5sYxPtFoquTObB8tuzabN42lhm/bnB4OAOVSPr2xQ8Pp92BoxL9HhYiy1K7dFmPyUo7ITIwzMsemUIzIzFQfxGpenOex4hfLXKhUKqiUI98oT3FJCTN7RZPjKwEcV/P9QgAXTimx9tExOkEChSmWz2LEA1lxTEoRvq7sRQIA8x7mmgyvvjQ1fLft17lxLJ611LUpH7SvbzNz79TwLVv9h3r79pJrMzwU8f6L6TazZvo6sWi3Wa5NjE4MDqbnJabMxWhAjMZ68TAn/x6ja3SMYrISc+3ywMrxOjHVlYekE9OLWUSZGpiZHl4Y9NNxfBQAsDLh2ixeOJIavmXzuBvH5ge2uzYDQ0XXZsMDo1MKB4CBQT+dGRH+e/s2X0u89kTELQLpP/Ajw35EA079O0YDYl5wVgpDvpHzCMS0N2L8d6Hg32srpttYxLNGa89ooCztiakyHToR2wNyCoBHm9lakl9Ojt0J4IA8MiGEENONZVjzqLOWI+0YToF0QgjRw1Qsy9p4EooGnALphBCih8l7zaNOI7bzqAhgS/J/9WrMrjkmhBBdTZY1j6a6lkWPIp0QQvQ0WXZbEw2RTgghepp2rnk0HUSteYQwzOkzJIeBMGcZYTu4n7cqY0II0U7KlQpKpXLUR51HDZFOCCF6mnJZOjFFpBNCiJ6mVI7TiFKpTety5Exs59G/AlgGYCOAeQhvCPYF8M4W5UsIIdqKVYBK2aI+ahM0RDohhOhpKpU4jaiUTdObGyOdEEL0NJVyfHuiG4matmZmmwA8n+QSBCd/j5nd19KcCSFEG8myBbN6j3ZFOiGE6HUqGXRCKrEr0gkhRK/T69ObozqPSD4DwHIzuxXAmuTYIQD2MbOLW5g/IYRoC9UtmGNQo2BXpBNCiF7HMuiEhGJXpBNCiF6n0uMLZsdOW/sigM11xzYnx4UQouuxDNMRtJZFQ6QTQoieJtO0NfUeNUI6IYToabLpRPcRu9vaEjNbVXdsFYA9cs5PFIUCm4bFtOliegMrTkQx6ZRKEelE5GViIn3oWzsbssMj6UWmwOb3psr4WCmXvDClHABAsejnZXDA7z+NOKVciLmN5ZiyG2FTbpPDinoeHZvYHu6pYhWDlWOnrbU2L11K1+hEDDF+tTjFNIA4ndgwOuHaDMx+Umr4vLmr/Tg2/9232XKna1MYW58aPnfGUjeOWYuWuDZRWl5I16yJ0rgbRynCX5ZLvu/wikthMB9v52kjAAw4NgMR+skIcWyXfsbkJRfKlWid0DuGhnSUTqRB+jfQLL3cVTDoxxFRnIoRrmGomF633nvvOW4c9w0WXZvV9250bbZsHE0Nj9Hn4Rn+tRsfG3JtYtKaMSs9nqGI61IYvd+1YWXMj2dgdmp4ZdC/j4C/EDMjCp4V0u9BTD0pRj9jfKVX3yoU/HtE+jZ5YBl0ohuJrancQfIpdceOAeDXImsgWST5F5LnJ98XkryY5G3J3wVZ4hNCiLzINvJounPbkUgnhBA9TSXDxgqiIVPWCWmEEKKTsUiN6FadiO08Og3Aj0l+muSbSH4awI8AvD9jev8C4Kaa7+8CcImZHQTgkuS7EEK0ndB5VIn6qPeoIadBOiGE6GGsEqcR0ommnIap64Q0QgjRsVSytCe6kKjOIzP7GYBnAJgF4DnJ32cmx6MguVfy26/XHD4BwNnJ/2cDeH5sfEIIkScaeTQ1pBNCiF4nViOkE42Zqk5II4QQnU4WnehGYtc8gpn9GcCfp5DWGQD+E0DtZM3dq3OfzWxVsnXnLpA8FcCpALD33ntPIQtCCNEYq4ShpnHG3enwW410QgjRy2TSCdGQKerEGZikRgDSCSFE67Gy9bROZF6dkeSmSfzmeABrzOzqrL8FADM708wON7PDFy9ePJkohBAilSzTEdR3lI50QgjRi2Sbtjbdue1ssurEVDUC2FkndpNOCCFaQCWLTnQh0SOPapjMlhZHAXgeyeMAjACYS/IcAKtJLk3eFCwFsGYScQshxJQplyoojfs7VABhiptIRTohhOg5yhMZdEJvGTyy6oQ0QgjR8ZTHyygNxulEN5I68ojky/JIxMzebWZ7mdl+AE4E8BszOwnAeQBOTsxOBhC9NoYQQuSJ2Y6hpt5HQ492IJ0QQvQLVonTiKAT053bziEPnZBGCCG6ger05iid6EK8kUdfBfDdumMPzzH90wF8n+RrANwN4MU5xt0URrzrMGckWcwiVzFvnfKwKUXkpVjwT3pwwJ/FOFBMj6c0VHTjGBrxB7xVchjZUSrlMxzQO2cAKERcXzoFr+BfOjCiI9si8lIopF/fiCii8M455CXdphhx/fOguttalG13+vtW0ZE6kVb0Yu5flE448cSU3cFB32ZszM/w1q1jqeFbBha6cSxasNS1GbaNro0noJVhPy9btky4Ntu3l1yb0bF0p7l1U/p1A4DtW8ddm2KEftrckdRwFgbdOGLKZYyNp/dDEVoeo40xlLtoJGd1OkIMpt6jWlqpE5NrSxAAIypeaVEw/R7HaM1ERF21FPFQe1XrmRGzBPfdZ4FrM3/+sGuzdWu6/4555mN80IwR32Z4OKJdMpjuDwfHVrtxFEbvd21i8EpD1HozEeXaIvTGbCg1fGLCb5TEtFFj2gqTmitVR0xbLQ+6eUpaDN6t2OUqm9k9U0nQzC4FcGny/zoAT51KfEIIkQfV3daibNV7VIt0QgjRF1g57uVhMG5tXrqMXHVCGiGE6FQqGdoT3YjXeVQkeSxS5iWb2W/yzZIQQrSf6nSEOOPW5qXLkE4IIfqCTDohapFOCCH6gm6ekhaD13k0DOB/0NzZG4ADcs2REEJMA5mmran3qBbphBCiL8g0bU0yUYt0QgjRF1ifT1vbamZy5kKInifLtDX1He2EdEII0Rdkm7YmoahBOiGE6Av6fdqaEEL0BZU2LphN8nsADkm+zgewwcwOa2C3HMBmAGUAJTM7fGopCyGEmCzZFsyeGtIJIYToPirl+PbEVJkOnci8YLYQQvQkmdY8mlqzwMxeWv2f5KcBpG1hdayZrZ1Sgq1FOiGE6A/auDaedEIIIbqPdq55NB06kdp5ZGZzppqAEEJ0A5VK/HSEvGYjMOxP+hIAT8knxvYjnRBC9AuVLNPWckI6IYQQ3cN0TFtrp04UWp2AEEJ0A5ZMR4j5WOg9ejnJq2o+p04i2ScBWG1mtzXLFoCLSF49yfiFEELkRFadIHmqdEIIIfoHi9SIZGrb4hw0AmijTnThmkdE6FxrRkxPnz96tuh0q+XVoxgzgqFQTM/vYOr1CAwM+DaFwtRHFQ9W/BMaHPD7LMcnyq5NqZSeViUiLxMT/pzUUsk1wUDEOXnnXYgolzHpxDDohEcUKec5zI88ymUMlmHkUeJmvmNmpzczIflrAHs0CHqvmf0s+f9lAL6bktJRZraS5BIAF5O82cx+F5fJfmbqOpHH6LKYOIaH/Ge6MqPo2ng+c2zM96lr14+6NjNnzHJtio6AlkYn3Di2j/qOd9sWP57R7ek242N+OjFawgibilMgLCKOgUG/vMT4zEEnnsGYOoNTN4mlYN0zoynTG2UDzOxMAGc2M5FOTB9mhKWUPXLqIlCIqLLFVKXGxmLWT0nXiRn0dWRg9F7XZuHIiGuzYE76QLMKh9w4CN83F0rbXBuUfV2jd33N1xob8LUxBisMO+H+tQNjCp5fHjxiNGAwpzp8m5ocuRDWPIr2H2u99Yc6TSe6sPNICCHyp1KqoDzuN7CBuEaemT0tLZzkAIAXAnhsShwrk79rSP4EwBEA1CgQQohpoDKRQSci2g7SCSGE6C3KE2WUGacTMXSaTmjamhBCYMcb5ZhPTmsePQ3AzWa2olEgyVkk51T/B/AMANfnkrIQQojMZNGJqe+3BkA6IYQQXUV1bbw4nciFtuqERh4JIQSQ7KITubVmPr1HJ6JuiCnJZQC+bmbHAdgdwE+S6VcDCNPkfplHwkIIIbJjmXQilySlE0II0U1UKvE6kQ9t1Ql1HgkhBEKjoJ27rZnZKQ2OrQRwXPL/HQAeNfWUhBBC5IFleFssnRBCiP6jUjZUCu3bba3dOqHOIyGEQFjMtlJp68gjIYQQXUTFKvE6kdPQIyGEEN1DpZJFJ7oPdR4JIQQAWAVmkQuhqlEghBD9RwadEEII0X+YlXtaJ9R5JIQQyDjySAghRN+R5Y2yaYSqEEL0Hb3enui5zqNkMSgHX9ALhfR4igN+OpUJPydkzF6uvokbRU51mKJ3XZxwAChEzANlxD6AA8X0eEoRi5WVSlFbrrs25Yg1EMj0/AxEbH5YLPrXN8bGe06KfbkPYwVmahT0AqQ5vjXGT/npeM99XDnx8zJjRtHPS2UoNXzT5nE3jvHxmPJfci2Gh9PzG6MTXhwAMBDhqGbNSb8uMfcoRidiGBxMz+/gQD4aEINXx8nLxRUi6mSe3sfV69qDwaJ1QnQ3ZjF1KedBiRh9MDjg+7qJCf+B3L7dSWvGLDeOGUU/vyxt8W0qo+nhxZluHFZI993BZtC1QYRNxbOhf49iykse7YlKxY8jRmOLEZUcr3wPDcZcl5h2lmvinnclIpIcdzdLx+LbE91Iz3UeCSHEZAhvlGOHmarzSAgh+g2TTgghhEihUiln0InuQ51HQggBABneKGvkkRBC9B/W42+UhRBCTA2z3h6hqs4jIYSARh4JIYRIJ+y2Frmxgl4yCCFE36GRR0II0QdUKhWUy/56LoAaBUII0Y9UyuVonRBCCNF/lCulntYJdR4JIQTCdAS9URZCCNEMs/g3ytIJIYToP6xSQYUaeSSEEL2N1rIQQgiRQq+vZSGEEGJq9PraeOo8EkIIaC0LIYQQ6WTRCa2NJ4QQ/UelUtbIo36ETA8vFhwDABZxdSsVPx6vAhLTkC2VfJuKRZxTsZAaPlD044ixKRaKrk15IP2cKpX0vAJx16Vc9nuPyxU/HjqFyitzsTYxeMWXEeU75hmodFMnS6Y3yl10Xv2IAbDmwk36/gXwy3fBcTGVCL9gEX63YOOuzexZg47FkBvH5i1+OpVyhM90/OrAsO+bZ0TYcEY+fsojxo/l4eosoryUIq5/TLnzbDy9AoCYp6hdFHK4zzFkeaPcTfLXn1hq/TnmGfD8d4zWxBTdwUHfqOQssbJli78Gi82a69rMGB5xbTix2bXxI/E1wIp+XsoRbfjSRPozXS75kcS0A+LqBOnhMe2A4WG/3A04bSgAYGXCMfDvEeg3hvNo/zDCLbfLJ2vkkRBC9AEVM1QqsY0CtQqEEKLfsEolWif0kkEIIfqPSsVQienN6lLUeSSEEACACixltMrOqFEghBD9hmXSCSGEEP2GodzTOqHOIyGEQPKmIHrkUYszI4QQouOwTDohoRBCiH7DKhVUoJFHQgjR42SZo6xGgRBC9Bu9vpaFEEKIqdHrOqHOIyGEAFCpaLc1IYQQzdFua0IIIdKoVCqoQNPWhBCix8my25oQQoi+o8ffKAshhJgaGnkkhBB9QJaRR1r0SAgh+o9KpYIKNUJVCCFEYyqVskYedRKkgWwuyGaMiMO38UQ/Jo5iwTXBQNGPp1JJt6lEDI2OqcOUSzEVHa8n1T/pQiGfazc0FGHkUCn751wq++lUKlO/BxFFKqrcxeBllxHn4xTLrsMqFZTLpTjbHn6j0BsYmHKPjEU3hjSdqeL5spjGY4zvYMH3QSyPpobPnjXixlHgkGuzfdSvEHnnHXPO5QgHM+jfRhQdjY24tABi6gwxWp5+3hMl369YhE6XI65vwdGSqHsU4S4rEc9RHn0sOUmjS6VSRhlxOqFpa51PetnL4/7FtEn8dAYHfEc1Xkz3H6UI/7Jly4RrUxoZdG1mztgtNbwQ2QGbBzG+wfOHFqE1MemUc2h/Dg76ZWF4KKKOU97u2rhxRBn5/jKtvhZLTLvROPV2YwyVShlli9WJ7qMtV5HkCMk/k/wryRtIfjA5fhrJe0lem3yOa0d+hBCinuoWzFEfNQpyRzohhOh0wnSESJ2QTOSOdEII0enEa0R3jk5qTxccMAbgKWb2KACHAXgWyccnYZ81s8OSz4Vtyo8QQuyEVSrJ1DX/M9W+I5IvTiq+FZKH14W9m+TtJG8h+cwmv19I8mKStyV/F0wtRx2BdEII0dGEBbMjdWKKQiGdaIh0QgjR0cRqRNCJqTEdOtGWziMLbEm+DiYfvZMRQnQMbR55dD2AFwL4Xe1Bkg8HcCKARwB4FoAvkQ3nWL0LwCVmdhCAS5LvXY10QgjR8WQYeZQD0ok6pBNCiE4nywjVHGi7TrRr5BFIFkleC2ANgIvN7E9J0FtI/o3kN5r1dpE8leRVJK+6//617cqyEKJ/2D5hY9FvCkoYA4D0RWZSMLObzOyWBkEnADjXzMbM7E4AtwM4oond2cn/ZwN4/mTz0knkphNr17Ury0KI/mH7uI1GaUS5UkYlem2kxkgnGpOXTqxdq/aEECJ3tk9E6kSpMg5ELh3VjOnQibZ1HplZ2cwOA7AXgCNIHgrgywAegjD0dBWATzf57ZlmdriZHb7bbovblGMhRB9x7gNYAXMXhAe2Yj0GMAwAz69WQpPPqTnkY08A99R8X5Ecq2d3M1sFAMnfJTmkPe3kphOLF7Upx0KIPuJ/1uHOqJGnG7EKs7Fkp84K6UQ+5KUTixerPSGEyJ0z78cdUYbrcBcA3NYCjQBaqBNt323NzDaQvBTAs8zsU9XjJL8G4Px250cIIcxs/e48CA/gXizE3qm2a3A7tuD+w8zsrwDObGZH8tcA9mgQ9F4z+1mznzXKXmqGehDphBCi0zCz2xZwL2zFOsxG844Hg2Et7sB2bFyWVMalEy1AOiGE6DTM7NLZXIxRbMYI5jS1q6CEDbgXAF5lZtvS4uw0nWhL5xHJ3QBMJI5+BoCnAfgEyaXV3i4AL0CYtyeEEG1nDW5fNIK56xZgT7DJoMytWI8Cikg6jlIxs6dNIhsrgJ16r/YCsLKB3eqq/yS5FGH4flcjnRBCdDobcO/BE9h+6ywsApvMNtiIVZiJhdhmG1Y1NKhBOpEN6YQQotNZgoOwBrdjHzy6qc063IUF2Asr7cbUjiOg83SiXdPWlgL4Lcm/AbgSYY7y+QA+SfK65PixAN7RpvwIIcROmNn6uViCB8KbgIaswe3YhPsOa2E2zgNwIslhkvsDOAjAn5vYnZz8fzKAZm8eugnphBCiozGz2wYxA1vReF216qijdbhzWQuzIZ2QTgghOpQ77HKWMIZRbG4YXh11tAo3zWphNlqmE20ZeWRmfwN27X4zs1e0I/1WwIjlrWJsigO+0YCl9/FVzB+FVi7lM6K5Uk6PpxSxZkzRYtYG8/s16ZgUC346xUHfZnDQNUG54l9f7zZ51xYAIpLJhYgiFWUT8wx0Emmjj7KMOvIg+QIAnwewG4ALSF5rZs80sxtIfh/AjQBKAN5syXYMJL8O4CtmdhWA0wF8n+RrANwN4MVTzdN001adiNnhouGmFHUmTH8IikXfj5XLvs+0CKkmJtLDS+7LLcycMezaDEY4xLHx9HOyGOcRQUw0Fddp+k6KEY4s5py8vExM+GXBPx+gEJHfPHxzKUKz8iCuvtU+sUkbfZRl1JGHdGJX2qkTedRx4nydX3YLBT+ekeF0zSpHPK/j4742btuWrjUAUCql+7LhIV8bBwZ8m0JOQyAKTnvBC88TNy+V7W4cLPn3yCLqOChENIC8vFT8vMB87WMeO5PlcD6xpI0+yjLqyGM6dKLtax4JIUSnkrb2UXWto5zS+QmAnzQJ+yiAjzY4/tqa/9cBeGoeeRFCCBFPs7WPatc6yikd6YQQQnQhd9jlnM3FVr/2UXXU0Sg25zLqaDp0om27rQkhRDewBrcvWoflO+28lueoIyGEEN3NBtx78BrcttPOa9VRRzVr7wghhOhTqqOPaqmOOvIWye5k1HkkhBA1NFr7qA1rHQkhhOgS6tc+atNaR0IIIbqE+rWP2rTWUctR55EQQtRRO/pIo46EEELUUzv6SKOOhBBC1FM7+qgXRh0BWvNICCF2oXbto41YldtaR0IIIXqD6tpHW7A217WOhBBC9AbVtY+2YUOuax1NJxp5JIQQDViD2xetwW0adSSEEKIhG3DvwStwrUYdCSGEaMgSHITl+HNPjDoCAOa1ZW67IHk/gLumOx9NWAxg7XRnIgPKb2vppvx2U16Bxvnd18x2yzMRks8FcIuZ3ZpnvKK1SCdyRfltLd2U327KK7BrfnPXCAAgeRKAi81sdd5xi9YhncgV5bd1dFNege7Pb6t04o0AzlbnkdgJkleZ2eHTnY9YlN/W0k357aa8At2XXyGqdFvZVX5bSzflt5vyCnRffoWo0m1lV/ltHd2UV0D57Qc0bU0IIYQQQgghhBBCNEWdR0IIIYQQQgghhBCiKeo8ypczpzsDGVF+W0s35beb8gp0X36FqNJtZVf5bS3dlN9uyivQffkVokq3lV3lt3V0U14B5bfn0ZpHQgghhBBCCCGEEKIpGnkkhBBCCCGEEEIIIZqiziMhhBBCCCGEEEII0RR1Hk0SknuT/C3Jm0jeQPJfkuOnkbyX5LXJ57gOyOsIyT+T/GuS1w8mxxeSvJjkbcnfBdOdVyA1vx13bWshWST5F5LnJ9878voCDfPa6dd2OcnrkrxdlRzr2OsrBCCdaCXSidbTTTohjRDdSDdpBCCdaAfdpBGAdKIf0ZpHk4TkUgBLzewaknMAXA3g+QBeAmCLmX1qOvNXC0kCmGVmW0gOAvgDgH8B8EIA683sdJLvArDAzN45nXkFUvP7LHTYta2F5L8COBzAXDM7nuQn0YHXF2iY19PQ2dd2OYDDzWxtzbGOvb5CANKJViKdaD3dpBPSCNGNdJNGANKJdtBNGgFIJ/oRjTyaJGa2ysyuSf7fDOAmAHtOb64aY4EtydfB5GMATgBwdnL8bATBmnZS8tuxkNwLwHMAfL3mcEde3yZ57UY68voKUUU60TqkE62lR3SiI6+tEFW6SSMA6USr6SaNAKQT/Yo6j3KA5H4AHg3gT8mht5D8G8lvdMrwt2RY4bUA1gC42Mz+BGB3M1sFBAEDsGQas7gTTfILdOC1TTgDwH8CqNQc69TrewZ2zSvQudcWCGJ/EcmrSZ6aHOvU6yvELkgn8kc60VLOQHfphDRCdDXdoBGAdKLFnIHu0QhAOtGXqPNoipCcDeBHAN5uZpsAfBnAQwAcBmAVgE9PX+52YGZlMzsMwF4AjiB56DRnKZUm+e3Ia0vyeABrzOzq6c6LR0peO/La1nCUmT0GwLMBvJnk0dOdISFikU60BulEa+hSnZBGiK6lWzQCkE60im7SCEA60c+o82gKJPNnfwTg22b2YwAws9WJo6oA+BqAI6Yzj/WY2QYAlyLM912dzLeuzrteM305a0xtfjv42h4F4HnJXNpzATyF5DnozOvbMK8dfG0BAGa2Mvm7BsBPEPLXiddXiJ2QTrQe6UTudJ1OSCNEt9KNGgFIJ1pAN2kEIJ3oW9R5NEmSRdj+B8BNZvaZmuNLa8xeAOD6duetHpK7kZyf/D8DwNMA3AzgPAAnJ2YnA/jZtGSwjmb57cRrCwBm9m4z28vM9gNwIoDfmNlJ6MDr2yyvnXptAYDkLIaFJEFyFoBnIOSv466vELVIJ1qHdKJ1dJtOSCNEt9JNGgFIJ1pJN2kEIJ3oZwamOwNdzFEAXgHgumQuLQC8B8DLSB6GMK9yOYDXT0fm6lgK4GySRYQOw++b2fkkLwfwfZKvAXA3gBdPZyZraJbfb3XgtU3jdHTm9W3EJzv42u4O4CehjoUBAN8xs1+SvBLdc31FfyKdaB3SifbTqTohjRDdSjdpBCCdmA66SSMA6UTPQ7OOXXReCCGEEEIIIYQQQkwzmrYmhBBCCCGEEEIIIZqiziMhhBBCCCGEEEII0RR1HgkhhBBCCCGEEEKIpqjzSAghhBBCCCGEEEI0RZ1HQgghhBBCCCGEEKIp6jwSQgghhBBCCCGEEE1R55EQQgghhBBCCCGEaIo6j4QQQgghhBBCCCFEU9R5JIQQQgghhBBCCCGaos4jIYQQQgghhBBCCNEUdR4JIYQQQgghhBBCiKao80gIIYQQQgghhBBCNEWdR0IIIYQQQgghhBCiKeo8EkIIIYQQQgghhBBNUeeREEIIIYQQQgghhGiKOo+EEEIIIYQQQgghRFO6vvOI5CkkjeSBDcIGkrDTckprvyS+U/KIr12QnE/yNJKPme68iMlD8pjkPkY/tzXPx341x5aTPKfV+erW50X0NiRflpTLo+uO754cX93gN29Owg7NkM7bSb4wjzwLkUbi51+d8TdnkVxe873qr1/b6nw10iUhppuacln9bE3qSz8h+ZIsdS8hOoXEt59G8oAWxZ93m6Jh3Sk5B8srHTF55Aj7g/kAPgBAnUfdzTEI9zHLc3sBgCMBrGpFhhKOQeN8rUrSvqCFaQuRlcuSv0fXHT8awDYAS0g+tEHYOgA3ZEjn7QDUeSTawSkAMnUeAfgwgBfkn5WdOAWN89UOXRJisrwYoXweB+C/AIwB+C6Ai0jOmM6MCTEJ9kOoo7ek86gFvB2N605fR3guxTQzMN0Z6EVIDpvZ2HTnoxMgOQigZGbqLW4jNdf9fgD3T0cekmfgiulIW4hmmNlKknegcefRbwA8LPn/5pqwJwH4/XT7sV7Sll46l26iet3N7O/TlYfp1CUhIrjWzG6v+f4tkj8A8AMAnwTw1mY/VJ138nSTJnRDXkkSwGAL42/rNTCzFQBWtCs90Zy+GnlE8rHJUNQTGoSdRXIFyWLyfSbJL5FcR3ILyfMA7JXyuyNJ/h/J7QjiApKHJMNdN5DcTvIKks+q+/1pSZ4eSvJXyTDZu0m+Kgl/Bcmbkzz8luRDGuThdST/SnKU5FqS/0NyYRK2H4A7E9Ov1QzHPaXm9y9M8rYtyesPSO5Tl8YgyY8kwxPHk78fSYSyalMd9v4mkp8kuRLhjc38JvfjmMT++SS/SnI9yQdIfpZkkeQ/kvxDck1uIPnMut//I8kfJtd/O8lbSH6s/s0QyWcm92Zjch1vIfn+mvCDk/u0JrmGdyfXILVzleQskqeT/DvJMZL3kfwRyd1rbI4g+esk3a0kLyF5RF081TL0aJK/T+7DbSTfUGNzGsKbAwCYqN5H77ozZXpAUm5uT875GpLH1oVfSvLSBr9bTvKsDPk6pe73J9WV12+RXNogjXNInkjypuTaXUXyic3uhxAZuAzAkXXP+NEAfg/gD6jpWCJ5EIClAH6XfHf9DsN0oH0B/HONzz2rJvxRJM9L/N12kn8k+aTaDDJFW+ph0KrV9T6L5HCSxhnJ95HEv16f+KT7SP6cdSOtavzG0SR/mtiuI/nFBv51KclvJs/yGMm/kTwpJb4fkNwA4E+NziWxn5IuJn7jNyTvT2z+QvLkBun8S+JftifX6SqSL6gJT9WOlPzvn/i1+5JrcgfJz9XZ5OIHGXz0kwEcVVPWLvWuO+umrdUwRPIzDHq4jeT5rNMPNlgOgHX+PjJf+9X8Pksd4/UkP0RyFUOd5eckd6mfCZEXZvYjAD8D8DqSM4HUutdjGNnWaARD3esPJJ9F8trEP/2F5OMYluP4WFL21yfxzar7/QcZ6nQbE9/yG5KPr7OZTfLziV8dY9CPX7NGCzz/2CTv1fN7AskrE/+2nORb6+zSfNMAyXcz+PgxkitJfprkSM3vB0h+mKH+XfWhf6jzjS9PrtuW5FpcR/L1ddf50gbn8GAdN4+8plwrI/lRku/ljvrE70ge1sA2pp1W1YtXk7wZwDiA5wD4bWJyMXf44mNq8nBaXTy71N0ZUR+h36aYUt2JDaatkZxL8gvJdR9L4nwHSdbYVNuaz0ts1zLUDc4hOb/pDRJN6aWRR0Xu2tjfyTmb2dUkrwTwegQRABDWBALwEgCfNLNycvirAF4K4IMArgTwdADfaZL2PADnAvgUgPcA2E5yGUIjZDOAtwDYCODNAC4gebyZ/aIujh8A+FoSx5sAfIOh0XIMgHch9B5/LsnD42ryfjqAfwPw3wD+A8CeAD4C4FCST0AYFv5CAD8G8HEA5yU//Xvy+zcA+DKA/wXwIQBzAJwG4DKSjzSzzYn92ck1+lhyXkcCeB/CMMiX153Le5NrdirCPRhtct2qnJHk76UIjbb3IZTNpwH4fwDuTY79mOS+ZrY2+d0+AK4FcBbCdX4EgPcneToxOb8DknP+YXJ+4wAOws7DN88HsAHAGwGsTa7hcUjpXCU5BOBiAIchXNcrEMrBMwEsALCa5CMRGqk3IgzfN4R7eRnJx5vZX2uinItwb89I8vkqAF8meYuZ/RZhuOZeAF4D4IkAytiVLNf9yQAem/xmDMA7AfyC5KPM7JaU39UTk68HIXkqwrP1PQDvBrAMoUw9juRjzGxLjfmTAByCMGx8FGGaxfkk9zOzDRnyKEQ9v0N4xh4D4M+JBhyK0Hm0Djs6RIEdHUm/S/66fgdhOtCFAP6K4E+BZKQFw9pzvwfwFwCvQ5gq9wYAvyb5BDO7uibtXbSlyfl8E8F/PSNJt8rxCJ3330q+DyP4+I8gaMNCBL25guRDzey+unjPAfB9AF8CcERynrMQ/BkYGi2XIfi89wC4B8BJCG/qZ5rZmXXxfRth+seLEFf/mJQuItyLHwI4HUAF4R5+neQMM/tKkvd/BvBpBH/7ewAzADwyuSax2rELJPcH8GeE+/oBALcB2Bvh3lRt8vSDb0K4T0WEug0AbKrLVpbr/m6E8v0qAEuSfF1E8hFmNuH8tpaYfNWSpY7xbgD/hzAlbgnCffw2gq4J0SouBPB8AIdjhx4Au9a9bky+x7Q1mnEgQv33owC2IDTUz0s+Awg++GGJzRoA/1nz2z0BfBZhlMYsBJ/8O5KHm9nfEpvPAngegt++DcAiAEchednr+UeHuQi+7RMAbkfQxf8mudnMzqqzbeSbzgHw3OT3/5ec54cRpl/9U2LzTgDvQLj21yZpHo4d/vuJSTzVtlEBwEPR5GV2JJPNaxqvBHA3QjtxGOF6X0LyIDNbn5xLbDsNAI5FaJd8EKFcrEVoe34RwNsQyiUQymhW0uojMW2KKdWd6mFYg+wChHrc+wFch9BZ9hkAuyV5rOVzCO29lyNo6icR2iy7vFgSDmbW1R/saJSnfU6rsy8D2Lfm2NsAlADslXw/JLF5V11aX07iO6Xm2FnJsRPqbD+VxHlgzbEigFsAXFNz7LTk96+sObYg+e06AHPr8mnVvCM4pzKA99elfVRi9/waOwPw2jq72QidWt+oO74fQkX57cn3Q+uvY3L8fcnxR9alcw0ARty7YxL7+vSvSY4/sebYI5NjJzeJiwjO/CSExsKi5PiLkt/NbfK7xUn48zKWu1d7v0NodGwAML/m2FwA6wH8uEEZOrbm2DCC0z+zQVkZaHC/Gl537Hg+9qs5tjy5v/vUHJuT5OtbNccuBXBpg/NaDuCsDPk6pab8rwbw2zq7JyZ2b6tL4wEAC2qOHZ7YvTzLvdJHn/oPQmXFAPx78v25CI39IQAH1z4zCI3ajQCKDeJp6HeSsOUAzmnwm0sA3ARgqOZYMTn205pjVb9wQuQ53Qrgu3XHfgrgxpTfFAHMRKjIvaPmeNVvfKXO/r0ImnNw8v0tid0xdXa/Rqi4Fuvi+2zkuVR9SmZdbBBXIblHXwPw15rjX0CNFjf4Xap2pPzumwiNvWUp1zxXP4jgq//QIK2m1z0pX8trvu+X2N4IoFBzvFqfeE3NsUb1gervT8mQr+ozlrWOcVmd3b8nxxtec330ifnUlMsDm4Q/Mwl/afK9Wh6b1b1S2xop+bgUwASAA2qOPS9J69d1tj8GcGdKXMXE/90C4HM1x68H8JmU36X6x5TfnZXk88S64xcDuKt6nZr5JoTO8p18f3L8n5PjhyXfz0dNPbpBPv4dwPqI63xpg+PLsXMdd0p5TUnfEOr5s2qO7Zfc+w8n36PaaTX53gZgjzrbY5K0ntYkD6c1iLvel1fv6wlNrpfbpqj7zWTqTqcBsJrvx9fnMzn+dYQOrMV15392gzI+ioj2qj47f3pp2toLAPxj3efxDezORWjQv67m2OsBXGBhPiUQ3mAWEN641v+2ESUER1bL0QCusJp50xbeNHwXwGEk59bZ/6LG7gGEivcVZlb7pq66Bsfeyd+nJ/n8djJ0ciAZffUnhDd89Wt61HMkQmdG/e9XJGlVf1/9W7+afvX7k+uO/9SSJzOS+lFYNwPYamZ/qDsG7Dj36nDFT5D8O4KjmEB4w06EN8RA6OWeAHAuyReRXFKX1joAdwA4PRlyeRDieAaA+8zsvBSbowGcbzWjZJL7eR52vWbbLIwwqtqNIbwN2gfxZLnuV5jZ3TXpbcaORUxbxSEIb4m/XXswuc93YddrcnnyLFS5Lvmb5ZoIsQtmdgeCn6v1cX8ys3EzuxXB/9aG/THx37F+pyHJ8OwnI4yoqdT4XCJ0uNT77Eba0oxzAJxAck6S1kIAz0bozKjNw0tI/olh6H0JwFaECuohDeJspIEFhFFISPJ7r5ld2iAvuwF4eN3xn0SeS5XJ6CJIHkTyuyTvRbg/EwBei53P8UoELf48yacxmYpSw7VI145mPAPB769sEj4dfjDLdf+hmVVq8vVHhGelldqQtY5RvwmDtEG0g+pUmPp6VqO6V0xbI41bE52qUvVzv6qzuxnAXnXTdJ7GMJ13HYKPn0B4KVLv/04h+R6Sh3PXaXSef0yjDOBHdcfORXg+96w7Xu+bnoXQEfGjunbJRUl41VdcCeA4hmlfT0xmA9Tnf0EyNen4nKYnTTavaVxoZlurX8xsOcJMhqq/jW2nVbnCdh1BnBdp9RG3TTGVulMTjkboePpu3fFzEF4E1mtWI90YBrA7RCZ6qfPoejO7qvYD4Op6IzMbRRj695rkIXwSQgX3KzVm1XUH6rds3mUL54Q1tusQ1IVovJPIfQgPyoK64w/UfR9vcgwAqnNpq5XZ27Gjglz9zEUYhppG9fe/bvD7f6j5fXWYav353FcXjiZ2Ho3Oc0PtATOrP3cg3Mc3IAxLfTpCh+Gba+2SzrtnIpT1bwG4L2k4PTkJt+S3VyFMP7uVYX2KNzp5XoQwnS6NtDLg3X8gOFd33nQNWa57o7K8GrsKe540K0dAuCb15Wh97RfbsTBflmsixP9v797jJbnrOv+/Pt3nMtfMZDK5TJLJBYyIuhIwG3H5gQIBMaABl0tQIREkuMrqruzKVY1RFFiBuIJACEjARciqERYiEIKAoCBDCJcQICEXMsyQyWQyk7nPOV2f3x9Vh3TOdNfn26er+3RXv5+PRz/OOV3f861vVVd/P1Xf+tb3281ngP+vOOleGO9owWeBx1k+jsoZPPgRhbDeKbGB/E7w73N0nfsS8pPd9rjcKbZ0895i/c8s/r6Q/LGuHzRSmNkvkD9OcDN51+2fKsp/T5eyd4uBC/VEWR23sLxdFbGhNC6a2Rryu9yPIH+07bHk2/gu8hPFBQuP+v0U+QXZLjP7ByvG4YliR4njKB/UcznqwXGNDd2Oo12L/lZskGFYaKBefJwe9f1KvNYo062e6/T+FMUwHcVj0deS9358IflN9P9I/hhQ+/fjv5I/OvsC8oaWHZaPh7fQSFRaP0Zl96MfcV0cOxYs3ncnkF/47+PB8XFHsXzhuuRPyR8L/kWKx83N7K/NbCOAu3+afNa8zeSNPvdYPqbTTySUv5ullrVMVN+mXqd1K2OVys5HUuJGP+dOnWwg7122eNBuxY0Bq9OYR714K/C7wAXkPZbu4MGt+QtfvhPJe6XQ9ncnnXp77AJO6vD+SUX6xQfxUtxb/HwynRsf7u3wXqflF9N5CuqF52gXynoSxVhJbX93Wk8vvY6WxPLB6C4g7275F23v/4fFaYsePf9sZrPkXfAvIx976gx331nc3Xl+cRH5CPKLuL8yszv86LGpFuwk72pfpuwYqOLzX6yX/d7pWD6RBzeIHSJvhFws5Zn3TtqPo8VOIm/AExmWz5A3oDya/Jn5V7ct+xfyMVsWGgo+Db3VO13sJr9T9hYW9Qha0N7rgx6+0+5+u5l9jrwb+F8XPz/l7ne1JbsQuNXdL24r+zTdv9Mn8uDYsFBvLNQTu+jcY2nZYgP53cbTgce29161RWMiFjcO3g683cyOJY+jbyBvXPupIk1p7Oiy/oVx87pZjnqwithwY9vfh8kvmtqlXCh10+s5hshyeCr5edHiG9Pdvl/RtcYg/GfyHiK/1N6AU9Rxuxf+9nxctVcArzCz08lvOryWvDHqZSn1Y4ljzWx6UQPS4tjxg6Is+vte8n38WDrbVpR/jnycodeZ2UnkjzC9kfwx7OcUaf4O+LvihsLPFuk/amanFnG213PcJZU1EJ2Lp16nLeg1xvZSl5flXbodFZw7dbIL2GBmM20dDEBxY+Dq1PMomedT1H6cfBC1ZwLvWHTC/gXyE/xnL/rXC0n3aeDR9uDZRJrkldqX/cEDnC3VdeTlPG1xr6vidXuRbqF1deWi//9X8ornh7r8/8IgZ58ufi7e/l8pfn6G4Zslv9Oy+O7Gxd3+wfPpiT9JPkjaauDMRcvd3W8kD/ZQ3jj0ceCk4k5+N58GnrrwGAlA8fsv8MA+7UW3z3EpHm1m7Y95rCU/Mfq3tjR3Aj/c3h3YzB5H/izzUsr1LfI7EQ86jiwf2P10lrZPRJZq4Xh7OXlv0PZj/7Pk3aifTT6GwMIFfS/1zmEWfSeK7un/Qt5IfUOnenfpmwPkPWR+1vKZVH6aoxuoVpFfWLR7Hosml2jTKQZm5ANCQ74PTzWzxyxK98vkd19vTi14hRbunC++cLqg2z+4+33u/gHyx/SOqvej2LHIx4Gn2aKZ09oMoh486ljrwzPbe78Vn+2pHB0bFu+np/ZRrlE8xxD5ATP7JfJeLm9z9wMp/5NwrTEIq8gfG/vBhb6ZPYGSRzrd/U53fwP5Yzyd6r/S+rGDJkcPFn0h+cDQUY/9j5L3BFnX5brkqAYZd/++u19J3junU/n3ufuHyRvDNvFA40jqOW5lZe3gfGubLa+4Znw0D9S3qddpZcrO0VPr8kh0TdHXuVMXnyZvx3jWovd/hbwR9PMJecgSTGrPI8hnj/kg+YH8rvYF7v4tM3sfcFlxErUw29r5PeT/JvIvxXVm9ofkYxD9Jvlzx0v5Yh7F3b9jZq8D3mxmDyP/Ih0i76b5JODK4s7p3eQtsBea2VfJx7i43d3vNbP/CbzFzI4nH19iD/ld058hv2v9Pne/ycz+Fri0uHv7r+QXJr9PPkDrVxkyd99jZp8HXmpm28nv9r6ARXd8LZ+l4HHk3XjvIh8g+xXkdwS+XnRh/Qvyuym3klduF5NfYH2ypAh/Q/4s+9+a2Z+RNziuJX/M4XJ3/yb5jAtPI5854XXkwfxl5MH9siVs9sLsCC81s38CWn1cbN5NPoPOpTwwM8LqoswL3k8+e8i7LJ8q80zyhrU9SymXu7csn+b67Wb2N+T78BTy2URuIe8tITIU7v5NM9tB3pj7JX/wDFdfJu+K/gvkAxvPFf+TVO8UvgE81syeRt6Neqfn4xn8LvnF8MfM7J3kPV03kvd+arr7y/vYrKvJu4T/DflMKIvHnfgo8HQzexP52AU/ST6I6+4u+Z1vZv+L/ALoXPLHBN7j+bhQkA+i+TvkM2G+ivxxrV8hjz8v7uGRuyr9K3m8fUsRe1eT9yrbST5bDABmdgX5Sfm/kTd0/TB5Q9rHi+WlsaNk/X9IHuP/1cz+lDyunAI8xd1/dUD14DeA3zSz55D33NmbeFHRyVrgH83s7eTjVv1ZUa72hsj3A68uPvPPk995f+5SyzWK5xgy0c4uHn+aIW90eRr5Bep15HVAL7peawzIR4H/BrzbzP6avF77fRY12pjZv5GPv/k18lj3M+Q3Na4qlpfWj4G9wOuLfXgLed1wHvnAxqU9Y9z9U0Vd8Hdm9kbyGxUZ+ePj55P3ivq2mX2Q/FG8G8ifvHgk+RhEby/Kfxl5z5d/Jq+zTyWPdTe6+8LsXannuH2VNcjmIPm5+P8ib2D5I/L49aZiHfenXKcF6/g2+TXNC8xsF/k5/7eKTgypdXmk9JqionOnxf6J/Ebf24p9cxP5fv914M9KegdLv3wERu3u50XJ7AjkjWNHjSRfLGuSN6L83y75riLvcrqLvGL9EA/MOnJxW7p3A1u75PEw8tlu9pA36nye/ASyPc2ldJ6p6g4WjTZPlxHzySv0zxfbs4/8bu+baZvRgXx60W+QB7DF23A+eQV7P3lFdit5kPvRtjTT5NM731nkcWfx93RbmjOKvH+90/7osH+6bU/HfVqk/ZNF6/sn8kC1o9jmp9I2+w/5CegHyU/+D5NfqP1f4GHF8hPIg+W3yXsY7CJvhPu5hPKvIZ8m9U7yVu7t5DOsndCW5qfI74bsKz6f64FzE7f3U7TNBEF+zL6l2NaMHzx50X2/0322tb8hr2AXBq77MvCEDv//YvLgf5D8hP4nOXomiqhcFy/K81fJg/5h8kbN9wKbouO/7Rg46vusl15LeRV1gdNh1hnyk2QH/nDR+2G9U6T7EfJeRgeKZe9uW/Zw8pO2HcX3YCt5jDm/LU3HeqGHbXpfh2UN8np7W1GuT5OfdC/+Ti/UG48jrz/3kdeNbwFWLspzU/Ed3llsy1eBX12UZiG/jrMYdSjnpfQRF4EnFHXawaKO+22OnqnlIvI6duEzuJ38hP2YYnlp7AjK/1DyQTwX9sltHD1TT2X1IHk3/WuLY9Ip4kbZfqf7bGu/Sf74xz3FMfIR4MxF/7uC/KbL9mKdHyBvXFx8bhGV64y2tEs+x2g7Bn528XbqpVfqq+24XHgdLI7Da8gbjxbPqNbxeFyUpvRao8v/fIpFsxSWHPuXsqiuJB/P6Pai/F8kb7j5FA8+n3wdeR25pyjf13jwTI+l9WNJ2d9NHs/+U7HuQ8U+/O1F6crqpgb5TYmvFP+/p/j99eS9fABeSn7dc2+xnd8q9sV0sfyp5I8Ibi/KfxfwThbNyEjaOW5fZS3ZV05+0+CVxT47RH7OcHaHtCnXaXfQIV60bedt5I1I7ddIqXX5u+l+rXsHCdcU9HnuxKIYXrx3TJHPdvLrsG8D/5227yrdrzUXPtczlqO+GefXwpSJE8fMnkR+cXCeu1+/3OUREREZBWZ2MXkPmLO8bcZQERFJN2nXGkUPnvPc/dTlLsuoMzMHXuPurw4Ti4yQiXtszcweCjyEvAX9hkmozEVEREREZPB0rSEidTWJA2b/Pnm3ucPA85e5LCJSU2b2LjPbYWZfb3tvg5ldZ2a3FD+P7fK/TzGzb5nZrWbWzxg4IiIyohQnakvXGiJSiVGLExP72JqIyCAVs3bsIx9g+MeL914P7HL31xaV+LHu/rJF/9ckf277SeTPwX8ReK67fwMREakNxQkRESkzanFi4h5bExEZBnf/TDHtarsLyAfvg3yg9k+Rz0rR7lzgVne/DcDM3l/8ny4KRERqRHFCRKQ+zOxF5DM0prrZg1l2Ry1OjF3j0caNG/30009b7mKkSerUlZKogt5hQ+thNsyebFWsy4a0nhQpZRlmPuPlhhu/utPdj1/q///QsU0/MJf+WW/f7zeRz46x4Ap3vyL4txPdfTuAu283sxM6pDmFfGaQBVvJZ+2TRBuPmfXTj181+BXZGH3XEmKAD7X+Hg2WUl+O0+ecKjge6ngsfPm2PX3FCFCcqJONGzf6aaeVXU/0/723is7xPaEsrVZ5PllF1wGNhPrQgjRVValVXdpU8RROZZd8gZR9F+1/gMaQBq4Ztwecbrzxy/3GifN//SdmfnHtTNpB/qYthx9lZue1vZUSI2AZ48TYNR6dfvppfO5zn1vuYqTxVpjEPIvzyeaCPOL1pJSFlLJUsZ4ESfuFKtbVHNJ6UsRlcUuo7S1lmyqQUpYhml138p39/P/Beec3HjmbnP4PP3vokLuf0886u+gUccYs/C6v049fxede/4SBr8caQ/quVcCzuB5LSZMlpBmWRgX7P+UzTErTHM6x4K1q9n/0WaccC+Nm1bM/2FeMAMWJOjnttNP47Ge7X0+kXIBHjPk4TcL57rxPh2n27iu/Vjh4KC5LitnZuK6bmS5P06zo9LGVcgmVxV+LKE3UMAdpDVApDSlRPs2EnZfyGa2YjfNpNMq/Ayn7papGyyqkFOXY9Wv6jhPHzBrrZpPrjx0DihEwoDgxdo1HIiKDEsTJKtxtZpuKuwSbgB0d0mwFNrf9fSqwbeAlExGRkOKEiIh007B6x4nR6jogIrKMFir8lNcSfQi4qPj9IuCDHdJ8ETjLzM40sxngwuL/RERkmSlOiIhIN8bAYwQsY5xQ45GICEVl30h/hfmZ/S3wb8DDzGyrmb0QeC3wJDO7hXz2g9cWaU82s2sB3H0eeAnwMeBm4Gp3v2kAmywiIj1QnBARkTJVxggYvTihx9ZERAAq7mbq7s/tsuiJHdJuA85v+/ta4NrqSiMiIn1TnBARkRJVP7Y2anFCjUciIjzQzVRERKQTxQkRESkzpDGPlo0aj0RECg0bnVkhRERk9ChOiIhIN2auxiPpIGFK+qTp5quY2j4lj4rKkrRNoYTyZuVTjlbGhvQZpUgoixFP16rT2qWrc2Uv9RZNrd6aP9J3HlWxxnCmtU9ZV0pZrDmc8nqrmv1fxeeYsl+qOl6GeTxUQXGiLgyz/j5MCxoSLYvP67wRn9cdPhB/144cKU+Tsq0rV8TfxVUr40vHaIr3LIvPVOfn432XlE8rIZ9gyvmU9aRoJeQTlWU+WJ4qpR6bni4flCfzuCwJSZJ4sO8SPma8qsIEphr5q67UeCQigh5HEBGRcooTIiJSRo+tiYhMgppX9iIi0ifFCRERKdGw9JnUxpEaj0REeGAKZhERkU4UJ0REpIzV/CaDGo9ERAp1ruxFRKR/ihMiItJN0/JXXanxSESE/I5ynSt7ERHpj+KEiIiU0ZhHIiKToOaVvYiI9ElxQkRESqjxSERkQtS5shcRkf4pToiISDca80hEZAJoCmYRESmjOCEiImXU82hSeWs4eXgWJrEon4Q8UspiKfnQf1ksm4tXk7TvgjTWjPOwlG2uhlsVU7SkfI4VHLvE+84rWEuSlM+xInWu7KU31hjOcedZFd9XaM0fGcp6hqWRsP+H9hm1qtl3VXwGKXkMa78Maz2jRnGiHswcsz7PZCo435qbi8tw6Ej/61m1Mr7kW7Uy/k43m/G5bKtVfm49Px+fe8+3qjnLbFjCFzbY7EbCQGfNiiqGVla+3SmXas2E8garAeLPKfiYk6Xsuqi87kO7Kgmp8UhEZALojrKIiJRRnBARkTINg0YV/QVGlBqPREQgHwi1xpW9iIj0SXFCRERKmHmtbzKo8UhEhPyO8lRjdLq9iojIaFGcEBGRMlON/FVXajwSEQFNwSwiIuUUJ0REpITGPBIRmQAay0JERMooToiISBlT45GIyGSoc2UvIiL9U5wQEZFu1PNIRGQC6I6yiIiUUZwQEZEymm1NOrJsLk7kWZyPt+J8onUl5GEJZcFTtql8XWn7paLyRqtJSpSw/63Zb1HybKKipGQytPImHLuk1Iz9l2VoQ5PWvLKX3niWUE81yo/vlDyqKssoifZLI1g+TCn7tqr9nw3rc0xYT/QZRJ9hqqryGRmKE5Mj5Xwr0GI6THPo8Hycz3x8JrRiRfkl3aqV1XwXDx6My3vwUPm+m5vv/xwfYKoZt+Q2EtI0gxbh6YTRj2dmqqkY5lvln3UWLK9SVJaUzzGlvCmfUcPK0zQSWvVTjpcqNMzC8o6zoYVAM1tvZn9nZt80s5vN7KfNbIOZXWdmtxQ/jx1WeUREFluo8FNeUj3FCREZdYoTy0txQkRGmTXSX2FeZg8zsxvbXveb2X9blOZnzWxPW5o/GNCmAUNsPAL+Aviou/8I8AjgZuDlwPXufhZwffG3iMjQGdVW+LIkihMiMrIUJ0aC4oSIjCxrGI3EV8Tdv+XuZ7v72cBPAgeAazok/ZeFdO5+WbVb9GBDCW1mdgzwOOCdAO5+xN13AxcAVxXJrgKePozyiIgcxUiu7FMq/FG8WzDKFCdEZOQpTiwrxQkRGXULA2anvHr0ROA77n5n9aVON6wxjx4C3AP8tZk9AvgS8DvAie6+HcDdt5vZCZ3+2cwuAS4B2Lx583BKLCITp8qBUN39W8DZAGbWBL5H97sFT6tuzWOrujixceVwSiwiE0dxYlnpekJERlrD0sZgKmw0sy1tf1/h7ld0SXsh8Lddlv20mX0F2Ab8D3e/KbUAvRpWp9op4FHAW939kcB+euhS6u5XuPs57n7O8cdvHFQZRWSCGdXeUV5kJO4WjLjq4sQxs4Mqo4hMMMWJZafrCREZadaw5Bewc6FOKl4dG47MbAb4ReD/dlh8A3C6uz8C+EvgHwe0acDwGo+2Alvd/QvF339HXvnfbWabAIqfO4ZUHhGRB7P0yr6o8Dea2Za21yUluYd3C8zsn8zsxyrfrvGhOCEio01xYrkpTojISGs2janEVw9+HrjB3e9evMDd73f3fcXv1wLTZjaw1vGhPLbm7t83s7vM7GFFF90nAt8oXhcBry1+fnAY5RER6aTHG8U73f2cKFHb3YJXdFi8cLdgn5mdT3634KyeSlETihMiMg4UJ5aP4oSIjLpGI39V7Ll0ublgZicBd7u7m9m55J2D7q28BIVhjXkE8F+B/1MEyNuAXyPfuKvN7IXAd4FnDaUk3gqTmGdBHsFywBLWk1KWKI1lhytZT7jNKflUtZ5RkvIZWbPvfCobRmFI+9eT5phMKEuQj3ligfq08DjCAJTeLWj7/Voz+ysz2+juOwdRkDEwOnEigWcJdUMFeWQJaaJ8UtZjjYR6rGaq2v9VrSsybp9RFds8ShQnRkI1ccJJO78rzaL8MmpuPs6/1YpPcmZm4vOtKM18wnp27zkSprn7e/eHae6/72B5Webi/TIzG1+irlobP6Keks/MivI0xx67IsxjenomTNNM6GliWf8nvSlZuMeJsiCj+bn4HD/luGu04v0S9dKZmoq/I9lg6u6jNMxoWHXrMrNVwJOAF7e99xsA7v424JnAfzGzeeAgcKGnfMBLNLTGI3e/Eeh09+WJwyqDiEhXNpA7BTBCdwtGneKEiIw0xYllpzghIqPMLLwv3hN3PwAct+i9t7X9/mbgzdWtsdwwex6JiIwsg0rvFMDo3S0QEZGlU5wQEZEyS5wwYWyo8UhEpFDlnQIYvbsFIiLSH8UJERHpxqznsfHGihqPRESgeByhxrW9iIj0R3FCRERKqOeRiMgEyB9HWO5SiIjIqFKcEBGRMtYwrMaBQo1HIiKFOt8pEBGR/ilOiIhINw3qfZNBjUciIgBW7zsFIiLSJ8UJEREpocfWxo23wiTmWSX5VJJHNhcmMS9PY61DqSXqm0XlTdnmlP2fVJjyUSuH+rVN2CaPRtlM2XfWTCzQ4FlSeSvYLwl5VEGPI0ivPOs/TmQJeVSxHmuMTt1RlZT9UsV2N6rad0E+KcdC0moqKG8Vx9wwDev4VpyYIAnnW1mrfNK7aDlAsxkfUFMJaebny9e16774WuG2b+wI0+zetT9MU8WF88zsdJimNR+fH2ZZ/BlEkxfOb14f5jE1FY+kn5Km1SrfplbC9qRImTUyC/aLJeTRSJhgYFh16rAmqdSA2SIiE6LOdwpERKR/ihMiItJNc8poTtU3TqjxSESkoGsCEREpozghIiLdNCytZ9e4UuORiAh5N1ONZSEiIt0oToiISJmGpT2uN67UeCQiUqhzZS8iIv1TnBARka4a9Z5YoWvjkZk9ITGPlrt/uqLyiIgsmzp3Mx0ExQkRmTSKE71RnBCRSdKY4AGzrwPuJJ606nhgTWUlEhFZBlbzbqYDojghIhNDcWJJFCdEZGI0GlbriRXKGo8OuPtDogzM7L4KyyMismxSpsyVB1GcEJGJojjRM8UJEZkYZk2s0VzuYgxMWePR0xPz+M8VlENEZFmZ1ftOwYA8PTGd4oSIjD3FiSV5emI6xQkRGXvWmNDGI3e/PiUDd/9kdcUZIZ4NJQ9LWU82V55H61BqifoXlCWFUcG+BZzpIEE166mKWQV93a2ifVdFWSpi3goSDO9zrHNlPwh1jhOeBcdlgqyCPCDtuGwEaao6tlPysWb/6/JWvO9SPqNhfY7R/k9RRR6pom2qYr+lquTYHLfyTpBxjRPucSOhB+eZjYReatMJjZGeeZhm3/7y8/Ntd8Qdu5pT8bnhptOOjfNplufTasXndVEeACtXz4Rp9u4+GKbZv/dwmCZy8NB8mMbjj5FWKyFRYGoqPqZsSGO3pbS1p3zW0WVLyuYMa5ut0ah1nCidbc3Mnh9l4O7vqa44IiLLxKzWlf2gKE6IyMRQnFgSxQkRmRTWaA71ZtCwlTYeAS/q8r4DDwc2AKrsRaQWdFGwJIoTIjIxFCeWRHFCRCaCNZqV9MAeVaWNR+7+2MXvmdlPAH9c/PnyQRRKRGTYDKv1nYJBUZwQkUmhOLE0ihMiMinyMY+i/jnjK3nLzOws4DLg54DLgV91970DKpeIyHCZ1fpOwTAoTohIrSlO9E1xQkTqrDE1TWMqHo9rXIWNR2Z2GnAp+SwIbwN+yN13DbhcIiJDV+c7BYOkOCEik0JxYmkUJ0RkEkzsbGsAZvaXwPOBdwNnufuOYRRKRGToNBDqkihOiMjEUJxYEsUJEZkUZtU2HpnZHcBeoAXMu/s5i5Yb8BfA+cAB4GJ3v6GyAiwS3T75LWA/8EvAMzpNcefupw2gXCIiQ2XoomCJFCdEZCIoTiyZ4oSITIRGozGIsfEe7+47uyz7eeCs4vVTwFuLnwMRNR49flArXjIHvNV1sXmWkEf3/09lKXlUsB6AxvyB8rK0ypcns4QDvYptSllPiqAs5nMJeSQcL1VpTJcudhoJmSRsU8L+NQvWVdln1P/+davmexSy6mfRGbW7BQMyenEi4Fk1x1RWQT5VnWC05o+ULs/mD4d5pOyXxtRsQpryZ/1Ttjnlu9iY7n9MgWyufL8BSTWzLF103I1UY43ixFKNXZzIMg/TNBpHN4L1shyg1YrXc2guPpfavetg6fL9e+MYMD0dH9sH98V15so15XXz6jVxHFm1NiHN6vLzaoCD++Py7t97qHR5cyqOAh5/jNy3M75em58rrw/XHLMizKOZsF+aCYGtUyNvryrIAoBGkFFKWRO+jtUY/mNrFwDvcXcHPm9m681sk7tvH8TKotnWPp2akZl9xN2f2n+RRESWw8DuKI/M3YJBUJwQkcmhOLEUihMiMims2exlYoWNZral7e8r3P2KRWkc+LiZOfD2DstPAe5q+3tr8d7wG496dNQ0nCIi42QZpmAe6t2CEaA4ISJjTXFi4BQnRGRsmTV6ucmwc3Fv0w4e4+7bzOwE4Doz+6a7f6Z9lR3+J6Ev3NKoN7aICHmX14UZElJeFHcL2l6XdMh24W7Bl7os73a3QERERozihIiIlOkxRoTcfVvxcwdwDXDuoiRbgc1tf58KbKtgUzrSfKMiIgBYL91MYQzvFoiISD8UJ0REpDtrTGGNappYzGw10HD3vcXvTwYuW5TsQ8BLzOz95I807xlkz1Q1HomIwEAGQm2/W2BmC3cL2i8Khnq3QERE+qA4ISIiJazR02NrkROBa4oBwaeA97n7R83sNwDc/W3AteQTKtxKPqnCr1W18k6qbDwa1hjmIiIDUO1AqKN4t2AEKE6IyBhTnBgCxQkRGVtm1c225u63AY/o8P7b2n534LcqWWGCKhuP/rTCvEREhiofy6LSzpgjd7dgBChOiMjYUpwYCsUJERlbjalpmlMzy12MgUmKgGb2u8An3f1GM3s0cDUwD/yKu/8bgLv/2eCKOYKyuTiNJbQ6tg7E2RzZVb58bl/Ceo7EaaqQss3N2TCJT6+OV9WYDjLJ4rJ4K05TlaA44fYAXtUY99G+Sdl3Kaz/8toQP6Mq7yiP4t2CQRqlOOE4nvV33GR9/n+V62kdieNEv9ubmkc2fzhME32PkmqXhLKklLeK73RKHlXs/9Z8HKerWE+KlG2uqr6sYvayqh8lG9a6FCeWM04YXnIZlM+KXa7ph8rXkXBe10o4r9u3P77m2LenvCynnLkhzGP12vj8fO5IXAft2lF+XbJm3Yowj+OOi9OkmJ+Ly/udb32vdPnmh24M82jNx5Ft+533hWkiWRYfl0cOz4dpVq6OGzdmV5TXdTPTcV04MxMf30XjealGkKTRHJ0Oi70Mhj2OUm+f/HfgncXvfwa8EdgLXE7ehTZkZncU/9MC5t39HDO7FHgRcE+R7JXufm1imUREqmPVPo4wgRQnRKTeFCf6pTghIrVmjUavEyuMldTGo3XuvsfM1pLfITnP3Vtm9oYe1/d4d9+56L03ufuf95iPiEjlqrgDPsEUJ0Sk9hQn+qI4ISK1pp5HubvM7D8BPwZ8pqjojyFv9RcRGXtW8UCoE0hxQkRqTXGib4oTIlJrajzK/U/g74AjwH8u3nsa8O89rMuBj1v+EPHb3f2K4v2XmNnzgS3AS939qAdCzewS4BKAzZs3L14sItI/PY7Qr9GJExtXLm0LRETKKE70a3TihK4nRGQArNGodZxIGs3W3a9195Pd/Qx3/1Lx9v8FfrGHdT3G3R8F/DzwW2b2OOCtwEOBs4HtQMduq+5+hbuf4+7nHL8xHrRMRGQprNlMfsmDjVKc2HhMfWe5EJHlpTixdCMVJzYev+TtEBHpxmwKa6S9xlFyqc3s4cAzgRPd/SXklfQM8NWU/3f3bcXPHWZ2DXCuu3+mLf93AB/uoewiItXRHeW+KU6ISK0pTvRNcUJEas2aabOPj6mknkdm9izgM8ApwPOLt9eQz5KQ8v+ri8HxMLPVwJOBr5vZprZkzwC+nlhuEZGK2Q+eU055yYMpTohI/SlO9ENxQkRqr9GARjPtNYZSex5dBjzJ3W80s+cU732FfKaEFCcC15jZwjrf5+4fNbP3mtnZ5M8v3wG8OLXgy87jsf3MszBNY/5A/2VpHQmT+O7b43wO3hunWXlc6WJbf2ach88npEkZO3G6fLEltY2GLJuLEyWVtzwfTzmmGsE2AxAfd57Wbtw383jfhWUZUuu9GTrZ74/ixBJ4Fn/vp1es7Xs9h/fF9fuR/XvCNCnfkdkgzcyq9WEeKfslRXO2fPyr5syqStaTVE8FdXw2fzjMIpuP433r8MG4LBWoqr4cp3pXcaJvIxQnHHfvurRhCedkc8E5/HRcd88lnGLOz3cv54KH/Vj5Y3jrmzvCPL5+e7yeN7746jDNV7ZcX7r853/tuWEer3n9I8M0jUN3h2k2P+QnwjRf+fcVpctXrIzPvdesK88D4KTN68M0Rw6XXyOt2xDHrEbD4jTNOM1Us/z8vOz7s2BuPr4maSaUl6AslsVlGZqa9zxKbTw6gbxyh7xiXviZ9Em5+210CAzu/rzE9YuIDFgDa84udyHGmeKEiNSc4kSfFCdEpN4aU/mrplK7H3wJWFwxX0hvsyOIiIwuI72bqe48d6I4ISL1pjjRL8UJEak3PbYGwG+TT4v5QmC1mX0M+GHyZ41FRGrAat3NdAgUJ0Sk5hQn+qQ4ISL11piBZn1n/U1qPHL3b5rZjwBPI5/B4C7gw+6+b5CFExEZHqt1N9NBU5wQkfpTnOiH4oSI1J41weobJ5K3zN0PmNm/Ad91988PsEwiIsO38DiCLJnihIjUmuJE3xQnRKTWxviRtBRJYx6Z2Wlm9jngm8AniveeaWZXDrJwIiLDYw/MkJDykgdRnBCR+lOc6IfihIjUnjVqHSNSB8x+O/ARYC0PzDd+HfCkQRRKRGRZaCDUfihOiEj9KU70Q3FCROqt5jEi9bG1c4GnuntmZg7g7nvMbN3giiYiMkxW62eUh0BxQkRqTnGiT4oTIlJvNlXrsfFSt+xu4IeAby+8YWY/Cnx3EIUaOM/CJOatClaUkEfCemyufBzB+//1r8I89u+4M0xzcP/eMM0xJ2wuXb7x0ReFebD+jDCJZXNhGo/ySPicU/Z/VbwxXbo8qbytw5WUxaIEVe2XlC6ZzdnyolRTkpjZ2N4FGBFjEyeybDjf+0bK8ZSQZnbDqWGaPbffULr88L5dYR5H9u8O01hCeT3Yv82ZVWEeUzMrwzQporLMH4rjnrfi42X+yMG+y5Jidu2GMM1MQpqoLFWUNVV0TKWUZWjlVZzo1wjFCcOs+9lQY/5AnEN2qHS5szbMY2Ymfghk1cr4cu3Y7Dulyz/xr/HsT6965u+Faebm+j8P/ae//tswzSMf98Nhmuc8vnz/A5y8aXWY5j8+tnxdq9aWn6cCzCZ8jitXx5+BNcrP0HftiMeWX3dcHGPn98d15u57y78DKduzalX5tQ/AzExcpzanyq8Gpqfi/T89nfrAVX/MGtiYPpKWInUv/jnwYTP7NWDKzJ4LfAB43cBKJiIybBrLoh+KEyJSf4oT/VCcEJF602Nr4O7vMrNdwCXk02o+H/h9d//HAZZNRGSIdEe5H4oTIlJ/ihP9UJwQkdqr8OaBmW0G3gOcBGTAFe7+F4vS/CzwQeD24q1/cPfLKilAB2HjkeX9rq4Hfk6Vu4jUllmtn1EeJMUJEZkIihNLpjghIhOh0awyTswDL3X3G8xsLfAlM7vO3b+xKN2/uPvTqlppmXDL3L1lZmeS/oibiMhYqvMzyoOkOCEik0JxYmkUJ0RkIlTY88jdtwPbi9/3mtnNwCnA4sajoUmtwP8IeKuZnW5mTTNrLLwGWTgRkeGx2j+nPGCKEyJSc4oTfVKcEJF6a07D1EzaCzaa2Za21yXdsjWzM4BHAl/osPinzewrZvZPZvZjg9mwXGqfqiuLn89re8/IJ0JSdBSR8WdW6QCno/ic8oApTohIvSlO9EtxQkTqzabyV5qd7n5OmKXZGuDvgf/m7vcvWnwDcLq77zOz84F/BM7qocQ9Sd2yMwdVABGRkVHtWBYj95zygClOiEj9KU70Q3FCROqt0ai056mZTZM3HP0fd/+HxcvbG5Pc/Voz+ysz2+juOysrRJvU2dbuHMTKl01K71hvBXkkHBStAwnrycIkB774ztLlUyvWhnkcc+rDwzSNu28L08wf2lu63A/tDvOwLNi3AFm87yz6YiaUhbmEzyjlRDHheLAowfSqeD0pfD5O05wtX55yfCeU11O+a9G6hja+RLV3lEfxOeVBql2cSNAI6qBG3iW5lDUrmpEjyGd2zYYwj2zucJimNX8kTONBHZ8l5JElnHgdObA7TNM6fLB0eWM6/oxSPscj+/eEaaL9MjWzsu88AGbXxp91M1hXYyqIESPGs4S4VwnFiX6MUpwwc8y8+/L5Cs7hs7kwi0ZjOkwzOxsfc/e2HlK6fNfOm8M85hJiwLB89fO3hmme9eTTwzT37joUpvn0R79auvz0h54U5vHQh8dpDh2Mj4cbP/+d0uVZK75uXLdhTZhm06lxnFi7vjxOrFydED+b4dUPMzPxtUL0HZidib8jjaz8fKAy1c62ZsA7gZvd/Y1d0pwE3O3ubmbnkg9LdG8lBeggqfHIzN5L3qV0scPAVuAf3f0rVRZMRGSorOcpmDea2Za2v69w9ys6Zx0/pwxsA/6Hu9/USyFGheKEiNSe4kRfFCdEpPas0jHvHkP+mO/XzOzG4r1XAqcBuPvbgGcC/8XM5oGDwIXu3r1lvE+pfW/3kBf8Q8BdwGbgF4D3Aw8HXmZmv+Hu7xlIKUVEhqG3yn7snlMeMMUJEak/xYl+KE6ISL1Zs5cxj0q5+2cJHl5x9zcDb65khQlSt+yHgfPd/XMLb5jZTwOXufuTzOwpwOXkg/6JiIwhq6yy/0GOI/ac8oApTohIzSlO9ElxQkTqreazbaZGwJ/i6G60W4Bzi98/BpxaVaFERIau98cRguxG7znlAVOcEJF6U5zol+KEiNSbNYY4XuvwpTYe3Qi8xsz+0N0PmdkK4FJg4bnkM4Fd1RdPRGSIqq3sR+455QG7EcUJEak7xYl+3IjihIjUmFsjbcKgMZXaeHQR8D7gfjPbBWwgv1PwK8XyDcBvVl88EZFhqfaO8ig+pzxgihMiUnOKE31SnBCReqtwtrVRlNR45O53AP/JzDYDJwPb3f27bcu3dPtfEZHxUP1YFpNEcUJE6k9xoh+KEyJSe9bIXzWVHAHN7DjgZ4FN7v56MzsZaLj71kEVbjl50GJozMWZVNTquHJD+ePfduZ5cSb77w6TTK/4VJjmwL3Bx92cicuSYt+2MIkf3lu63GbXxuuZSUiTImuFSfzw7tLldqR8e5KtWB+nmV1Vvjzhc/TGdLyehDRuQZphVcBGrQe4G4Y6xYlGwrFgQZrGdPw9akzFabKgrgOYXXNc+fLNPxnmse7+u8I0B+/bHqbxhPowMr16Xd95ALBqfeni6DNMTTMTrAeq2S9ZQh5J29ScLU8wHcQISIv30XpS+HyYxFpH+l9PCsWJvo1MnHDHWodKliec5wfM4+9rMzsQpnGPv2vNZvm50jOe+4gwjzPO+sswzezK+Lzu985/Xenye+65Pcxj5TFx3XFo3SPDNF+/Pl7X+mPXlC6fmoq/80cOxfXUsRtXh2k2n3lC6fL5ufiY2n3fvjDN3JE4n2hd0TEHsHJF3NSwZnV8TE1nwTXfwT1hHpb1/51O4UzF1zZjLOmqzMx+BvgWebfS3y/ePgt464DKJSIyZPZAV9OUlzyI4oSI1J/iRD8UJ0Sk9moeI1J7Hl0OPMfdrzez+4r3vsADsyOIiIy9Og9wNwSXozghIjWnONGXy1GcEJE602NrAJzh7tcXvy/M8HCkh/8XERlxNrZ3AUaE4oSI1JziRJ8UJ0Sk3qxR6ziR2iz2DTP7uUXvnQd8reLyiIgsD7N8jKbUlyymOCEi9aY40S/FCRGpNbdG8mscpbb0vxT4sJl9BFhpZm8HfgG4YGAlExEZMk9uT5cOFCdEpPYUJ/qiOCEi9TbG4xmlSGo8cvfPm9kjyAe4exdwF3DuOM6gIyLSmR5H6IfihIjUn+JEPxQnRKT2av7YWvIzxu7+PeD1AyyLiMjyGtMupKNCcUJEak9xoi+KEyJSZ+P8SFqKro1HZvZeHhjMrit3f36lJRoXKQdFQhqfXhumaZz2uPIEB++Ny7JqY5hkeuNDwzTrTvzR0uW2Yn1cFm/FaVbG5bV1Z5YnaCS0+mYJZZk/EKc5vDdMYjPBZ906HK8nygOS9p1PrShPkNJinjCegzdm43xGpnVed5R7NelxwlLqmCiPZvwdsUZcT82s3VCex5qTwzy8OROmWbnujDANU+XbZAnrYfWJYZLG7tvjfO6/q3x560icR0K94An1d/hZp+yXFMH+B+JYMr0qzCLpc0yREocjFXwX0yhO9Gp044Rj2VzXpWXLfpBDdB7UOhTmYQnHUzPhXGp2tjyfqUPfC/N49EO3h2lu2Hp6mObpv/sLpcv/5rJ3h3mkuPmmnWGanTvuD9Psvm9f6fKVq4NzZuDI4fkwzezK+Lz5R84+pXT5rV//fpjHD50Ux/uVq+P6e8268u3esCHeL+vXxdvcPLgtTNM4vKt0uc3tCfOwufLPuTI1f2ytrHXjVuA7xWsP8HSgCWwt/u8CYHfqiszsDjP7mpndaGZbivc2mNl1ZnZL8fPYpW2GiEh/3Oo/yN0AKE6IyMRQnFgSxQkRmSBWPLqW8BpDXXseufsfLfxuZh8Dnuru/9L23v8H/H6P63u8u7c3E78cuN7dX2tmLy/+flmPeYqIVEB3lHulOCEik0VxoleKEyIyWZrFq55Sm7weDXx+0XtfAH66z/VfAFxV/H4V+d0IEZFlYA90NU15yWKKEyJSc4oTfVKcEJFaq3vv1NRSfxn4UzNbCVD8fA1wYw/rcuDjZvYlM7ukeO9Ed98OUPw8odM/mtklZrbFzLbcszN+vlVEZCnqXuEP2MjEiZ33J4xjIyKyBIoTfRmdOLEzYbxQEZFeNabycWFTXmModba1i4H3AXvM7D7gWGAL8Ms9rOsx7r7NzE4ArjOzb6b+o7tfAVwB8JOPelQ46J6ISO/0OEKfLmZE4sSjHrpecUJEBkBxok8XMyJx4icfdbbihIhUr+Y9T5Maj9z9DuA/mdlm4GRgu7t/t5cVufu24ucOM7sGOBe428w2uft2M9sE7Oip9CIiVTHGdvC6UaA4ISK1pzjRF8UJEak7tyZe48ajniKgu9/l7l/otaI3s9Vmtnbhd+DJwNeBDwEXFckuAj7YS74iItUxHhjkLuUlnShOiEh9KU5UQXFCRGrLqp1tzcyeYmbfMrNbiwkBFi83M/vfxfKvmtmjKt+mNl17HpnZbe7+kCgDM7vF3c8Kkp0IXGNmC+t8n7t/1My+CFxtZi8Evgs8K73oIiLV0hgVvVGcEJFJozjRG8UJEZkoFT62ZmZN4C3Ak4CtwBfN7EPu/o22ZD8PnFW8fgp4a/FzIMoeWzvFzC5LyOPEKIG73wY8osP79wJPTFjH6PGsmmxSTkJm1gaZzPefB8CZTw6T2JE95QlaCQPVpnyhViSUN8rHW3EeKRL2na/YEOczrPKm7N9gkDZP6ZSYMtBbQllG50RcY1kswcjGiSzr7/uU8v/RkducWRWvqJFwzM2sD5NYVPeuPTnOY2omLst8Qh0/m1B/R5pxWWzlxjCNN1KHdixZT0pZEo4XP7K377Ik7ZfphOOuOdt/WbKEc4+UuBaVN2Gbh0dxYglGM064lx+fKceul0cB87mEPOLribytrFyjUZ4om14fZ5LQWy7zeKiomZny88NffvVFpcsBjj9pfZhm/77DYZqpqXibnnRBeUeN5lR8nrpqbVynpnyO92y/v3T5GQ87PszjuI1xDJiZibepGRxTq1bF+3Zq3+1hmsbBbWEa27+9dLnvjfPwg8MZJL/iCRPOBW4t6j7M7P3ks0u2Nx5dALzH3R34vJmtX3iMt6pCtCs7q3ofsDkhj/dXVBYRkeU1Mg1ZY0NxQkQmi+JErxQnRGSC9NTzaKOZbWn7+4piYP8FpwB3tf29laN7FXVKcwow3MYjd/+1QaxQRGQkme4o90pxQkQmiuJEzxQnRGTSuCd0M8vtdPdzSpZ3ymhx97+UNJXpvz+3iEhN1Hl2BBER6Z/ihIiIdOMOnvB4Z6KtPLjn5qnA4mf0UtJURn1vRUSAfCyLxNkRxnSGBBER6YfihIiIdJc3HqW9EnwROMvMzjSzGeBC8tkl230IeH4RKx4N7BnUeEegnkciIg+o8I7yKM6QICIifVKcEBGRLty9sp5H7j5vZi8BPkY+ov273P0mM/uNYvnbgGuB84FbgQPAQB8VVuORiAgAVvXMbyM3Q4KIiPRDcUJERLprZU4rq27IIXe/lryBqP29t7X97sBvVbbCQFIELLpBvcjMPmlmXy3ee5yZPXuwxRMRGRIjv6Oc+ipmSGh7XbIox26zH/SaZiwoTohI7SlO9EVxQkTqruLH1kZOas+jy8i71F4OLLR0bQXeBFxdfbHkQQ7fV758/kicx5G9cZp7t8RpZtaWL191XJzHqhPjNPMH4jSRrBWnaSXsu9bhMIml5BPJ5uM0s8H+B1i5MUwS1VfWmI7z8CwuyxgNLOpuvcyOAGM4Q8KAjVScaDS6H3tZQt1Q9v+psvm47mikfEfm4vrQgzre7r+rdDmA7787LktCfRhacWyYxNacHKbxw7vjdUXbdCjOI0upmxNYc7Y8QXOmkvX49Ko4UZQmIQ+rqH73VsL5SaCqskQUJ/o2OnEimjkv5ZgK0nhjRZyHp8Sj+JiLHpOZ2ntrnEdURwEH968J0+zcsad0+Qded2WYx/m//sthmhNPXh+mOXJ4Lkzzzx/5SunyVavjz3HT5vj654ST14VpDu4rv56467adYR7HHR9fK6xdvzJMc8yx5Wk2nhDHiQ3rzwzTNBOOO5stv7ZprDk1zuNI+XFZFc8cr7Dn0ahJbTy6GHiku+80s7cW790OPGQgpRIRGbrqnlEujNwMCQN2MYoTIlJrihN9uhjFCRGpuXHtVZQi9cHtJrCv+H1hd6xpe09EZOzVfYaEAVOcEJHaU5zoi+KEiNRa5umvcZTaeHQt8EYzm4X8mWXgj4H/N6iCiYgM28IMCSmvhLzmgYUZEm4Grl6YIWFhlgTyuvU28hkS3gH85mC2bCgUJ0Sk9hQn+qI4ISK1VmWMGEWpj639LvAeYA8wTX6H4OPA8wdULhGRoau6Hh+1GRIGTHFCRGpPcaIvihMiUmvjPBh2iqTGI3e/H3i6mZ0InAbc5e7fH2jJRESGyB2yOtf2A6Y4ISJ1pzjRH8UJEam7ce5VlKJr45GZdXqk7Z7i9YPlnjTlkojI6KtxXT8QihMiMmkUJ3qjOCEik2SSex7NkzYV6PjMxS0i0oU7ZK0a1/aDoTghIhNDcWJJFCdEZGJk7rXuoVrWeHRm2+9PBZ4J/BlwJ3A68DLg7wdXtMlg2VyYxr/3hfI8Tn1MvKL9d4dJsl23hml2f/em0uUb/sNTwjxsalWYhkO74zTzB+I0kZSyVLEewOeCfBrxU6TWOhKvKGvF+azcWJ6gOROvpzkbp/H4+Mamg+Wp4/r3b1xnPlhGtY0TWcr3KEjjCXlkUb0ANBK+j/MHyycrmr7/u3FZ9tzV93oArFF+DZjNx/XY7LoTwjRz+3eHaaLPICorpJU3Rcq6IinH1NTKNWGa5sr15Qmm49jolrA9KdtsQezz+bgsKbGxIooTPRvROGF4c0XXpd4Izk1SJOWRkCbhmNt/oPx7MpNwzvbRf0moD7M4Zn3gdVeGaSLf/8bOMM2P/cmmMI01LEwzP19er24+8/gwjxTzc3H9/f3v3Ve6PMviDnq3fSuejHHT5uPCNFF5U/Ztw+I0x6w9OUwz1dhVurzsu7zAZo4N01Qigzr3o+wasd39zoXfzex3gXPcfXfx1rfNbAuwBXjrQEsoIjIkdX5GeRAUJ0Rk0ihO9EZxQkQmSeZOVuO7DKmzra0DVgG7295bVbwvIlILuiboi+KEiNSe4kRfFCdEpNYmdsDsRa4CPmFmlwN3AZuB3y7eFxEZe069K/shUJwQkVpTnOib4oSI1Frm9X68ObXx6PeAW4HnACcD24E3A+8YULlERIar5rMjDIHihIjUm+JEvxQnRKTW8tnW6hsokhqPiukz31a8RERqqc6zIwya4oSITALFiaVTnBCRuvOa32RIajwysxd0W+bu76quOCIiy6fOsyMMmuKEiEwCxYmlU5wQkbrzzPEaP7eW+tja8xb9fRLwUOBzgCp7ERl7Tr27mQ6B4oSI1JriRN8UJ0Sk1lxjHoG7P37xe8Xdg4dXXqJhSLhtZN4aQkESTa8qXXzvP78hzGJqdmWYZu/3bwvTWKMZJEg4pJqzcZpVx8VppjaXLz+yN87j0O44TUp5W4fDJBZ8jsysjdcT7X+ALOHYjfbNdHy8pHxHvLkizqcR5MF0mEclat7NdNBqFycSePBdy+aOVLKexpoTwzT777mzdLnduzXOIyFNtM0A0yvL67JVx50S5hHGGmDu0L4wTTYf181VOLx3V995TM3E9e7UyjVhmpR915iaKc+jVc2x69l8JfnE6xnSOZviRF9GKk6Y4Y2S8wtLOPfwufLFZfkXskb8vWcuPr5nZspPpt73twfCPN71yveGaXbtuitMU4WsFX/RNlp83fKjj3hImGbr7TtLlx/cH9eHp5y5IUxz13fuDdN884byWJ7izIdvCtNMTcVxwhpWunz+SHxc7t9f/h0BsPLVALBixfrS5bOr4/3fmEu4LqxA3SdWCC7bSr0beGFF5RARWXYL02umvCTJu1GcEJEaUZyo3LtRnBCRmlgY8yjlNY5Sxzxa3Mi0CvhVYHfVBRIRWS517mY6aIoTIjIJFCeWTnFCROpOYx7l5skf9W73PeCSaosjIrI86t7NdAgUJ0Sk1hQn+qY4ISK1lmVOpsYjzlz09353L39AVERkzOiaoC+KEyJSe4oTfVGcEJFaG2bPIzP7X8AvAEeA7wC/5u67O6S7A9gLtIB5dz9nqetMHfPope5+Z9trZ1GQy5e6YhGRkeIPVPgpLzmK4oSI1JviRL8UJ0Sk1rIso9VKe1XgOuDH3f0ngG8DryhJ+3h3P7ufhiNIbzy6uMv7i6fcFBEZW5mnv+QoF3d5X3FCRGpDcaIvF3d5X3FCRGph4bG1lFe/3P3j7r4wrenngVP7zjRQ+thaMX0mwFTb7wseAqirqYjUgoPGslgCxQkRmRSKE0ujOCEik8Izeul5utHMtrT9fYW7X7HEVb8A+EC3YgEfNzMH3t7HOsIxjxbuBMzw4LsCDtwNXLTUFY89byUkalazrof8fOniY3bfFWZx3x1fDdNk80fCNOtP+7HS5bb6hDAPftBAWqI5G2dz1KQdi8yuC/Ow6VVxWapiwfGQdEwNSVZRWVK2yYPP0aarKUsCXRMsycTGiSz6niTUqSn8QHxdNb16fenyA/dujdeT8L23RhzXmjMrgzzi4RZbCftuesWaME1jekNQlmri9NSKtWGa1pEDfa9nZtX6ME1ztnz/QxzvPTuYWqRSVezflONymBQnlmTk4oS74W7dlyech1qr/Nj0Rnz+Mj8fP7py+HCcZt3K8u/045/6o2Ee//D6k8I0u3bF1xxVeM7LnhgnsoQvY0KSh/xI+XafcMoxYR5r1sSf9fRMXB+uXbeidHlzKn5o6IRT4uuflMaN/fsOly6fmY1jeaPZ/Tu2YG6u/8e3sla8PY3m6r7Xk6LHXkU7o8fIzOwTQKeD9FXu/sEizavIJyT4P12yeYy7bzOzE4DrzOyb7v6Z1EK2K/3U3f3xRYH+xN1fvZQVtDOzJrAF+J67P83MLgVeBNxTJHmlu1/b73pERHrmPd0pkILihIhMDMWJJakyTihGiMgoc692zDt3P69suZldBDwNeKJ36Rrr7tuKnzvM7BrgXKDaxiMzs7YC/IFZ524e7t5Lc+HvADcD7U24b3L3P+8hDxGRgajz1JqDoDghIpNGcaI3A4gTihEiMrLcnWxIXVTN7CnAy4CfcfeO3ZvNbDXQcPe9xe9PBi5b6jrL+r7taft9Hphb9Fp4L4mZnQo8Fbiy92KKiAzWwp2CYcyiY2b/y8y+aWZfNbNrzGx9l3R3mNnXzOzGRc9EjwrFCRGZGIoTS1JZnFCMEJFRN+QZOd8MrCV/FO1GM3sbgJmdbGYLPTBPBD5rZl8B/h34iLt/dKkrLHtsrX1wmzOXuoI2lwO/R76B7V5iZs8n74L6Une/b/E/mtklwCUAmzdvrqAoIiJHG9adAvKpNV/h7vNm9jryqTVf1iXt4xemMx5BoxknNsZjvoiILIXiRM+qjBOXs8QYAbqeEJHBq2omtRTu/kNd3t8GnF/8fhvwiKrW2bXnkbu3j4j2LHe/c/EL+M8pKzGzpwE73P1Lixa9FXgocDawHXhDl7Jc4e7nuPs5x2/cmLJKEZGeDetuwXJMrTkIoxonNh4z0/O2iIikUJzoTVVxot8YUZTlgTix8fiet0VEJDLknkdDFw/ZnvuDLu+nDnr3GOAXzewO4P3AE8zsb9z9bndvFc85v4N88CYRkaFzf+BuQcqLYnrNttclS1z1C4B/6lYs8qk1v9RH/sOiOCEitaY40bd+4oRihIiMvMx7ihFjp3S2NTN7QvFr08weD7TPt/cQYG/KStz9FeTdbTGznwX+h7v/qpltcvftRbJnAF9PL7qISLV6vAtQOr3mqE2tOSiKEyIySRQneldFnFCMEJFxMM69ilKUNh4B7yx+rgDe1fa+A98H/muf63+9mZ1d5HcH8OI+8xMRWaJq7wKM2tSaA6Q4ISITQnFiiQYZJxQjRGRkZC2n1eplkuHxUtp45O5nApjZe9z9+VWs0N0/BXyq+P15VeQ5CG7N0uVWurSXFbXiNI3p0sXTP/6cMIsTTn9sXJT9O8I0tvqE8gSrTwzzoHUkTjO1Kk7TXFG+PIsn7/Bm+ecMYAn5JH2OQRoPPmcgPBYACI5dAA+eWDUqqvRS9ktCeYfCe76jvGTLMbXmoExynIhkWXz8e0Kag/d9P0wzNVM+SPjKYzt1bniwZpBHqhXryuOENRLqqIT90pqPY0lztnybmjMJsSahjlq5cn2cTxD7svnDYRZZwjYf2b8nTFOFRsLnmPJZV2FY61GcWJqq40Q1McLp0h6XL51aHWcRnB+ax+dS8/NhEvbujb/3Bw6Wn9eddMJsmMcbrntJmOY9f/nPYZpPv+f60uV/8Lf/PczjZ34irseyqXjcqu9+e3eY5ouf+Vbp8sf+3I+HeUxPxyPBNJtxmpnZ8n4dx598TEIecX3YasX12Npg/Eiz+Gq40YjTTE31n0/KPAZZwjZXYZwfSUsR9TwCoKoLgips276dP/mTPy1JkfBhpVzQBtIaFOKyWHYoIU0QNOY7nlM82OGEJ0fm9sdppoNgOpMQbFO+4VNBwxDEDSkVfM55PgkNKSlpIimNKJYwTFlCGg+aPy3le5QiZb8E5Y0auqriMMw7BW8GZskfMQD4vLv/hpmdDFzp7ueTT615TbF8CnhfP1NrDtooxYnt9x3iT67+ZtflXsX3tSoVzdwUXTynNEy05uI0KaZmg5P+hBPOpP2SkE9zpjyWNJoJDfIpt4tS6uboBkIWX0UmNarNJdygqYAlbHPKxUUlUvZ/BRQn+jNScWL7dl7zmj/pujzlJpq1ys/hPbrJCczNx9+Rg4fiuiG6uF6zOr7ku39vfG3zlS/cEaa588Btpcuveu9fhnl86sT4+sib8TXH9++N9+93v1N+8/zm7wY3zoGVq+OJOuaOJNws2l9ef69eGzcCNqfi+jClcWOqGey7hPo9JQSkNDBF+TSGFWsSuE/2Y2sAmNkxwKXAzwAbaTuTcvfTBlIyEZFh8rRgWsmqlmFqzUFTnBCR2lOc6IvihIjUXd17HqXeqvkr4FHkXWE3kD+b/F3gTQMql4jIUDnpU2vW+Y5CHxQnRKTWFCf6pjghIrVW9xiR1POI/Bnqh7v7vWbWcvcPmtkW4P+hCl9E6mCId5RrSnFCROpNcaJfihMiUmte855HqY1HDWBhEIN9ZrYe2A507FIrIjKOxvUuwIhQnBCR2lOc6IvihIjUmnv5YPzjLrXx6CvkzydfD/wL8BZgH/DtAZWrq5M3beLVr35l1+UpMxukzMIVsfl4cOmUstjc7jBNY35feR6HdoZ5sHdbmGRos62lDGQ9uz7OJpqRrYLPGSqcbS3KQrOtdc7CUga0hT9+4zvjRGXrAbIaV/ZDMDJxYtOxK3j1s3+k6/KUWdCGJWUA5BTNqfLBOucOxZMmVDVL17BmW0vJZ2b1utLlVc22RspsX0OabW3uYPk5Q1XGbba111z9jb7XozjRt9GJE5s28apXvbrr8ibxuZ8d2V263GfWh3kcOByPILLrvrhuiAZJPumEePDu722LJ+BJmm3tlvLZ1i563n8N80iabW02nm3ty9+O9+/nPn5T6fKU2daOOzEevPvAvviY2rWjvP4e5mxrszPBtcIIzbbWrGDQbYDXv/7P4kSBrOY9VFPHPHoRcEfx+28DB4H1wMjMmiAi0hev/3PKA6Y4ISL1pjjRL8UJEam1useIpJ5HxWwOC7/fA/z6wEo0DElT6gY9L5J6dySYSpjaPuh5RDOetjGlR5BV0WsopadJ1GOIxF44VUgor6ccL0lpgmMmYZuTpq1PuUserqeiu8WJvYbK8xjOFMxQ72eUB22c4kRKj4lh9U6KegxBWq+h+YQ0kanZlWGaYfUkSZGy77Jg2vrW4YNVFScU9aZKOeZSeh55Fk/rbY3Ujucl6xlSz6OU72tVPfhiihP9GK04YaU9JzLi+qXZDHrzJJxjNpoJPShn4jTf/vrdpcu/eWNclmOPj69JnvLMc8I0T73w3NLlp52xPszj4OpTwzS798T14d77yvcLwPx8+b65f3ccJ2ZWxHXqzu/HcfrwwfLeSVMJx8KadXEvs9mE8kZV3XSzml5FKT2YojQpvYosoXdSFeo+21rXI8fMXpCSgbu/q7riiIgsn3G9C7BcFCdEZNIoTvRGcUJEJskkD5j9vIT/d0CVvYiMPa/5M8oDojghIhNDcWJJFCdEZGJknpFlFY0dO4K6Nh65++OHWRARkeWmO8q9UZwQkUmjONEbxQkRmSTzcy3m50ZnYpaq9f/Qu4hIHeiOsoiIlFGcEBGREp7VO06o8UhEBHAc1xTMIiLSheKEiIiUmdjH1kREJk2d7xSIiEj/FCdERKSbiZ1tTURkorjGshARkRKKEyIiUiJrZWStCex5ZGYPScnA3W+rrjhDYs04jQcfemM6Xs38oYSyNMIk2fS68iwsLgtBHgBGwoGezcVpwhXF21yJhM8oZZOTpGxTcNw5Q9ovUM1nkPI9qoAP6XhxdEe5V6MaJwzDGt2PT8/igQwbJf+/IEvIpwrTK9aGaaKyZPNHwjw8mw/TNKZmwzTNqZnS5WWfTU9pmv3XQSnHwrDySTnmCPZtLiVNuVHaL6N0Cq440buRjRPmmHX/LFOeOsmmg7rZE2JNZmGaFSviuuG4k8rLctvNd4d5HDoYn+OnDAR8/MnHlC7//vZ9YR4rVsbn8LMJ+2U2IZ+H/sgppcvXrFsR5rHmmDg2WiP+rA/uL4/Vq9fE61m5Ot7m6an43NqC4rYSGkhaCSHAohUBjWDfTU3FeTSbw7meGGbPIzO7FHgRcE/x1ivd/doO6Z4C/AXQBK5099cudZ1lPY9uJY+TZZ+GF4UQERl7uijomeKEiEwUxYmeKU6IyMTw4Y959CZ3//NuC82sCbwFeBKwFfiimX3I3b+xlJV1bTxy9yF2gxARWWbutR7gbhAUJ0RkoihO9ExxQkQmSTZ6s62dC9y60LvTzN4PXABU23gkIjJJHMhaI1XZi4jICFGcEBGRMlnWU8+jjWa2pe3vK9z9ih5X+RIzez6wBXipu9+3aPkpwF1tf28FfqrHdfxA2ZhH/0IeJ0u5++OWunIRkZHh6I5yjxQnRGSiKE70THFCRCaJtxxPv8mw093PKUtgZp8ATuqw6FXAW4E/Jq9j/xh4A/CCxVl0KmZqARcr63l05VIzFREZN069p9YcEMUJEZkYihNLojghIhMjq3jMI3c/LyWdmb0D+HCHRVuBzW1/nwpsW2p5ysY8umqpmYqIjB3dUe6Z4oSITBTFiZ4pTojIJGnNt5ifH85svGa2yd23F38+A/h6h2RfBM4yszOB7wEXAr+81HUmDWJnuReZ2SfN7KvFe48zs2cvdcUiIqNmYXrNlJc8mOKEiEwCxYmlU5wQkbpbGDB7SDHi9Wb2taI+fTzw3wHM7GQzuxbA3eeBlwAfA24Grnb3m5a6wtQBsy8jn97tcuBtxXtbgTcBVy915UtigHWfzTPlYzBPuGtk5e1qSR+3TcdJssNhGm8E+UytisviCS2g2VycJmhvNBL2bUpZSj7jH2QTtX0m5EEz/oyiY2GoUvbLmJV3KHkkcHeylu4o92F04kTAGgnfoyyupxpBPllCHilpUkRlacysDPNI2S9JaZr9f2e9lbDv5o7E+VSwf1M+o2j/V6Wq9UTbVNV3JCWfKgxr/ytO9G104oQTnI/Gx1TUCc095biMryimmp2GLHmw4zaWXwvsPn5NmMeue/aFaVasjM+bjxyaL13+/e/uDvOYnon33WxCWQ7sja+zZmbKL4ebzfi8OuUzWrduNkyzes1M6XJPaHBoNOKypIgaN1LaPlKKYhUU1xPK4imJKpBl2dDihLs/r8v724Dz2/6+Fri2inWmXmVeDDzN3d/PA7Xc7cBDqiiEiMgoGNYdZTO71My+Z2Y3Fq/zu6R7ipl9y8xuNbOX97XSwbsYxQkRqTnFib5cjOKEiNSY17x3amrPoyaw0By9sKVr2t4TERlrPvyxLN7k7n/ebaGZNYG3kN+l3Qp80cw+5O7fGFYBe6Q4ISK1pjjRN8UJEam1LKt2wOxRk9rz6FrgjWY2C/kzy+TTwf2/QRVMRGTYRmwsi3OBW939Nnc/ArwfuGAYK14ixQkRqT3Fib4oTohIrY1YjKhcauPR7wInA3uAdeR3CE4HXjagcomIDFU+BXOW/AI2mtmWttclPa7yJWb2VTN7l5kd22H5KcBdbX9vLd4bVYoTIlJrihN9U5wQkVrLvKcYMXaSHltz9/uBp5vZCeSV/F3u/v2BlkxEZJgcWnM9Da67093P6bbQzD4BnNRh0auAt5LfbfXi5xuAFyzOonMpR5PihIjUnuJEXxQnRKTushZkrZGthvuW1HhkZk8G7nD3bwM7ivceBpzm7tcNsHwiIkPhXm0XUnc/LyWdmb0D+HCHRVuBzW1/nwpsq6BoA6E4ISJ1pzjRH8UJEak7H+NeRSlSH1t7C7B30Xt7i/dFRGqhx8cRlszMNrX9+Qzg6x2SfRE4y8zONLMZ4ELgQ32teLAUJ0Sk9hQn+qI4ISK1Vvcxj1JnWzvB3bcvem87nbvaioiMH2eYFfnrzezsfK3cAbwYwMxOBq509/Pdfd7MXgJ8jHyGmne5+03DKuASKE6ISL0pTvRLcUJEai3LXI+tAbeZ2RPc/ZNt7/0scHsvKyumFN0CfM/dn2ZmG4APAGeQB8Znu/t9veQ50hrTcRpPuDPlwfP11ozzSEjjKflE21TF9lQlZXuGyC21o1+JUdqmisoS7pchbbPjZK3hdDN19+d1eX8bcH7b39eSz04zDmoVJ6yRUGdm5XVZIyGPLMgjZT0ArSBNSh4pUvZLSppIyr4bWln6zqE6KcdLyr5LSROxqZm+8xg3ihN96ztODCtG5BPBlXMvv0BMaWicn4+PJ2vEZVm9qvyS7vSzjgvzSCnv97fGu3Z+Z//xZtXqFWGalavjOqjZjGvwVWtnS5evWReXZc3q+JqvORV/jkeOlB8PcwnHS4pmwjHVCo6H+bm4LClt7SkNLdHHmHKJ1fB4m6uQHWnROjKka91lkHpOdCnwD2b2BjP7TTN7A/D3wB/0uL7fAW5u+/vlwPXufhZwffG3iMjwef27mg7YpShOiEidKU7061L6jxOKESIysvKeR1nSaxwlNR65+weBJwOrgacWP3+ueD+JmZ1a/O+VbW9fAFxV/H4V8PTU/EREquQMbyyLOlKcEJG6U5zoT79xQjFCREZd1vLk1zhKfWwNd/934N/7WNflwO8Ba9veO3Hh2Wd3315M3XkUM7sEuARg8+bNnZKIiPRNd4r7MzJxYuPKPoogItKd4kR/+owTl7PEGAG6nhCRwfOW42PaMJSi50f5zez+JfzP04Ad7v6lXv8XwN2vcPdz3P2c44/fuJQsRETKueuOckWWPU4cUz5+gYjIkihOVKbXONFvjIBFcWKjridEpHpZlvbI2rg+tpbc86jNUkabegzwi2Z2PrACOMbM/ga428w2FXcKNgE7lpC3iEjfnLRB+ySJ4oSI1I7iRKV6jROKESIy8nyMH0lLUdrzyMyeW8VK3P0V7n6qu58BXAh80t1/FfgQcFGR7CIgeWwMEZFKucayWArFCRGZGIoTS1JFnFCMEJFxkNrraFx7HkWPrb29w3s/WuH6Xws8ycxuAZ5U/C0iMnRO+gw6GvPiQRQnRGQiKE4s2SDjhGKEiIwMzx4Y9yh6jaPosbWjupS6+139rNDdPwV8qvj9XuCJ/eR3FGvGZUjJpv+SpJWlGY/NEZXFs0OJBepvPSk8YZvxnofaGpyU8o7juvrklvAZVbU94bqGtN9cjyMs0fjFiYpYo/zY9KwV5tEI8gBIuTcVrSsq6zClbPOwpHxGKbKK8hkVKcfLKB1TQ6M4sVSVxolhxAiz/q8WUvKYTzmeEtKsmC3/Pm44Nr7emP2JE8M0J56yLkxz/+6Dpctb83FUW7FyOkyzam28TStWxiO0zM6U77s1a+I8VkzFMSDl3LoRnFs3G/HVWkq7tXucqBVklLKelEb0RsI2hXlYnEdCkkqMc6+iFNG3oWlmj6ekdnT3T1ZbJBGR5eE1ruwHSHFCRCaG4sSSKE6IyETIsnqPeRQ1Hs0C76R7Ze/AQyotkYjIMnDdUV4qxQkRmQiKE0umOCEiE2GcH0lLETUe7Xd3VeYiUn/ute5mOkCKEyIyGRQnlkpxQkQmgk/4Y2siIhNDd5RFRKSM4oSIiHQzP5cx36zXOIjteh4wW0SkjtypdTfTAVKcEJGJoDixZIoTIjIRhvnYmpl9AHhY8ed6YLe7n90h3R3AXqAFzLv7OUtdZ2njkbuvXWrGIiLjRY8jLIXihIhMDsWJpVCcEJFJMcwBs939OQu/m9kbgD0lyR/v7jv7XaceWxMRAU3BLCIi5RQnRESkxHKMeWRmBjwbeMKg1zWZjUfWDJNEpwbm8bOM3piOi5JwbEX5pPUFTiivJxWmvCwpeaRI2L+hhM+5MinHlJXvu6GKyltZWfv/DIa13/JZdHRHWapjjWrqoJRvQHTkejY6z99nCWVpVLTvIimfUcq+SylvynbLaFOcqBGj7/NEY750ebMZX2ZNNePj6cDBlHP48uWrVsbbuv6YmTDN2tXxtc2hE1eVLp+bj7e52YivbprNODpOTSXkE6yrkVCWLOU6IPqQgFZWvm+yitqu87aGctF+mZ6q5vw85TS/EZQ35TNK2eYqZK2eeh5tNLMtbX9f4e5XLGG1jwXudvdbuix34ONm5sDbl7gOYFIbj0REjlLvqTVFRKRfihMiItKdZxmefpNhZzT+kJl9Ajipw6JXufsHi9+fC/xtSTaPcfdtZnYCcJ2ZfdPdP5NayHZqPBIRgeJxBN1RFhGRLhQnRESkRI89j0Lufl7ZcjObAn4J+MmSPLYVP3eY2TXAuYAaj0RElso1loWIiJRQnBARkTJZa+hx4jzgm+6+tdNCM1sNNNx9b/H7k4HLlroyNR6JiBT0OIKIiJRRnBARka56e2ytChey6JE1MzsZuNLdzwdOBK4pxnyaAt7n7h9d6srUeCQiAuCagllEREooToiISIms5WSN4d1kcPeLO7y3DTi/+P024BFVrU+NRyIi5NMQ6HEEERHpRnFCRETKZFlGFsyaN87UeCQiAkMdCNXMPgA8rPhzPbDb3c/ukO4OYC/QAuajGRlERGSAFCdERKREK5un1Zpb7mIMjBqPlsgb02Eay+IDx60Z59MI8ghzADzIBDASToiCwrgn5JFSlirOzRL27UhJKW90MCQrX5dXtp4KDOlzdHdaR4ZzUeDuz1n43czeAOwpSf54d985+FJJr6zR/7HpWauS9UTf2JQjO6UsKaJ8qthvVUkpS1XltYr276io6ngZJ4oT9eFuuFvX5WYJZ9fB+UkjOxJmMTMTX0/MzcdlOXy4/+/j6lXxZeH0dPd9tqDZLM9nbj7+DrUStjlL+Ijm5uJ1HRlSZ8IsocDzwb7xhLI2p+LPaHoqPs9vNsvTNIcYyqN95wk7ZmidgTxLux4eU2o8EhGBZZmC2fLR654NPGGoKxYRkd4pToiISIksa5HV+OaKGo9ERFjSWBYbzWxL299XuPsVPa72scDd7n5LSbE+bvkt0LcvIX8REamI4oSIiJRxd/U8EhGpPfdep9bcWTa2hJl9Ajipw6JXufsHi9+fy6LpNRd5jLtvM7MTgOvM7Jvu/pleCikiIhVRnBARkRLqeSQiMgm82ll03P28suVmNgX8EvCTJXlsK37uMLNrgHMBXRSIiCwHxQkRESnhGvNIRKT+lmEK5vOAb7r71k4LzWw10HD3vcXvTwYuG2YBRUTkAYoTIiJSJvOMbGijcw+fGo9ERGApjyP060IWPYpgZicDV7r7+cCJwDX5WKlMAe9z948Os4AiItJGcUJEREp4lpGZHlsTEam9Yd5RdveLO7y3DTi/+P024BFDK5CIiIQUJ0REpBs9tiYiMgHcqXU3UxER6Y/ihIiIlMmylnoeTSRrli/3hIMiyiNRdI/LGgmZJJzrpNxLs7AwCducUGBPySf6DCra/0mqOB6SPsh4mzwpn8Aw912kiu1J4njK5yhSIWsM57tWUZjAhzSDSMpMJSnbVMX+tWY1n1GUj7eq2bdVfEZVfc7DOr6HR3FiUrhb/5kknL80Ey4yZ2bifObmymvwQ4fmwzzc4yuBVSvjS8dGo3zfNSzet62Eq5IsqybN/Hz5vktaT8JFVEo+raBnY7MZ77tGQr3bDD4jgEbCuiKesmMSRMfMcJ8mLqeeRyIiE0J3lEVEpIzihIiIdJNlTmb1jRNqPBIRIb/jVuc7BSIi0h/FCRERKZNlc7SYW+5iDIwaj0RECimPyoiIyORSnBARkW702JqIyETQHWURESmjOCEiIt1lWUZGfW8yqPFIRISFWXTqW9mLiEh/FCdERKSMeh6JiEwE3VEWEZEyihMiItJdlrXU80hEZBJoFh0RESmjOCEiIt14zW8yDKXxyMxWAJ8BZot1/p27/6GZXQq8CLinSPpKd792GGXqmzXDJJ6STcq6qjgAG9MJ62nESaKyeEpLa7weI2GbLWGbKpGwTRZvUyzhmEpZT8KxWYlKtnl0uLseR1hGtYwTQ2SN/r/3Kd/oup0OeUXfeWv2v/9T8vBWXN6UY6Gq7R6V9VRx/KdQnFhe1cYJx737mbpZ0hl6UOCE4zLhvHl2Js5nbq68dt5/IK69DxycD9PMz8dXN7Oz5eWdmor3bcrubzQq+IyAqany6JeVHCcLUi7VsizOZzq4Mm8m7LuVwf4HmJ7u/xy+lbA91ozL20j4sKMkCR/R0HiWkVndzpYeMKyeR4eBJ7j7PjObBj5rZv9ULHuTu//5kMohItJVne8UjAHFCREZeYoTy0pxQkRGmnsLH9Jja2b2LOBS4OHAue6+pW3ZK4AXkveC+G13/1iH/98AfAA4A7gDeLa731e2zqF0HfDcvuLP6eI1Qm2EIiL5HeXUl1RLcUJERp/ixHJSnBCRUZdlWfKrAl8Hfom8R+YPmNmPAhcCPwY8Bfgrs45dIV8OXO/uZwHXF3+XGtpzJ2bWNLMbgR3Ade7+hWLRS8zsq2b2LjM7tsv/XmJmW8xsyz337BxWkUVkwizMkJDykupVFifuPzysIovIhFGcWF5VxYmdO3U9ISLVc28lv0gcwab7uvxmd/9Wh0UXAO9398PufjtwK3Bul3RXFb9fBTw9WufQGo/cveXuZwOnAuea2Y8DbwUeCpwNbAfe0OV/r3D3c9z9nOOP3zikEovIJMmnYB7q3QJZpLI4cczskEosIpNEcWL5VRUnNm7U9YSIVO7G+31HUnzYl+0CsIUG7eJ1SUXlOAW4q+3vrcV7i53o7tsBip8nRBkPfcRbd98NfAp4irvfXQSBDHgHnVvERESGwHu9WyADojghIqNJcWJUKE6IyAj63/dyB1nC9CI7uAXg1xcatIvXFYvTmdknzOzrHV4XlGTfqUdTJY/4Dmu2teOBOXffbWYrgfOA15nZpoXWLuAZ5M/tiYgsC90pXj6KEyIyDhQnlo/ihIiMMne/70T7YXazlQ2c1jXdAXYvpP9SQp7nLaEoW4HNbX+fCmzrkO7uhfrTzDaRPw5calizrW0CrioGamoAV7v7h83svWZ2NnlL2B3Ai4dUHhGRB3F3jVGxvBQnRGSkKU4sO8UJERlpO7hlwwrW7lrPqTS6POS1g1vYy45zBliMDwHvM7M3AicDZwH/3iXdRcBri58fjDIeSuORu38VeGSH9583jPWPMrf4yUEL0qT0QbOU7tMdB2HvMY0nPAmZcOLlKWUZlpRtGpZh7ZeE43JoZRkizY6zfMYxTnhwvFijmu+INUfnu9ZM2KZov1T1PUvJZ1i1d7TNUM3xkLKeKqSUdVhlGTWKE8tnmHHCPT67Nisf69Y9Hgu38wRIi9L4fJhm5YryfFqteHsOHIzXc+hQnKbVKj/Pn5mJt7nRSNl3YZKkNNG6mgmZRMdCqmYQtKan46iWsu8SDu/wO9BI2i/xeprRRgNm/T9xNaxOo1Hvo156HUXM7BnAXwLHAx8xsxvd/efc/SYzuxr4BjAP/JYvjNBtdiXwNnffQt5odLWZvRD4LvCsaJ3D6nkkIjLidEdZRETKKE6IiEi5st5HVfY6cvdrgGu6LHsN8JoO7/962+/3Ak/sZZ1qPBIRYWEWHd1RFhGRzhQnREQk0q33UZW9jpaLGo9ERABwWq24O7aIiEwqxQkREYl16n00hLGOBk6NRyIiwMIUzCIiIp0pToiISGxx76M69DqC4Y0lKSIy0vLHEbLkVz/M7FlmdpOZZWZ2zqJlrzCzW83sW2b2c13+f4OZXWdmtxQ/j+2rQCIiElKcEBGRVDu4ZcO93EFGVoteR6DGIxGRQn5HOfXVp68DvwR8pv1NM/tR4ELgx4CnAH9lnadieTlwvbufBVxf/C0iIgOlOCEiImnc/b5jOInt3LTw91j3OgI1HomI/MCw7ii7+83u/q0Oiy4A3u/uh939duBW4Nwu6a4qfr8KeHpfBRIRkSSKEyIikmoHt2zYw/Za9DqCMRzz6IYbvrxz5cpVdy53ObrYCOxc7kL0QOUdrHEq7ziVFTqX9/R+MjzIno99jY9s7OFfVpjZlra/r3D3K/opA3AK8Pm2v7cW7y12ortvB3D37WZ2Qp/rrZUbbtu9c+Uz/0Fxohoq72CNU3nHqaxwdHn7ihGgOFEnX/7yl3euXq3riYqovIMzTmWF8S9v33FiMXe/D7Cq810uY9d45O7HL3cZujGzLe4+Nq2KKu9gjVN5x6msMJjyuvtTqszPzD4BnNRh0avc/YPd/q3De15dqSaD4kR1VN7BGqfyjlNZQXFCyilOVEflHZxxKiuovJNg7BqPRETGgbuft4R/2wpsbvv7VGBbh3R3m9mm4m7yJmDHUsooIiLLR3FCRETGicY8EhEZHR8CLjSzWTM7EzgL+Pcu6S4qfr8I6HaHWkRE6kVxQkREloUaj6rV73Psw6byDtY4lXecygrjV94HMbNnmNlW4KeBj5jZxwDc/SbgauAbwEeB3/Jiyh4zu7JtuubXAk8ys1uAJxV/y3gYt2NX5R2scSrvOJUVxq+8D6I4MdHG7dhVeQdnnMoKKm/tmbsekxYRERERERERkc7U80hERERERERERLpS45GIiIiIiIiIiHSlxqMlMrPNZvbPZnaztkjyNgAABC1JREFUmd1kZr9TvH+pmX3PzG4sXuePQFlXmNm/m9lXirL+UfH+BjO7zsxuKX4eu9xlhdLyjty+bWdmTTP7spl9uPh7JPcvdCzrqO/bO8zsa0XZthTvjez+FQHFiUFSnBi8cYoTihEyjsYpRoDixDCMU4wAxYlJpDGPlsjyaU83ufsNZrYW+BLwdODZwD53//PlLF87MzNgtbvvM7Np4LPA7wC/BOxy99ea2cuBY939ZctZVigt71MYsX3bzsx+FzgHOMbdn2Zmr2cE9y90LOuljPa+vQM4x913tr03svtXBBQnBklxYvDGKU4oRsg4GqcYAYoTwzBOMQIUJyaReh4tkbtvd/cbit/3AjcDpyxvqTrz3L7iz+ni5cAFwFXF+1eRB6xlV1LekWVmpwJPBa5se3sk92+Xso6jkdy/IgsUJwZHcWKwahInRnLfiiwYpxgBihODNk4xAhQnJpUajypgZmcAjwS+ULz1EjP7qpm9a1S6vxXdCm8EdgDXufsXgBPdfTvkAQw4YRmL+CBdygsjuG8LlwO/B2Rt743q/r2co8sKo7tvIQ/2HzezL5nZJcV7o7p/RY6iOFE9xYmBupzxihOKETLWxiFGgOLEgF3O+MQIUJyYSGo86pOZrQH+Hvhv7n4/8FbgocDZwHbgDctXuge4e8vdzwZOBc41sx9f5iKV6lLekdy3ZvY0YIe7f2m5yxIpKetI7ts2j3H3RwE/D/yWmT1uuQskkkpxYjAUJwZjTOOEYoSMrXGJEaA4MSjjFCNAcWKSqfGoD8Xzs38P/B93/wcAd7+7qKgy4B3AuctZxsXcfTfwKfLnfe8unrdeeO56x/KVrLP28o7wvn0M8IvFs7TvB55gZn/DaO7fjmUd4X0LgLtvK37uAK4hL98o7l+RB1GcGDzFicqNXZxQjJBxNY4xAhQnBmCcYgQoTkwsNR4tUTEI2zuBm939jW3vb2pL9gzg68Mu22JmdryZrS9+XwmcB3wT+BBwUZHsIuCDy1LARbqVdxT3LYC7v8LdT3X3M4ALgU+6+68ygvu3W1lHdd8CmNlqyweSxMxWA08mL9/I7V+RdooTg6M4MTjjFicUI2RcjVOMAMWJQRqnGAGKE5NsarkLMMYeAzwP+FrxLC3AK4HnmtnZ5M9V3gG8eDkKt8gm4Coza5I3GF7t7h82s38DrjazFwLfBZ61nIVs06287x3BfVvmtYzm/u3k9SO8b08ErsnPsZgC3ufuHzWzLzI++1cmk+LE4ChODN+oxgnFCBlX4xQjQHFiOYxTjADFidoz95EddF5ERERERERERJaZHlsTEREREREREZGu1HgkIiIiIiIiIiJdqfFIRERERERERES6UuORiIiIiIiIiIh0pcYjERERERERERHpSo1HIiIiIiIiIiLSlRqPRERERERERESkq/8fBVz/hyOguMoAAAAASUVORK5CYII=\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "\n", + "fig = plt.figure(figsize=(20,10))\n", + "\n", + "#nhpres anom\n", + "ax = fig.add_subplot(2,3,1)\n", + "((ds_small.nhpres[-1,:,:]-ds_ref.nhpres[-1])/100.).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Total Pressure perturbation\")\n", + "\n", + "#nhpres_pert\n", + "ax = fig.add_subplot(2,3,2)\n", + "((ds_small.nhpres_pert[-1,:,:])/100.).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Nonhydrostatic Pressure component\")\n", + "\n", + "ax = fig.add_subplot(2,3,3)\n", + "((phyd-phyd_ref)/100.).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Hydrostatic Pressure perturbation (surface)\")\n", + "\n", + "#hydrometeors\n", + "ax = fig.add_subplot(2,3,4)\n", + "(pcond/100.).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Hydrometeor mass contribution\")\n", + "\n", + "#dry pressure perturbation\n", + "ax = fig.add_subplot(2,3,5)\n", + "((psphum)/100.).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Water vapor mass contribution\");\n", + "\n", + "#dry pressure perturbation\n", + "ax = fig.add_subplot(2,3,6)\n", + "((phyd-(phyd_ref-psphum_ref)-pcond-psphum)/100.).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Dry mass pressure perturbation\");\n", + "\n", + "#Add location of cross section\n", + "#NOTE: apparently this behavior will change in a future version of Matplotlib\n", + "# so if it makes empty plots then just remove it.\n", + "ycross=44\n", + "for n in range(6):\n", + " ax = fig.add_subplot(2,3,n+1)\n", + " ax.set_xlabel(\"\")\n", + " ax.plot(ax.get_xlim(),[ycross,ycross],color='k',linewidth=5,alpha=0.5)" + ] + }, + { + "cell_type": "markdown", + "id": "ac18e1fe", + "metadata": {}, + "source": [ + "Here we see that the total pressure and dry mass pressure perturbation minima are co-located under the storm cloud, but ahead (east) of the storm there are anticorrelated nonhydrostatic components and hydrostatic pressure perturbations which cancel each other out. Meanwhile the nonhydrostatic pressure perturbation is primarily along the outside flanks of the storm with relatively small values in the interior of the cloud.\n", + "\n", + "A vertical east-west cross-section across the outward flank of the southern storm (black line in the above figure) through the NH component maxima makes the nature of the perturbations clear." + ] + }, + { + "cell_type": "code", + "execution_count": 67, + "id": "22d03285", + "metadata": {}, + "outputs": [], + "source": [ + "#Calculate hydrostatic pressure on lower interfaces (note this is not layer mean)\n", + "#ds_cross=ds_small.sel(grid_xt=30)#,grid_xt=slice(50,70)) #farther away\n", + "ds_cross=ds_small.sel(grid_yt=ycross)#,grid_xt=slice(50,70)) #farther away\n", + "\n", + "ptop=phalf[0]\n", + "phalf=phalf[1:]\n", + "xphyd=ds_cross.delp.cumsum(dim=\"pfull\") + ptop\n", + "xphyd_ref=ds_ref.delp.cumsum(dim=\"pfull\") + ptop\n", + "xpsphum=((ds_cross.sphum)*ds_cross.delp).cumsum(dim=\"pfull\")\n", + "xpsphum_ref=((ds_ref.sphum)*ds_ref.delp).cumsum(dim=\"pfull\")\n", + "xpcond=(ds_cross.qp + ds_cross.qn).cumsum(dim=\"pfull\")\n" + ] + }, + { + "cell_type": "code", + "execution_count": 68, + "id": "f3a03d37", + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + ":41: MatplotlibDeprecationWarning: Adding an axes using the same arguments as a previous axes currently reuses the earlier instance. In a future version, a new instance will always be created and returned. Meanwhile, this warning can be suppressed, and the future behavior ensured, by passing a unique label to each axes instance.\n", + " ax = fig.add_subplot(2,3,n+1)\n" + ] + }, + { + "data": { + "image/png": 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\n", 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" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(20,10))\n", + "\n", + "#nhpres anom\n", + "ax = fig.add_subplot(2,3,1)\n", + "((ds_cross.nhpres-ds_ref.nhpres)/100.).plot(ax=ax,yincrease=False,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Total Pressure perturbation\")\n", + "\n", + "#nhpres_pert\n", + "ax = fig.add_subplot(2,3,2)\n", + "((ds_cross.nhpres_pert)/100.).plot(ax=ax,yincrease=False,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Nonhydrostatic Pressure component\")\n", + "\n", + "ax = fig.add_subplot(2,3,3)\n", + "#phyd=(ds_cross.nhpres-ds_ref.nhpres-ds_cross.nhpres_pert)\n", + "((xphyd-xphyd_ref)/100.).plot(ax=ax,yincrease=False,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Hydrostatic Pressure perturbation (interfaces)\")\n", + "\n", + "#hydrometeors\n", + "ax = fig.add_subplot(2,3,4)\n", + "qq=np.cumsum(ds_cross.qp + ds_cross.qn,axis=0)\n", + "cloud=ds_cross.qn/ds_cross.delp*1000. #g/kg \n", + "prec=ds_cross.qp/ds_cross.delp*1000.\n", + "\n", + "(xpcond/100.).plot(ax=ax,yincrease=False,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "vvc=cloud.plot.contour(ax=ax,yincrease=False,colors='k',levels=np.arange(2,10,2),linewidths=2)\n", + "vvp=prec.plot.contour(ax=ax,yincrease=False,colors='darkgreen',levels=np.arange(2,15,2),linewidths=2)\n", + "ax.set_title(\"Hydrometeor mass contribution\\nand cloud/precip specific ratios\")\n", + "\n", + "ax = fig.add_subplot(2,3,5)\n", + "((xpsphum)/100.).plot(ax=ax,yincrease=False,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Water vapor mass contribution\");\n", + "\n", + "#dry pressure perturbation\n", + "ax = fig.add_subplot(2,3,6)\n", + "((xphyd-xphyd_ref-xpcond-xpsphum)/100.).plot(ax=ax,yincrease=False,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Dry mass pressure perturbation\");\n", + "\n", + "#NOTE: apparently this behavior will change in a future version of Matplotlib\n", + "# so if it makes empty plots then just remove it.\n", + "for n in range(6):\n", + " ax = fig.add_subplot(2,3,n+1)\n", + " ax.set_xlabel(\"\")" + ] + }, + { + "cell_type": "markdown", + "id": "221a4a1e", + "metadata": {}, + "source": [ + "In these cross sections, it is apparent that:\n", + "- The nonhydrostatic pressure minimum ahead (east) of the storm is being cancelled by the mass of hydrometeors increasing the hydrostatic pressure.\n", + "- The hydrometeors also partially cancel the loss of dry mass within the storm. \n", + "- This hydrostatic pressure increase affects all layers *below* the cloud\n", + "- As a result, this makes weird-looking columnar negative perturbations to \"nonhydrostatic pressure\". \n", + "\n", + "So what is nonhydrostatic pressure for? It is used to compute the vertical accelerations through $\\frac{dw}{dt} = \\delta_z p'$, so only the vertical gradient is important. The absolute value of the nonhydrostatic perturbation is irrelevant. (The horizontal PGF uses the full pressure, albeit partitioned to improve the accuracy of the calculation.) In this example, we would see that the presence of hydrometeors would locally increase the upward NH pressure gradient and create a downward acceleration. This effect is called condensate loading.\n", + "\n", + "We can turn off the mass contribution of water vapor and hydrometeors to mass (and thereby to the pressure gradient forces) by setting nwat = 0. We see much less cancellation of the nonhydrostatic component and the hydrostatic pressure perturbation, but also a weaker set of storms." + ] + }, + { + "cell_type": "code", + "execution_count": 74, + "id": "3486224c", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "t=12\n", + "ds_n0 = xa.open_dataset('/archive/Lucas.Harris/SHiELD/202103/d96_2k.solo.bubble.n0//history/0000000000/atmos_hifreq.nc',decode_times=False,chunks={'time': 1})\n", + "ds_n0_small=ds_n0.isel(time=t,grid_xt=slice(20,50),grid_yt=slice(33,63))\n", + "ds_n0_ref=ds_n0.isel(time=0,grid_xt=0,grid_yt=0)\n", + "\n", + "fig=plt.figure(figsize=(36,10))\n", + "ax = fig.add_subplot(1,3,1)\n", + "((ds_n0_small.ps-ds_n0_ref.ps)/1.e2).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Surface hydrostatic \\npressure perturbation [mb]\")\n", + "ax = fig.add_subplot(1,3,2)\n", + "( (ds_n0_small.nhpres[-1,:,:]-ds_n0_ref.nhpres[-1])/1.e2).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Lowest-layer \\nfull pressure perturbation [from environment; mb]\")\n", + "ax = fig.add_subplot(1,3,3)\n", + "( (ds_n0_small.nhpres_pert[-1,:,:])/1.e2).plot(ax=ax,vmax=10,vmin=-10,cmap=plt.get_cmap('PuOr_r'))\n", + "ax.set_title(\"Lowest-layer \\nnonhydrostatic pressure component [from hydrostatic; mb]\");\n" + ] + }, + { + "cell_type": "markdown", + "id": "4c13bfb9", + "metadata": {}, + "source": [ + "# Integrated metrics\n", + "We compute maximum values and sums to indicate the relative strengths of the storms with and without condensate loading.\n" + ] + }, + { + "cell_type": "code", + "execution_count": 75, + "id": "8842c13b", + "metadata": {}, + "outputs": [], + "source": [ + "ds_ave = xa.open_dataset('/archive/Lucas.Harris/SHiELD/202103/d96_2k.solo.bubble//history/0000000000/atmos_hifreq_ave.nc',decode_times=False,chunks={'time': 1})\n", + "ds_ave_n0 = xa.open_dataset('/archive/Lucas.Harris/SHiELD/202103/d96_2k.solo.bubble.n0/history/0000000000/atmos_hifreq_ave.nc',decode_times=False,chunks={'time': 1})" + ] + }, + { + "cell_type": "code", + "execution_count": 104, + "id": "7aaa0ab3", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "cc=(ds_ave.MAXUVV_max).max(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"control\")\n", + "ds_ave.MAXDVV_min.min(dim=(\"grid_xt\",\"grid_yt\")).plot(color=cc[0].get_color(),linestyle='--')\n", + "cc=(ds_ave_n0.MAXUVV_max).max(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"nwat=0\")\n", + "ds_ave_n0.MAXDVV_min.min(dim=(\"grid_xt\",\"grid_yt\")).plot(color=cc[0].get_color(),linestyle='--')\n", + "plt.gca().legend();\n", + "plt.gca().set_title(\"Maximum updraft and downdraft [m/s]\");" + ] + }, + { + "cell_type": "code", + "execution_count": 126, + "id": "caea5051", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "cc=(ds.PRESsfc-1.e5).min(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"Control: Hyd min\")\n", + "(ds.nhpres_pert).isel(pfull=-1).min(dim=(\"grid_xt\",\"grid_yt\")).plot(color=cc[0].get_color(),linestyle=':',label=\" NH comp.\")\n", + "cc=(ds_n0.PRESsfc-1.e5).min(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"nwat = 0\")\n", + "(ds_n0.nhpres_pert).isel(pfull=-1).min(dim=(\"grid_xt\",\"grid_yt\")).plot(color=cc[0].get_color(),linestyle=':')\n", + "plt.gca().legend();\n", + "plt.gca().set_title(\"Surface/lowest-layer minimum pressure perturbations\");" + ] + }, + { + "cell_type": "code", + "execution_count": 130, + "id": "be6cce0b", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "cc=(ds.PRESsfc).max(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"Control: Hyd max\")\n", + "(ds.nhpres).isel(pfull=-1).max(dim=(\"grid_xt\",\"grid_yt\")).plot(color=cc[0].get_color(),linestyle=':',label=\" NH max.\")\n", + "cc=(ds_n0.PRESsfc).max(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"nwat = 0\")\n", + "(ds_n0.nhpres).isel(pfull=-1).max(dim=(\"grid_xt\",\"grid_yt\")).plot(color=cc[0].get_color(),linestyle=':')\n", + "plt.gca().legend();\n", + "plt.gca().set_title(\"Surface/lowest-layer maximum pressure perturbations\");" + ] + }, + { + "cell_type": "code", + "execution_count": 135, + "id": "0cda975e", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "#Mid-level pressure \n", + "ds_mid = ds.sel(pfull=500.,method=\"nearest\")\n", + "ds_n0_mid = ds_n0.sel(pfull=500.,method=\"nearest\")\n", + "\n", + "ds_mid.nhpres_pert.min(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"Control\")\n", + "ds_n0_mid.nhpres_pert.min(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"nwat = 0\")\n", + "plt.gca().legend();" + ] + }, + { + "cell_type": "markdown", + "id": "a000c6a8", + "metadata": {}, + "source": [ + "It is now apparent that condensate loading is able to enhance pressure gradients and allows development of greater mid-level vertical pressure gradients to enhance updrafts. It is notable that this is despite similar total condensate mass and precipitation in the two simulations." + ] + }, + { + "cell_type": "code", + "execution_count": 125, + "id": "92156df8", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "(ds.VIL+ds.iw).max(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"Control\")\n", + "(ds_n0.VIL+ds_n0.iw).max(dim=(\"grid_xt\",\"grid_yt\")).plot(label=\"nwat = 0\")\n", + "plt.gca().legend();\n", + "plt.gca().set_title(\"Maximum column condensate\");" + ] + }, + { + "cell_type": "markdown", + "id": "98e8b519", + "metadata": {}, + "source": [ + "A final question: What do updrafts look like? " + ] + }, + { + "cell_type": "code", + "execution_count": 164, + "id": "ce63766b", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 164, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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S1G39Nrj4MLLhSZKkZWq+8QEy81rggc3XSJIkScPGhidJkrqsHwe2lCRJWu7MwfqDDU+SJHVdMJkOqyhJktQsc7B+4DsgSZIkSZKkrrDHkyRJXZbAlNd6JEmSGmUO1h98ByRJkiRJktQV9niSJKkBDmwpSZLUPHOw3hvMhqeoeeBkdqcec5maKoxrsI5jY/Vj6u7zaaOj9WMO2VRW1sr6h/PUWEH9gFxRv7NgFB6HsXOikRiA2FFQ1patRWVNlcRNFhVFThYG7thRP6bJz3KpLDhPRWEH2ZJzQOn5plTB2ywNoymCbZMru17O+FTZ+WZkpDAHa8hYlH03lzhy5VVFcWtH6p8Qb86yfyduLvxqniy4YePqyXVFZY0VJB4bRm8pKqvkH+MRynKO0YK4aybLPl+jBV+yq6LsmBopODZGS//FKcjrtxcOcL2S+vv+gNHxorLWRP28bdRGHbVhMBueJEkaIJnOqCJJktQ0c7D+YMOTJEkNmPKKoCRJUuPMwXqvsaa/iNgQEf8RET+LiJ9GxO9FxMaIOD0izm/93Lep+kiSJA0DczBJktRLTfY5+2fgi5l5B+BuwE+B44EzMvMo4IzWc0mSlpWkGpek0w+pTeZgkqShZA7WHxrZYxGxN3Af4P0AmbkzM28AHguc3FrtZOBxTdRHkiRpGJiDSZKkXmtqjKcjgauBD0bE3YDvA38FbMrMzQCZuTkiDmyoPpIkNciBLdUz5mCSpCFmDtYPmnoHVgC/A7w7M+8O3EyNLt0R8byIODsizt45WTZFqSRJvZLAFCMdf0ht6FgOtu36+tOiS5LUS+Zg/aGpPXYZcFlmfqf1/D+okqArI+JggNbPq+YKzswTM/OYzDxm5ehejVRYkiRpGehYDrZm31WNVFiSJC0vjTQ8ZeavgUsj4vatRQ8EfgJ8Fjiutew44LQm6iNJUtMmMzr+kBZjDiZJGnbmYL3X1BhPAP8f8LGIWAlcCDyLquHrlIh4DnAJ8MQG6yNJkjQMzMEkSVLPNNbwlJnnAMfM8dIDm6qDJEm9kIRT76pnzMEkScPKHKw/NNnjSZKkoTXljCqSJEmNMwfrPd8BSZIkSZIkdcVw9HiayrK4LIgriQEyp2rHxKqVRWUxWr+9MTesLypqanX9QywL6gdA1B/kLSYmi4oauWW8flmFx0bpMVVU1Jr6MxYVD623ZWv9mMJjIwo+XwBM1j8+svh8U1DHaPLaQdlnJUoGX2z072pGgt28tSzUPY5vnqj/vTJZ+M0yUvB9ORJl3w+j1I9bGWXn0ZJBbK+bXFdU1ras/35tGNlWVNbqqJ9LAdw0tbp2zGRhb4fVI2V1LDGeJf+WTRSWVf+Y2ln4HbYl69dxkuZy38nCokrPUyVGCooabbJ+DZZVwhysP/gOSJIkSZIkqSuGo8eTJEk9lDj1riRJUtPMwfqDPZ4kSZIkSZLUFfZ4kiSpAVNe65EkSWqcOVjv2fAkSVKXZZYPbitJkqQy5mD9wXdAkiRJkiRJXWGPJ0mSui6Y6vPphiVJkpYfc7B+YI8nSZIkSZIkdYU9niRJ6rLE8QUkSZKaZg7WH2x4kiSpAZN2MpYkSWqcOVjv+Q5IkiRJkiSpK+zxJElSlyXBVDqwpSRJUpPMwfqDPZ4kSZIkSZLUFfZ4kiSpAY4vIEmS1DxzsN4bzIanaKirXGYz5ZQaGysKm9p/n/oxq8vKismp2jErrrqpqKy86pr6QSOFJ6HR+nExOlpWVoGcnCyKizVrCgor+5xEwb7PqfrHU6uwsrisX17x+zxScDoufJ+blFP1j4+c3FlUVoz0bzfqBKacUUUDruR2ha2TK2uXMxpl3ytj0dw5cTTqfz/cMFnwHQtcPbG+KK7EL7cdWDvmfy4+qqisndvKcstVa8Zrx0xNlX0/rFo5UTvmpLt9uKisEeofU+tHyr4vfz25rnbMDVNlx++a2FE7Zu1I/RiA1VH//Vpb8FkGGC/4Th8pPLc1aYr+r2Nd5mD9wXdAkiRJkiRJXTGYPZ4kSRoowST92yNLkiRpeTIH6wf2eJIkSZIkSVJX2PAkSVKXTY8v0OmHJEmS5tePOVhEvDYiLo+Ic1qPR8yz3sMi4ucR8cuIOH5JhfaYt9pJkiRJkiQ15x2Z+db5XoyIUeDfgAcDlwHfi4jPZuZPmqpgJ9nwJElSAxxfQJIkqXkDmoMdC/wyMy8EiIhPAo8FbHiSJEl7ygxvjZMkSWpYF3Ow/SPi7BnPT8zME2vEvzAingGcDbw0M6+f9fqhwKUznl8G3LOsqr1nw5MkSZIkSVL7rsnMY+Z7MSK+Ahw0x0uvAt4NvIFqCKo3AG8Dnj17E3PEZllVe8+GJ0mSGjBpjydJkqTG9SIHy8wHtbNeRLwP+NwcL10GHDbj+a2AKzpQtZ4wC5YkSZIkSWpARBw84+njgfPmWO17wFERcURErASeDHy2ifp1gz2eJEnqsgSmBnNgS0mSpIHVpznYWyLiaKrqXQQ8HyAiDgFOysxHZOZERLwQ+BIwCnwgM3/co/oumQ1PkiR1XXirnSRJUuP6LwfLzKfPs/wK4BEznn8B+EJT9eqm/noHJEmSJEmStGwMR4+nnCqMKxg0viQGiChoA1y3pqisqZX13/YV191cVBZXX1cWVyBWrqwdk4XHRoyN1Q+aKisrxydqx8RY4Ud7fLx2SG67paysKOjyWvj5ysnJorgYHa0fNNJ3XXn3VHK+KT6PFsYVFdW/E30kMJUDcGxIC5jKYOvkqloxO6cKco4oPG8UnLJLp9jemfX/rivH9ykqa/tU/Zzj8++8T1FZG39W/zv94L0KdjwwWRi3Y+96xyDAiu1l3w/ja+qft58/+rSisk6+64dqx2wrODYAfj1R/1jcmWXv19iK+nlsqbXRXFlrRurnlquj7DhcXZC3bS/Mv7YUpMyrov7/D00yB+sP9niSJEmSJElSVwxHjydJknps0ms9kiRJjTMH6z0bniRJ6rIk7OYtSZLUMHOw/mDTnyRJkiRJkrrCHk+SJDVgyms9kiRJjTMH6z3fAUmSJEmSJHWFPZ4kSeqyTJh0fAFJkqRGmYP1B3s8SZIkSZIkqSvs8SRJUgOcUUWSJKl55mC9Z8OTJEldVk3laydjSZKkJpmD9QffAUmSJEmSJHWFPZ4kSWrAJHbzliRJapo5WO/Z40mSJEmSJEldYY8nSZK6LHFgS0mSpKaZg/WH4Wh4yiyLm5oqiCksa6/VtUNyZdnbt+Lqm+oHbd9RVFZOTNSOif32LStr1cr6Zd1S9ncVueWWsriC4zf331hUVJQc86XHxs6dtWNidLSoLKLBL5uCY75xWfA+FxdVeE5cdhzYUoNvMke4cXyvWjETU/XP2yMjZeeNkagfN55l3ytXje9dFFfic++5T+2Yg75+dVFZk/vUe38Bdh60qqisnevLvpuj4Cts3SXbysraXv87fcfTyvK9X4wfWDtm+9RYUVnbpuq/Z2tGyvK91TFeO2b9SP0cEWBVwTlgdWGOuH6k/r4fL8y/rpuqfxxuL8w5xgvibio8jzbHHKwf+A5IkiRJkiSpK4ajx5MkST025cCWkiRJjTMH6z17PEmSJEmSJKkr7PEkSVKXZcKkA1tKkiQ1yhysP9jwJElSAxzYUpIkqXnmYL3nOyBJkiRJkqSusMeTJEldlgRTdvOWJElqlDlYf7DHkyRJy1hEjEbEDyLic63nGyPi9Ig4v/Vz317XUZIkScuXDU+SJDVgiuj4o01/Bfx0xvPjgTMy8yjgjNZzSZKkZamHOZhabHiSJGmZiohbAY8ETpqx+LHAya3fTwYe13C1JEmSNEQc40mSpC5L6NX4AicALwPWz1i2KTM3A2Tm5og4sBcVkyRJ6rYe5mCawYYnSZIa0KWpfPePiLNnPD8xM08EiIhHAVdl5vcj4n7dKFySJKnfdSkHUw02PEmSNLiuycxj5nnt3sBjIuIRwGpg74j4KHBlRBzc6u10MHBVU5WVJEnS8LHhqdNGCrvxrV5VOyS27SgrKwrqOD5eVNTEbx9ZO2bbQfX3BcDIeNaOWXV92d+1YuvO2jEjV04UlZWHHlC/rBtuLiqLsfqnhFhRdhqZ2rq1ftCKsaKyYu1eRXHsrH985OhoUVE5XnZ8lIiS81Th3xVT9T+XOVH2uexr2fxUvpn5CuAVAK0eT3+TmU+LiP8HHAe8ufXztEYrpoE1lcH2ybLzcB0ru17CLlsnVxfFrYjJ2jGnXXDXorI2XVA/57jmnvsXlXXtg7fXjpm8pf6+AIiVU0Vxo1fWP0L2O7ssZ5487+e1Y0ZHDisqa7/R+nnRhZNld0qfe3P9Oh62+rqiso5dfUntmE2FOcd4wfDFI4WDRI9n/eP3ysmyz8pNWf9/o9KcY7Jgf6yNPs/bepCDaU/2OZMkabi8GXhwRJwPPLj1XJIkSeoKezxJktRlCT2dejczzwTObP1+LfDAOvER8Rnga8DXMvOcDldPkiSpK3qdg6nSWMNTRFwEbAEmgYnMPCYiXgv8GXB1a7VXZuYXmqqTJElNGfBu3p8H7gP8dUTsDXyDqiHqrMz8Xk9rpkWZg0mShtmA52DLQtM9nu6fmdfMWvaOzHxrw/WQJEltysz3A+8HiIjbAM8DXg2sA8oG41DTzMEkSVJPeKudJEldlgz21baIuANw39bjD4BfA++l6vUkSZLUlwY9B1sumhxcPIEvR8T3I+J5M5a/MCJ+GBEfiIh9G6yPJElqz0+AvwG+AtwxM4/NzJdl5ud7XC+1xxxMkiT1TJMNT/fOzN8BHg78ZUTcB3g3cFvgaGAz8La5AiPieRFxdkScvXPylqbqK0lSx0y1pvPt5KNBzwC+StX49P2IODEinhoRZfOGq2kdycF23GAOJkkaPAOegy0Ljd1ql5lXtH5eFRGnAsdm5lnTr0fE+4DPzRN7InAiwD6rD8oGqitJUsckg52kZOZHgY8CRMQm4EXAu3CMp4HQqRxs3zscaA4mSRoog56DLReN9HiKiLURsX76d+AhwHkRcfCM1R4PnNdEfSRJUvsi4u4R8dcR8Z9Ut90dR9VQ8YKeVkyLMgeTJEm91lSPp03AqRExXebHM/OLEfGRiDiaauyBi4DnN1QfSZIaNcVAX207lWog8c8CL83MC3pcH7XPHEySNNQGPAdbFhppeMrMC4G7zbH86U2UL0mSymXm4b2ug8qYg0mSpF5rbIwnSZKGVg7+VL4R8Szg6cChwOXARzLzg72tlSRJ0gL6MAeLiE8Bt2893QDckJlHz7HeRcAWYBKYyMxjGqpix9nwJEmSFhQRr6Ka2e5twMXAbYCXRcQhmfkPPa2cJEnSAMnMP5n+PSLeBty4wOr3z8xrul+r7rLhSZKkLkv672pbTc8F7peZF08viIgvAWcBNjxJkqS+1M85WFQDMD4JeECv69Jtg9nwlDVn852c6k49Omlisn7M6pVlZY1P1A7ZcddbFxV1xb1X1Y7ZubHs/ZraUH8f5s6yj8D6n6+uHXPI18pOeJNr6tdx5XVbi8rilu31Y0bLJseMlQXHbxR+aewcLwrLqfrHYqwoPK2W/m1NqXve1R76Nelp01rg6lnLrgX26kFd1CMJTEzVO+ePRP1zR+kgsDum6p9/Sz+XG8ZuqR2z84L1RWVdf/v6dbzn088pKuvG8fof6RUjBTkscOSasgv4Wyfr55b/NXnPorKO+teDF19pls3b1haVtd/IttoxP5kaKyrr8m0bascctvq6orIumqhf1k5uKiprKhuZsB2AyYLz1LWT+xSVNRr189HVUZb7ri2IWz9S/3/LpvVxDvaHwJWZef48ryfw5YhI4L2ZeWJJIRFxz8z8zhzLj83M75Zss67BbHiSJElN+iLwsYg4HriE6la7fwC+1NNaSZIk9cb+EXH2jOcnzmwYioivAAfNEfeqzDyt9ftTgE8sUMa9M/OKiDgQOD0ifpaZZxXU9XRg7zmWfxHYWLC92mx4kiSpy5Lo56tt7Xgh8E7gXGAMGAdOAV7Uy0pJkiQtpIs52DULDfadmQ9aKDgiVgB/BPzuAtu4ovXzqog4FTiWapiDtkTECBDVrxGt36fdFmisu1pz/RElSdJAysybMvMZwBrgYGBNZj4jM2/obc0kSZIG0oOAn2XmZXO9GBFrI2L99O/AQ4DzapYxAeykGjJhgurC4fTjJ8C7yqpenz2eJElqQA5Yj6eIOHKBl9dFa1yyzLywmRpJkiTV16c52JOZdZtdRBwCnJSZjwA2Aae28q0VwMcz84vtbjwi7gYcQdXL6WvAfWa8nMDVmVl/wMJCNjxJktSA0gGTe+iXVInJQhVPYLSZ6kiSJNXXjzlYZj5zjmVXAI9o/X4hcLclFPH1zNwbICJ2zpyZuBdseJIkSXvIbHB6IEmSJHXSDRHxKKpb6g6KiOneT7tpque6DU+SJHVZZl9P5du2iDgMODQzv93rukiSJC1mueRgBf4KOIFqJuIR4II51mms57pXMyVJ0oIi4tYR8b/Az4CvtJY9ISJO6m3NJEmSNFtmnpqZt8vMMWBbZo7M8WhsuIR5ezxFxAPa3MZkZn6tQ/WRJGlZ6tOBLdv1XuDzwB8C17aWnQ68rWc1WsbMwSRJ6pwBz8E6Yb9eV2ChW+1OBy5m4UFFAQ4A1nWsRpIkLTsx6N28jwUemZlTEZEAmXljROzT43otV+ZgkiR1xMDnYEuWmTsj4jHAfYH9mZFfZOYzmqjDQg1P2zJzoamUAYiI6ztYH0mS1H+uBG4H/GJ6QUTcCbikZzVa3szBJElSR0TEa4A/Bz4JPJGqJ/ufAp9qqg4LjfH0uDa38ccdqIckSctaZnT80aC3Ap+LiGcBKyLiKVTJyj81WYkh8rg21zMHkyRpEQOeg3XCs4EHZ+ZfAztbPx8NHN5UBebt8ZSZZ7Szgcz8aueqI0mS+k1mfiAirgOeB1wKHAf8fWb+Z08rtkyZg0mSpA7akJnntX7fGRFjmfndiLhvUxVY6FY7ImLR+/0y88Odq06bMru7/lJEYevnivoDymdhWSVRlz5gVVFZd/iDC2vHPH7TD4rKevDauWaIXNj2wtbqPzviT2vHXHvjoUVlHfC/19QPmpgoKouR+vsjC8saWbe2ftCqsuOQ8fGisNyytay8krJ21q9jTpT9XY2K5iZPjdHCiTkKPy51JIM/lW+rkek/e1yNodGvOVgTx3FpGbdMjtWOGY2yHLGkjlOrysracq/ttWNGYqqorBt2rq4ds3Jksqis8yYOKYq78PqNtWPucd+fFpV1xdduVztm07orisoaKTgWf2evi4rKunHfNbVj9hm9paisyYJJ1P9v+62LyrpsZ/1jY98VNxeVdehY/Tud14+U7cMDRuvXcUPh57LEWNF/l81ZDjlYB1wQEXfOzB8D5wEvaN2u39gt+ws2PAF/Ns/yBO4IbASab3iSJEmNiohnA08BDgGuoBon4AOZTV7dGSrmYJIkqRP+jl0z2x0PfJxqcpK/aKoCCzY8ZeYfzl4WEb8NvKH19PhuVEqSpGUlm+1822kR8RbgscAJVLOt3Qb4G+D2wMt6V7PlyxxMkqQOGPAcbKkiYgTYDnwbIDO/SzVhTKMW6/H0GxFxFPB64KFUiefTMnNLl+olSdKyMtXnXdEX8UzgdzLzsukFEfE54P+w4anrzMEkSSo34DnYkmTmVESclpnre1mPRW+6jYhbR8QHgLOppk2+XWa+3oRHkqShsaX1mL3sph7UZWiYg0mSpA44KyLu1csKLDa4+L8CzwA+BByVmVc1USlJkpaThIGbejcijpzx9ATgMxHxZuAy4DDgb4F39KBqQ8EcTJKkpRvEHKwLLgb+OyJOo5qd+Dc3H2bmq5uowGK32v0lcDPwR8DjY45Z1DKzbNoBSZLUz35JlZjM/PK//6x1HgC8s7EaDRdzMEmS1Al7sWtm4lv1ogKLNTzNTjAlSVJtMXBT+WZm/Tmw1UnmYJIkLdng5WCdlpnP6nUdFpvV7mvtbigiPp+Zj1x6lSRJWn6GeUYV1WcOJklSZwxjDjZryIR5ZeaF3a4L1JjVrg17TPsrSZIGU0R8BvjHzPzeAuvcA3hFZv5RczXTHMzBJEnSTDOHTJjZ9Db7+ehcwRHxgDbLmWznYlknG54kSdI8BnBgy/cA74qIvYGvAT+nmsluPfBbwP2AG4C/61H9JEmSFjWAOdiSzRwyISKeBTwIeC3VQOO3AV4NnLHAJk5vrbvYzjsAWLdYfWx4kiRJe8jMLwNfjohjgIcD9wQ2ANcDPwSenJk/6F0NJUmS1IY3UM2Qe0vr+fkR8XzgF1Sz585lW2YuerteRFzfTgVseJIkqcsyB/dqW2aeDZzd63pIkiTVNcg5WAeNAIcDP52x7DbMc5tdy+Pa3PYft7NSJxuehv7dlCRpPsM+o4q6yoNLkqR5mIPxDuCrEfFB4FLgMOCZreVzysyFbsObud5X21mvk1Mlv6mD25IkSVJ7zMEkSdKcMvP/Ac8CNgGPAQ4Cnp2Zb2knPiKeEhF3bP1++4g4KyK+GhF3aLcObfV4ioiXAF/NzHMi4l7AKcAE8NTM/Fbrj/nHdgsdGCXzLo4u1FttAVHQClvYbDi19161Y3ZuGi8qa+OqbbVjLtm5X1FZ56+8unbM76ysXz+AY/a/tHbMF/Y/tKisEnnDjUVxsXFD/Zi99y4qa2rjomPQ7WHnfvWPXYAVW8qO3xW/vqF2zNQVm4vKyomyOhaJ+iePGCm8UlRS1ujKsrJK6zhRFlbXME7lq6XrpxwsiUauGk9lWYIzMVU/BxsdLTsB7Jiqf9PA2MFlOcehG2+oHXPzxKqistasqP9dVHpMbB0vO9f/1sZrasd8//LDispae/hY7ZgDx3YUlfWjHfXzxP1GtxSVdf91P6kd87MdhxSVNcZk7Zg1I2X78PqJtbVjRmKqqKw7rLqidsxRYzcVlbU+6p9vthV+LrcXJCvj9H+CYw4GmflF4IuF4W8Efr/1+1uB7wJbgXcBbc1+1+5R/NfA+1u//yPwdqqZbU6gGmxUkiQtUxFxUGb+ut3l6ihzMEmSVCwiVlLdWnc0s2agy8xntLGJAzLzyohYDfwB8ARgHGj7SkC7DU/7ZOaNEbEeuBvwoMycjIi3tVuQJEnDbMAHtvwFMFf3xp8AGxuuy7AxB5MkaQkGPAfrhJOpcoj/Aq4siL86Im4H3BX4XmbuiIg11Bhjst2Gp0sj4veBOwNntRKevaGg76QkSUMmiUFPevaofCsPKLtHQXWYg0mSVGgZ5GCd8DDgiMy8oTD+DcD3qXKPP2kteyBwbrsbaLfh6W+B/wB2smu6vEdR3dsnSZKWoYi4FEhgr4i4ZNbL+wGfaL5WQ8ccTJIkLcUlQO3B/yJiTWZuy8wPRcQpAJk5PWDhd4Ant7utthqeMvMLwOwR5f699ZAkSYsYtHEtI2Jf4GlUvZ2+ADx9xssJXJmZP+9F3YaJOZgkSUszaDlYF3wYOC0i/plZt9pl5lcXiLs4In5AlQd+LjN/OSPuqjoVaHuI/Nb0eU8ANmXmC4HbAiuBH9YpUJIkDYSLM3NvgIj4VmZ+rdcVGlbmYJIkaQle2Pr5plnLEzhygbhDgPsAjwD+KyJWUDVCfR44MzN3tluBtuarjYgnAmcBhwLTo56vo5pZRZIkLSSrgS07/eiybRFxl4gYBe4RlZHZj25XYtiZg0mStASDmYN1VGYeMc9joUYnMnM8M8/IzJdm5h2BhwDnAy8GLo+Iz0bEn0fEpsXq0G7C+HrgwZn55+wazPJcqpHRJUnS8vM6qnGEdgJrgQmqqXOnH9PP1V3mYJIkqVhEPCYiNix1O5n5q8x8Z2Y+AjgMeC/VTHePXiy23VvtDmTXiOU546e3S0qS1I4B+8bMzHdHxPuAg4CfUc2qpuaZg0mStBR+Y/4t8MmI+AXwtdbjrMy8ps5GWrPqrpux6AeZ+fl2YtttePo+1aCiH56x7Mk4o4okSW0ZtG7ZAJk5AVwWEXfPzIt7XZ8hZQ4mSdISDGIO1kmZ+YcRsRq4F3Bf4C+BD0fERZl5l8XiI+JBwInAbagmnfnNpoHRdurQbsPTi4AvR8RzgLUR8SXgt6ju8ZMkSctYZp4fEUcDfwjsz4ykIzNf3at6DQlzMEmStFSjVBOTrAJWAzcAP20z9v3AG4BPAreUFN5Ww1Nm/iwi7gA8CvgccCnVdHpbSwqVJGnY5AB3846I5wHvAL4MPBz4b6qGj9N6Wa9hYA4mSdLSDHIO1gkR8R2qSUq+AZwJ/Flm/qTGJlYDH8zMyUXXnEfbs9Fk5jbgW8DXM/OTJjySJA2NlwEPy8zHA7e0fj4BBxdvhDmYJElagi1UPZ72bT02RES7d79BdfHxZRFRfM9iW4VFxK2BTwBHU93Hty4inkCVhD63tPDGlO+f5soaKYgrLGvklvr/J+z947Gisr628461Y86+qK3bRPdw8l3uVTvmBb9zVlFZnz1/0Vth93DQjyeKyuKyzbVDYs1eZWXdXNBzcvWqoqJiR/3jcOfe64vKuvmgsuN39QH1/7a1JZ9lIC++tH7MVNnlmxgt+4wVlVWwP3Ky7GJK9PH9+8nAjy9wYGZ+vfX7VESMZOZ/R8THelqrITDoOdhUwXFfEgMwkW1fT/2NFYVl7Ziqk69X7nlY2TBpZ19xWO2Y2+9zVVFZv9qysXbMwWu2FJW1ZvXOorit4/W/m3det7qorPE7TtWOucP6XxeVddTKK2vH7B1l+3DNSP384ZztZbnUpeP71Y6535oLisq688r6+35Dwb4AOGh03eIr7aEsj906tb0orsR4wTlxezaXV5ZYBjnYkmXmgyJiFDgGuA9wPHBsRJyXmQ9qYxOfBr4EvCIidhuQPDOPbKcO7X5rvhf4PNXYDte2lp0OvK3NeEmShlcCg530XBYRh2fmRcAvgMe2Eo+y/3pUhzmYJEmlBj8H65R9gIOBW1ENEr4BaLe3wn8AXwf+nW6O8QQcCzwyM6ciIgEy88aI2KekUEmSNFDeAtwRuAh4PVUCspJq4Os9RMQD2tzuZGZ+rRMVXMbMwSRJUrGI+CFwW+Bs4CzgpcA3W7fyt+MI4O6ZWb8baEu7DU9XArejusoJQETcCbiktGBJkobJoA5s2bqf/yxa3/mtW+z2BVYuMNbQ6cDF7D7l7lwOAEruVxgm5mCSJC3BoOZgHfQi4FuZuaMw/jTgAcBXSivQbsPTW4HPRcQ/Aisi4inAK4E3lxYsSZL6X2ZmRPyIGYNTZOZOFr7Nbls79/xHxPUdqOJyZw4mSZKKZeaZEbFvRPwJ1ex2l1PNkHtdm5tYBXw2Ir5OdUFs5raf0c4G2mp4yswPRMR1wPOopvF9BvD3mfmfbVZUkqThNthX234A/BbwszbXf1yb6/1xUW2GiDmYJElLNNg52JJFxO9RjRf5M6oe6Y8CToiIR2bmt9rYxI9bj2KLNjy1Rj8/A3ioSY4kSSVi0GdUORP4YkR8iKrx4zcpXGZ+YPbKmXlGOxvNzK92qH7LkjmYJElL1X85WEQ8EXgt1fiZx2bm2TNeewXwHGASeFFmfmmO+I3Ap4DDqcbffFJmLtSL/ATgLzLzkzO28SfAvwD3WKy+mfm6xdZZzKLzzmbmJNVgUvXnqJUkScvBvYFfAfcFngY8vfV42mKBEfGUiLhj6/fbR8RZEfHViLhDNyu8HJiDSZK0LJ0H/BHVGJq/0RrD8cnAnYGHAe9qXYSa7XjgjMw8iuoC1fGLlPdbwCmzlv0H1RiSc4qI2y+yzVrrtZvIvA54d0TcJiJGI2Jk+tFmvCRJwy278Giq6pn3n+fRzux1bwSmxxB4K/BdqkTrXd2q7zJjDiZJ0lL0WQ6WmT/NzJ/P8dJjgU9m5o7M/BXwS6rZbeda7+TW7yez+BAH51M1aM30ROCCBWK+t8g2p7Vzq17bg4uf1Pr59BnLgmqXz9UCJ0mSBli7DRttTK17QGZeGRGrgT8AngCMA9cssYrDwhxMkqThcCjw7RnPL2stm21TZm4GyMzNEXHgItt9MdVEJS+iGuPpcOAoqrGe5rMmIs5a4PVpK9tYp+2GpyPaXE+SJM2W9N34Am2YoL1reos1flwdEbcD7gp8LzN3RMQaqsYTLc4cTJKkUt3LwfaPiLNnPD8xM0+cfhIRXwEOmiPuVZl52jzbnKuiS+7jnpnfjIjbAo8EDgH+C/jCIrPaPafNzZ+4+Crtz2p3cZuFSpKk5WFmg8cjqXoq/SPVlbLbAC8HPt3Gdt4AfJ9qkMw/aS17IHBux2q6jJmDSZLUl67JzGPmezEzH1SwzcuAw2Y8vxVwxRzrXRkRB7d6Ox0MXLXYhluDj3+03Ypk5smLr9W+thqeIuIjzN3StoNq5/xnZppASpI0nwGbyndmg0dEvAQ4JjNvaC36Resq39nAu+eKj4g1mbktMz8UEae0trmt9fJ32HOsAc3BHEySpCUanBzss8DHI+LtVD2TjqIaG3Ou9Y4D3tz6uUcPqoj4Om385Zl5n6VUuF3tDkx5I9UAVkGV5ATwGKqrl3cEvhURz+hKDSVJWhaiC4/G7AOsmbVsTWv5fC6OiC9HxIuBQ2Y0OpGZV2XmrztfzWXJHEySpCXprxwsIh4fEZcBvwd8PiK+BJCZP6aafe4nwBeBv2zNcEtEnBQR0z2s3gw8OCLOBx7cej7bScD7W48zgSOBr1P1ejqLqmf7/yzpD6mh3TGefgt4RGb+7/SCiPg94PWZ+eCIeBhwAvDhzldRkiT12MnAVyLiBOBSqm7gL2LXjCpzOQS4D/AI4L8iYgXwBeDzwJmZubOrNV4+zMEkSVpGMvNU4NR5XvsH4B/mWP7cGb9fSzVswUJl/CZHi4hvAw9tNWxNL/s48AHgNXXrX6Ldhqd7UnWLn+lsdk3t9yWq+w8Vha2fpXENWXlTWdytTq8fs/57ZcNZXPXQ29SOeff1Jbfewv7/V//9Wnv2r4rKytH6kxZNbb25qKxYvap+TOGxG9fVP6jW/WqsqKwdB8zuqNGesZsK/i/evqOorCh4n2NF2WzqOTlZELTYxGXzhRXUsbAsouz4aMzgdPOey8uopvT9E6oGpc3AO4H3zReQmePAGa3HSyPiCKqxol4MfCwivkXVEHVqZl7Z1doPtr7KwaZqXuUdKTjw65YxbedUu2ntLitHCs6HwI6Cskai7CSwYe0ttWOO3Kts0siSOt5l7eVFZV0/sbYo7tvX1R9vf/V+9fchwD0OvaR2zFM2zHVXzOLGs/735SUTC3U6nd/akfq5ytbJ1UVl/XT7IbVj7r3XhUVlXTC+X+2Ykn1RlVX/3DFeOBHpWHuThu1m9UhZjri94Ny2Pfs8/4JBz8E64Y7ABbOW/Qq4Q1MVaPfIOgf4h4h4TWZub02J/Fp2DQx6BLDQiOiSJGlAZeYU8J7Wo3Qbv6JqrHpnK494IFVvqAmq7uCa2zmYg0mSpHJfAz4UEX/PrgHMX0t1692CIuJ3qC4c3g3YANxAlYP8d2aePX/k7tpteDoO+DhwU0RcB2ykutr21NbrG4G/aLdQSZKGzoBfbYuIZwNPoerxdAXwSeADmdnWXxYRewPrZiz6QWZ+vuMVXX7MwSRJWooBz8E64JnAu4AfA6NUF/0+AzxrvoCIeAjwJmA9VcPV/wJbWs/vSNV7fSvwysz80mIVaKvhKTMvAn4/Ig6j1cU+My+Z8fqiLV0RcVGropPARGYeExEbgU8BhwMXAU9qTfMnSdLykUA2f0t1q3fMWcAqqu/8/8jM19T9/o2It1ANcH0CcDFwG+BvgNtT3Ya3UB0eBJzYipm5ExIK7zsYIuZgkiQtQY9ysH6SmdcBT46IEeAA4OpWb/aFPB94QWZ+b74VIuIewMupbvtfUNs3f0bEfsD9gPtm5iURcUhE1B1T4P6ZeXRmTo/GfjxwRmYeRTUGxPE1tydJkua3A3hAZt4NOBp4WETci/rfv88EHpiZ787ML2Tmu4GHsMCVshneT3XFbB9gbMaj/qAVQ8ocTJIkLVVmTmXmlW00OpGZf7xQo1Nrne9l5hPaKbuthqeIuC/wc6pu3X/fWnwU8O524hfwWHbNiHMy8Lglbk+SpL6U2fnH4mVmZubW1tPpBp+k/vfvltZj9rJ2ZglYDXwwM7dm5uTMRxuxQ88cTJKkpelFDrbcRMSGiHhqRPxt6+e+deLb7fF0AvAnmfkwqvsBoZph5dh5I/aUwJcj4vsR8bzWsk2ZuRmg9fPAGtuTJEmLiIjRiDgHuAo4PTO/Q/3v3xOAz0TEgyPijq37/v8deEdEHDn9mCf2HcDLonQKTJ2AOZgkSeqRiHgA1W35LwLuAfx/wK8i4oHtbqPdwcUPz8wzWr9Pt+/trBEPcO/MvCIiDgROj4iftRvYSpKeB7B6xfoaRUqS1Ce6c3Vs/4iYOcbPiZl54m7FVj2Ljo6IDcCpEXGXgnL+ufXz/rOWPxD4l+mimHvMpk9T3fv/iojYbY73zJyvsUq79E8OtskcTJI0gIawh1KHvRN4XmaeMr0gIp4I/Btwh3Y20G7S8pOIeOis0cofBPyo3Zpm5hWtn1dFxKlUV+qujIiDM3NzRBxMdTV2rtgTqQYmZZ/VB3nYSJIGT3cGtrxmxpg9CxefeUNEnAk8jDa/f2fEtj0m5Bz+g2q63n8HblnCdoZV/+Rgd9hkDiZJGjxDPrg4QEQcDvw2u88wTGZ+vI3wQ6guJM50KvC+dstvt+HppcDnIuLzwF4R8V7g0VTjAywqItYCI5m5pfX7Q4DXA5+lmib4za2fp7VbcUmStLCIOAAYbzU67UXVYPFPNPv9ewRw93YGstSczMEkSVKxiHgF8Grgx+x+ETCBdhqePgz8Jbt6uQO8oLW8LW01PGXmtyPiblQDW34AuBQ4NjMva7OcTVTd+6fL/HhmfjEivgecEhHPAS4BnthuxSVJGiTRm74iBwMnR8Qo1biOp2Tm5yLiW9T4/o2IrzNPR/XMvM8idTgNeADwlbqVlzmYJElL1aMcrJ+8FPjdzPxJuwGzcr8R4AUR8TLgcuBQqvzi2+1ur+3xATLzcuAt7a4/K/ZC4G5zLL+WanwISZLUYZn5Q+Ducyyv+/170qznBwHPAT7aRuwq4LOtBObKWfV4Ro06DC1zMEmStATXUg0OXsfs3K/t2+rmMm/DU0R8hDaG4TJplCRpEclAD2yZmSfPXhYRnwY+SHXb1kJ+3HqoTeZgkiR1yIDnYB3yYuDEiDiBWWM6ZuYlcwXMlfstxUI9nn454/f9qe7//y/gYuDWVOMLdLQykiRpYFxONUjlgjLzdQ3UZbkxB5MkSZ2ykmqMxz+dtXy+GYn3EBF/SNWLfvbg5G9qJ37ehqeZiWJEfAl4ZGZ+fcayPwD+vp1ChkoszxHzp8bK4iZWF+yPLGuS3vjTbbVj9v1F2fs19svN9YMmJorKYqR+HUfWrS0ra82a+jEF9QOqycBrigsvLypqr5v3L4pjYrJ2SG4rnLQr6k8aFmN1ZlOfoWCM55wqm9QsCo6P0rL6Wwz0jCoR8exZi9YAf8Q89/ZHxO0z8+dtbLet9YbNcsrBpqh/3E81+FkpL6v+eaq0rFuvv6F2zHi29X/EHs699tDaMUftteCkmPP67vWHF8X96IcFcevLcrDbrr26dsypN+1xd3Nbrtq5vnbMDeMFeRuw12j9JGzdioLEDdg6ubJ2zPuvu3dRWVfvXLf4SrPsvWJ7UVl7jY7XjlkzUrYP9x/bUjtm/UhZPrptalUjMZWfFcbVNdg5WIe8C3gl8EkKZhiOiH8FnkQ1S/Hswcnb0u5/Lfdiz+TyO8DvtVuQJElDbbC7eT991vObgW8C75hn/e8Be7ex3W8BG5dQr2FgDiZJ0lIMdg7WCSuAD2Zm/avqlacCd8nMK5ZSgXb8AHhTRLw6M29pTcn8OuCc0oIlSdJgyMz71wxZExFntbFe/Uvhw8ccTJIkLcVbgeMj4k2ZRbcXXQrsWEoF2m14eibwceDGiLge2Bc4mz3vEZQkSXMZrqttz2lzvRO7Wovl4ZmYg0mSVG64crC5vIhqRuJXRsS1M1/IzFu3Ef8c4H0R8Qn2nKG4nQuN7TU8ZeZFwO9HxGHAIcDm+UY/lyRJw63TM6EMM3MwSZK0RE9bYvzvAg8H7sOeYzy103DVdo+naquZl1J1s5IkSXV4tU1LYA4mSVKhIc/BMvNrS9zEm4BHZ+ZXSjcwb8NTRFyYmUcutoGIOD8zjyqtgCRJy17ijCpqmzmYJEkdYg5GRLx+vtcy89VtbOJmoK1b6uazUI+nQxeq4AybllIBSZLU/yLicOC3gd3mq87Mj/ekQsubOZgkSeqUw2Y9Pwi4L3Bqm/GvBk5o5SZXzXwhM6fa2cBCDU8fn6OCc/lkOwVJkjTMYoC7eUfEK6iSjh+z5739Njx1njmYJEkdMsg5WCdk5rNmL4uIhwFPaXMTH2j9fP7MTVDlgaPtbGDehqe5KidJkobSS4Hfzcyf1AmKiN8BHgncDdgA3ACcC/x3Zp7d4TouG+ZgkiSpy74MfKrNdY9YamG1BheXJEmFBvtq27XARe2uHBEPoRqIcj3wNeB/gS2t53cEPhYRW4FXZuaXOl5bSZKkaYOdgy1ZRMweN3IN8Ke0OWlJZl681DrY8CRJkhbzYuDEiDiBPe/tv2SO9Z8PvCAzvzffBiPiHsDLARueJEmSuueXVM1v06OsbwN+ABzXVAVseJIkSYtZCTyE6urYTHPe25+Zf7zYBluNUk/oSO0kSZI0p8wc6XUdbHiSJKkBAz6w5buAV1INZn3LIuvuISI2UI31dAhwBfCFzLy+kxWUJEmay4DnYMtCWy1fUfmziPhqRPywtew+EfGk7lZPkiT1gRXABzNza2ZOznwsFhgRD6AaH+pFwD2A/w/4VUQ8sKs1XibMwSRJ0lJExN1aecR1EbGz9RiPiJ1N1aHdHk+vBx4MnAC8p7XsMuAdwCmdr9YAy7Lm1IxYfKUeGpkoi7tlv/q9+vYt3BfbD1hVO+aG27Y1++MeNnFw7ZixX1xeVFZM1T+mclvtDglVWSX7fmysqCx27Kgdkre9VVFRtxy0pihu5fX1z8UrbtleVFZu21Y/ZnLR//k7J6fKwhqsYpuzufZO9vd5fhFvBY6PiDdl1v6ieyfwvMz8Tb4QEU8E/g24QwfruFz1Tw6WMFXzOB5p8DJzSVml9RuJ+ufEiSy70eCHv66fcxyx9pqissZG6p+0N+/cp6isP9zv/KK4jcfeXDvmx9fW34cAV2zfUDvmkRvPLSrrqL2vrh3z/e2HFZV16Fj9Dqff2Hr7orIOW39t7Zi7rm5rvOM9XLjzwNoxa0bK/u/eMFr/OCy1OsZrx2wYKftfYLK9fim72Ta1sqisRg12DtYJnwA+TXURsNbBERHPA54J3BlYB2wFfkx1QfJ97W6n3W/AZwJ3z8xrIuLdrWW/AmaPji5JkpafFwEHAa+MiN3+i8jMWy8SewhVsjPTqUDbycqQeybmYJIkqdxBwKvrXjyMiH8CHgW8DTgXuBHYGzgaeElEHJmZr2hnW+02PI1StWzBrskI181YJkmS5pMM+lS+T1tC7IeBvwT+ZcayF7SWa3HmYJIklRr8HKwTTqaaIOZjNeOeDfx2Zm6etfz/IuKLwA+BjjY8fQF4e0T8NVTjDQBvAP6rzXhJkobbACc9mfm1OutHxNfZ9RePAC+IiJcBlwOHApuAb3e0ksuXOZgkSUsxwDlYh7wZ+FZEvBK4cuYLmfmABeIWu0ex7XsY2214egnVlckbgTGqq2xfBp7RbkGSJGkwRcTr53stM189x+KTZj33trpy5mCSJGkp/oPqNv1TqTfG0/uBr0bE7Fvt7kaVn3R2jKfMvAl4XERsAm4NXJqZv65RYUmShtqAT+U7ewTbg4D7UiUwe8jMk7teoyFhDiZJ0tIMeA7WCUcD+2VmrdH0M/PlEXEh8Cz2HFz8XzLzve1ua96Gp4iYa0j7q1uP37yeWTjVkSRJGgiZ+azZyyLiYcBT2omPiD8E7k6VsMzc7ps6UsFlxhxMkiR10NeBOwHn1A1sNS613cA0n4V6PE3Q3t2QfT5/tSRJfWD5XW37MvCpxVaKiH8FnkSV9Mzs3r389kjnmINJktQpZhy/Ar4cEaey5xhPcw2ZsJuI+C2qHk/rgS3AeZl5fp0KLNTwdMSM3x8JPAH4R+Bi4DbAy9lzemRJkjSXAU56IuLIWYvWUM2Ocmkb4U8F7pKZV3S8YsuXOZgkSZ0ywDlYh6wBPg+sZM/hE+YVEbemush4N+ACdo3xdNuIOBd4cmZe0s625m14ysyLZxT4EuCYzLyhtegXEXE2cDbw7nYrLkmSBtIvqdK26dlLtgE/AI5rI/ZSYEeX6rUsmYNJkqROmWvIhDZ9kKrH+gMzc9v0wohYC7wa+BCw0Kx4v9HurHb7ULWS3TBj2ZrWckmStIDIwR7YMjPnGnOoXc8B3hcRn2DP7t1nLaliw8EcTJKkQoOeg5WKiMMz86LW77N7rv9GZl64wGbuCTx89qDkmXlzRLwauK7d+rTb8HQy8JWIOIHqyuVhwItayyVJkubzu8DDgfuw5xhPt+5JjQaLOZgkSarrR1RjMsGePdenJQuPF3kp8CjgM3O89gigrdvsoP2Gp5dRVfZPgEOAzcA7gfe1W5AkSUMtZ3/XD46IuBvwDqrpeKdnpgsgM3PlIuFvAh6dmV/pXg2XNXMwSZKWYoBzsFKZuX7G76U9118IfLp12/+57Brj6Wiqwcb/uN0NtdXw1Jqu9z2thyRJqmuwu3l/gmow6xexe6+ldtwMeEtdIXMwSZKWaLBzsCWLiP0y89o5lt82My+YLy4zz4iI2wJ/RNXQdCCwlarX9amZeU27dWir4Skinr1AZT7QbmEDJ5prGY2s/2nIKGy4LChrYk1ZUTcevXPxlWbZcmThnRebttcOefQdflRU1Gl3Obp2zGGnHbH4SnNY+7Wf1w9q8NhlfLwobOqwTbVjbrz9+sVXmsPOtWX7Y81Y/bj1v15VVFZOTtYPmir7Fo2Rgv1ReL6J0YLZ3nOqqKziOLXjIODVmQVfINXgkydExOuBq2a+0GpU0QKGMQcbKRyMY6TB/yzGov6he/6WfYvKWjk2UTvm51vqf8cCrB2rn7d95fLbF5W1ad2WorhfXbNf7Zjtvy5LZL893u7NIbvsPVY/HwUYWV//mLrfmosXX2kO/7ej/vExtccdOu05atWva8f8zspti680h9Vxee2Yks8ywJ3GmjvfbJmqn2tvK/q6hi1T9Y/50ZGyY36YRcQTgdcCdwSOzcyzW8sfDLyZava5ncDfZuZX54h/LfBnwNWtRa/MzC8sUOR5EfHszPzvGdt4AfAGYP+F6tpqsFpyL+t2j6ynz3p+EHBb4H+BZZn0SJLUSQM+sOXJwJ8CHyuInc4Tnj9jWbD4uAKqmINJkrQEfZiDnUfVi+i9s5ZfQzU8wRURcRfgS8Ch82zjHZn51jbLezZwUkScBrwd+Feq2/fbmpFuLhExCrwqM1/fzvrt3mp3/zkKejZVC50kSVre3gx8KyJeyZ4z0y2WtJR19xRgDiZJ0nKTmT8FiFl3qWTmD2Y8/TGwOiJWZeaOJZb33xFxV+BMqguBnwAeO3u2uppWAK8BOtfwNI8PUbXI/e0StiFJ0nDov6ttdfwH8CvgVGqO8ZSZZfeCaCEfwhxMkqT2dCcH2z8izp7x/MTMPLGD2/9j4AcLNDq9MCKeAZwNvDQzr59vQxGxDngrsA/VZDHPBp4JLFjfiFioZ3WttqR2x3iaPbjHGuBpwA11CpMkSQPpaGC/JV4ZUwFzMEmS+tI1mXnMfC9GxFeobo+f7VWZedpCG46IOwP/BDxknlXeTTU+U7Z+vo2qMWk+5wLfBH47M2+MiI8CH4mIx2bmIxeI+1Pg/cB1c7xWa7iEdlupJtiznfBy4Hl1CpMkaShlX44vUMfXgTsB5/S4HsPIHEySpFI9ysEy80ElcRFxK6oe5s+Yb8a5zLxyxvrvAz63yGZfkZmnzIg/JyLuAbxpkbgfAV/KzM/OUc/VwPGLxP9Guw1Ps8dnuLnO1HmSJA29wW54+hXw5Yg4lT3HeHp1b6o0NMzBJElaigHJwSJiA/B5qoai/11gvYMzc3Pr6eOpBiuf18xGpxnLtgMvWaRKHwLmm9p6HHjdIvG/0W7D00sz80WzF0bECZn54nYLkyRJA2kNVSK0Ejisx3UZNuZgkiQtIxHxeKqZ5Q4APh8R52TmQ4EXArcD/j4i/r61+kMy86qIOAl4T2aeDbwlIo6malK7iN1nDp6vzMcA9wX2p5pdGIDMfMZ8MZn5bwu8NkkXGp6eCeyR9FBN8fvidguTJGloDcjVtrlk5rNK4iLieVQ5xJ2BdcBWqllaPpiZ7+tYBZe3Z2IOJklSuT7LwTLzVKrb6WYvfyPwxnlinjvj96fXKS8iXgP8OfBJ4InAe6nGb/pUne0sxYINT63pegFWzPh92pFUM6pIkqRlJiIOz8yLWr8fOd96mXnhPPH/BDyKasDLc4Ebgb2pBip/SUQcmZmv6HC1lw1zMEmS1CHPBh6cmedFxLMy868j4hPA3zVVgcV6PE23pK2c8TtUbYZXAsd1o1KSJC03Azi4+I+A9a3ff0n13R+z1knmn9Xk2VSzp2yetfz/IuKLwA8BG57mZw4mSVIHDGAO1mkbMnN6HKidETGWmd+NiPs2VYEFG54y8/4AEfHGzGysNUySJPVWZq6f8ft8A0suZHYjVd3Xh5o5mCRJ6pALIuLOmfljqoHIXxAR1wPXN1WBeRueIiIyc7pt8NURMWfSmZlTXamZJEnqCxGxX2ZeO8fy28431S/wfuCrETH7Vru7Uc2i4hhP8zAHkyRJHfR3wH6t318BfIxq7M2/aCc4Il4EfC0zzy2twEI9nqYTRIAJ9hySK1i4i70kSZo22N28z4uIZ2fmf08viIgXAG+gmh1lD5n58oi4EHgWew4u/i+Z+d7uV3tgmYNJktQpg52DLVlmfmHG79+hmjmvjnsAL42I9cDXga+1Hj9o9yLYQg1Pd57x+xE1KyZJkpaPZwMnRcRpwNuppgA+BHjAQkGtxiUbmOozB5MkSR0TEWuoGpzWzVyemd9cLHZ6Fr2IOBy4b+vx6tbLG9opf96Gp8y8dMbTJ2bmW2evExEvoUpANW1qAHq9T9av47ZNZUXd7XaXLr7SLPfb7xdFZT1i3XmLrzTLUWPrFl9pDoetvq52zHuufmhRWUdcfXjtmJFzyvZhjBQM47JqVVFZuaJ+WStvmiwqa6+ryj6Xqy6/qXbM1GVXFJWVU/UvxcRI2d+VUyXD9TQnVq4sisvS8++OsrBacrAHtszM/46IuwJnAs8HPgE8NjN3LhYbEb9F1ZCyHtgCnJeZ53exugNvOeVgU9ncUF4jBR+y0vqNRP3zzWWXztk5cFGH3/qq2jGlf9clN+xbO2b/dVuLyrplfKwo7uANN9aO+dXNZd8rE9+pvz+uPHD94ivNYcvavWrHfG/7QUVl/XzHwbVjxqfKOliOUT93+86Osn34ja23rx0zWvBZBrh67Xx3mc/vTmN73LHeltVR//Ncmumtjvrv10i/j9g44DlYJ0TEM4B3AjuBW2a8lMCt29zG7akanO4H3Bv4BVWvp7a0e0y+ep7lDnYpSVI7sguPhkTEOuCtwD7AO4BHAM9cJObWEfEt4Bzg9cDzgNcB50TENyOirURH5mCSJC3JAOdgHfIW4I8zc//MPGzGo91GpyuBzwNHAh8G7pKZx2bm37ZbgQVntYuI6S70oxFxf3afgeZIqiuXkiRpeTsX+Cbw25l5Y0R8FPhIRDw2Mx85T8wHqcYBeGBmbpteGBFrqRpTPsQit+oNM3MwSZLUITupeq2X+i/gD4DHAfsCGyPirMy8rN0NLNjwRDUjDcBq4AMzlifwa+D/a7uqkiQNs8G7OjbTKzLzlOknmXlORNwDeNMCMfcEHj77drzMvDkiXg3Uv2d5uJiDSZLUCYOdg3XC3wNvj4jXZeY1dYMz87kAEbEJuA/VLXfviohrMrOtgcoXbHjKzCNaBXw4M59Rt4KSJGnwzWx0mrFsO/CSBcIuBR4FfGaO1x4BXNKZ2i1P5mCSJKlDfkE17MFfxK4xwwLIzGxrALeIuDtVg9P9gT8Ebga+224FFuvxBFVtTHgkSSoUDP7AlhHxGKqEY39m3Pa1QI7wQuDTrUGwzwVuBPYGjqYabPyPu1nf5cIcTJKkcsshB+uAj1CNzfQpdh9cvC0RcT1VHncW8FngpZn5yzrbaKvhKSL2Bl7L3Amng4NKkrSMRcRrgD8HPgk8EXgv8KdUCcycMvOMiLgt8EdUDU0HAluBk4FTS7p6DyNzMEmStET7Aa/OzNImuLtn5kVLqUBbDU/Au4BbUXXP+ijwNOBvgU8vpXBJkobGYF9tezbw4Mw8LyKelZl/HRGfYJGZ1TLzWuB9jdRw+TIHkyRpKQY7B+uEDwJPp+r1VFtmXhQRRwFPAQ4FLgc+mZm/aHcbI22u9xCq6fdOAyZbP/+EqvKSJGkhWXXz7vSjQRsy87zW7zsjYiwzv0vVC6e2iBhtDTCuxZmDSZJUavBzsE44FjgpIn4eEWfNfLQTHBGPBr4P3IFqcpjbA99rDcPQlnZ7PI1Q3dMHsDUiNgCbgbZGMJckSQPtgoi4c2b+GDgPeEHrfv/rC7e3AngNVS8eLcwcTJIkLcX7WFoP9DcBj83M/5leEBH3A95JNebTotpteDqX6qrmGcDXgX+jGqeh7a5VkiQNtcG7OjbT31GNDwDwCuBjwDrgL+YLiIgPLLC9dvMPmYNJkrQ0g52DLVlmnrzETdyKKgeZ6Rut5W1p91a7PwMuav3+IqqR0DcAzrQiSdIyl5lfyMyzWr9/JzNvl5kHZeZnFgj7U6p84fI5Hpd1u87LiDmYJEnqiIj4UUHYOcBLZy17SWt5W9q64piZF874/Wrgue0WIEmSGPirbRGxhur2rnUzl2fmN+cJ+RHwpczcowt2RKwGju94JZchczBJkpZowHOwDrtNQcwLgP+KiL8CLgUOA24Glj7GU0Q8u50NZOZCXeklSRIDORDlb0TEM6ju499J1eNmWgK3nifsQ8zfs3oceF2n6rfcmINJktQ5g5yDdUHUDcjMn0XEHYHfAw4GrgC+k5nj7W5joR5P7cyWkkDzSU/U3ldlRtq9E3GGqamysiYL4lYU1K/Q3hcuvs5cfnb7A2vH3H79lUVl3Zz1hwz52fjNRWWdcvHv1o5Ze1nZcbviuoI6bty3qKyi43fbtqKiRi+qH7f2ytVFZRV9voCp6wrGTV5RNnRNTPX5N2KW7cOcqB+Xk5NFZcWYwwZ10VuoZlY7vd2AzPy3BV6bxIanhfRvDlbTSIPZ/kjUP99M1c+/W2XV/7tWXjFWVNZFOw6qHXPvu/+8qKx1q3fUjpnMsnx0Ksv2/WWXb6wdc8ABNxWVlWfuXzvm7CsOKyrrZYd8sXbM+TsPKCrrzKt/q3bMHfYuy8+PGruhdsxPxvdbfKU5rB5p+3/g39hntCyPHS/4v+PSibVFZe09Uv9zuX5koqisVQXntvUjo0VlqWceXhKUmRPsOc5T2+b9xGTm/Us3KkmSZunztsVF7ATO7HUlhoU5mCRJHTTYOVjHRMSBwBURceT0spm39M9a91La2HOZOV/P9914eViSJC3m74G3R8TrMvOaXldGkiRJ7YmIhwHvBw5i91vtEpivy9rTOlmHRhueImIUOBu4PDMfFRGvpZqt5erWKq/MzC80WSdJkrouGfSrbb8AXg/8Rey63T2AzEz72Pc58y9J0tAa/BysE/4NeANwcmbestjKAJn5tU5WoOkeT38F/BTYe8ayd2TmWxuuhyRJjRrwgS0/AnwY+BS7Dy6uwWD+JUkaWgOeg3XCvsB7M7NoT0TEKuDVwFOA/TJzn4h4CPBbmfnOdrbR2OjUEXEr4JHASU2VKUmSOmI/4NWZeV5mXjDz0euKaWHmX5IkDb33A89aQvw7gLsAT2VX/7EfAy9odwPz9niaOeDUQuYbjGoOJwAvA9bPWv7C1jTNZwMvzcyCaaQkSepzg3217YNUM619uNcVGQYdzsFOwPxLkjTMBjsH64R7AS+KiOOBX898ITPv00b844HbZebNEdUUspl5eUQc2m4FFrrV7pdUb9FCc50uNBjVb0TEo4CrMvP7EXG/GS+9m+pew2z9fBvw7Dninwc8D2D1ir1nvyxJkrrrWKqGilcBu82p3WbCono6koMtNf9qbWNXDrZpdtuVJEkaACextJ7PO5nVdhQRBwDXtruBeRueMrOTt+HdG3hMRDwCWA3sHREfzczfjJQeEe8DPjdPXU4ETgTYZ/VBtldKkgbOgI8v8L7WQw3oYA62pPyrVZddOdjtNw32USxJGkoDnoMtWWaevMRN/DtwckT8NUBEHEzVo/qT7W6gkcHFM/MVwCsAWlfc/iYznxYRB2fm5tZqjwfOa6I+kiSpfR1IWNQD5l+SJAkgIv4QuDuwbubyzHxTG+GvBN4C/AhYA5xPdUHyde2Wv9AYT1+njbshl9jF/i0RcXSrnIuA5y9hW5Ik9a9lcrUtIn6UmXftdT2WswZyMPMvSdLwWCY5WKmI+FfgScDX2X124rb2TGbuBF4MvLh1i901dWfIW6jHU1dmP8nMM4EzW78/vRtlSJLUV5LllPTcptcVGAIdz8HMvyRJQ2l55WClngrcJTOvKN1ARBxF1Xh1CHBFRJySmee3G7/QGE92q5ckaYBFxGFUM9EdBEwBJ2bmP0fERuBTwOFUPV6eVGNWs4UGvFYHmINJkqQOuhTYURocEX9KNd7j54GLgbsCx0fE8zPz4+1so60xniIigOcCTwH2z8zfjoj7AAdl5ilFtZckaUgEPWutmQBempn/FxHrge9HxOnAM4EzMvPNral1jwde3uY2H96dqmou5mCSJJXrYQ7WT54DvC8iPsGesxOf1Ub8G4FHzFy3NWbUR4DONTwBrwceTDVy+Xtayy4D3gGY9EiS1IdaA0hvbv2+JSJ+ChwKPBa4X2u1k6luwVq04SkiDqTqXn3kjDIu7GytNYs5mCRJWorfpbpweB/2HOPp1m3Erwe+NWvZt4G17Vag3YanZwJ3z8xrIuLdrWW/Ao6cP6SLomab5WjhrMT1xstampGCdtjS+tXdf8CBp19SVNTEXu0cx7v7zC9/v6isU/a+Z/2gwl24/vzR2jGHfPOmorIm9l1TO2bF9TcWlcVee9WP2bGzqKipbdvqB23ZWlRW7LW6LG6kUzOat2GskUlGy02VfVhyYryRGICcnCyKa0yPxxeIiMOpZjP5DrBpelazzNzcalBaKPZhwPupbtmb+SWSQP0Toup4Jv2SgwWM9PGc1CtH6p8DprK56+BZ+JVy2Bfr7/PvH3hYUVnr99peO+YO+165+EpzWDdalj/cZd/Ni680y+n/c/eiso763nW1Y7Y8cmVRWduzuTyg5LOy12jZd/O5OzfVjjl8xbVFZR26/tzaMWsK9gXAdZOrasdsz7GisnYWfM3eXPh/4kqmaseszvoxjevfr66mvAl4dGZ+pTD+7cCbIuLvM3N7ROxFNaPd29vdQLtnuFFg+j++6bdt3YxlkiRpAV36f33/iDh7xvMTM/PEPcqOWAd8GnhxZt4U9S9A/BvwBuDkzLxlsZXVUeZgkiQtQR9fM2nKzUA7t9T9RkRcyq68I6guPv5VRFwP7Ntathn4x3a2127D0xeAt0fEX7cqEVQJ6H+1X3VJktRh12TmMQutEBFjVI1OH8vMz7QWXxkRB7d6Ox0MXLVIOfsC7607da46whxMkiQtxauBEyLi9czK+TLn7bL2tE5WoN2Gp5dQzYpzIzBGdZXty8AzOlkZSZKWrR402bQaKd4P/DQzZ3aH/ixwHPDm1s/TFtnU+4FnAR/oRj21IHMwSZKWwstm0/nb82csCxYYMiEzv9bJCrTV8JSZNwGPa40BcRvg0sz8dScrIkmSOu7ewNOBH0XEOa1lr6RqcDolIp4DXAI8cZHt3At4UWsGvN2+/zPzPh2tsXZjDiZJkpboiLoBEfEiqt7uOxZYZxXw/Mz8l8W211bDU0Q8BLgoM39Bq2tWRNweuHVmnt5WzSVJGmY9uNqWmd9g/lmEH1hjUye1HmqYOZgkSUs05D2eMvPigrCDgF9GxBeArwE/B7ZQzXD3W1SzIz+cqlf2otq91e7fqKbem2lLa/lvtbkNSZKGUw72wJaZeXKv6zDEzMEkSSo14DlYJ0TER5in+S0z57x1PzNfGRFvp5pd9znAXYENwPXAD6nGoHxlZrY1DWW7DU8HTk+7PMNmqlYwSZK0zEXEHwJ3p5pR7Tcy8029qdHQMAeTJGkZiYgnAq8F7ggcm5lnt5YfDvyUqncRwLcz88/niN8IfAo4HLgIeFJmXr9Akb+c9fwg4AnAxxaqZ2ZeA7y19ViSdhueLoyIB2TmV2csux/wq6VWQJKkoTDAV9si4l+BJwFfB26Z8dIA/1UDwxxMkqSl6L9s5Tzgj4D3zvHaBZl59CLxxwNnZOabW+NvHg+8fL6VM/N1s5dFxPuB17Rd4yVqt+HptcBnWpW7ALgt1ew2z+pSvSRJUv94KnCXzLyi1xUZQq/FHEySpGUjM38KUE0+XOSxVBehAE4GzmSBhqd5nAPct7QCdbU7q91prcEtnw08ErgUeGhmfq+blZMkabkY8PEFLgXmndVE3WMOJknS0gxYDnZERPwAuAn4u8z8+hzrbJq+DT8zN7dmvp1XRDxg1qI1wJOBn3Siwu1ot8cTmfld4LtdrIskSepPzwHeFxGfAK6c+UJmntWbKg0PczBJkvrO/hFx9oznJ2bmidNPIuIrzD0e46sy87R5trmZatbaayPid4H/jIg7Z+ZNS6zr+2c9v5mqx9NTlrjdtrXd8DQtIm7KzL27URlJkpatwbraNtvvUk2Zex/2HOPp1j2p0RAyB5MkqUB3crBrMvOYeYvMfFDdDWbmDlo9zDPz+xFxAdUMtmfPWvXKiDi41dvpYOCqRbZ7RN26dFrthieg+EZESZKG1YB1857tTcCjM/Mrva7IkDMHkySppkHJwSLiAOC6zJyMiCOBo4AL51j1s8BxwJtbP/foQRURI+2UmZlT5TVu34INTxHxlMz8RBMVaV9A3UG4ygftakyuaOu42E1MFB4jo/XLYnyiqKhDTl+w8XVONx+1saisqbH67/PY1smislZs2V47ZuSi2bNhtxm3oeDi9lThsTFW0BZdcjyVKv0sT5V922TJfszCb7bJ+sdiFv5dJWKkwfNoe9+Tc4SVHh9lYUPmZsBb6hrUnzkYjPRx172xkfrn0RVRlgdMTI3Wjvnt+55fVNaNX7xV7Zjb/GPZ+3TRYw6oHfO/I/VjALL+LgRgZGf9mMPPrJ+3AcR19e9uucOBZV8q102uKYorca+N9SfFnMyy7+bDVlxXO+aA0bLP5c0Fh/36wtRh49h47ZjLJsr+n5osuOYwXvh+jVM/bh/K/q5hFhGPB/4VOAD4fESck5kPpepZ/vqImAAmgT/PzOtaMScB78nMs6kanE6JiOcAlwBPnKOYCRbu6xWt1wvPxvUs9l/me4HZSc+dulQXSZKWp2TQb7V7NXBCRLyeWd25m7pSNoTMwSRJWqo+zMEy81Tg1DmWfxr49Dwxz53x+7XAAxcppue31820WMPTHs2rmXlpl+oiSZL60wdaP58/Y1mjV8qGkDmYJEkqkpkXz17Wuv1uE3Bl0xcOF2t4Go2I+7PAmAKZ+dXOVkmSpGWoz6621dRXV82GhDmYJEmdMNg52JJFxN7AO4EnU7UBjUfEJ4EXZeaNTdRhsYanVVRT782X9CRwZEdrJEnSMhMMzsCWc5nrqpm6zhxMkqQlGvQcrEP+BVgL3AW4GLgN8A+t5cc1UYHFGp5uzkyTGkmShlhEfIR5rhdm5jMars6wMAeTJEmd8DDgyMzc1nr+i4h4FnBBUxUomMJKkiTVNthX23456/lBwBOAj/WgLpIkSe0b7BysE7ZTzaA3swf7/sCOpipQe3BxSZI0XDLzdbOXRcT7gdf0oDrDwhxMkiR1wknA6RHxdnbdavfXwIlNVWDBhqfMXN9URSRJWs4il93ltnOA+/a6EsuVOZgkSZ2xDHOwuv4BuAL4U+CQ1u9vYdesxV3nrXaSJHVbMtDdvCPiAbMWraGaGeUnPaiOJElSewY8B+uEzEyqRqbGGppms+FJkiQt5v2znt9M1ePpKc1XRZIkSe2KiH8BPpmZ35yx7PeBJ2Xmi5uogw1PkiQ1YJCn8s3MI3pdB0mSpBKDnIN1yFOAv5m17PvAfwIvbqICNjxJkqQ9RMRIO+tl5lS36yJJkqRiCczO60bnWNY1jRUkSdJQyy48umsCGF/gMf26JElS/xq8HKzTvg68cfqiYuvna1vLG2GPJ0mSGjCA3by9vU6SJA28AczBOu2vgM8BmyPiYuDWwGbg0U1VYDgantq7W6CnYusttWOm9t+nqKyRm+qXxVjZoZJXX1s7Zu2Wm4vKYvWq+jETE2VllRgtOw7zyqtrx8SGsmODycnaIbljZ1lZBWKkcB/u2FFYYJTFNSRG+rt+pZbr3zVoMvPi2ctaV8g2AVd6i93wGSFZvaLe9+bOydEu1WZPIwWXoPcaLeu0N5X1z1OHrC7LOc591O1qxxx14g1FZR3x7/X3x85N64rK2rm+uX9DVl56fVlgwRTsP7vqwKKifr1pQ+2YySzLizaN3Vg7Zizq54gA41n/HHBzln1WxgrOAaXddldT/xxwm8JDflvB/thZcOwCjBf8XVts1Ol7mXlZRPwOcCxwGHAp8N0mc7n+b5GRJGk5GOBu3hGxd0R8GNgOXA7cEhEnR0RhK7ckSVJDBjgH65TMnMrMb2fmv7d+NnoB0YYnSZK0mH8B1gJ3AfYC7gqsaS2XJEmS5jUct9pJktRLOfDjCzwMODIzt7We/yIingVc0MM6SZIkLWzwc7BlwR5PkiRpMduBA2Yt2x8oHEBNkiRJw8IeT5IkNWGwr7adBJweEW8HLgZuA/w1cGJPayVJkrSYwc7BlgUbniRJ6rJg4Lt5/wNwBfCnwCGt398CfKCXlZIkSVrIMsjBlgUbniRJ0oIyM6kamWxokiRJUi2O8SRJUhMyO/9oSET8S0T8/qxlvx8RJzRWCUmSpBIDnIMtFzY8SZKkxTwFOHvWsu9T3XonSZIkzctb7SRJasCAjy+Q7HmxanSOZZIkSX1lwHOwZcGEUZKkbssuPZrzdeCNETEC0Pr52tZySZKk/jT4OdiyYI8nSZK0mL8CPgdsjoiLgVsDm4FH97RWkiRJ6ns2PEmS1ICY6nUNymXmZRHxO8CxwGHApcB3M3OA/ypJkjQMBjkHWy6Go+FpJHpdg8Xdsr12yMjWVUVFTRywvnbM6JaxorJiYrJ+0I6dRWUVzS4wWVA/gCg4pkpiAFbW3/e5ZWtZWSVGC+/Ynar/fk2N7ygrq/B/41hV/zMWK1cWlcVU/Tpm6fHb5GelRHgXeD9qNTJ9u/XQEBqNKfYeu6VWzA25pku12dN41j93jBYO/LH/WP3v2WvG1xWV9YD7n1s75kv73bmorENOH60dM7at7Dt25ZaJorid6+v/+3LLbfcrKmv7/vVzsI3rrioq616rL6odc9Vk2efriol9a8eMFP7nvjPrH1PbpurHAKwZqZ+rbJkqyzm2UH9/rC7ch2sK/ocYLf3319na1CXD0fAkSVKvmctJkiQ1zxys52x4kiSpAc6oIkmS1DxzsN7zfgZJkiRJkiR1hT2eJEnqtsRxEyRJkppmDtYX7PEkSZIkSZKkrrDHkyRJDXB8AUmSpOaZg/WePZ4kSZIkSZLUFfZ4kiSpCV5tkyRJap45WM/Z8CRJUpcFdvOWJElqmjlYf/BWO0mSJEmSJHWFPZ4kSeq2TKfylSRJapo5WF+wx5MkSZIkSZK6wh5PkiQ1wPEFJEmSmmcO1ns2PEmS1ASTHkmSpOaZg/WcDU8LWTFaP6b0/tHJyfox23cUFTW6pf7bPr7vXkVljaxdVTtmxQ3bisri6uvqx4xEWVlREDdacDwBMVJwR+zUVFFZbNi7fsz4RFFRWXD8Run7VfL5gqLPc46PFxVV8j4XHRtAlhwfhccvU8190xcfH5LaMhLJXqP1znFbo/D7qM+tGql/rj901fVFZV0V9b+bn3LMd4vKOuLeV9eOuW5ybVFZ373+iKK4qax/rl83VpYz32fDL2rH/P6aC4rK2p71v2f3G72lqKwtubp2zPapsaKyphoc2aUk5VhJ2Tmq5P0qV7+Oq0v+VwHWFOSWY47eozZ4lEiS1IDIzj8kSZK0sH7LwSLiiRHx44iYiohjZix/akScM+MxFRFHzxH/2oi4fMZ6j1hajbrPHk+SJEmSJEnNOA/4I+C9Mxdm5seAjwFExF2B0zLznHm28Y7MfGs3K9lJjfZ4iojRiPhBRHyu9XxjRJweEee3fu7bZH0kSWpEUt0D0OmH1AbzL0nS0OrDHCwzf5qZP19ktacAn1hSQX2k6Vvt/gr46YznxwNnZOZRwBmt55IkLT/ZhYfUHvMvSdLw6k4Otn9EnD3j8bwO1/pPWLjh6YUR8cOI+MAgXEBqrOEpIm4FPBI4acbixwInt34/GXhcU/WRJEla7sy/JEnqimsy85gZjxNnvhgRX4mI8+Z4PHaxDUfEPYFtmXnePKu8G7gtcDSwGXjbEv+WrmtyjKcTgJcB62cs25SZmwEyc3NEHNhgfSRJaoyDgatHTsD8S5I0xHqRg2Xmg5YQ/mQW6O2UmVdO/x4R7wM+t4SyGtFIj6eIeBRwVWZ+vzD+edNd2HZObutw7SRJkpafpeZfrW38Jge75frtHaydJEmaLSJGgCcCn1xgnYNnPH081WDlfa2pHk/3Bh7TmuZvNbB3RHwUuDIiDm5dbTsYuGqu4Fa3tRMB9ll9sNeMJUmDJ/36UuOWlH/B7jnYgXfaz4NYkjR4+iwHi4jHA/8KHAB8PiLOycyHtl6+D3BZZl44K+Yk4D2ZeTbwlog4mmq0qYuA5zdV91KN9HjKzFdk5q0y83CqbmNfzcynAZ8FjmutdhxwWhP1kSRJWu7MvyRJ6j+ZeWrr+3lVZm6a0ehEZp6ZmfeaI+a5rUYnMvPpmXnXzPztzHzM9O3z/azJMZ7m8mbglIh4DnAJVZcySZKWHcd4Uh8x/5IkDQ1zsN5rvOEpM88Ezmz9fi3wwKbrIElSo3ZNvSv1hPmXJGkomYP1hUZutZMkSZIkSdLw6fWtdpIkLXsBRJ8NbClJkrTcmYP1h+FoeIrodQ0WV/Jh2DleVFTcXH865JU7J4rKmtxnr9oxE/uuKSqLjWtrh8TkVFFRMT5ZP2iy7IQXU/XrmCPNdWYc2VF2HBaZLNjvA1Le1FT94yNGR8sKG23u+Iixgq+Zpt9nSW0brXm/wurR+t8RE9n/HfLHs/75d+PozUVlrV5Vfx9OFt7UMBr1c47bryob0/aeh15QFFf3GAS4drJ+jgiwYXRb7ZhtU2NFZY0UDEKzmrLvy8NW3FA7Zrzwc3nIaP3/IdZE2b+o2wpS7RvL/hUoMkn//0+6Iwt2SP//WeoDw9HwJElSrzWY3EqSJKnFHKznbHiSJKkBdvOWJElqnjlY7/V/X2ZJkiRJkiQNJHs8SZLUbU7lK0mS1DxzsL5gjydJkiRJkiR1hT2eJEnquiybvVSSJElLYA7WD+zxJElSAyI7/1i0zIgPRMRVEXHejGUbI+L0iDi/9XPfbv7dkiRJvdSLHEy7s+FJkqTl60PAw2YtOx44IzOPAs5oPZckSZK6woYnSZKakNn5x6JF5lnAdbMWPxY4ufX7ycDjOvp3SpIk9ZMe5GDanQ1PkiQNl02ZuRmg9fPAHtdHkiRJy5iDi0uS1G0JMdWVLe8fEWfPeH5iZp7YlZIkSZIGTfdyMNVgw5MkSYPrmsw8pmbMlRFxcGZujoiDgau6UTFJkiQJvNVOkqRm9M/4Ap8Fjmv9fhxwWkf+PkmSpH7UPznY0LLHkyRJTehBjhIRnwDuR3VL3mXAa4A3A6dExHOAS4AnNl8zSZKkhthO1HM2PC0kopkYgJGCzmcTE2VlTU42EwOM3rS1ftCavYrKypVjBTFlH4EcG60dE1F4xttRf9+P7BgvK2v7ztohedNNZWUVyKlmvzVitP77XF5WY0UVXaUp3Rc5VXBT/YqGv5p2NFtckzLzKfO89MBGK6JlIUhWjNT7Ttq48uba5Vy3c23tGIDR0u/ZAuNT9c9ToyvKBhlZPVL/O32EsrLWjtQ/IW4Y3VZU1vqCsgBWUj8vGouynHl71s8tRwqPw9HC96zEypKyCv/FOXB0Xe2YHVmWx64piNkehTlzwXE4WbgTS+OaMmWrjtpgw5MkSQ0Iu2VLkiQ1zhys9xzjSZIkSZIkSV1hjydJkprg1TZJkqTmmYP1nA1PkiR1W0KDw3dIkiQJzMH6hLfaSZIkSZIkqSvs8SRJUpcF6cCWkiRJDTMH6w/2eJIkSZIkSVJX2ONJkqQmeLVNkiSpeeZgPWfDkyRJTTDpkSRJap45WM95q50kSZIkSZK6wh5PkiR1m1P5SpIkNc8crC/Y40mSJEmSJEldYY8nSZIa4FS+kiRJzTMH670BbHjK/h4cLKLXNVjc9h31Y1avKitrpKBT3Q03lZU1MVE7JKbK+l2OFOyPnJwsKqtE8SdksmB/FO7DEjHS7OcrxuqfInO8/nEIwGiDHVAL3ueMwve55JiS1JdGIlk1Uu8ct2Oq/nl01WjZeXSk4NtvMpv7XtmZZWn3WNTPH7ZM7VVU1uqR8foxUT8GYG1h3PqR+t8rGyk7pq6brF/HScqOqcmCG1F2Ft68sl/BPhyL5v7/WhVjjZW1OgrztoLzzWjhPrxharR2zLapsuNwY8n5t4//NVf/GMCGJ0mSBlA/XzSRJElarszBes6GJ0mSuq7Pe+tKkiQtS+Zg/cDBxSVJkiRJktQV9niSJKnbEq+2SZIkNc0crC/Y40mSJEmSJEldYY8nSZKa4AR/kiRJzTMH6zkbniRJakDYzVuSJKlx5mC95612kiRJkiRJ6gobniRJakJm5x+SJElaWJ/lYBHx/yLiZxHxw4g4NSI2zHjtFRHxy4j4eUQ8dJ74jRFxekSc3/q575Iq1AAbniRJkiRJkppxOnCXzPxt4BfAKwAi4k7Ak4E7Aw8D3hURo3PEHw+ckZlHAWe0nvc1G54kSeq2BKay8w9JkiTNrw9zsMz8cmZOtJ5+G7hV6/fHAp/MzB2Z+Svgl8Cxc2ziscDJrd9PBh63pAo1wMHFJUnqOm+NkyRJal7f52DPBj7V+v1QqoaoaZe1ls22KTM3A2Tm5og4sLtVXDobniRJkiRJktq3f0ScPeP5iZl54vSTiPgKcNAcca/KzNNa67wKmAA+Nh02x/p93WrWLhueJElqQn9fbZMkSVqeupODXZOZx8xfZD5ooeCIOA54FPDAzN9U8DLgsBmr3Qq4Yo7wKyPi4FZvp4OBq+pVvXmD2fDUVPIeBUNgxVRZWSMFZZXuh6mCOk5MlpVVYmSuht7+krdsrx9Tst+h7H0egLFfcrLgmMqyfRgrxoriit+zosIK3rMo/KyUfMYmJhZfZy4l59HC9zkH4LiXBtloTLFxxc21Yq4a37t2ORvGbqkdA3DT+OqiuBJjI/XPieM51/iwi5vM+ufRDaPbispaHeO1Yy6fKJtMactI2ft80OiW2jGroyyPLYnbXvg+j2f97+bxwuF6t2f9v2u/keY+X1OU5QHXTNXPz6+YKPu7xgqOjcnC9+uGyb1qx1w3ua6orBKHrLi+sbKWi4h4GPBy4L6ZOfOE/Vng4xHxduAQ4Cjgu3Ns4rPAccCbWz9P626Nl24wG54kSRo09niSJElqXv/lYO8EVgGnR3Uh+duZ+eeZ+eOIOAX4CdUteH+ZWbUUR8RJwHsy82yqBqdTIuI5wCXAE3vxR9Rhw5MkSZIkSVIDMvN2C7z2D8A/zLH8uTN+vxZ4YHdq1x02PEmS1G3TU/lKkiSpOeZgfcGGJ0mSui6Lx66SJElSKXOwflA2wpkkSZIkSZK0CHs8SZLUhP4b2FKSJGn5MwfrOXs8SZIkSZIkqSvs8SRJUrc5sKUkSVLzzMH6gg1PkiQ1wW7ekiRJzTMH6zlvtZMkSZIkSVJX2ONJkqQmeLVNkiSpeeZgPWePJ0mSJEmSJHWFPZ4kSeq69GqbJElS48zB+sFgNjzVPXAiulOPYbJ9R1ncqpX1Y0rfr5K4wpNQTk0VxTUmy+qX/T7jQxR20hxp8BxQWlbB8RsjZfuj6Pgt3feFx2KJaPJ9riuBfj9vSIsYi0k2jd1YK2bL5Ora5eyYKktPV41MFMWVGC+p48jOorJGo/65YzxHi8ranmO1Y/YeuaWorA2FcSVKvx7WFsSNZdlxuHOq/ns2WXjzynjW/8O2Ztnxu22q/vv8k537FpV10c5Da8esHhkvKuuQFdfXjjloxZaiskriVsZkUVmXjG+sHXPh+IFFZcEFhXE1mYP1BW+1kyRJkiRJUlcMZo8nSZIGjd28JUmSmmcO1nON9HiKiNUR8d2IODcifhwRr2stf21EXB4R57Qej2iiPpIkScPAHEySJPVaUz2edgAPyMytETEGfCMi/rv12jsy860N1UOSpN7wapt6wxxMkjTczMF6rpGGp8xMYGvr6Vjr4bsvSZLUReZgkiSp1xobXDwiRiPiHOAq4PTM/E7rpRdGxA8j4gMRUTaFgSRJfS1hqgsPqQ3mYJKk4WUO1g8aa3jKzMnMPBq4FXBsRNwFeDdwW+BoYDPwtrliI+J5EXF2RJy9c3JbQzWWJKlDEjKnOv6Q2tGpHGzLdWXTjkuS1DPmYH2hsYanaZl5A3Am8LDMvLKVDE0B7wOOnSfmxMw8JjOPWTm6prnKSpIkLRNLzcHWbxxrrrKSJGnZaGpWuwMiYkPr972ABwE/i4iDZ6z2eOC8JuojSVLj7OatHjAHkyQNPXOwnmtqVruDgZMjYpSqseuUzPxcRHwkIo6mGuTyIuD5DdVHkiRpGJiDSZKknmpqVrsfAnefY/nTmyhfkqSecypf9YA5mCRp6JmD9VxTPZ4kSRpemTDlQJSSJEmNMgfrC40PLi5JkiRJkqThYI8nSZKaYDdvSZKk5pmD9dzgNTxlwuRkvZjR0bKyRqKZGICpwrh+t2Nn/ZjRBjviRYP7vfSEVzBrQjY400IUfr6y7ucYiLGyU1asaO5UV/J3FSvc90Xv2UjZ35XjEwVBdoeW+tEoU6wfuaVWzP5jW2qXc9XOvWvHAKxZubV2zI0TexWVNZ71z6Nj0dz3wwhl59HxrP99OVl4A8XOgn0IsH6kfm65vjDdG6d+PrXPSNnfNRY7asfcMFX4P06BL207tCjusp0ba8esGam/LwD2Gd1WO2a/FfXPGwB7j2yvHTNacDyVOqTw7zpsRf1ztrdQqR2D1/AkSdIASscXkCRJapw5WO/Z8CRJUtel3bwlSZIaZw7WD+wZJ0mSJEmSpK6wx5MkSd2WFI3XJkmSpCUwB+sL9niSJEmSJElSV9jjSZKkJjhbnyRJUvPMwXrOHk+SJEmSJEnqCns8SZLUZQmk4wtIkiQ1yhysP9jwJElSt2XazVuSJKlp5mB9wVvtJEmSJEmS1BX2eJIkqQF285YkSWqeOVjv2eNJkiRJkiRJXWGPJ0mSmuD4ApIkSc0zB+u5yBysbmcRcTVwca/r0bD9gWt6XYk+4b7Ynftjd+6PXdwXu1tof9wmMw/oZuER8cVWHTrtmsx8WBe2K+3BHGzouS925/7YxX2xO/fH7ubbH13Pv8AcrF8MXMPTMIqIszPzmF7Xox+4L3bn/tid+2MX98Xu3B+SSnju2MV9sTv3xy7ui925P3bn/hA4xpMkSZIkSZK6xIYnSZIkSZIkdYUNT4PhxF5XoI+4L3bn/tid+2MX98Xu3B+SSnju2MV9sTv3xy7ui925P3bn/pBjPEmSJEmSJKk77PEkSZIkSZKkrrDhqY9ExGER8T8R8dOI+HFE/FVr+Wsj4vKIOKf1eESv69qEiFgdEd+NiHNb++N1reUbI+L0iDi/9XPfXte12xbYF0N5bEyLiNGI+EFEfK71fOiOjWlz7IuhPTYi4qKI+FHr7z67tWxojw1JizMH25052C7mYHMzB9vFHGwXczDNx1vt+khEHAwcnJn/FxHrge8DjwOeBGzNzLf2sn5Ni4gA1mbm1ogYA74B/BXwR8B1mfnmiDge2DczX97LunbbAvviYQzhsTEtIl4CHAPsnZmPioi3MGTHxrQ59sVrGdJjIyIuAo7JzGtmLBvaY0PS4szBdmcOtos52NzMwXYxB9vFHEzzscdTH8nMzZn5f63ftwA/BQ7tba16JytbW0/HWo8EHguc3Fp+MlViuKwtsC+GVkTcCngkcNKMxUN3bMC8+0K7G8pjQ1J7zMF2Zw62iznYnszBdjEHa8tQHhvanQ1PfSoiDgfuDnynteiFEfHDiPjAMHVPbHVdPQe4Cjg9M78DbMrMzVAlisCBPaxiY+bZFzCkxwZwAvAyYGrGsqE8Nph7X8DwHhsJfDkivh8Rz2stG9ZjQ1JN5mAVc7BdzMH2cALmYNNOwBxsJnMwzcmGpz4UEeuATwMvzsybgHcDtwWOBjYDb+td7ZqVmZOZeTRwK+DYiLhLj6vUM/Psi6E8NiLiUcBVmfn9Xtel1xbYF0N5bLTcOzN/B3g48JcRcZ9eV0jSYDAH28UcbBdzsF3MwXYxB5uTOZjmZMNTn2ndO/5p4GOZ+RmAzLyy9YU3BbwPOLaXdeyFzLwBOJPqfvorW2MxTI/JcFXvata8mftiiI+NewOPad1H/kngARHxUYbz2JhzXwzxsUFmXtH6eRVwKtXfPozHhqQazMHmZg62izkYYA42kznYLOZgmo8NT32kNXjh+4GfZubbZyw/eMZqjwfOa7puvRARB0TEhtbvewEPAn4GfBY4rrXaccBpPalgg+bbF8N6bGTmKzLzVpl5OPBk4KuZ+TSG8NiYb18M67EREWtbAwMTEWuBh1D97UN3bEhqnznY7szBdjEH25052C7mYLszB9NCVvS6AtrNvYGnAz9q3UcO8ErgKRFxNNU9sxcBz+9F5XrgYODkiBilaiQ9JTM/FxHfAk6JiOcAlwBP7GUlGzLfvvjIkB4b83kzw3dszOctQ3psbAJOrf6HZAXw8cz8YkR8D48NSfMzB9udOdgu5mDtMQfbxRzMHEyzROZQT8ogSZIkSZKkLvFWO0mSJEmSJHWFDU+SJEmSJEnqChueJEmSJEmS1BU2PEmSJEmSJKkrbHiSJEmSJElSV9jwpKESEc+MiG/MeJ4Rcbt51j0zIp7bQJ1+HBH36+D2LoqIBxXEPTMiJiNia0TccZ517hcRly29lv0tIp7T2g/zHh+SJKl95mALxpmDtZiDScuTDU/qG60vmenHVETcMuP5U3tdv27JzDtn5pkAEfHaiPhoD6vzrcxcl5k/7WEdGtFKaG6eddy9DCAz35+Z63pdR0mSmmAOZg7WJHMwafis6HUFpGkzv2Qi4iLguZn5ld7VSE2JiBWZOdGDou+Wmb/sQbmSJPUNc7DhZQ4mqQn2eNLAiojHRsQ5EXFTRFwQEQ9rLd8nIt4fEZsj4vKIeGNEjC6xrJGI+LuIuDgiroqID0fEPq3XDm9duTkuIi6JiGsi4lUzYveKiJMj4vqI+GlEvGxmV+npbtmt+r8S+JPWlZ9zZ74+Y/3drshFxNNb9bp2Zrkz6n18a/9cGxGnRMTGGn/3XhHxoVbdfwLcY9brh0TEpyPi6oj4VUS8qObf/fKI+CFwc0SsiIh7RcQ3I+KGiDh3Zvf3hd7XiLhdRHwtIm5s7f9Ptfs3SpKkeszBfvPcHMwcTFIbbHjSQIqIY4EPA38LbADuA1zUevlkYAK4HXB34CHAUscJeGbrcX/gSGAd8M5Z6/wBcHvggcCrY9c9+q8BDm/FPRh42lwFZOYXgTcBn2p1tb7bYpWKiDsB7waeDhwC7AfcasYqLwIeB9y39fr1wL8ttt0ZXgPctvV4KHDcjLJHgP8CzgUOpfq7XxwRD50RezgL/91PAR5J9R5uAj4PvBHYCPwN8OmIOKC17kLv6xuALwP7tv7+f63xN0qSpDaZg1XMwczBJLXPhicNqucAH8jM0zNzKjMvz8yfRcQm4OHAizPz5sy8CngH8OQllvdU4O2ZeWFmbgVeATw5Imbervq6zLwlM8+lSgSmk5YnAW/KzOsz8zLgX5ZYl5meAHwuM8/KzB3A3wNTM15/PvCqzLys9fprgSfMqvdCngT8Q2Zel5mXzqr7PYADMvP1mbkzMy8E3seufd3O3/0vmXlpZt5ClRR9ITO/0HpPTwfOBh7Rxvs6DtwGOCQzt2fmN+Yoay7/17qyN/146OIhkiQNNXOwijlYxRxM0qIc40l9LyJuDfxk+nlrHILDgC/MsfptgDFgc0RMLxsBLl1iNQ4BLp7x/GKqz8+mGct+PeP3bVRX5KZjZ5a/1LrMrtdvtpeZN0f8/+3dT2hcRQDH8e+P0lCLKIKCtbWxSkHEg4hFhIqCBy+GngpeFCr0ICriQcGDBwseCxVEFLSXiooKghehFMSKqDmIHorHoFFj0ZL6D6xQpoeZbTZhs7s2WbNpvh8Iyb43772ZXZL8mJk3L2e69k8CHybpDkLnqfX+6b+en8XvwSRwQ5KzXds2AZ8tc2yvdndvmwT2J5nq2rYZ+ITBn+tz1BG36STzwOFSytG+LavudH0BSZJ6M4MNrJcZzAwmaQh2PGnslVJ+YCFAdMxSpx4vNQucA65d5YUSf6b+4+3YSZ1yfJrF06p7mWtlOsHtxj5lS49tfwNbu15fv+TcFx+7m2Qrdap3xyzwWCnl8wF1XM4ctb6n2uudS849U0rZ3efYQe3ubu8scKyUcnBpoSTb6PO5llJ+AQ62snuBE0lOGmgkSbp0ZjAzmBlM0mrwVjutV28CB5I80BZv3J7k1lLKHPU+88NJrmr7bkly3wqv9w7wTJJdSa5kYR2AYYLVe8DzSa5Jsh14sk/Z08BN7d79jm+oU8o3J7mLOrW74wPgoSR7k0wAh1j8e/0a8FKSSYAk1yXZN0Sde9V9B/BU175p4I+2OOUVSTYluT3Jnh7HDmo3wFvAVJIH27m2JLk/yY5Bn2uS/a1+UNdQKNRRRUmStLrMYJUZDDOYpOHY8aR1qZQyDRyg3mP+O/ApC6NhjwIT1FGeeWow2LbCSx4FjgEngRngHxYHgH4OAT+24060+pxbpuz77fuZJF+3n1+gjizOAy8Cb3cKl1JOAU+0bXOtzMWnlgAvAx8Bx5P8CXwJ3D1kvWnX+77V/Tj1Pehc+zwwBdzR9v8GvAFcfQntpq1fsI/6VJlfqaNvz7Lwd6rf57oH+CrJX629T5dSZoZo37epT6/pfB0Z4hhJkjYsM1hlBjODSRpeSuk1q1TSqCR5HHi4lLLSEcBVleQR4HXgX+CeUsp3q3z+sWx3L0k6gXoLcFtbtFOSJK1j45pFzGALzGDS5cmOJ2nE2r3xNwNfALupj6t9pZRyZC3rNWobtd2SJGk8bNQsslHbLWl8ubi4NHoT1FGsXcBZ4F3g1bWs0P9kTdud5F7g41772lN5JEnS5c0MZgaTNAac8SRJkiRJkqSRcHFxSZIkSZIkjYQdT5IkSZIkSRoJO54kSZIkSZI0EnY8SZIkSZIkaSTseJIkSZIkSdJI2PEkSZIkSZKkkbgAILvIfLx4gu8AAAAASUVORK5CYII=\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "t=16\n", + "ds_ave_small=ds_ave.isel(time=t,grid_xt=slice(20,50),grid_yt=slice(33,63))\n", + "\n", + "fig = plt.figure(figsize=(20,8))\n", + "ax = fig.add_subplot(1,2,1)\n", + "ds_ave_small.MAXUVV_max.plot(ax=ax)\n", + "\n", + "ax = fig.add_subplot(1,2,2)\n", + "ds_ave_small.MAXDVV_min.plot(ax=ax)" + ] + }, + { + "cell_type": "code", + "execution_count": 171, + "id": "c33c3175", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 171, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(20,8))\n", + "ax = fig.add_subplot(1,2,1)\n", + "\n", + "ds_upcross=ds.isel(time=t,grid_xt=slice(20,50),grid_yt=46)\n", + "ds_upcross.w.plot(yincrease=False,ax=ax)\n", + "(ds_upcross.temp-ds_ref.temp).plot.contour(yincrease=False,colors='r',levels=np.arange(4,14,2),ax=ax)\n", + "(ds_upcross.temp-ds_ref.temp).plot.contour(yincrease=False,colors='b',levels=np.arange(-6,0,2),ax=ax)\n", + "\n", + "ax = fig.add_subplot(1,2,2)\n", + "\n", + "ds_dncross=ds.isel(time=t,grid_xt=slice(20,50),grid_yt=42)\n", + "ds_dncross.w.plot(yincrease=False,ax=ax)\n", + "(ds_dncross.temp-ds_ref.temp).plot.contour(yincrease=False,colors='r',levels=np.arange(4,14,2),ax=ax)\n", + "(ds_dncross.temp-ds_ref.temp).plot.contour(yincrease=False,colors='b',levels=np.arange(-6,0,2),ax=ax)" + ] + }, + { + "cell_type": "code", + "execution_count": 176, + "id": "4b76b3c4", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 176, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "ds_up=ds_upcross.sel(grid_xt=32)\n", + "ds_up.w.plot(y=\"pfull\",yincrease=False,figsize=(4,10))" + ] + }, + { + "cell_type": "markdown", + "id": "9b761805", + "metadata": {}, + "source": [ + "From these plots the buoyant updrafts are clearly visible, and that they peak in strength in the upper troposphere is also apparent. In the absence of lateral entrainment, we expect parcels should accelerate until they reach their equilibrium level. In particular, a model that produced a mature updraft with a peak vertical velocity in the lower troposphere is unphysical, and could be a sign of severe unphysical vertical diffusivity.\n", + "\n", + "Oscillations at the top of the updraft also create gravity waves, which are clearly visible in the temperature perturbation field. " + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.4" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/docs/examples/README.md b/docs/examples/README.md new file mode 100644 index 000000000..70e0c34c5 --- /dev/null +++ b/docs/examples/README.md @@ -0,0 +1,28 @@ +# FV3 Examples + +This directory contains Python (Jupyter) notebooks demonstrating basic FV3 capabilities, including characteristics of the solver, physics-dynamics coupling, output using FMS diag_manager, and basic analyses of the model output. The notebooks should all be viewable in any browser; you can also download any of them and use them in an up-to-date Python/Jupyter environment. + +## 1D Notebooks +tp_core +: 1D advection operators in FV3. This is designed to be an *interactive* notebook for downloading and playing with the options, initial conditions, zooms, and so on. + +## 2D Shallow-water Notebooks +RHwave +: Rossby-Haurwitz wave, a test of height-vorticity consistency + +BTwave +: Barotropic instability, demonstrating wave breaking (cf. Galewsky et al. 2004; Scott, Harris, and Polvani 2016) + +BLvortex +: Bates-Li forced polar vortex + +## 3D Notebooks + +BCwave +: Hydrostatic baroclinic wave, with and without moisture + +TC +: Reed-Jablonowski TC tests, demonstrating the effect of advection schemes and numerical diffusion + +DPsupercell +: Supercell on a doubly-periodic using Weisman (WK82) sounding and a straight-line hodograph. Demonstrates pressure partitioning between moist, dry, and nonhydrostatic contributions. diff --git a/docs/examples/RHwave.ipynb b/docs/examples/RHwave.ipynb new file mode 100644 index 000000000..457d38491 --- /dev/null +++ b/docs/examples/RHwave.ipynb @@ -0,0 +1,279 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "69cbc2a4", + "metadata": {}, + "source": [ + "This test demonstrates the shallow-water Rossby-Haurwitz wave, a planetary wave that represents a balance between the mass field and vorticity. This wave is unstable and will eventually break down as instabilities build. Many dynamical cores proudly show how they can maintain the wave to 14 days before it breaks. How long can FV3 maintain the wave? (**Spoiler**: a lot longer!)" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "2df62d70", + "metadata": {}, + "outputs": [], + "source": [ + "import xarray as xa\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from matplotlib import ticker, cm, colors\n", + "import cartopy.crs as ccrs\n", + "import colorsys\n", + "import dask #Chunking will be necessary for the larger datasets" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "28d90884", + "metadata": {}, + "outputs": [], + "source": [ + "infile96=\"/archive/lmh/SHiELD/202103/C96.RHwave/history/0000000000/atmos_daily.nc\"\n", + "da96=xa.open_dataset(infile96,decode_times=False,chunks={'time': 1}).squeeze() #xarray is confused by solo_core's NO_CALENDAR" + ] + }, + { + "cell_type": "markdown", + "id": "22991f8f", + "metadata": {}, + "source": [ + "Here are the initial conditions, an intially-balanced wave. For this test, the initial solution is so smooth that we use a contour plot to save my eyes from further damage." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "388623e8", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(24,12))\n", + "gs = fig.add_gridspec(2,2)\n", + "\n", + "ax = fig.add_subplot(gs[0,0])\n", + "da96.ua_ic.plot.contourf()\n", + "ax.set_title(\"Initial zonal wind\")\n", + "\n", + "ax = fig.add_subplot(gs[0,1])\n", + "da96.va_ic.plot.contourf()\n", + "ax.set_title(\"Initial meridional wind\")\n", + "\n", + "ax = fig.add_subplot(gs[1,0])\n", + "(da96.ps_ic/9.81).plot.contourf()\n", + "ax.set_title(\"Initial shallow-water layer depth [m]\")\n", + "\n", + "ax = fig.add_subplot(gs[1,1])\n", + "(da96.pv.isel(time=0)*1.e6).plot.contourf()\n", + "ax.set_title(\"Initial potential vorticity [PVU]\")\n", + "\n", + "\n", + "fig.tight_layout() # Or equivalently, \"plt.tight_layout()\"" + ] + }, + { + "cell_type": "markdown", + "id": "e5c370c1", + "metadata": {}, + "source": [ + "Here we show the mass field (in m of fluid depth) every 15 days. Oscillations in the field are seen but the wave does not break down until after day 90---far longer than most cores. This result was originally established in Lin and Rood (1997, QJ)." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "15cd26db", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "ps = da96.ps.sel(time=slice(15, 160, 15))/9.81\n", + "ps.plot.contourf(x=\"lon\", y=\"lat\", col=\"time\", col_wrap=2, figsize=(18,18))" + ] + }, + { + "cell_type": "markdown", + "id": "10d7285d", + "metadata": {}, + "source": [ + "Below is plotted the potential vorticity. Noteable are the sharp PV fronts and reversed meridional PV gradients that have formed by day 90, which are a signature of the impending breakdown of the wave through barotropic instability. Here I have used a continuous colorbar to show the beautiful swirled structure after day 100." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "2782b2e3", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "pv = da96.pv.sel(time=slice(15, 160, 15))*1.e6\n", + "pv.plot(x=\"lon\", y=\"lat\", col=\"time\", col_wrap=2, figsize=(18,18), cmap=cm.get_cmap(\"coolwarm\"),vmin=-0.02,vmax=0.02)" + ] + }, + { + "cell_type": "markdown", + "id": "2a6817b7", + "metadata": {}, + "source": [ + "It is interesting to see what happens to an initially longitudinally-inhomogeneous tracer field. Here we initialize with a \"Chlorine\"-like tracer which is 1 over half of the earth (representing the illuminated half of the world at 0Z during the boreal summmer solstice) and watch it get distorted. Note that the times are different from the earlier plots, to show aesthetically-pleasing times" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "b0e6d619", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "acl = da96.acl.sel(time=slice(0, 150, 15))\n", + "acl.plot(x=\"lon\", y=\"lat\", col=\"time\", col_wrap=2, figsize=(18,18), cmap=cm.get_cmap(\"YlGnBu\"))" + ] + }, + { + "cell_type": "markdown", + "id": "e01a2c79", + "metadata": {}, + "source": [ + "We can also plot a linearly-correlated tracer whose sum (ie. acl + 2\\*acl2) with the other is initially equal to 1. The sum is identically 1 for the entire 150 days of the simulation: the FV3 advection scheme maintains perfect linear correlations forever." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "849b4469", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "acl2 = da96.acl2.sel(time=slice(0, 150, 15))\n", + "acl2.plot(x=\"lon\", y=\"lat\", col=\"time\", col_wrap=2, figsize=(18,18), cmap=cm.get_cmap(\"YlOrBr\"), vmax=2.e-6, vmin=0)" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.4" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/docs/examples/TC.ipynb b/docs/examples/TC.ipynb new file mode 100644 index 000000000..5a48ed318 --- /dev/null +++ b/docs/examples/TC.ipynb @@ -0,0 +1,2280 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "43161ac7", + "metadata": {}, + "source": [ + "# Idealized tropical cyclone\n", + "This is the simplified tropical cyclone test of Reed and Jablownowski, using their simple surface flux and PBL scheme with the GFDL microphysics. This test uses an aquaplanet with a uniform 30C SST, allowing pretty rapid intensification even at minimal resolutions. For our test, since the TC is the only thing going on in the entire global domain, we use the grid stretching to reach 25-km resolution in a C128 grid over the TC. We also use the new do_cube_transform option so that the stretched tile (tile6) is oriented with North at the top, as we expect. We show four simulations:\n", + "\n", + "1) The control or \"essentially-inviscid\" case, using hord = 5, eighth-order divergence damping, and positive-definite tracer advection. This is like what we were using in nonhydrostatic HiRAM and what we are using in SHiELD and S-SHiELD\n", + "2) \"4th-order damping\", which uses strictly-monotonic advection for all quantities and fourth-order divergence damping. This is like what is used in hydrostatic HiRAM and in AM4.\n", + "3) \"Minimally-viscous\" diffusion, which is like (1) except hord = 6. Note that while this doesn't give great results at 25-km resolution it is very useful at controlling the behavior of convective systems at 3-km resolution while maintaining strong storms, and is used in T-SHiELD and HAFS. (**Moral**: What works at 3-km resolution need not work at 25-km or coarser resolutions.)\n", + "4) Monotonic tracer advection, which is like (1) except with strictly-monotonic advection applied to passive tracers. This is like what is used in the operational GFS v16 and GEFS.\n", + "\n", + "While this test is crude ( it does demonstrate some nice characteristics of the dynamics on tropical cyclone vortices; most noticably it reproduces the results of Gao et al (JAS, 2021), behavior seen in SHiELD and the GFS regarding advection types, and the results from HiRAM regarding divergence damping and intense vortices." + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "310394ef", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt #xarray isn't much help for these native grid plots\n", + "from matplotlib import ticker, cm, colors\n", + "import cartopy.crs as ccrs\n", + "import colorsys\n", + "import xarray as xa" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "440ffd0a", + "metadata": {}, + "outputs": [], + "source": [ + "large = 24; med = 20; small = 16\n", + "params = {'axes.titlesize': large,\n", + " 'legend.fontsize': med,\n", + " 'figure.figsize': (8, 4),\n", + " 'axes.labelsize': med,\n", + " 'axes.titlesize': large,\n", + " 'xtick.labelsize': small,\n", + " 'ytick.labelsize': small,\n", + " 'figure.titlesize': large,\n", + " 'axes.titlepad': 6}\n", + "plt.rcParams.update(params)" + ] + }, + { + "cell_type": "markdown", + "id": "5fe34110", + "metadata": {}, + "source": [ + "Here we load just tile6. It is easy to plot on the native grid, although the axes should be taken as grid cells and not physical units." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "1b738d01", + "metadata": {}, + "outputs": [], + "source": [ + "root=\"/archive/Lucas.Harris/SHiELD/202103/C128r3.solo.TC%s/history/0000000000/atmos_4xdaily.tile6.nc\"\n", + "ds_ctl=xa.open_dataset(root%(''),decode_times=False,chunks={'time': 1})\n", + "ds_d1 =xa.open_dataset(root%('.d1'),decode_times=False,chunks={'time': 1})\n", + "ds_h6 =xa.open_dataset(root%('.h6'),decode_times=False,chunks={'time': 1})\n", + "ds_tr8=xa.open_dataset(root%('.tr8'),decode_times=False,chunks={'time': 1})\n" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "1c9d67b2", + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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+       "    ...            ...\n",
+       "    iw            (time, grid_yt, grid_xt) float32 dask.array<chunksize=(1, 128, 128), meta=np.ndarray>\n",
+       "    PRESsfc       (time, grid_yt, grid_xt) float32 dask.array<chunksize=(1, 128, 128), meta=np.ndarray>\n",
+       "    PRESctp       (time, grid_yt, grid_xt) float32 dask.array<chunksize=(1, 128, 128), meta=np.ndarray>\n",
+       "    TMP500_300    (time, grid_yt, grid_xt) float32 dask.array<chunksize=(1, 128, 128), meta=np.ndarray>\n",
+       "    condensation  (time, grid_yt, grid_xt) float32 dask.array<chunksize=(1, 128, 128), meta=np.ndarray>\n",
+       "    evaporation   (time, grid_yt, grid_xt) float32 dask.array<chunksize=(1, 128, 128), meta=np.ndarray>\n",
+       "Attributes:\n",
+       "    NumFilesInSet:  1\n",
+       "    title:          C128r3.64bit\n",
+       "    grid_type:      regular\n",
+       "    grid_tile:      N/A
" + ], + "text/plain": [ + "\n", + "Dimensions: (grid_xt: 128, grid_yt: 128, time: 40)\n", + "Coordinates:\n", + " * grid_xt (grid_xt) float32 1.0 2.0 3.0 4.0 ... 125.0 126.0 127.0 128.0\n", + " * grid_yt (grid_yt) float32 1.0 2.0 3.0 4.0 ... 125.0 126.0 127.0 128.0\n", + " * time (time) float32 0.25 0.5 0.75 1.0 1.25 ... 9.25 9.5 9.75 10.0\n", + "Data variables: (12/14)\n", + " vort850 (time, grid_yt, grid_xt) float32 dask.array\n", + " u850 (time, grid_yt, grid_xt) float32 dask.array\n", + " v850 (time, grid_yt, grid_xt) float32 dask.array\n", + " us (time, grid_yt, grid_xt) float32 dask.array\n", + " vs (time, grid_yt, grid_xt) float32 dask.array\n", + " tb (time, grid_yt, grid_xt) float32 dask.array\n", + " ... ...\n", + " iw (time, grid_yt, grid_xt) float32 dask.array\n", + " PRESsfc (time, grid_yt, grid_xt) float32 dask.array\n", + " PRESctp (time, grid_yt, grid_xt) float32 dask.array\n", + " TMP500_300 (time, grid_yt, grid_xt) float32 dask.array\n", + " condensation (time, grid_yt, grid_xt) float32 dask.array\n", + " evaporation (time, grid_yt, grid_xt) float32 dask.array\n", + "Attributes:\n", + " NumFilesInSet: 1\n", + " title: C128r3.64bit\n", + " grid_type: regular\n", + " grid_tile: N/A" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "ds_ctl" + ] + }, + { + "cell_type": "markdown", + "id": "d5a3da41", + "metadata": {}, + "source": [ + "Here is the minimum pressure of the TC. The control case, using \"virtually-invisid\" dynamics (un-limited hord = 5, eighth-order divergence damping, positive-definite tracer advection) gets quite deep, down to 925 mb at one point before weakening a bit, and on the second day undergoes rapid intensification. The control is much stronger than the other cases, which have additional diffusion in some form. Note that the intensification is unsteady in all of the cases." + ] + }, + { + "cell_type": "code", + "execution_count": 26, + "id": "d9235f97", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0.5, 1.0, 'Minimum central pressure [Pa]')" + ] + }, + "execution_count": 26, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(20,12))\n", + "ax = plt.subplot()\n", + "ds_ctl.PRESsfc.min(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Control (virtually-inviscid)\",linewidth=4,color='k')\n", + "ds_d1.PRESsfc.min(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"4th-order damping\")\n", + "ds_h6.PRESsfc.min(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Minimally-viscous\") #Needs fixing\n", + "ds_tr8.PRESsfc.min(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Mono advection\")\n", + "ax.legend()\n", + "ax.set_title(\"Minimum central pressure [Pa]\");" + ] + }, + { + "cell_type": "markdown", + "id": "67e34b0a", + "metadata": {}, + "source": [ + "We can examine 850 mb \"flight-level\" winds. The control case gets up to above 72 m/s and oscillates thereafter, weakening a bit in the last couple of days." + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "f175eef0", + "metadata": {}, + "outputs": [], + "source": [ + "#create 850 mb winds\n", + "U850_ctl = np.sqrt(ds_ctl.u850**2 + ds_ctl.v850**2)\n", + "U850_d1 = np.sqrt(ds_d1.u850**2 + ds_d1.v850**2)\n", + "U850_h6 = np.sqrt(ds_h6.u850**2 + ds_h6.v850**2)\n", + "U850_tr8 = np.sqrt(ds_tr8.u850**2 + ds_tr8.v850**2)\n", + "#U850_ctl.max(dim=(\"grid_xt\",\"grid_yt\")).plot()" + ] + }, + { + "cell_type": "code", + "execution_count": 27, + "id": "b0b8d356", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(20,12))\n", + "ax = plt.subplot()\n", + "U850_ctl.max(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Control (virtually-inviscid)\",linewidth=4,color='k')\n", + "U850_d1.max(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"4th-order damping\")\n", + "U850_h6.max(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Minimally-viscous\") #Needs fixing\n", + "U850_tr8.max(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Mono advection\")\n", + "ax.legend()\n", + "ax.set_title(\"Maximum 850 mb wind\");" + ] + }, + { + "cell_type": "markdown", + "id": "e36be3a1", + "metadata": {}, + "source": [ + "As we expect, the lowest-layer winds (not really a surrogate for 10-m standard winds since the PBL scheme is pretty primitive here) are weaker but the control stil gets up to be a nice Category 2 storm. Even the more diffusive cases manage to reach tropical storm strength." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "c3555309", + "metadata": {}, + "outputs": [], + "source": [ + "#create lowest-layer winds\n", + "Us_ctl = np.sqrt(ds_ctl.us**2 + ds_ctl.vs**2)\n", + "Us_d1 = np.sqrt(ds_d1.us**2 + ds_d1.vs**2)\n", + "Us_h6 = np.sqrt(ds_h6.us**2 + ds_h6.vs**2)\n", + "Us_tr8 = np.sqrt(ds_tr8.us**2 + ds_tr8.vs**2)\n", + "#Us_ctl.max(dim=(\"grid_xt\",\"grid_yt\")).plot()" + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "id": "69221b0e", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(20,12))\n", + "ax = plt.subplot()\n", + "Us_ctl.max(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Control (virtually-inviscid)\",linewidth=4,color='k')\n", + "Us_d1.max(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"4th-order damping\")\n", + "Us_h6.max(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Minimally-viscous\") #Needs fixing\n", + "Us_tr8.max(dim=(\"grid_xt\",\"grid_yt\")).plot(ax=ax,label=\"Mono advection\")\n", + "ax.legend()\n", + "ax.set_title(\"Maximum lowest-layer winds\");" + ] + }, + { + "cell_type": "markdown", + "id": "6ae14eff", + "metadata": {}, + "source": [ + "Here's a nice plot of 850 mb winds from the control to show the formation, intensification, and pulsating of the vortex. Note between days 4 and 7 the vortex shows an asymmetric structure, as the storm's intensity levels off. This is an indication that there are interesting vortex dynamics going on even for this marginally-resolved storm, and could be a sign that the dynamical core \"wants\" to undergo an eyewall-replacement cycle (which it can't fully do because it doesn't have the resolution). After day 7 the storm axisymmetrizes and deepens a little more." + ] + }, + { + "cell_type": "code", + "execution_count": 40, + "id": "d836a9c1", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "p=U850_ctl.sel(time=np.arange(0.5,10.5,0.5),grid_xt=slice(45,100),grid_yt=slice(30,105)).plot(col=\"time\",col_wrap=4,vmin=0,vmax=72,figsize=(30,34),cmap=cm.twilight)\n", + "\n", + "\n", + "for ax, tt in zip(p.axes.flat,np.arange(0.5,10.5,0.5)):\n", + " ds_ctl.PRESsfc.sel(time=tt,grid_xt=slice(45,100),grid_yt=slice(30,105)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + " ax.set_xlabel(\"\")\n", + " ax.set_ylabel(\"\")" + ] + }, + { + "cell_type": "markdown", + "id": "d6d828ac", + "metadata": {}, + "source": [ + "We can compare the vortex structure and location at 850 mb on day 10 from the four cases. There are some interesting facts seen here:\n", + "\n", + "- Despite radically different amounts of diffusion to different components of the flow (rotational winds, divergent winds, passive tracers), all four cases do produce a distinct vortex with a calm center. This is most noticable in the \"minimally-viscous\" case, which otherwise produces the most diffuse vortex.\n", + "- The 4th-order damping case (using monotonic advection for everything) is weaker than the control but still produces a nicely-defined vortex. This is because FV3's dynamics again emphasizes rotational dynamics: there is no explicit diffusion to the rotational component of the flow, which is dominant at these resolutions.\n", + "- All four solutions have different locations. Since there is no mean wind, this means internal TC structure alone is causing differences in the beta drift of the vortex. (Note that while we see profound impacts on TC track by changing diffusion, this is likely because of the effect of diffusion on the synoptic-scale steering pattern, which is beyond the scope of this test.)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 42, + "id": "32edba08", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0.5, 1.0, 'Monotonic tracer advection')" + ] + }, + "execution_count": 42, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(24,20))\n", + "ax = plt.subplot(2,2,1)\n", + "U850_ctl.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot(ax=ax,vmin=0,vmax=72,cmap=cm.twilight)\n", + "ds_ctl.PRESsfc.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + "ax.set_title(\"Control (virtually-inviscid)\")\n", + "\n", + "ax = plt.subplot(2,2,2)\n", + "U850_d1.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot(ax=ax,vmin=0,vmax=72,cmap=cm.twilight)\n", + "ds_d1.PRESsfc.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + "ax.set_title(\"4th-order damping\")\n", + "\n", + "ax = plt.subplot(2,2,3)\n", + "U850_h6.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot(ax=ax,vmin=0,vmax=72,cmap=cm.twilight)\n", + "ds_h6.PRESsfc.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + "ax.set_title(\"Minimally-viscous\")\n", + "\n", + "ax = plt.subplot(2,2,4)\n", + "U850_tr8.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot(ax=ax,vmin=0,vmax=72,cmap=cm.twilight)\n", + "ds_tr8.PRESsfc.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + "ax.set_title(\"Monotonic tracer advection\")\n" + ] + }, + { + "cell_type": "markdown", + "id": "5ce702f8", + "metadata": {}, + "source": [ + "Column precipitable water can explain much of the intensification of the storms. In the control there is a strong gradient between moisture near the center and outside of the vortex, indicating the importance of water vapor for the intensification of the storm. The 4th-order damping and Minimally-viscous cases can get a lot of moisture into the center but the dynamics don't seem to be able to take advantage of it, perhaps due to diffusion of the vortex. (Since there is no convection scheme here that would fire in a real model, I wouldn't place a lot of emphasis on this result. Indeed in HiRAM intense vortices would form anyway due to its excellent convection scheme.) What is clear is that with the monotonic advection case, which has dynamics (and thus a dynamical vortex) identical to the control, the moisture is much more spread out and the gradient much weaker. The lesser amount of moisture reaching the center of the vortex limits intensification, yielding the finding of Gao et al. in 3-km T-SHiELD. " + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "id": "9e44a835", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0.5, 1.0, 'Monotonic tracer advection')" + ] + }, + "execution_count": 23, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(24,20))\n", + "ax = plt.subplot(2,2,1)\n", + "ds_ctl.PWAT.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot(ax=ax,vmin=40,vmax=100)\n", + "ax.set_title(\"Control (virtually-inviscid)\")\n", + "\n", + "ax = plt.subplot(2,2,2)\n", + "ds_d1.PWAT.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot(ax=ax,vmin=40,vmax=100)\n", + "ax.set_title(\"4th-order damping\")\n", + "\n", + "ax = plt.subplot(2,2,3)\n", + "ds_h6.PWAT.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot(ax=ax,vmin=40,vmax=100)\n", + "ax.set_title(\"Minimally-viscous\")\n", + "\n", + "ax = plt.subplot(2,2,4)\n", + "ds_tr8.PWAT.sel(time=10,grid_xt=slice(40,65),grid_yt=slice(85,110)).plot(ax=ax,vmin=40,vmax=100)\n", + "ax.set_title(\"Monotonic tracer advection\")\n" + ] + }, + { + "cell_type": "markdown", + "id": "2b8e8da0", + "metadata": {}, + "source": [ + "At day 2, just before the control begins rapid intensification, it is very clear that it has much more moisture gathered into the center of the developing vortex, and is able to spin-up more quickly." + ] + }, + { + "cell_type": "code", + "execution_count": 49, + "id": "20f8c974", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0.5, 1.0, 'Monotonic tracer advection')" + ] + }, + "execution_count": 49, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(24,20))\n", + "ax = plt.subplot(2,2,1)\n", + "ds_ctl.PWAT.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot(ax=ax,vmin=40,vmax=100)\n", + "ax.set_title(\"Control (virtually-inviscid)\")\n", + "\n", + "ax = plt.subplot(2,2,2)\n", + "ds_d1.PWAT.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot(ax=ax,vmin=40,vmax=100)\n", + "ax.set_title(\"4th-order damping\")\n", + "\n", + "ax = plt.subplot(2,2,3)\n", + "ds_h6.PWAT.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot(ax=ax,vmin=40,vmax=100)\n", + "ax.set_title(\"Minimally-viscous\")\n", + "\n", + "ax = plt.subplot(2,2,4)\n", + "ds_tr8.PWAT.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot(ax=ax,vmin=40,vmax=100)\n", + "ax.set_title(\"Monotonic tracer advection\")" + ] + }, + { + "cell_type": "code", + "execution_count": 50, + "id": "9cb5b2fd", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0.5, 1.0, 'Monotonic tracer advection')" + ] + }, + "execution_count": 50, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", 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" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(24,20))\n", + "ax = plt.subplot(2,2,1)\n", + "U850_ctl.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot(ax=ax,vmin=0,vmax=72,cmap=cm.twilight)\n", + "ds_ctl.PRESsfc.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + "ax.set_title(\"Control (virtually-inviscid)\")\n", + "\n", + "ax = plt.subplot(2,2,2)\n", + "U850_d1.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot(ax=ax,vmin=0,vmax=72,cmap=cm.twilight)\n", + "ds_d1.PRESsfc.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + "ax.set_title(\"4th-order damping\")\n", + "\n", + "ax = plt.subplot(2,2,3)\n", + "U850_h6.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot(ax=ax,vmin=0,vmax=72,cmap=cm.twilight)\n", + "ds_h6.PRESsfc.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + "ax.set_title(\"Minimally-viscous\")\n", + "\n", + "ax = plt.subplot(2,2,4)\n", + "U850_tr8.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot(ax=ax,vmin=0,vmax=72,cmap=cm.twilight)\n", + "ds_tr8.PRESsfc.sel(time=2,grid_xt=slice(75,100),grid_yt=slice(35,60)).plot.contour(levels=np.arange(90000,101000,2000),ax=ax,linewidths=0.5,colors='k')\n", + "ax.set_title(\"Monotonic tracer advection\")" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.4" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/docs/examples/tp_core.ipynb b/docs/examples/tp_core.ipynb new file mode 100644 index 000000000..03e6582fb --- /dev/null +++ b/docs/examples/tp_core.ipynb @@ -0,0 +1,532 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This notebook demonstrates the principal supported 1D advection operators in FV3, applied to a couple of different initial conditions, advected on a periodic domain of length `nx` for a certain length of time, either 4x times around the domain or for a few timesteps. All schemes use the Piecewise-Parabolic Method with a variety of constraints. \n", + "\n", + "This is intended to be an **interactive** notebook; see the options given in cell \\#2. It is fully self-contained so you can download and play as you would like. " + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "#Libraries\n", + "#%matplotlib notebook\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from IPython.display import display, clear_output\n", + "import matplotlib.ticker as ticker" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "#User Options\n", + "\n", + "#Solver\n", + "ord = 5 # 5, 6, 8, 10 \n", + "PD = False #Positivity constraint for ord = 5, 6\n", + "dt = 1\n", + "courant = 0.8 #PPM is formally stable for courant on [0,1]\n", + "\n", + "#Initial conditions: \n", + "# 0 is a Gaussian of width 5\n", + "# 1 is a top-hat (discontinuous) profile of width 3\n", + "# 2 is like 1 with a 2dx signal superposed\n", + "tracer_type = 0\n", + "\n", + "#Grid\n", + "nx = 40\n", + "dx = 1.0\n", + "L = nx*dx\n", + "dxa = dx*np.ones(nx)\n", + "xi = np.concatenate((np.array([0]), np.cumsum(dxa)))\n", + "xc = 0.5*(xi[1:]+xi[:-1])\n", + "\n", + "#Integration length\n", + "c0 = courant*dx/dt\n", + "tend = np.ceil(L/c0*4) # 4 times around\n", + "#tend = 10.*dt #10 timesteps \n", + "\n", + "#Zoom area\n", + "zoomL = 20\n", + "zoomR = 30\n", + "\n", + "#Figure dir\n", + "writeFigs=False\n", + "figdir='./tp_core_figures/' #Must exist" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "#From https://www.machinelearningplus.com/plots/top-50-matplotlib-visualizations-the-master-plots-python/\n", + "## CAUTION annoyingly slow webpage\n", + "large = 18; med = 16; small = 14\n", + "params = {'axes.titlesize': large,\n", + " 'legend.fontsize': med,\n", + " 'figure.figsize': (8, 4),\n", + " 'axes.labelsize': med,\n", + " 'axes.titlesize': med,\n", + " 'xtick.labelsize': small,\n", + " 'ytick.labelsize': small,\n", + " 'figure.titlesize': large}\n", + "plt.rcParams.update(params)" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": { + "jupyter": { + "source_hidden": true + } + }, + "outputs": [], + "source": [ + "#Constants\n", + "c1 = -2./14. ; c2 = 11./14. ; c3 = 5./14.\n", + "p1 = 7./12. ; p2 = -1./12.\n", + "r12 = 1./12. ; r3 = 1./3." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": { + "jupyter": { + "source_hidden": true + } + }, + "outputs": [], + "source": [ + "#Define indices with periodicity built-in\n", + "ix = np.arange(nx)\n", + "ixp1 = np.mod((ix + 1), nx)\n", + "ixm1 = np.mod((ix - 1), nx)\n", + "ixm2 = np.mod((ix - 2), nx)\n", + "\n", + "#Interface indices with periodicity\n", + "hx = np.mod(np.arange(nx+1), nx)\n", + "hxm1 = np.mod(hx-1,nx)" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "#Define analytic profiles\n", + "\n", + "def wrap_around(xc,L):\n", + " xw = np.mod(xc,L)\n", + " return xw\n", + "\n", + "#IC #0\n", + "#Assumes domain is L = 40 wide\n", + "def tracer_gaussian(xc):\n", + " xw = wrap_around(xc,L)\n", + " x0 = L/2.\n", + " width = 5.\n", + " q = np.exp(-(xw-x0)*(xw-x0)/width/width)\n", + " return q\n", + "\n", + "#IC #1\n", + "def tracer_tophat(xc):\n", + " xw = wrap_around(xc,L)\n", + " x0 = L/2.\n", + " width = 3.\n", + " q = np.zeros(nx)\n", + " q[np.where(np.logical_and(xw > x0-width,xw < x0+width))] = 1.\n", + " return q\n", + "\n", + "#IC #2\n", + "def tracer_2dx_tophat(xc):\n", + " xw = wrap_around(xc,L)\n", + " q = tracer_tophat(xc)*0.75\n", + " i2 = np.where(q > 0)\n", + " q[i2] = q[i2] + 0.1*np.sin(np.pi*xc[i2])\n", + " return q\n", + "\n", + "def method_string():\n", + " outstr = 'hord = ' + str(ord)\n", + " if PD and ord < 7:\n", + " outstr += ', positive-definite'\n", + " return outstr" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": { + "jupyter": { + "source_hidden": true + } + }, + "outputs": [], + "source": [ + "if tracer_type == 1:\n", + " tracer_init = tracer_tophat\n", + "elif tracer_type == 2:\n", + " tracer_init = tracer_2dx_tophat\n", + "else:\n", + " tracer_init = tracer_gaussian " + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Below is the loop that advances the solution and makes plots. The exact solution is given in red and the computed solution is given in blue." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(8,4))\n", + "ax = fig.add_subplot(1, 1, 1) \n", + "time = 0\n", + "q = tracer_init(xc)\n", + "c = c0*np.ones(nx+1)\n", + "#plt.ion()\n", + "\n", + "title_str = method_string() + ' Time: %4d'\n", + "\n", + "#Integration loop\n", + "while time < tend:\n", + "#c = dt*u/dxa; taken as a variable; defined on cell../common/diag_table_pire_reduced interfaces\n", + "#Ignoring edge handling for now\n", + "\n", + " #begin xppm\n", + " \n", + " #al, c defined on interfaces\n", + " #q, bl, br, b0, smt5 defined on cells\n", + "\n", + " qprev = q\n", + " \n", + " if ord < 7:\n", + " al = p1*(q[ixm1]+q[ix]) + p2*(q[ixm2]+q[ixp1]) #std for all PPM\n", + " if PD:\n", + " al[np.where(al < 0.)] = 0.\n", + "\n", + " bl = al[ix] - q[ix]\n", + " br = al[ixp1] - q[ix]\n", + " b0 = br + bl\n", + "\n", + " #Slight difference from tp_core for graphical purpose:\n", + " # in S-J's code smt5 is False if bl = br = 0, in which\n", + " # case the reconstruction is piecewise-constant anyway.\n", + " # This is for efficiency (no reason to evaluate higher-\n", + " # order flux when it naturally is first-order)\n", + " # To show places where the limiter is actually working\n", + " # we set smt5 = true if recon is naturally flat.\n", + " if ord == 1:\n", + " smt5 = np.abs(lim_fac*b0) <= np.abs(bl-br)\n", + " elif ord == 6:\n", + " smt5 = 3.*np.abs(b0) <= np.abs(bl-br)\n", + " else:\n", + " smt5 = br*bl <= 0\n", + "\n", + " if PD:\n", + " da1 = br - bl\n", + " a4 = -3*b0\n", + "\n", + " cond1 = (np.abs(da1) < -a4) & (q + 0.25/a4*da1*da1 + a4*r12 < 0.)\n", + " icond2 = np.where(cond1 & ~smt5)\n", + " icond3 = np.where(cond1 & smt5 & (da1 > 0.))\n", + " icond4 = np.where(cond1 & smt5 & (da1 <= 0.))\n", + "\n", + " br[icond2] = 0.\n", + " bl[icond2] = 0.\n", + " b0[icond2] = 0.\n", + "\n", + " br[icond3] = -2.*bl[icond3]\n", + " b0[icond3] = -bl[icond3]\n", + "\n", + " bl[icond4] = -2.*br[icond4]\n", + " b0[icond4] = -br[icond4]\n", + " else:\n", + " xt = 0.25*(q[ixp1] - q[ixm1])\n", + " nearstack = np.stack((q[ix],q[ixm1],q[ixp1]))\n", + " dm = np.sign(xt)*np.min( np.stack( ( np.abs(xt), np.max(nearstack,axis=0)-q, q-np.min(nearstack,axis=0))), axis=0)\n", + " al = 0.5*(q[ixm1]+q[ix]) + r3*(dm[ixm1]-dm[ix])\n", + " \n", + " if ord == 8:\n", + " xt = 2.*dm\n", + " bl = -np.sign(xt)*np.min( np.stack(( np.abs(xt), np.abs(al[ix] -q[ix] ))), axis=0)\n", + " br = np.sign(xt)*np.min( np.stack(( np.abs(xt), np.abs(al[ixp1]-q[ix] ))), axis=0)\n", + " else:\n", + " dq = 2.*(q[ixp1] - q[ix])\n", + " bl = al[ix] - q[ix]\n", + " br = al[ixp1] - q[ix]\n", + "\n", + " cond1 = np.abs(dm[ixm1]) + np.abs(dm[ix]) + np.abs(dm[ixp1]) < 1.e-25\n", + " cond2 = np.abs(3.*(bl+br)) > np.abs(bl-br) \n", + "\n", + " icond1 = np.where(cond1)\n", + " bl[icond1] = 0.\n", + " br[icond1] = 0.\n", + " \n", + " icond2 = np.where(cond2 & ~cond1)\n", + "\n", + " pmp2 = dq[ixm1[icond2]]\n", + " lac2 = pmp2 - 0.75*dq[ixm2[icond2]]\n", + " dd21 = np.max( np.stack((pmp2*0,pmp2,lac2)), axis=0)\n", + " dd22 = np.min( np.stack((pmp2*0,pmp2,lac2)), axis=0)\n", + " dd22 = np.max( np.stack((br[icond2],dd22)), axis=0)\n", + " br[icond2] = np.min( np.stack((dd21,dd22)), axis=0)\n", + "\n", + " pmp1 = -dq[ix[icond2]]\n", + " lac1 = pmp1 + 0.75*dq[ixp1[icond2]]\n", + " dd11 = np.max( np.stack((pmp1*0,pmp1,lac1)), axis=0)\n", + " dd12 = np.min( np.stack((pmp1*0,pmp1,lac1)), axis=0)\n", + " dd12 = np.max( np.stack((bl[icond2],dd12)), axis=0)\n", + " bl[icond2] = np.min( np.stack((dd11,dd12)), axis=0)\n", + "\n", + " b0 = bl+br\n", + "\n", + " #compute flux\n", + " up = np.where(c > 0)[0]\n", + " ixup = np.mod(np.arange(nx+1),nx)\n", + " ixup[up] = ixup[up]-1\n", + " \n", + " cup = c.copy()\n", + " cup[up] = -c[up]\n", + "\n", + " brl = bl[ixup]\n", + " brl[up] = br[ixup[up]]\n", + " \n", + " fx1 = (1.+cup)*(brl + cup*b0[ixup])\n", + " flux = q[ixup].copy()\n", + " \n", + " if ord <= 7:\n", + " lfull = np.logical_or(smt5[hx], smt5[hxm1])\n", + " full = np.where(lfull)[0]\n", + " flat = np.where(np.logical_not(lfull))[0]\n", + " flux[full] = flux[full] + fx1[full]\n", + " else:\n", + " full = range(nx+1)\n", + " flat = []\n", + " flux = flux + fx1\n", + " \n", + " flux = flux*c \n", + "\n", + " q = q + (flux[:-1] - flux[1:])\n", + " time += dt\n", + " \n", + " #https://medium.com/@shahinrostami/jupyter-notebook-and-updating-plots-f1ec4cdc354b\n", + " ax.cla()\n", + " \n", + " #Background lines\n", + " xi0 = xi*0.0\n", + " ax.plot(xi,xi0,color='lightgray',linewidth=0.5)\n", + " ax.plot(xi,xi0+1.0,color='lightgray',linewidth=0.5)\n", + " \n", + " \n", + " ax.plot(xc,tracer_init(xc - c0*(time)), linewidth=3, color='r', alpha=0.5) #exact solution\n", + " ax.plot(xc, q, linewidth=2) #Current value\n", + " ax.set_ylim((-0.2,1.2))\n", + " ax.set_xlim((xi[0],xi[-1]))\n", + " ax.spines['right'].set_visible(False)\n", + " ax.spines['top'].set_visible(False)\n", + " ax.yaxis.set_ticks_position('left')\n", + " ax.xaxis.set_ticks_position('bottom')\n", + " \n", + " ax.set_title(title_str % (time))\n", + " display(fig)\n", + " clear_output(wait = True)\n", + " \n", + " \n", + "if writeFigs:\n", + " fig.savefig('/'.join((figdir, f'hord{ord}{PD}_IC{tracer_type}_time{time}_plot.png')))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The next figure plots the sub-grid reconstructions in addition to the solution at the end of the simulation. The colors indicate:\n", + "- Black: reconstruction\n", + "- Red: filtered reconstruction: the plotted reconstruction has been replaced with a first-order (flattened) reconstruction for computing the upwind flux.\n", + "- Green: A reconstruction which has been modified to enforce positivity.\n", + "- Purple and orange: limited reconstructions from the Huynh conditions (hord = 10)\n", + "\n", + "You can see some interesting things by running just a few timesteps, to see how schemes try to handle different ICs." + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": { + "jupyter": { + "source_hidden": true + } + }, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "#Note that the reconstructions need not be continuous!!\n", + "fig = plt.figure(figsize=(8,4))\n", + "ax = fig.add_subplot(1, 1, 1) \n", + "#Reconstruction plotting: in-cell coordinate is zz\n", + "Nzz = 10 + 1\n", + "zz = np.linspace(-1.,0.0,Nzz)\n", + "zz = np.tile(zz,(nx+1,1))\n", + "zp = (zz.T + np.reshape(xi, (1,nx+1))).T + 1.0\n", + "\n", + "A = np.reshape(qprev[hx] + br[hx], (nx+1,1)) \n", + "B = 2.*np.reshape(2.*br[hx]+bl[hx], (nx+1,1))\n", + "C = 3.*np.reshape(b0[hx], (nx+1,1))\n", + "recon = A + (zz)*(B + C*(zz))\n", + " \n", + "plt.plot(xc,qprev,color='blue',linewidth=6,alpha=0.5)\n", + "#plt.plot(zp.T,recon.T,color='black');\n", + "plt.scatter(xi,al[hx],color='gray',marker='o',s=15)\n", + "plt.plot(zp[full,:].T,recon[full,:].T,color='black',linewidth=2);\n", + "plt.plot(zp[flat,:].T,recon[flat,:].T,color='red',linewidth=2);\n", + "if PD and ord < 7:\n", + " cond1a = np.append(cond1,cond1[0])\n", + " plt.plot(zp[cond1a,:].T,recon[cond1a,:].T,color='limegreen',linewidth=3)\n", + "if ord == 10:\n", + " #Plot conditions\n", + " cond1a = np.append(cond1,cond1[0])\n", + " cond2a = np.append(cond2,cond2[0])\n", + " plt.plot(zp[cond1a,:].T,recon[cond1a,:].T,color='purple',linewidth=3)\n", + " plt.plot(zp[cond2a,:].T,recon[cond2a,:].T,color='orange',linewidth=3)\n", + " \n", + " \n", + "plt.gca().set_ylim((-0.2,1.2))\n", + "plt.gca().set_xlim((xi[0],xi[-1]))\n", + "ax.spines['right'].set_visible(False)\n", + "ax.spines['top'].set_visible(False)\n", + "ax.yaxis.set_ticks_position('left')\n", + "ax.xaxis.set_ticks_position('bottom')\n", + "\n", + "ax.set_title(title_str % (time));\n", + "\n", + " \n", + "if writeFigs:\n", + " fig.savefig('/'.join((figdir, f'hord{ord}{PD}_IC{tracer_type}_time{time}_recons.png')))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This plot zooms in on the reconstructions to also show the edge values (green and purple triangles). Additionally the unlimited edge values are shown for the monotonic hord = 8 scheme. The zoom area can be configured (see zoomL and zoomR in cell \\#2 above)." + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": { + "jupyter": { + "source_hidden": true + } + }, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize=(9,6))\n", + "ax = fig.add_subplot(1, 1, 1) \n", + "\n", + "#Zoom-in\n", + "zL=zoomL\n", + "zR=zoomR\n", + "\n", + "plt.plot(xc,qprev,color='blue',linewidth=6,alpha=0.25)\n", + "#plt.plot(zp.T,recon.T,color='black');\n", + "plt.scatter(xi,al[hx],color='gray',marker='o',s=50)\n", + "plt.plot(zp[full,:].T,recon[full,:].T,color='black',markersize=2);\n", + "plt.plot(zp[flat,:].T,recon[flat,:].T,color='red',markersize=2);\n", + "plt.scatter(xi[:-1],bl+qprev,marker=9,color='g',s=50)\n", + "plt.scatter(xi[1:],br+qprev,marker=8,color='purple',s=50)\n", + "if ord==8:\n", + " plt.errorbar(xi[:-1]+0.05,qprev[ix],yerr=xt,fmt='none',capsize=4,color='g',alpha=0.5)\n", + " plt.errorbar(xi[1:]-0.05,qprev[ix],yerr=xt,fmt='none',capsize=4,color='purple',alpha=0.5)\n", + " \n", + "\n", + "ax.set_xlim((xi[zL],xi[zR]));\n", + "ax.set_ylim((-0.2,1.2));\n", + "ax.set_title(title_str % (time));\n", + "ax.xaxis.set_major_formatter(ticker.FormatStrFormatter('%0.0f'))\n", + "\n", + "if writeFigs:\n", + " fig.savefig('/'.join((figdir, f'hord{ord}{PD}_IC{tracer_type}_time{time}_zoom{zL}-{zR}.png')))" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.7.3" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} From 3e703286417169a0574c57135ec377b9a2267ca7 Mon Sep 17 00:00:00 2001 From: bensonr <6594772+bensonr@users.noreply.github.com> Date: Tue, 3 Aug 2021 11:57:31 -0400 Subject: [PATCH 31/52] removed module use of INPUT_STR_LENGTH in fv_control.F90 (#122) --- model/fv_control.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/model/fv_control.F90 b/model/fv_control.F90 index 2b0b790ba..9fed20fcc 100644 --- a/model/fv_control.F90 +++ b/model/fv_control.F90 @@ -33,7 +33,7 @@ module fv_control_mod use mpp_mod, only: FATAL, mpp_error, mpp_pe, stdlog, & mpp_npes, mpp_get_current_pelist, & input_nml_file, get_unit, WARNING, & - read_ascii_file, INPUT_STR_LENGTH + read_ascii_file use mpp_domains_mod, only: mpp_get_data_domain, mpp_get_compute_domain, mpp_get_tile_id use tracer_manager_mod, only: tm_get_number_tracers => get_number_tracers, & tm_get_tracer_index => get_tracer_index, & From 0b2491a1a326988e213cb46370cf48dca5dc38c4 Mon Sep 17 00:00:00 2001 From: bensonr <6594772+bensonr@users.noreply.github.com> Date: Wed, 4 Aug 2021 16:10:28 -0400 Subject: [PATCH 32/52] updates logic for file read of eta levels (#124) * add check on eta levels to ensure their monotonicity * update Jili Dong's ak/bk external input to - use the FMS ascii_read (single read/broadcast) - error check input to ensure the proper number of levels present * added a format description for the external eta file and ensured a correct the file length check for FMS 2021.03 and greater --- tools/fv_eta.F90 | 74 +++++++++++++++++++++++++++++++++++++++++------- 1 file changed, 63 insertions(+), 11 deletions(-) diff --git a/tools/fv_eta.F90 b/tools/fv_eta.F90 index 8874cdd47..6e5313637 100644 --- a/tools/fv_eta.F90 +++ b/tools/fv_eta.F90 @@ -21,7 +21,8 @@ module fv_eta_mod use constants_mod, only: kappa, grav, cp_air, rdgas use fv_mp_mod, only: is_master - use mpp_mod, only: FATAL, mpp_error + use fms_mod, only: FATAL, error_mesg + use fms2_io_mod, only: ascii_read implicit none private public set_eta, set_external_eta, get_eta_level, compute_dz_var, & @@ -256,6 +257,8 @@ subroutine set_eta(km, ks, ptop, ak, bk, npz_type) ptop = ak(1) pint = ak(ks+1) + call check_eta_levels (ak, bk) + end subroutine set_eta @@ -264,7 +267,7 @@ end subroutine set_eta subroutine set_eta(km, ks, ptop, ak, bk, npz_type,fv_eta_file) !Level definitions are now in this header file -#include +#include integer, intent(in):: km ! vertical dimension integer, intent(out):: ks ! number of pure p layers @@ -273,14 +276,14 @@ subroutine set_eta(km, ks, ptop, ak, bk, npz_type,fv_eta_file) real, intent(out):: ptop ! model top (Pa) character(24), intent(IN) :: npz_type character(120), intent(IN) :: fv_eta_file - integer :: eta_level_unit + character(len=:), dimension(:), allocatable :: eta_level_unit real:: p0=1000.E2 real:: pc=200.E2 real pt, lnpe, dlnp real press(km+1), pt1(km) - integer k + integer :: l, k integer :: var_fn = 0 real :: pint = 100.E2 @@ -330,17 +333,27 @@ subroutine set_eta(km, ks, ptop, ak, bk, npz_type,fv_eta_file) auto_routine = 2 end select -! Jili Dong add ak/bk input else if (trim(npz_type) == 'input') then - open (newunit=eta_level_unit, file=trim(fv_eta_file)) - read(eta_level_unit,*) +! Jili Dong add ak/bk input + call ascii_read (trim(fv_eta_file), eta_level_unit) + !--- fv_eta_file being read in must have the following format: + ! include a single line description + ! ak/bk pairs, with each pair occupying a single line + ! the pairs must be ordered from surface to TOA + ! the pairs define the levels of the grid to create levels-1 layers + if (size(eta_level_unit(:)) /= km+2) then + print *,' size is ', size(eta_level_unit(:)) + call error_mesg ('FV3 set_eta',trim(fv_eta_file)//" has too few or too many entries or has extra & + &spaces at the end of the file", FATAL) + endif + l = 1 + read(eta_level_unit(l),*) do k=km+1,1,-1 - read(eta_level_unit,*) ak(k),bk(k) + l = l + 1 + read(eta_level_unit(l),*) ak(k),bk(k) end do - close(eta_level_unit) + deallocate (eta_level_unit) call set_external_eta(ak, bk, ptop, ks) -! Jili Dong add ak/bk input - else select case (km) @@ -741,6 +754,8 @@ subroutine set_eta(km, ks, ptop, ak, bk, npz_type,fv_eta_file) ptop = ak(1) pint = ak(ks+1) + call check_eta_levels (ak, bk) + if (is_master()) then write(*, '(A4, A13, A13, A11)') 'klev', 'ak', 'bk', 'p_ref' do k=1,km+1 @@ -770,8 +785,11 @@ subroutine set_external_eta(ak, bk, ptop, ks) enddo !--- change ks to layers from levels ks = ks - 1 + if (is_master()) write(6,*) ' ptop & ks ', ptop, ks + call check_eta_levels (ak, bk) + end subroutine set_external_eta @@ -1823,6 +1841,40 @@ subroutine hybrid_z_dz(km, dz, ztop, s_rate) end subroutine hybrid_z_dz + subroutine check_eta_levels(ak, bk) + real, intent(in) :: ak(:) + real, intent(in) :: bk(:) + !--- local variables + real :: ph1, tmp + integer :: nlev, k + logical :: monotonic + + nlev = size(ak(:)) + + monotonic = .true. + ph1 = ak(1) + do k=2,nlev + tmp = ak(k) + bk(k)*1000.E2 + if (tmp <= ph1) then + monotonic = .false. + exit + endif + ph1 = tmp + enddo + + if (.not. monotonic) then + if (is_master()) then + write(*, '(A4, A13, A13, A11)') 'klev', 'ak', 'bk', 'p_ref' + do k=1,nlev + write(*,'(I4, F13.5, F13.5, F11.2)') k, ak(k), bk(k), ak(k) + bk(k)*1000.E2 + enddo + endif + call error_mesg ('FV3 check_eta_levels',"ak/bk pairs do not provide a monotonic vertical coordinate", & + & FATAL) + endif + + end subroutine check_eta_levels + subroutine get_eta_level(npz, p_s, pf, ph, ak, bk, pscale) integer, intent(in) :: npz From bfe78474913cfc4216251a0b159f979e8c9143ec Mon Sep 17 00:00:00 2001 From: bensonr <6594772+bensonr@users.noreply.github.com> Date: Wed, 4 Aug 2021 17:58:49 -0400 Subject: [PATCH 33/52] merge of minor updates from GFDL Weather and Climate Dynamics Division (20210804) (#127) * output conversion error warning in debug mode w/ Intel * incorrect argument to mpp_max in fv_restart.F90 affecting nesting --- tools/fv_grid_tools.F90 | 9 +++++---- tools/fv_restart.F90 | 2 +- 2 files changed, 6 insertions(+), 5 deletions(-) diff --git a/tools/fv_grid_tools.F90 b/tools/fv_grid_tools.F90 index 7fdd84e1d..0e8d5393b 100644 --- a/tools/fv_grid_tools.F90 +++ b/tools/fv_grid_tools.F90 @@ -1116,10 +1116,11 @@ subroutine init_grid(Atm, grid_name, grid_file, npx, npy, npz, ndims, nregions, write(*,*) ' Radius is ', radius, ', omega is ', omega, ' small_fac = ', small_fac write(*,* ) ' Cubed-Sphere Grid Stats : ', npx,'x',npy,'x',nregions print*, dxN, dxM, dxAV, dxN, dxM - write(*,201) ' Grid Length : min: ', dxN,' max: ', dxM,' avg: ', dxAV, ' min/max: ',dxN/dxM - write(*,200) ' Deviation from Orthogonal : min: ',angN,' max: ',angM,' avg: ',angAV - write(*,200) ' Aspect Ratio : min: ',aspN,' max: ',aspM,' avg: ',aspAV + write(*,'(A,f11.2,A,f11.2,A,f11.2,A,f11.2)') ' Grid Length : min: ', dxN,' max: ', dxM,' avg: ', dxAV, ' min/max: ',dxN/dxM + write(*,'(A,e21.14,A,e21.14,A,e21.14)') ' Deviation from Orthogonal : min: ',angN,' max: ',angM,' avg: ',angAV + write(*,'(A,e21.14,A,e21.14,A,e21.14)') ' Aspect Ratio : min: ',aspN,' max: ',aspM,' avg: ',aspAV write(*,* ) '' + endif endif!if gridtype > 3 @@ -1562,7 +1563,7 @@ subroutine setup_orthogonal_grid(npx, npy, bd, grid_file) write(*,210) ' GLOBAL AREA (m*m):', globalarea write(*,* ) '' -201 format(A,f9.2,A,f9.2,A,f9.2,A,f9.2) +201 format(A,f11.2,A,f11.2,A,f11.2,A,f11.2) 209 format(A,e21.14,A,e21.14) 210 format(A,e21.14) diff --git a/tools/fv_restart.F90 b/tools/fv_restart.F90 index e6a9e41ff..73bbd6f4f 100644 --- a/tools/fv_restart.F90 +++ b/tools/fv_restart.F90 @@ -469,7 +469,7 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ if (.not. allocated (global_pelist)) allocate(global_pelist(mpp_npes())) call mpp_get_current_pelist(global_pelist) - call mpp_max(BC_remap_level,ntileme,global_pelist) + call mpp_max(BC_remap_level,Atm(this_grid)%neststruct%num_nest_level,global_pelist) call mpp_set_current_pelist(pelist) do nest_level=1,Atm(this_grid)%neststruct%num_nest_level From 3f69c53ccc790fe368fdd199c73cfafe2558b2c6 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 07:58:46 -0400 Subject: [PATCH 34/52] removed extra nrows_blend from merge --- model/fv_arrays.F90 | 2 -- 1 file changed, 2 deletions(-) diff --git a/model/fv_arrays.F90 b/model/fv_arrays.F90 index 3c3669050..8590cade1 100644 --- a/model/fv_arrays.F90 +++ b/model/fv_arrays.F90 @@ -881,8 +881,6 @@ module fv_arrays_mod !< The default value is 4 (recommended); fourth-order interpolation !< is used unless c2l_ord = 2. - integer :: nrows_blend = 0 !< # of blending rows in the outer integration domain. - real(kind=R_GRID) :: dx_const = 1000. !< Specifies the (uniform) grid-cell-width in the x-direction !< on a doubly-periodic grid (grid_type = 4) in meters. !< The default value is 1000. From 112feb99c28da4a657f827105ad8ea9a150714a9 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 08:03:55 -0400 Subject: [PATCH 35/52] removed module use error --- model/fv_regional_bc.F90 | 3 +-- 1 file changed, 1 insertion(+), 2 deletions(-) diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index 5cb089ebc..c72bb5245 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -30,8 +30,7 @@ module fv_regional_mod NORTH, SOUTH, EAST, WEST, & CENTER, CORNER, & mpp_domains_set_stack_size, & - mpp_update_domains, mpp_get_neighbor_pe,& - mpp_get_current_pelist + mpp_update_domains, mpp_get_neighbor_pe use mpp_mod, only: FATAL, input_nml_file, & mpp_error ,mpp_pe, mpp_sync, & mpp_npes, mpp_root_pe, mpp_gather, & From d09aa09266d0872568a8d9172ff83c4f592b9c4f Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 08:13:08 -0400 Subject: [PATCH 36/52] remove double definition --- model/fv_regional_bc.F90 | 1 - 1 file changed, 1 deletion(-) diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index c72bb5245..7ce0d7320 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -1366,7 +1366,6 @@ subroutine start_regional_restart(Atm & namelist /external_ic_nml/ filtered_terrain, levp, gfs_dwinds & ,checker_tr, nt_checker ! variables for reading the dimension from the gfs_ctrl - integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist integer levsp !----------------------------------------------------------------------- !*********************************************************************** From fc31bd8817bd98526589a15fe2c7196a292a0bdb Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 09:36:37 -0400 Subject: [PATCH 37/52] add missing variable declaration --- model/fv_regional_bc.F90 | 4 +--- 1 file changed, 1 insertion(+), 3 deletions(-) diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index 7ce0d7320..0c64c5bbd 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -1353,6 +1353,7 @@ subroutine start_regional_restart(Atm & !*** Local variables !--------------------- ! + type(FmsNetcdfFile_t) :: Gfs_ctl type(FmsNetcdfFile_t) :: Grid_input integer, allocatable, dimension(:) :: pes !< Array of the pes in the current pelist integer :: ierr, ios @@ -1391,7 +1392,6 @@ subroutine start_regional_restart(Atm & else call mpp_error(FATAL,'==> Error in fv_regional::start_regional_restart file '//trim(fn_gfs_ctl)//' for NGGPS IC does not exist') endif - deallocate(pes) levp = levsp-1 ! @@ -1416,8 +1416,6 @@ subroutine start_regional_restart(Atm & allocate (wk2(levp+1,2)) allocate (ak_in(levp+1)) !<-- Save the input vertical structure for allocate (bk_in(levp+1)) ! remapping BC updates during the forecast. - allocate(pes(mpp_npes())) - call mpp_get_current_pelist(pes) if (Atm%flagstruct%hrrrv3_ic) then if (open_file(Grid_input, 'INPUT/hrrr_ctrl.nc', "read", pelist=pes)) then call read_data(Grid_input,'vcoord',wk2) From 97ff88f7f453b8c9ae87b71fdb8de27faccc3b66 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 09:44:15 -0400 Subject: [PATCH 38/52] fixed error message --- model/fv_regional_bc.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index 0c64c5bbd..540d9dfc4 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -1390,7 +1390,7 @@ subroutine start_regional_restart(Atm & call get_dimension_size(Gfs_ctl, 'levsp', levsp) call close_file(Gfs_ctl) else - call mpp_error(FATAL,'==> Error in fv_regional::start_regional_restart file '//trim(fn_gfs_ctl)//' for NGGPS IC does not exist') + call mpp_error(FATAL,'==> Error in fv_regional::start_regional_restart file INPUT/gfs_ctl.nc does not exist') endif levp = levsp-1 From 562eba34233518cf35015715d36bd50963d7679f Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 10:03:47 -0400 Subject: [PATCH 39/52] add missing endif --- tools/external_ic.F90 | 1 + 1 file changed, 1 insertion(+) diff --git a/tools/external_ic.F90 b/tools/external_ic.F90 index 2ac71586f..393b6db49 100644 --- a/tools/external_ic.F90 +++ b/tools/external_ic.F90 @@ -3471,6 +3471,7 @@ subroutine remap_scalar_nh(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, w, t) Atm%q(i,j,k,iq) = qn1(i,k) enddo enddo + endif enddo do k=1,km From 2417bf1093cc87dedbf1e804d61af2d8fe9fc2b2 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 10:11:50 -0400 Subject: [PATCH 40/52] remove unnecessary argument --- tools/fv_restart.F90 | 5 ++--- 1 file changed, 2 insertions(+), 3 deletions(-) diff --git a/tools/fv_restart.F90 b/tools/fv_restart.F90 index fd3ae48c9..bcd6ea13b 100644 --- a/tools/fv_restart.F90 +++ b/tools/fv_restart.F90 @@ -194,10 +194,9 @@ end subroutine fv_restart_init !>@details The modules also writes out restart files at the end of the !! model run, and prints out diagnostics of the initial state. !! There are several options to control the initialization process. - subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_type, this_grid) + subroutine fv_restart(fv_domain, Atm, seconds, days, cold_start, grid_type, this_grid) type(domain2d), intent(inout) :: fv_domain type(fv_atmos_type), intent(inout) :: Atm(:) - real, intent(in) :: dt_atmos integer, intent(out) :: seconds integer, intent(out) :: days logical, intent(inout) :: cold_start @@ -344,7 +343,7 @@ subroutine fv_restart(fv_domain, Atm, dt_atmos, seconds, days, cold_start, grid_ !3. External_ic if (Atm(n)%flagstruct%external_ic) then if( is_master() ) write(*,*) 'Calling get_external_ic' - call get_external_ic(Atm(n), Atm(n)%domain, .not. do_read_restart, dt_atmos) + call get_external_ic(Atm(n), Atm(n)%domain, .not. do_read_restart) if( is_master() ) write(*,*) 'IC generated from the specified external source' !4. Restart From d440d4610047bd55f6a98a796fa6d44a50ac8be4 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 10:15:11 -0400 Subject: [PATCH 41/52] remove unneeded argument --- driver/fvGFS/atmosphere.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/driver/fvGFS/atmosphere.F90 b/driver/fvGFS/atmosphere.F90 index 1991d034f..7c292dbb7 100644 --- a/driver/fvGFS/atmosphere.F90 +++ b/driver/fvGFS/atmosphere.F90 @@ -427,7 +427,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) !--- allocate pref allocate(pref(npz+1,2), dum1d(npz+1)) - call fv_restart(Atm(mygrid)%domain, Atm, dt_atmos, seconds, days, cold_start, Atm(mygrid)%gridstruct%grid_type, mygrid) + call fv_restart(Atm(mygrid)%domain, Atm, seconds, days, cold_start, Atm(mygrid)%gridstruct%grid_type, mygrid) fv_time = Time From 3934d6ad628b1faf219cb7c88cc2a0d83bd78a32 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 10:17:26 -0400 Subject: [PATCH 42/52] remove unneeded argument --- driver/fvGFS/atmosphere.F90 | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/driver/fvGFS/atmosphere.F90 b/driver/fvGFS/atmosphere.F90 index 7c292dbb7..2e348c9a2 100644 --- a/driver/fvGFS/atmosphere.F90 +++ b/driver/fvGFS/atmosphere.F90 @@ -534,7 +534,7 @@ subroutine atmosphere_init (Time_init, Time, Time_step, Grid_box, area) ! --- initiate the start for a restarted regional forecast if ( Atm(mygrid)%gridstruct%regional .and. Atm(mygrid)%flagstruct%warm_start ) then - call start_regional_restart(Atm(1), dt_atmos, & + call start_regional_restart(Atm(1), & isc, iec, jsc, jec, & isd, ied, jsd, jed ) endif From 2fa1c510043ad0279cbf78834ad8d1d0dcb7817f Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 10:25:50 -0400 Subject: [PATCH 43/52] remove calls to undefined reference --- driver/fvGFS/atmosphere.F90 | 4 ---- 1 file changed, 4 deletions(-) diff --git a/driver/fvGFS/atmosphere.F90 b/driver/fvGFS/atmosphere.F90 index 2e348c9a2..fb47c7f33 100644 --- a/driver/fvGFS/atmosphere.F90 +++ b/driver/fvGFS/atmosphere.F90 @@ -796,10 +796,6 @@ subroutine atmosphere_end (Time, Grid_box, restart_endfcst) ! initialize domains for writing global physics data if ( Atm(mygrid)%flagstruct%nudge ) call fv_nwp_nudge_end - if (Atm(mygrid)%flagstruct%do_inline_mp) then - call gfdl_mp_end ( ) - endif - if (first_diag) then call timing_on('FV_DIAG') call fv_diag(Atm(mygrid:mygrid), zvir, fv_time, Atm(mygrid)%flagstruct%print_freq) From 2cfb1211947e5b010b32f0c60e5961c64efdeb76 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Fri, 6 Aug 2021 10:34:11 -0400 Subject: [PATCH 44/52] remove obsoleted function --- driver/fvGFS/atmosphere.F90 | 13 +++++++------ 1 file changed, 7 insertions(+), 6 deletions(-) diff --git a/driver/fvGFS/atmosphere.F90 b/driver/fvGFS/atmosphere.F90 index fb47c7f33..3fb22c2d6 100644 --- a/driver/fvGFS/atmosphere.F90 +++ b/driver/fvGFS/atmosphere.F90 @@ -44,12 +44,15 @@ module atmosphere_mod ! ! ! fms_mod -! file_exist, open_namelist_file,close_file, error_mesg, FATAL, -! check_nml_error, stdlog,write_version_number,set_domain, -! mpp_clock_id, mpp_clock_begin, mpp_clock_end, CLOCK_SUBCOMPONENT, -! clock_flag_default, nullify_domain +! file_exist, error_mesg, FATAL, check_nml_error, +! stdlog,write_version_number, mpp_clock_id, +! mpp_clock_begin, mpp_clock_end, CLOCK_SUBCOMPONENT, +! clock_flag_default ! ! +! fms2_io_mod +! file_exists +! ! fv_arrays_mod ! fv_atmos_type, R_GRID ! @@ -1536,8 +1539,6 @@ subroutine atmosphere_state_update (Time, IPD_Data, IAU_Data, Atm_block, flip_vc enddo endif - call set_domain ( Atm(mygrid)%domain ) - call timing_on('GFS_TENDENCIES') call atmos_phys_qdt_diag(Atm(n)%q, Atm(n)%phys_diag, nt_dyn, dt_atmos, .true.) !--- put u/v tendencies into haloed arrays u_dt and v_dt From a6b2f07a46c1762cb3acada2501776f7588ef482 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Sat, 7 Aug 2021 09:49:02 -0400 Subject: [PATCH 45/52] final?? fixes to tools/external_ic.F90 --- tools/external_ic.F90 | 341 ++++-------------------------------------- 1 file changed, 25 insertions(+), 316 deletions(-) diff --git a/tools/external_ic.F90 b/tools/external_ic.F90 index 393b6db49..703a9650b 100644 --- a/tools/external_ic.F90 +++ b/tools/external_ic.F90 @@ -196,7 +196,7 @@ module external_ic_mod real, parameter:: zvir = rvgas/rdgas - 1. real(kind=R_GRID), parameter :: cnst_0p20=0.20d0 real, parameter :: deg2rad = pi/180. - logical :: source_fv3gfs + logical :: data_source_fv3gfs ! version number of this module ! Include variable "version" to be written to log file. @@ -557,8 +557,8 @@ subroutine get_nggps_ic (Atm, fv_domain) ! - call get_data_source(source_fv3gfs,Atm%flagstruct%regional) - if ( source_fv3gfs ) then + call get_data_source(data_source_fv3gfs,Atm%flagstruct%regional) + if ( data_source_fv3gfs ) then call mpp_error(NOTE, "READING FROM REGRIDDED FV3GFS NEMSIO/NETCDF/GRIB2 FILE") endif @@ -789,19 +789,25 @@ subroutine get_nggps_ic (Atm, fv_domain) snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') graupel = get_tracer_index(MODEL_ATMOS, 'graupel') ntclamt = get_tracer_index(MODEL_ATMOS, 'cld_amt') - if (source_fv3gfs) then + if (data_source_fv3gfs) then do k=1,npz do j=js,je do i=is,ie wt = Atm%delp(i,j,k) if ( Atm%flagstruct%nwat == 6 ) then - qt = wt/(1. - (Atm%q(i,j,k,liq_wat) + & - Atm%q(i,j,k,ice_wat) + & - Atm%q(i,j,k,rainwat) + & - Atm%q(i,j,k,snowwat) + & - Atm%q(i,j,k,graupel))) +!rab qt = wt/(1. - (Atm%q(i,j,k,liq_wat) + & +!rab Atm%q(i,j,k,ice_wat) + & +!rab Atm%q(i,j,k,rainwat) + & +!rab Atm%q(i,j,k,snowwat) + & +!rab Atm%q(i,j,k,graupel))) + qt = wt*(1. + Atm%q(i,j,k,liq_wat) + & + Atm%q(i,j,k,ice_wat) + & + Atm%q(i,j,k,rainwat) + & + Atm%q(i,j,k,snowwat) + & + Atm%q(i,j,k,graupel)) else ! all other values of nwat - qt = wt/(1. - sum(Atm%q(i,j,k,2:Atm%flagstruct%nwat))) +!rab qt = wt/(1. - sum(Atm%q(i,j,k,2:Atm%flagstruct%nwat))) + qt = wt*(1. + sum(Atm%q(i,j,k,2:Atm%flagstruct%nwat))) endif Atm%delp(i,j,k) = qt if (ntclamt > 0) Atm%q(i,j,k,ntclamt) = 0.0 ! Moorthi @@ -842,7 +848,7 @@ subroutine get_nggps_ic (Atm, fv_domain) do j=js,je do i=is,ie !pe1 = Atm%ak(k+1) + Atm%bk(k+1)*Atm%ps(i,j) - Atm%q(i,j,k,tke) = 0.02 ! 1.*exp(-(Atm%ps(i,j) - pe1)**2) + Atm%q(i,j,k,tke) = 0.00 ! 1.*exp(-(Atm%ps(i,j) - pe1)**2) enddo enddo enddo @@ -863,7 +869,7 @@ subroutine get_nggps_ic (Atm, fv_domain) deallocate (bk) deallocate (ps) deallocate (q ) - if (source_fv3gfs) deallocate (temp) + if (data_source_fv3gfs) deallocate (temp) deallocate (omga) @@ -896,7 +902,7 @@ subroutine read_gfs_ic() allocate ( v_w(is:ie+1, js:je, 1:levp) ) allocate ( u_s(is:ie, js:je+1, 1:levp) ) allocate ( v_s(is:ie, js:je+1, 1:levp) ) - if (source_fv3gfs) allocate (temp(is:ie,js:je,1:levp)) + if (data_source_fv3gfs) allocate (temp(is:ie,js:je,1:levp)) ! initialize dim_names for register restart dim_names_3d(1) = "lev" @@ -934,7 +940,7 @@ subroutine read_gfs_ic() call register_restart_field(GFS_restart, 'zh', zh, dim_names_3d4) ! real temperature (K) - if (source_fv3gfs) call register_restart_field(GFS_restart, 't', temp, dim_names_3d3, is_optional=.true.) + if (data_source_fv3gfs) call register_restart_field(GFS_restart, 't', temp, dim_names_3d3, is_optional=.true.) ! prognostic tracers do nt = 1, ntracers @@ -1217,7 +1223,7 @@ subroutine get_hrrr_ic (Atm, fv_domain) ! this is necessary to remap temperature and w correctly - source_fv3gfs = .True. + data_source_fv3gfs = .True. !*** For regional runs read in each of the BC variables from the NetCDF boundary file !*** and remap in the vertical from the input levels to the model integration levels. @@ -3016,7 +3022,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) #endif !$OMP parallel do default(none) & -!$OMP shared(sphum,liq_wat,rainwat,ice_wat,snowwat,graupel,source_fv3gfs,& +!$OMP shared(sphum,liq_wat,rainwat,ice_wat,snowwat,graupel,data_source_fv3gfs,& !$OMP cld_amt,ncnst,npz,is,ie,js,je,km,k2,ak0,bk0,psc,zh,omga,qa,Atm,z500,t_in) & !$OMP private(l,m,pst,pn,gz,pe0,pn0,pe1,pn1,dp2,qp,qn1,gz_fv) @@ -3161,7 +3167,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) !---------------------------------------------------- ! Compute true temperature using hydrostatic balance !---------------------------------------------------- - if (.not. source_fv3gfs .or. .not. present(t_in)) then + if (.not. data_source_fv3gfs .or. .not. present(t_in)) then do k=1,npz #ifdef MULTI_GASES Atm%pt(i,j,k) = (gz_fv(k)-gz_fv(k+1))/( rdgas*(pn1(i,k+1)-pn1(i,k))*virq(Atm%q(i,j,k,:)) ) @@ -3195,7 +3201,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) ! seperate cloud water and cloud ice from Jan-Huey Chen's HiRAM code ! only use for NCEP IC and GFDL microphy !----------------------------------------------------------------------- - if (.not. source_fv3gfs) then + if (.not. data_source_fv3gfs) then if ((Atm%flagstruct%nwat .eq. 3 .or. Atm%flagstruct%nwat .eq. 6) .and. & (Atm%flagstruct%ncep_ic .or. Atm%flagstruct%nggps_ic)) then do k=1,npz @@ -3261,7 +3267,7 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) enddo enddo call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, -1, 4, Atm%ptop) - if (source_fv3gfs) then + if (data_source_fv3gfs) then do k=1,npz do i=is,ie atm%w(i,j,k) = qn1(i,k) @@ -3317,303 +3323,6 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) end subroutine remap_scalar - - subroutine remap_scalar_nh(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, w, t) - type(fv_atmos_type), intent(inout) :: Atm - integer, intent(in):: km, npz, ncnst - real, intent(in):: ak0(km+1), bk0(km+1) - real, intent(in), dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je):: psc - real, intent(in), dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je,km):: w, t - real, intent(in), dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je,km,ncnst):: qa - real, intent(in), dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je,km+1):: zh -! local: - real, dimension(Atm%bd%is:Atm%bd%ie,km+1):: pe0 - real, dimension(Atm%bd%is:Atm%bd%ie,npz):: qn1, dp2 - real, dimension(Atm%bd%is:Atm%bd%ie,npz+1):: pe1 - real qp(Atm%bd%is:Atm%bd%ie,km) - real wk(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je) - real, dimension(Atm%bd%is:Atm%bd%ie,Atm%bd%js:Atm%bd%je):: z500 -!!! High-precision - real(kind=R_GRID), dimension(Atm%bd%is:Atm%bd%ie,npz+1):: pn1 - real(kind=R_GRID):: gz_fv(npz+1) - real(kind=R_GRID), dimension(2*km+1):: gz, pn - real(kind=R_GRID), dimension(Atm%bd%is:Atm%bd%ie,km+1):: pn0 - real(kind=R_GRID):: pst -!!! High-precision - integer i,j,k,l,m, k2,iq - integer sphum, o3mr, liq_wat, ice_wat, rainwat, snowwat, graupel, cld_amt - integer :: is, ie, js, je - - is = Atm%bd%is - ie = Atm%bd%ie - js = Atm%bd%js - je = Atm%bd%je - - sphum = get_tracer_index(MODEL_ATMOS, 'sphum') - liq_wat = get_tracer_index(MODEL_ATMOS, 'liq_wat') - ice_wat = get_tracer_index(MODEL_ATMOS, 'ice_wat') - rainwat = get_tracer_index(MODEL_ATMOS, 'rainwat') - snowwat = get_tracer_index(MODEL_ATMOS, 'snowwat') - graupel = get_tracer_index(MODEL_ATMOS, 'graupel') - cld_amt = get_tracer_index(MODEL_ATMOS, 'cld_amt') - o3mr = get_tracer_index(MODEL_ATMOS, 'o3mr') - - if (mpp_pe()==1) then - print *, 'In remap_scalar:' - print *, 'ncnst = ', ncnst - print *, 'nwat = ', Atm%flagstruct%nwat - print *, 'sphum = ', sphum - print *, 'liq_wat = ', liq_wat - if ( Atm%flagstruct%nwat .eq. 6 ) then - print *, 'rainwat = ', rainwat - print *, 'ice_wat = ', ice_wat - print *, 'snowwat = ', snowwat - print *, 'graupel = ', graupel - endif - print *, 'o3mr = ', o3mr - print *, 'cld_amt = ', cld_amt - endif - - if ( sphum/=1 ) then - call mpp_error(FATAL,'SPHUM must be 1st tracer') - endif - - k2 = max(10, km/2) - -#ifdef USE_GFS_ZS - Atm%phis(is:ie,js:je) = zh(is:ie,js:je,km+1)*grav -#endif - -!$OMP parallel do default(none) & -!$OMP shared(sphum,liq_wat,rainwat,ice_wat,snowwat,graupel,& -!$OMP cld_amt,ncnst,npz,is,ie,js,je,km,k2,ak0,bk0,psc,zh,w,t,qa,Atm,z500) & -!$OMP private(l,m,pst,pn,gz,pe0,pn0,pe1,pn1,dp2,qp,qn1,gz_fv) - - do 5000 j=js,je - do k=1,km+1 - do i=is,ie - pe0(i,k) = ak0(k) + bk0(k)*psc(i,j) - pn0(i,k) = log(pe0(i,k)) - enddo - enddo - - do i=is,ie - do k=1,km+1 - pn(k) = pn0(i,k) - gz(k) = zh(i,j,k)*grav - enddo -! Use log-p for interpolation/extrapolation -! mirror image method: - do k=km+2, km+k2 - l = 2*(km+1) - k - gz(k) = 2.*gz(km+1) - gz(l) - pn(k) = 2.*pn(km+1) - pn(l) - enddo - - do k=km+k2-1, 2, -1 - if( Atm%phis(i,j).le.gz(k) .and. Atm%phis(i,j).ge.gz(k+1) ) then - pst = pn(k) + (pn(k+1)-pn(k))*(gz(k)-Atm%phis(i,j))/(gz(k)-gz(k+1)) - go to 123 - endif - enddo -123 Atm%ps(i,j) = exp(pst) - -!! ------------------ -!! Find 500-mb height -!! ------------------ -! pst = log(500.e2) -! do k=km+k2-1, 2, -1 -! if( pst.le.pn(k+1) .and. pst.ge.pn(k) ) then -! z500(i,j) = (gz(k+1) + (gz(k)-gz(k+1))*(pn(k+1)-pst)/(pn(k+1)-pn(k)))/grav -! go to 124 -! endif -! enddo -!124 continue - - enddo ! i-loop - - do i=is,ie - pe1(i,1) = Atm%ak(1) - pn1(i,1) = log(pe1(i,1)) - enddo - do k=2,npz+1 - do i=is,ie - pe1(i,k) = Atm%ak(k) + Atm%bk(k)*Atm%ps(i,j) - pn1(i,k) = log(pe1(i,k)) - enddo - enddo - -! * Compute delp - do k=1,npz - do i=is,ie - dp2(i,k) = pe1(i,k+1) - pe1(i,k) - Atm%delp(i,j,k) = dp2(i,k) - enddo - enddo - -! map tracers - do iq=1,ncnst - if (floor(qa(is,j,1,iq)) > -999) then !skip missing scalars - do k=1,km - do i=is,ie - qp(i,k) = qa(i,j,k,iq) - enddo - enddo - call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, 0, 8, Atm%ptop) - if ( iq==sphum ) then - call fillq(ie-is+1, npz, 1, qn1, dp2) - else - call fillz(ie-is+1, npz, 1, qn1, dp2) - endif -! The HiRam step of blending model sphum with NCEP data is obsolete because nggps is always cold starting... - do k=1,npz - do i=is,ie - Atm%q(i,j,k,iq) = qn1(i,k) - enddo - enddo - endif - enddo - - do k=1,km - do i=is,ie - qp(i,k) = t(i,j,k) - enddo - enddo - call mappm(km, log(pe0), qp, npz, log(pe1), qn1, is,ie, 2, 4, Atm%ptop) - do k=1,npz - do i=is,ie - atm%pt(i,j,k) = qn1(i,k) - enddo - enddo - -!--------------------------------------------------- -! Retrive temperature using geopotential height from external data -!--------------------------------------------------- - do i=is,ie -! Make sure FV3 top is lower than GFS; can not do extrapolation above the top at this point - if ( pn1(i,1) .lt. pn0(i,1) ) then - call mpp_error(FATAL,'FV3 top higher than external data') - endif - - do k=1,km+1 - pn(k) = pn0(i,k) - gz(k) = zh(i,j,k)*grav - enddo -!------------------------------------------------- - do k=km+2, km+k2 - l = 2*(km+1) - k - gz(k) = 2.*gz(km+1) - gz(l) - pn(k) = 2.*pn(km+1) - pn(l) - enddo -!------------------------------------------------- - - gz_fv(npz+1) = Atm%phis(i,j) - - m = 1 - - do k=1,npz -! Searching using FV3 log(pe): pn1 -#ifdef USE_ISOTHERMO - do l=m,km - if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then - gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) - goto 555 - elseif ( pn1(i,k) .gt. pn(km+1) ) then -! Isothermal under ground; linear in log-p extra-polation - gz_fv(k) = gz(km+1) + (gz_fv(npz+1)-gz(km+1))*(pn1(i,k)-pn(km+1))/(pn1(i,npz+1)-pn(km+1)) - goto 555 - endif - enddo -#else - do l=m,km+k2-1 - if ( (pn1(i,k).le.pn(l+1)) .and. (pn1(i,k).ge.pn(l)) ) then - gz_fv(k) = gz(l) + (gz(l+1)-gz(l))*(pn1(i,k)-pn(l))/(pn(l+1)-pn(l)) - goto 555 - endif - enddo -#endif -555 m = l - enddo - - do k=1,npz+1 - Atm%peln(i,k,j) = pn1(i,k) - enddo - - if ( .not. Atm%flagstruct%hydrostatic ) then - do k=1,npz - Atm%delz(i,j,k) = (gz_fv(k+1) - gz_fv(k)) / grav - enddo - endif - - enddo ! i-loop - - - do k=1,npz - do i=is,ie - - call mp_auto_conversion(Atm%q(i,j,k,liq_wat), Atm%q(i,j,k,rainwat), & - Atm%q(i,j,k,ice_wat), Atm%q(i,j,k,snowwat) ) - enddo - enddo - - -!------------------------------------------------------------- -! map omega or w -!------- ------------------------------------------------------ - if ( (.not. Atm%flagstruct%hydrostatic) .and. (.not. Atm%flagstruct%ncep_ic) ) then - do k=1,km - do i=is,ie - qp(i,k) = w(i,j,k) - enddo - enddo - call mappm(km, pe0, qp, npz, pe1, qn1, is,ie, -1, 4, Atm%ptop) - do k=1,npz - do i=is,ie - atm%w(i,j,k) = qn1(i,k) - enddo - enddo - endif - -5000 continue - -! Add some diagnostics: - if (.not. Atm%flagstruct%hydrostatic) call p_maxmin('delz_model', Atm%delz, is, ie, js, je, npz, 1.) - call p_maxmin('sphum_model', Atm%q(is:ie,js:je,1:npz,sphum), is, ie, js, je, npz, 1.) - call p_maxmin('liq_wat_model', Atm%q(is:ie,js:je,1:npz,liq_wat), is, ie, js, je, npz, 1.) - call p_maxmin('ice_wat_model', Atm%q(is:ie,js:je,1:npz,ice_wat), is, ie, js, je, npz, 1.) - call p_maxmin('rainwat_model', Atm%q(is:ie,js:je,1:npz,rainwat), is, ie, js, je, npz, 1.) - call p_maxmin('snowwat_model', Atm%q(is:ie,js:je,1:npz,snowwat), is, ie, js, je, npz, 1.) - call p_maxmin('graupel_model', Atm%q(is:ie,js:je,1:npz,graupel), is, ie, js, je, npz, 1.) - call p_maxmin('cld_amt_model', Atm%q(is:ie,js:je,1:npz,cld_amt), is, ie, js, je, npz, 1.) - call p_maxmin('PS_model (mb)', Atm%ps(is:ie,js:je), is, ie, js, je, 1, 0.01) - call p_maxmin('PT_model', Atm%pt(is:ie,js:je,1:npz), is, ie, js, je, npz, 1.) - call pmaxmn('ZS_model', Atm%phis(is:ie,js:je)/grav, is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) - call pmaxmn('ZS_data', zh(is:ie,js:je,km+1), is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) - do j=js,je - do i=is,ie - wk(i,j) = Atm%phis(i,j)/grav - zh(i,j,km+1) - ! if ((wk(i,j) > 1800.).or.(wk(i,j)<-1600.)) then - ! print *,' ' - ! print *, 'Diff = ', wk(i,j), 'Atm%phis =', Atm%phis(i,j)/grav, 'zh = ', zh(i,j,km+1) - ! print *, 'lat = ', Atm%gridstruct%agrid(i,j,2)/deg2rad, 'lon = ', Atm%gridstruct%agrid(i,j,1)/deg2rad - ! endif - enddo - enddo - call pmaxmn('ZS_diff (m)', wk, is, ie, js, je, 1, 1., Atm%gridstruct%area_64, Atm%domain) - - - do j=js,je - do i=is,ie - wk(i,j) = Atm%ps(i,j) - psc(i,j) - enddo - enddo - call pmaxmn('PS_diff (mb)', wk, is, ie, js, je, 1, 0.01, Atm%gridstruct%area_64, Atm%domain) - - if (is_master()) write(*,*) 'done remap_scalar_nh' - - end subroutine remap_scalar_nh - - subroutine remap_scalar_single(Atm, km, npz, ak0, bk0, psc, qa, zh ,iq) type(fv_atmos_type), intent(inout) :: Atm integer, intent(in):: km, npz, iq From 5747ae91b765edb268c643a8882e6b2324c6774b Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Wed, 11 Aug 2021 10:56:42 -0400 Subject: [PATCH 46/52] revert changes to external_ic used to recover baselines --- tools/external_ic.F90 | 21 ++++++--------------- 1 file changed, 6 insertions(+), 15 deletions(-) diff --git a/tools/external_ic.F90 b/tools/external_ic.F90 index 703a9650b..c6275768b 100644 --- a/tools/external_ic.F90 +++ b/tools/external_ic.F90 @@ -552,7 +552,7 @@ subroutine get_nggps_ic (Atm, fv_domain) deallocate(pes) call mpp_error(NOTE,'==> External_ic::get_nggps_ic: using control file '//trim(fn_gfs_ctl)//' for NGGPS IC') - if (ntrac > ntracers) call mpp_error(FATAL,'==> External_ic::get_nggps_ic: more NGGPS tracers & + if (ntrac > ntracers) call mpp_error(NOTE,'==> External_ic::get_nggps_ic: more NGGPS tracers & &than defined in field_table '//trim(fn_gfs_ctl)//' for NGGPS IC') @@ -795,18 +795,12 @@ subroutine get_nggps_ic (Atm, fv_domain) do i=is,ie wt = Atm%delp(i,j,k) if ( Atm%flagstruct%nwat == 6 ) then -!rab qt = wt/(1. - (Atm%q(i,j,k,liq_wat) + & -!rab Atm%q(i,j,k,ice_wat) + & -!rab Atm%q(i,j,k,rainwat) + & -!rab Atm%q(i,j,k,snowwat) + & -!rab Atm%q(i,j,k,graupel))) - qt = wt*(1. + Atm%q(i,j,k,liq_wat) + & - Atm%q(i,j,k,ice_wat) + & - Atm%q(i,j,k,rainwat) + & - Atm%q(i,j,k,snowwat) + & - Atm%q(i,j,k,graupel)) + qt = wt/(1. - (Atm%q(i,j,k,liq_wat) + & + Atm%q(i,j,k,ice_wat) + & + Atm%q(i,j,k,rainwat) + & + Atm%q(i,j,k,snowwat) + & + Atm%q(i,j,k,graupel))) else ! all other values of nwat -!rab qt = wt/(1. - sum(Atm%q(i,j,k,2:Atm%flagstruct%nwat))) qt = wt*(1. + sum(Atm%q(i,j,k,2:Atm%flagstruct%nwat))) endif Atm%delp(i,j,k) = qt @@ -944,7 +938,6 @@ subroutine read_gfs_ic() ! prognostic tracers do nt = 1, ntracers - q(:,:,:,nt) = -999.99 call get_tracer_names(MODEL_ATMOS, nt, tracer_name) call register_restart_field(GFS_restart, trim(tracer_name), q(:,:,:,nt), dim_names_3d3, is_optional=.true.) enddo @@ -3090,7 +3083,6 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) ! map tracers do iq=1,ncnst - if (floor(qa(is,j,1,iq)) > -999) then !skip missing scalars do k=1,km do i=is,ie qp(i,k) = qa(i,j,k,iq) @@ -3108,7 +3100,6 @@ subroutine remap_scalar(Atm, km, npz, ncnst, ak0, bk0, psc, qa, zh, omga, t_in) Atm%q(i,j,k,iq) = qn1(i,k) enddo enddo - endif enddo !--------------------------------------------------- From 0f9f812f5cdc758a9802f85176ade7fd099444f1 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Wed, 11 Aug 2021 11:00:35 -0400 Subject: [PATCH 47/52] revert changes in fv_regional_bc.F90 needed to reproduce baselines --- model/fv_regional_bc.F90 | 17 +---------------- 1 file changed, 1 insertion(+), 16 deletions(-) diff --git a/model/fv_regional_bc.F90 b/model/fv_regional_bc.F90 index 540d9dfc4..08f7c6158 100644 --- a/model/fv_regional_bc.F90 +++ b/model/fv_regional_bc.F90 @@ -1359,15 +1359,8 @@ subroutine start_regional_restart(Atm & integer :: ierr, ios real, allocatable :: wk2(:,:) ! - logical :: filtered_terrain = .true. - logical :: gfs_dwinds = .true. - integer :: levp = 64 - logical :: checker_tr = .false. - integer :: nt_checker = 0 - namelist /external_ic_nml/ filtered_terrain, levp, gfs_dwinds & - ,checker_tr, nt_checker ! variables for reading the dimension from the gfs_ctrl - integer levsp + integer :: levp, levsp !----------------------------------------------------------------------- !*********************************************************************** !----------------------------------------------------------------------- @@ -1375,14 +1368,6 @@ subroutine start_regional_restart(Atm & !----------------------------------------------------------------------- !*** Read the number of model layers in the external forecast (=levp). !----------------------------------------------------------------------- -! - read (input_nml_file,external_ic_nml,iostat=ios) - ierr = check_nml_error(ios,'external_ic_nml') - if(ierr/=0)then - write(0,11011)ierr -11011 format(' start_regional_restart failed to read external_ic_nml ierr=',i3) - endif - allocate(pes(mpp_npes())) call mpp_get_current_pelist(pes) if( open_file(Gfs_ctl, 'INPUT/gfs_ctrl.nc', "read", pelist=pes) ) then From c9d3b1e47ffe63c5f589a2b322c7efff1145f3a3 Mon Sep 17 00:00:00 2001 From: "Rusty.Benson" Date: Wed, 11 Aug 2021 11:05:15 -0400 Subject: [PATCH 48/52] removed outdated documentation information --- docs/AdvectionOperators.md | 19 - docs/Chapter1.md | 36 - docs/Chapter2.md | 52 - docs/Chapter3.md | 6 - docs/Chapter4.md | 75 -- docs/Chapter5.md | 42 - docs/Chapter6.md | 46 - docs/Chapter7.md | 112 -- docs/Chapter8.md | 65 - docs/Chapter9.md | 67 - docs/DoxygenLayout.xml | 194 --- docs/FV3_citations.bib | 148 --- docs/Foreword.md | 7 - docs/Links.md | 25 - docs/Preface.md | 22 - docs/acs_fvGFS | 2436 ----------------------------------- docs/appendixB.md | 73 -- docs/appendixB1.md | 25 - docs/appendixB2.md | 22 - docs/documentation.dox | 18 - docs/image/FV3flowchart.png | Bin 213343 -> 0 bytes docs/image/UFSLogo.png | Bin 14988 -> 0 bytes 22 files changed, 3490 deletions(-) delete mode 100644 docs/AdvectionOperators.md delete mode 100644 docs/Chapter1.md delete mode 100644 docs/Chapter2.md delete mode 100644 docs/Chapter3.md delete mode 100644 docs/Chapter4.md delete mode 100644 docs/Chapter5.md delete mode 100644 docs/Chapter6.md delete mode 100644 docs/Chapter7.md delete mode 100644 docs/Chapter8.md delete mode 100644 docs/Chapter9.md delete mode 100644 docs/DoxygenLayout.xml delete mode 100644 docs/FV3_citations.bib delete mode 100644 docs/Foreword.md delete mode 100644 docs/Links.md delete mode 100644 docs/Preface.md delete mode 100644 docs/acs_fvGFS delete mode 100644 docs/appendixB.md delete mode 100644 docs/appendixB1.md delete mode 100644 docs/appendixB2.md delete mode 100644 docs/documentation.dox delete mode 100644 docs/image/FV3flowchart.png delete mode 100644 docs/image/UFSLogo.png diff --git a/docs/AdvectionOperators.md b/docs/AdvectionOperators.md deleted file mode 100644 index db24df9a6..000000000 --- a/docs/AdvectionOperators.md +++ /dev/null @@ -1,19 +0,0 @@ -A Brief Guide to Advection Operators in FV³ {#advection} -======================== - -By: - -**Lucas Harris, Shian-Jiann Lin, and Xi Chen, GFDL** - -*17 August 2018* - -FV³ is unique among atmospheric dynamical cores in that it is formulated similarly to CFD solvers which treat most processes as the fluxes of some conserved quantity. With the exception of the pressure gradient force, all of the terms in the inviscid Euler equations, formulated along Lagrangian surfaces, can be expressed as fluxes. The fluxes are evaluated through the Lin & Rood (1996) FV advection scheme, extended to the cubed sphere by Putman and Lin (2007), based on a two-dimensional combination of one-dimensional flux operators. The operators in the most recent version of FV³ all use the piecewise-parabolic method (Collella and Woodward 1984), although this method gives great flexibility in choosing the subgrid reconstructions used to evaluate the fluxes.FV³ - -Some understanding of finite-volume methods is necessary to understand the operators. A true finite-volume method treats all variables as cell-mean values, instead of point values. (Fluxes and winds are treated as face-mean values.) To compute the fluxes, a ​reconstruction​ function describing an approximation to the (unknown) subgrid distribution of each variable is needed. In PPM, this reconstruction is a quadratic function, specified by the cell mean value and the values on the interfaces of the cells. The cell-interface values are derived by computing a high-order interpolation from the cell-mean values to point values on the interfaces. The reconstructions can then be altered by various means to enforce different shape preservation properties, such as monotonicity or positivity, by looking at the cell-mean and cell-interface values of the surrounding cells. This process, called ​limiting​ is a ​non-linear​ method, allowing us to create a high-order monotone solution without violating Godunov’s Theorem. (This should not be confused with flux-corrected transport, or FCT, a simpler means of enforcing monotonicity) - -Monotonicity means that the reconstructions are chosen to ensure that no new extrema appear in the variable, in the absence of flow convergence or divergence. This is a property of scalar advection in real flows, and prevents the appearance of unphysical oscillations, or over- and under-shoots (which can create spurious condensates or unphysically rapid chemical reactions). Monotonicity also prevents the appearance of negative values in positive-definite mass scalars, which can rapidly lead to numerical instability. However, the stronger the enforcement of monotonicity, the more diffusive the solution is, so other techniques, such as schemes which only enforce positivity, or simple reconstruction filters. - -Here we briefly describe three PPM operators, all formally the same fourth-order accuracy but with different reconstruction limiters: An unlimited (also called linear) “fifth-order” operator (hord = 5), an unlimited operator with a 2dx filter (hord = 6), and the monotone Lin 2004 operator (hord = 8). We also describe the optional positive-definite limiter which can be applied to methods 5 and 6, which is essential for scalar advection (hord_tr). ​The number indicated by hord is only the selection amongst a series of schemes, ​similar to how different numbers in the physics correspond to different schemes. ​They do not change the order of accuracy of the advection, only the diffusivity and shape-preserving characteristics.Hord = 5 is the “linear” or “unlimited” scheme originally devised by Collella and Woodward, modified with a weak 2dx filter: if the cell-interface values show a 2dx signal (that is, that the interpolated interface values on opposing sides of a cell switch between greater than and less than the cell-mean value) the flux is evaluated as a first-order upwind value. The 2dx filter is necessary to suppress 2dx noise; without this filter the solver is more prone to instability. Hord = 6 uses a much stronger 2dx filter: the hord = 5 method is extended by reverting to first-order upwind flux if the difference in cell-interface values exceeds the mean of the two interface values by a tunable threshold (1.5x by default). - -The optional positive-definite limiter is activated by adding a minus sign to hord (for values <= 6). This forces all cell-interface values to be no more than 0, ensuring a positive-definite flux. The positive-definite hord = 5 further applies the positive-definite constraint of Lin and Rood (1996). - diff --git a/docs/Chapter1.md b/docs/Chapter1.md deleted file mode 100644 index 25f3651d9..000000000 --- a/docs/Chapter1.md +++ /dev/null @@ -1,36 +0,0 @@ -FV3 Introduction {#introduction} -============ -(This information is a reproduction of Chapter 1 from LPH17) - -##Chapter 1 - -###1.1 A brief history of FV3 - - -FV3 is a natural evolution of the hydrostatic Finite-Volume dynamical core (FV core) originally developed in the 90s on the latitude-longitude grid. The FV core started its life at NASA/Goddard Space Flight Center (GSFC) during early and mid 90s as an offline transport model with emphasis on the conservation, accuracy, consistency (tracer to tracer correlation), and efficiency of the transport process. The development and applications of monotonicity preserving Finite-Volume schemes at GSFC were motivated in part by the need to have a solution for the noisy and unphysical negative water vapor and chemical species (L94, LR96). It subsequently has been used by several high-profile Chemistry Transport Models (CTMs), including the NASA community GMI model (Rotman et al., 2001, J. Geophys. Res.), GOCART (Chin et al., 2000, J. Geophys. Res.), and the Harvard University-developed GEOS-CHEM community model (Bey et al, 2001, , J. Geophys. Res.). This transport module has also been used by some climate models, including the ECHAM5 AGCM (Roeckner et al, 2003, MPI-Report No. 349). Motivated by the success of monotonicity-preserving FV schemes in CTM applications, a consistently-formulated shallow-water model was developed. This solver was first presented at the 1994 PDE on the Sphere Workshop, and published in LR97. The Lin-Rood algorithm for shallow-water equations maintains mass conservation and a key Mimetic property of “no false vorticity generation”, and for the first time in computational geophysical fluid dynamics, uses high-order monotonic advection consistently for momentum and all other prognostic variables, instead of the inconsistent hybrid finite difference and finite-volume approach used by practically all other “finite volume” models today. The full 3D hydrostatic dynamical core, the FV core, was constructed based on the LR96 transport algorithm and the Lin-Rood shallow-water algorithm (LR97). The pressure gradient force is computed by the L97 finite-volume integration method, derived from Green’s integral theorem and based directly on first principles, and demonstrated errors an order of magnitude smaller than other pressure-gradient schemes at the time. The vertical discretization is the “vertically Lagrangian” scheme described by L04, the most powerful aspect of FV3, which permits great computational efficiency as well as greater accuracy given the same vertical resolution. The FV core was implemented in the NCAR CESM model in 2001 (Rasch et al, 2006, J. Climate) and in the GFDL CM2 model in 2004 (Delworth et al, 2006, J. Climate). - - -The need to scale to larger number of processors in modern massively parallel environments and the scientific advantage of eliminating the polar filter led to the development of FV3, the cubed-sphere version of FV. The cubed-sphere FV3 is in use in all GFDL and GSFC global models, and the cubed-sphere version of the LR96 advection scheme is used by the most recent version of GEOS-CHEM. Most recently, a computationally efficient non-hydrostatic solver has been implemented using a traditional semi-implicit approach for treating the vertically propagating sound waves. A second option for the non-hydrostatic solver, using a Riemann solver to nearly exactly solve for vertical sound-wave propagation, is also available. The Riemann solver is highly accurate and is very efficient if the Courant number for vertical sound wave propagation is small, and so may be very useful for extremely high (< 1 km) horizontal resolutions. In July 2016 this non-hydrostatic core has been selected for the Next-Generation Global Prediction System (NGGPS), paving the way for the unification of not only weather and climate models but also potentially regional and global models. - - -###1.2 Outline of the solver - -FV3 is the solver that integrates the compressible, adiabatic Euler equations in a weather or climate model. The solver is modular and designed to be called as a largely independent component of a numerical model, consistent with modern standards for model design; however for best results it is recommended that a model using FV3 as its dynamical core should use the provided application programming interface (API) to invoke the solver as well as to use the provided utility routines consistent with the dynamics, particularly for the initialization, updating the model state by time tendencies from the physics, and for incorporating increments from the data assimilation system. - -The leftmost column of Figure 1.1 shows the external API calls used during a typical process-split model integration procedure. First, the solver is called, which advances the solver a full “physics” time step. This updated state is then passed to the physical parameterization package, which then computes the physics tendencies over the same time interval. Finally, the tendencies are then used to update the model state using a forward-in-time evaluation consistent with the dynamics, as described in Chapter 3. - -There are two levels of time-stepping inside FV3. The first is the “remapping” loop, the orange column in Figure 1.1. This loop has three steps: --# Perform the Lagrangian dynamics, the loop shown in the green column of Figure 1.1 --# Perform the sub-cycled tracer advection along Lagrangian surfaces,using accumulated mass fluxes from the Lagrangian dynamics. Subcycling is done independently within each layer to maintain local (within each layer) stability. --# Remap the deformed Lagrangian surfaces on to the reference, or “Eulerian”, coordinate levels. - - - -drawing - -**Figure 1.1:** *FV3 structure, including subroutines and time-stepping. Blue represents external API routines, called once per physics time step; orange routines are called once per remapping time step; green routines once per acoustic time step.* - -This loop is typically performed once per call to the solver, although it is possible to improve the model’s stability by executing the loop (and thereby the vertical remapping) multiple times per solver call. - -The Lagrangian dynamics is the second level of time-stepping in FV3. This is the integration of the dynamics along the Lagrangian surfaces, across which there is no mass transport. Since the time step of the Lagrangian dynamics is limited by horizontal sound-wave processes, this is called the “acoustic” time step loop. (Note that the typical assumption that the advective wind speed is much slower than the sound wave speed is often violated near the poles, since the speed of the polar night jets can exceed two-thirds of the speed of sound.) The Lagrangian dynamics has two parts: the C-grid winds are advanced a half-time step, using simplified (but similarly constructed) core routines, which are then used to provide the advective fluxes to advance the D-grid prognostic fields a full time step. The integration procedure is similar for both grids: the along-surface flux terms (mass, heat, vertical momentum, and vorticity, and the kinetic energy gradient terms) are evaluated forward-in-time, and the pressure-gradient force and elastic terms are then evaluated backwards-in-time, to achieve enhanced stability. - diff --git a/docs/Chapter2.md b/docs/Chapter2.md deleted file mode 100644 index 54310c2b7..000000000 --- a/docs/Chapter2.md +++ /dev/null @@ -1,52 +0,0 @@ -Cubed-sphere grid {#cube} -========================================= - -##Chapter 2 - -GFDL will provide the additional documentation by the end of May 2021. - -(This information is a reproduction of Appendix A from PL07) - -In Section 2 of PL07 the flux-form multidimensional transport scheme is discretized in general non-orthogonal curvilinear coordinates. The covariant and contra-variant wind vector components are presented in Eqs. (4) and (5) (of Section 2 of PL07) based on the local unit vectors \f$ (\vec{e_1},\vec{e_2}) \f$ of the coordinate system. Given the angle \f$(\alpha)\f$ between the two unit vectors - -\f[ - \cos \alpha = \vec{e_1} \cdot \vec{e_2} \\ \tag {2.1} - \f] - -the covariant and contravariant components are related by the following relationships: - -\f[ - u = \tilde{u} + \tilde{v} \cos \alpha \\ \tag {2.2} - \f] - -\f[ - v = \tilde{v} + \tilde{u} \cos \alpha \\ \tag {2.3} - \f] - -or (solving for the contravaraint components) - -\f[ - \tilde{u} = \frac{1}{\sin^2 \alpha} [u - v \cos \alpha] \\ \tag {2.4} - \f] - -\f[ - \tilde{v} = \frac{1}{\sin^2 \alpha} [v - u \cos \alpha] \\ \tag {2.5} - \f] - -The winds on the cubed-sphere can be oriented to/from local coordinate orientation to a spherical latitude–longitude component form using the local unit vectors of the curvilinear coordinate system \f$(\vec{e_1},\vec{e_2})\f$ and the unit vector from the center of the sphere to the surface at the point of the vector location \f$(\vec{e_\lambda},\vec{e_\theta})\f$. Eqs.(2.6) and (2.7) represent the transformation from the spherical orientation \f$(u_{\lambda \theta},v_{\lambda \theta})\f$ to the local cubed-sphere form \f$(u,v)\f$ and the reverse transformation is presented in Eqs. (2.8) and (2.9). - -\f[ - u = (\vec{e_1} \cdot \vec{e_\lambda}) u_{\lambda \theta} + (\vec{e_1} \cdot \vec{e_\theta}) v_{\lambda \theta} \ \tag {2.6} - \f] - -\f[ - v = (\vec{e_2} \cdot \vec{e_\lambda}) u_{\lambda \theta} + (\vec{e_2} \cdot \vec{e_\theta}) v_{\lambda \theta} \ \tag {2.7} - \f] - -\f[ - u_{\lambda \theta} = \frac{ (\vec{e_2} \cdot \vec{e_\theta}) u - (\vec{e_1} \cdot \vec{e_\theta}) v }{ (\vec{e_1} \cdot \vec{e_\lambda}) (\vec{e_2} \cdot \vec{e_\theta}) - (\vec{e_2} \cdot \vec{e_\lambda}) (\vec{e_1} \cdot \vec{e_\theta}) } \\ \tag {2.8} - \f] - -\f[ - v_{\lambda \theta} = \frac{ (\vec{e_2} \cdot \vec{e_\lambda}) u - (\vec{e_1} \cdot \vec{e_\lambda}) v }{ (\vec{e_1} \cdot \vec{e_\lambda}) (\vec{e_2} \cdot \vec{e_\theta}) - (\vec{e_2} \cdot \vec{e_\lambda}) (\vec{e_1} \cdot \vec{e_\theta}) } \\ \tag {2.9} - \f] diff --git a/docs/Chapter3.md b/docs/Chapter3.md deleted file mode 100644 index 6f172c815..000000000 --- a/docs/Chapter3.md +++ /dev/null @@ -1,6 +0,0 @@ -Finite-volume formulation and flux evaluation {#flux} -========================================= - -##Chapter 3 - -GFDL will provide the additional documentation by the end of May 2021. diff --git a/docs/Chapter4.md b/docs/Chapter4.md deleted file mode 100644 index 3ce95f17d..000000000 --- a/docs/Chapter4.md +++ /dev/null @@ -1,75 +0,0 @@ -The vertical Lagrangian Solver {#lagrangian} -========================================= - -##Chapter 4 - -GFDL will provide the additional documentation by the end of May 2021. - -(This information is a reproduction of Sections 3 and 4 from HCZC20) - -###4.1 Lagrangian vertical coordinates - -A *Lagrangian* vertical coordinate is used in FV3. This coordinate uses the depth of each layer (in terms of mass or as geometric height) as a prognostic variable, allowing the layer interfaces to deform freely as the flow evolves. Further, the flow is constrained within the Lagrangian layers, with no flow across the layer interfaces (even for non-adiabatic flows). Instead, the flow deforms the layers themselves by advecting the layer thickness and by straining the layers by the vertical gradient of explicit vertical motion. This form is automatically consistent with the LR96 scheme, avoids the need for explicit calculation and dimensional splitting of verticaladvection, greatly reduces implicit vertical diffusion, and has no vertical Courant number restriction. - -FV3 uses a hybrid-pressure coordinate based on the hydrostatic surface pressure \f$p_s^*\f$: - -\f[ - p_k^* = a_k + b_kp_s^* \\ \tag {4.1} - \f] - -where *k* is the vertical index of the layer interface, counting from the top down, and \f$a_k\f$, \f$b_k\f$ are pre-defined coefficients. Typically, the top interface is at a constant pressure \f$p_T\f$, so \f$a_0 = p_T\f$ and \f$b_0 = 0\f$. The spacing of the levels depends on the particular application, and is chosen depending on how high of a model top is desired, where additional vertical resolution is applied (typically in the boundary layer, but sometimes also near the tropical tropopause), and where to transition from hybrid \f$b_k > 0\f$ to pure pressure \f$b_k = 0\f$ coordinates. - -###4.2 Prognostic variables and governing equations - -The mass per unit area \f$\delta m\f$ can be expressed in terms of the difference in hydrostatic pressure \f$\delta p^*\f$ between the top and bottom of the layers; and, using the hydrostatic equation, can also be written in terms of the layer depth \f$\delta z^1\f$: - -\f[ - \delta m = \frac{\delta p^*}{g} = -p \delta z \\ \tag {4.2} - \f] - -The continuous Lagrangian equations of motion, in a layer of finite depth \f$\delta z\f$ and mass \f$\delta p^*\f$, are then given as - -\f[ - D_L \delta p^* + \nabla \cdot (V \delta p^*) = 0 \\ - D_L \delta p^* \Theta_v + \nabla \cdot (V \delta p^* \Theta_v) = 0 \\ - D_L \delta p^*w + \nabla \cdot (V \delta p^*w) = -g \delta z \frac{\partial p'}{\partial z} \\ - D_L u = \Omega u - \frac{\partial}{\partial x} K - \frac{1}{p} \frac{\partial p}{\partial x} \biggr\rvert_{z} \\ - D_L v = - \Omega u - \frac{\partial}{\partial y} K - \frac{1}{p} \frac{\partial p}{\partial y} \biggr\rvert_{z} \\ \tag {4.3} - \f] - -Note that these equations are exact: no discretization has been made yet, and the only change from the original differential form of Euler’s equations is to integrate over an arbitrary depth \f$\delta p^*\f$. The operator \f$D_L\f$ is the “vertically-Lagrangian” derivative, formally equal to \f$\frac{\partial \psi}{\partial t} + \frac{\partial}{\partial z}(w \psi)\f$ for an arbitrary scalar \f$\psi\f$. The flow is entirely along the Lagrangian surfaces, including the vertical motion (which deforms the surfaces as appropriate, an effect included in the semi-implicit solver). - -####Prognostic variables in FV3 - -Variable | Description -:--------------: | :---------- -\f$\delta p^*\f$ | Vertical difference in hydrostatic pressure, proportional to mass -\f$u\f$ | D-grid face-mean horizontal x-direction wind -\f$v\f$ | D-grid face-mean horizontal y-direction wind -\f$\Theta_v\f$ | Cell-mean virtual potential temperature -\f$w\f$ | Cell-mean vertical velocity -\f$\delta z\f$ | Geometric layer height - -The vertical component of absolute vorticity is given as \f$\Omega\f$ and \f$p\f$ is the full nonhydrostatic pressure. The kinetic energy is given as \f$K = \frac{1}{2}(\tilde{u}u + \tilde{v}v)\f$: since FV3 does not assume that the horizontal coordinate system is orthogonal, we use the covariant (\f$u\f$ and \f$v\f$) components of the wind vector as prognostic variables and the contravariant (\f$\tilde{u}\f$ and \f$\tilde{v}\f$) components for advection, avoiding the need to explicitly include metric terms. See PL07 and HL13 for more information about covariant and contravariant components. - -The nonhydrostatic pressure gradient term in the \f$w\f$ equation is computed by the semi-implicit solver described section 5, which also computes the prognostic equation for \f$\delta z\f$. There is no projection of the vertical pressure gradient force into the horizontal; similarly, there is no projection of the horizontal winds \f$u\f$, \f$v\f$into the vertical, despite the slopes of the Lagrangian surfaces. - -Finally, the ideal gas law: - -\f[ - p = p^* + p' = \rho R_dT_v = - \frac{\partial p^*}{g \delta z} R_d T_v \\ \tag {4.4} - \f] - -where - -\f[ - T_v = T(1 + \in q_v)(1 - q_{cond}) \\ \tag {4.5} - \f] - -is the “condensate modified” virtual temperature, or density temperature, is used to close the system of equations. Here, \f$d_{cond}\f$ is the (moist) mixingratio of all of the liquid and solid-phase microphysical species, if present. When the gas law is used, the mass \f$p^*\f$ in this computation must be the mass of only the dry air and water vapor, and not including the mass of the condensate (non-gas) species. A rigorous derivation of the virtual and density temperatures is given in K. Emanuel, Atmospheric Convection (1994, Oxford), Sec. 4.3. - -These equations are also applicable to hydrostatic flow, in which \f$w\f$ is not prognosed and \f$p = p^*\f$ is entirely hydrostatic. - - -______________________________ -1 In this document, to avoid confusion we write \f$\delta z\f$ as if it is a positive-definite quantity. In the solver itself, \f$\delta z\f$ is defined to be negative-definite, incorporating the negative sign into the definition of \f$\delta z\f$; this definition has the additional advantage of being consistent with how \f$\delta z\f$ is defined, being measured as the difference in hydrostatic pressure between the bottom and top of a layer. diff --git a/docs/Chapter5.md b/docs/Chapter5.md deleted file mode 100644 index 70ff389be..000000000 --- a/docs/Chapter5.md +++ /dev/null @@ -1,42 +0,0 @@ -The horizontal discretization and Lagrangian Dynamics {#horizontal} -========================================= - -##Chapter 5 - -GFDL will provide the additional documentation by the end of May 2021. - -(This information is a reproduction of Section 5 from HCZC20) - -###5.1 Dynamics along Lagrangian surfaces - -The layer-integrated equations (4.3) are discretized along the Lagrangian surfaces and integrated on the “acoustic” or “dynamical” time step \f$\delta t\f$ using forward-backward time-stepping as in LR97. The vertical velocity \f$w\f$ is a three-dimensional cell-mean value and partially advanced using the advection scheme. The geometric layer depth \f$\delta z\f$ is simply the difference of the heights of the successive layer interfaces, which with \f$\delta p^*\f$ defines the layer-mean density and the location of the Lagrangian surfaces. The air mass is the total air mass, including water vapor and condensate species. - -FV3 places the wind components using the D-grid (following Arakawa’s terminology), which defines the winds as face-tangential quantities. The D-grid permits us to compute the cell-mean absolute vorticity \f$\Omega\f$ exactly using Stokes’ theorem and a cell-mean value of the local Coriolis parameter \f$f\f$, without performing any averages or interpolations. The wind components themselves are face-mean values “along the cell edges” (not cell-mean values). - -Following the notation from L04, PL07, and HL13, we can write the discretized forms of (4.3), excluding the vertical components, as: - -\f[ - \delta p^{*(n + 1)} = \delta p^{*n} + F[\tilde{u^*}, \delta p_y] + G [\tilde{v^*}, \delta p_x] \\ \tag {5.1} - \f] - -\f[ - \Theta^{n + 1} = \frac{1}{\delta p^{*(n+1)}} [\Theta^n \delta p^{*n} + F[X^*, \Theta_y] + G[Y^*, \Theta_x]] \\ \tag {5.2} - \f] - -\f[ - w^* = \frac{1}{\delta p^{*(n+!)}} [w^n \delta p^{*n} + F[X^*, w_y] + G[Y^*, w_x]] \\ \tag {5.3} - \f] - -\f[ - u^{n + 1} = u^n + \triangle \tau [Y(\tilde{v^*}, \Omega_x) - \delta_x (K^* -v \nabla^2 D) + \hat{P_x}] \\ \tag {5.4} - \f] - -\f[ - v^{n + 1} = v^n + \triangle \tau [X(\tilde{u^*}, \Omega_y) - \delta_y (K^* -v \nabla^2 D) + \hat{P_y}] \\ \tag {5.5} - \f] - -The quantities \f$\hat{P_x}\f$ \f$\hat{P_y}\f$ are the horizontal pressure-gradient force terms computed as in L97, the primary difference being that the forces due to hydrostatic and nonhydrostatic pressures arecomputed separately, and that the hydrostatic pressure gradient computation uses the log of the pressure to improve accuracy. The vertical nonhydrostatic pressure-gradient force is evaluated by the semi-implicit solver described in Chapter 5; only the forward advection of \f$w\f$ is performed during the Lagrangian dynamics, producing a partially-updated \f$w^*\f$. - -For stability, the pressure gradient force is evaluated backwards-in-time: the flux terms in the momentum, mass, and entropy equations are evaluated forward by the advection scheme, and the resulting updated fields are used to compute the pressure gradient force. This forward-backward time-stepping is stable without needing to use predictor-corrector or Runge-Kutta methods. - -In nonhydrostatic simulations it is recommended that the time off-centering for the horizontal pressure-gradient force be consistent with that used in the semi-implicit solver, which includes the vertical nonhydrostatic pressure-gradient force computation,to ensure consistency between the two. If the semi-implicit solver is run fully-implicit \f$(\alpha=1)\f$ then the pressure-gradient force should be evaluated fully backward \f$(\beta = 0)\f$; otherwise use \f$\beta = 1 - \alpha\f$ diff --git a/docs/Chapter6.md b/docs/Chapter6.md deleted file mode 100644 index 2a6ada505..000000000 --- a/docs/Chapter6.md +++ /dev/null @@ -1,46 +0,0 @@ -The Nonhydrostatic Solver {#solver} -========================================= - -##Chapter 6 - -GFDL will provide the additional documentation by the end of May 2021. - -(This information is a reproduction of Section 6 from HCZC20) - -An equation for \f$z\f$ can be derived from the definition of \f$w\f$: - -\f[ - w = \frac{Dz}{Dt} = D_Lz + \vec{U} \cdot \nabla z \\ \tag {6.1} - \f] - -The time-tendency of geopotential height is then the sum of the advective height flux along the Lagrangian interfaces and the vertical distortion of the surfaces by the gradient of \f$z\f$. Discretizing: - -\f[ - z^{n + 1} = z^n + F [\tilde{u^*}, \delta z_y] + G[\tilde{v^*}, \delta z_x] + w^{n + 1} \triangle t \\ \tag {6.2} - \f] - -Since \f$w\f$ is solved for on the interfaces, we can then simply take the vertical difference to get \f$\delta z\f$. - -Recalling that the Lagrangian dynamics in (7) only performs the forward advection of the vertical velocity, yielding \f$w^*\f$, we then need to evaluate the vertical pressure-gradient force: - -\f[ - w^{n + 1} = w^* -g \delta z^{n + 1} \delta_z p'^{n + 1} \\ \tag {6.3} - \f] - -The pressure perturbation \f$p'\f$ can be evaluated from the ideal gas law, - -\f[ - p' = p - p^* = \frac{\delta p}{g \delta z} R_d T_v - p^* \\ \tag {6.4} - \f] - -requiring simultaneous solution of \f$w\f$, \f$p'\f$, and \f$\delta z\f$ using a tridiagonal solver. - -There is an option to off-center the semi-implicit solver toreduce implicit diffusion. The parameter \f$\alpha\f$ can be varied between 0.5 and 1 to control the amount of off-centering, with \f$\alpha = 1\f$ being fully-implicit. As discussed in Chapter 4 this off-centering parameter should be set to \f$\alpha = \beta - 1\f$, consistent with that used for the horizontal pressure-gradient force. - -The boundary conditions used are \f$p' = 0\f$ at the model top, and \f$\vec{U} \widehat{\cdot} n_s = 0\f$ at the lower boundary of \f$z = z_s\f$. This is the “free-slip” boundary condition, that the lower boundary is a streamline. The surface vertical velocity \f$w_s\f$ can be computed from (11) by advecting the surface height \f$z_s\f$: - -\f[ - w_s = \frac{z^*_s - z_s}{\triangle t} \\ \tag {6.5} - \f] - -where \f$z_s^*\f$ is the advected value and \f$z_s\f$ the height of the topography. diff --git a/docs/Chapter7.md b/docs/Chapter7.md deleted file mode 100644 index 7261675be..000000000 --- a/docs/Chapter7.md +++ /dev/null @@ -1,112 +0,0 @@ -Stabilization and filtering options {#stabilization} -========================================= - -##Chapter 7 - -(This information is a reproduction of Chapter 2 from LPH17) - -###7.1 Divergence damping -Horizontal divergence (along a Lagrangian surface) is computed as a cell integrated quantity on the dual grid: - -\f[ - D = \frac{1}{\Delta A_c} \left[ \delta_x (u_c \Delta y_c sin\alpha) + \delta_y (v_c \Delta x_c sin \alpha) \right] \\ \tag {7.1} - \f] - -The Laplacian of D can also be computed as a cell-integrated quantity on the dual grid: - -\f[ - \nabla^2 D = \frac{1}{\Delta A_c} \left[ \delta_x \left(\frac{\delta_x D}{\Delta x} \Delta y_c sin\alpha \right) + \delta_y \left(\frac{\delta_y D}{\Delta y} \Delta x_c sin \alpha \right) \right] \\ \tag {7.2} - \f] - -This operator can be applied on ∇2D instead of D to yield ∇4D. The damping is then applied when the forward time step is taken for the horizontal dynamics along vertically-Lagrangian surfaces: - -\f[ - u^{n+1} = u^n + . . . + \nu_D \frac{\delta_x \nabla^{2N} D}{\Delta x} \\ \tag {7.3} - \f] - -\f[ - v^{n+1} = v^n + . . . + \nu_D \frac{\delta_y \nabla^{2N} D}{\Delta y} \\ \tag {7.4} - \f] - -where N (equal to the namelist parameter `nord`) is 1 for fourth-order and 2 for sixth-order damping. The nondimensional damping coefficient is given - -\f[ - \nu_D = (d_4\Delta A_{min} )^{N+1} \\ \tag {7.5} - \f] - -in which d4 is the parameter `d4_bg` in the namelist, and ΔAmin is the *global* minimum grid-cell area. It is recommended that this parameter be set to a value between 0.1 and 0.16, with instability likely for higher or lower values. Note that divergence damping is necessary as there is no implicit damping on the divergence in FV3. An optional second-order ∇2 damping, in addition the higher-order divergence damping, can be applied as well; in this case the added damping is of the form ν2D(δxD/ Δx), where ν2D = d2ΔAmin. Typically, the coefficient for d2 should be much smaller—by at least an order of magnitude—than the higher-order coefficient, if it is used at all, since the second-order damping is only weakly scale-selective and will significantly diffuse even resolved-scale features. - -The divergence damping can also be modified to add an approximate Smagorinsky-type damping, in which second-order divergence damping can be added to the flow dependent on the amount of stretching and dilation in thepflow. In this case, the d2 in the expression for ν2D is replaced by dSΔt(D2 + ζ2)1/2, where dS is the Smagorinsky coefficient (typically set to 0.2 if used) and ζ is the relative vorticity interpolated to cell corners so as to be co-located with the divergence. This form of the damping coefficient is more physical than the artificial damping discussed in the rest of this chapter, and will typically be very weak except in regions of very strong flow deformation. - -Divergence and flux damping (described in the next section) are both applied entirely within Lagrangian surfaces; there is no explicit diffusion applied across the surfaces. However, in regions of vertical motion the Lagrangian surfaces are distorted in the vertical as they follow the flow upward or downward. The amount of the distortion depends on the along-surface gradient of the vertical velocity; so where the distortion is largest is where there is the strongest horizontal shearing of the vertical velocity, which is also where ∇2n of the scalar fields should be the largest. - - -###7.2 Hyperdiffusion (flux, or “vorticity”) damping - -Traditionally in FV3 computational noise is controlled through two means: the explicit divergence damping, and the implicit, nonlinear diffusion from the monotonicity constraint used in computing the fluxes. However, the implicit diffusion may be too heavily damping of marginally-resolved flow features, and for high-resolution applications it may be beneficial to use a nonmonotonic scheme and then add a user-controllable hyperdiffusion instead. This added hyperdiffusion need not be as strong as the divergence damping, since the non-monotonic advection schemes are still weakly diffusive (while no implicit diffusion is applied to the divergence), and often the hyperdiffusion coefficient df (`vtdm4`) should be much less than the divergence damping coefficient d4. - -In FV3 the hyperdiffusion is primarily meant to diffuse the kinetic energy of the rotational component of the flow, similarly to how the divergence damping dissipates the kinetic energy in the divergence component of the flow. (For this reason, the hyperdiffusion is sometimes called “vorticity” damping.) The diffusion is applied to the vorticity *flux*, allowing application of diffusion to only the rotational component fo the flow without needing to explicitly compute the rotational component.To maintain consistent advection of the other prognostic variables—w, θv, and δp*—the fluxes for these quantities are diffused as well, so that the potential vorticity and updraft helicity are still consistently advected as if they were scalars. (There is no way to add diffusion to the tracer mass fluxes, since higher-order diffusion cannot ensure monotonicity preservation without performing an additional flux limiting, adding even more implicit diffusion.) - -The hyperdiffusion is equal to the order of the divergence damping, unless eighth-order divergence damping is used, for which the hyperdiffusion remains sixth-order. The diffusion operator itself is second-order, but higher order diffusion is easily computed by repeatedly applying the diffusion operator, as is done for the divergence damping. - -Vertical vorticity is a cell-integrated quantity on the model grid. The vorticity fluxes vΩ/Δx and -uΩ/Δy are used to update the vector-invariant momentum equations. We can apply damping on the vorticity as well; to maintain consistent advection, the same damping is applied to the mass, heat, and vertical momentum fields, all of which are co-located with the vorticity. This additional damping is beneficial when using a non-monotonic advection scheme, which lacks the implicit diffusion of monotonic advection. - -Since the diffusion added to the vorticity fluxe is known explicitly, the loss of kinetic energy due to this explicit diffusion can be computed. The lost energy optionally can be added back as heat, after applying a horizontal smoother to the energy density field (so as not to restore the grid-scale noise which the damping was intended to remove). This can greatly improve the dynamical activity on marginally-resolved scales. - -###7.3 Energy-, momentum-, and mass-conserving 2Δz filter - -Local Richardson-number dynamic instabilities can create instabilities, especially in higher-top models, if the vertical turbulence scheme in the physical parameterizations is either disabled or insufficiently-strong to relieve these instabilities. These instabilities can grow large enough to crash the model. To relieve these instabilities, FV3 has the option to use a local (2Δz), vertical mixing to release the instability. This is similar to the Richardson number based subgrid-scale diffusion formulations of Lilly (1962, Tellus) and of Smagorinsky (1963), although their isotropic formulations have been simplified so as to only act on vertical gradients and perform diffusion in the vertical. This filter is completely local (2Δz), diagnosing and acting only on adjacent grid cells, and is typically applied only in the stratosphere and above to avoid interference with physical dynamic instabilities in the free troposphere or boundary layer which are more accurately-simulated by a planetary boundary layer scheme or the resolved dynamics. This filter is applied at the same frequency that the physical parameterizations are updated. - -We compute the local Richardson number on cell interfaces. Recall that k = 1 is the top layer of the domain and the index increases downward: - -\f[ - Ri_{k-\frac{1}{2}} = \frac{g\delta z\delta_z\theta_v}{(\theta^{k}_{v}+\theta^{k-1}_{v})((\delta_z u)^2+(\delta_z v)^2)} \\ \tag {7.6} - \f] - - -If Ri < 1, then mixing M is performed, scaled by Ri so that complete mixing occurs if R ≤ 0: - -\f[ - M = max(1, (1-Ri)^2) \frac{\delta p^{*k}\delta p^{*(k-1)}}{\delta p^{*k} +\delta p^{*(k-1)}} \\ \tag {7.7} - \f] - -The mixing is applied to each variable, including the winds interpolated to the A-grid (necessary for application of the physical paramterization tendencies) on a timescale τ (namelist parameter `fv_sg_adj`) which should be larger than the physics timestep to avoid suppressing resolved convective motions. The mixing is applied to the momentum (δp* ua, δp* va), total energy, air mass, and all tracer masses, so that all of these quantities are conserved: - -\f[ - \frac{\partial \phi^k}{\partial t} = - \frac{M}{\delta p^{*k} } \left(\phi^k - \phi^{k-1} \right) \frac{1}{\tau} \\ \tag {7.8} - \f] - - -\f[ - \frac{\partial \phi^{k-1}}{\partial t} = + \frac{M}{\delta p^{*k} } \left(\phi^k - \phi^{k-1} \right) \frac{1}{\tau} \\ \tag {7.9} - \f] - -where ϕ is a generic scalar. Note that since total energy and momentum are both conserved, lost kinetic energy automatically becomes heat. - -This mixing is most useful for removing instabilities caused by vertically propagating waves near the top of the domain. The namelist variable `n_sponge` controls the number of levels at the top of the domain to which the filter is applied. - -###7.4 Model-top sponge layer and energy-conserving Rayleigh damping - -Two forms of damping are applied at the top of the domain to absorb vertically propagating waves nearing the upper boundary. The first is a diffusive sponge layer, which applies second-order damping to the divergence and to the vertical-momentum flux, and optionally also to the vorticity and mass fluxes if the hyperdiffusion is enabled. (This differs from earlier versions of FV3, which instead of adding explicit damping applied first-order upwind advection in the sponge layer, the strength of which is flow-dependent and not user-controllable.) The damping is computed in the same way as described earlier, although typically a very strong value of d2 is used to ensure the vertically-propagating waves are sufficiently damped. The additional ∇2 sponge-layer damping is applied to the top two layers of the model, with a weaker damping also applied in the third layer if dk2 > 0.05. Since the model top is at a constant pressure, not constant height, it acts as a flexible lid, and therefore does not reflect as strongly as a rigid lid would. - -The second form of damping is a Rayleigh damping, which damps all three components of the winds to zero with a timescale which depends on the pressure. Given a minimum timescale τ0 and a cutoff pressure pc the damping timescale is: - -\f[ - \tau(p^*) = \tau_0 sin \left( \frac{\pi}{2} \frac{log(p_c / p^*)}{log(p_c / p_T} \right)^2 \\ \tag {7.10} - \f] - -The strength of the applied damping is then determined by the magnitude of the cell-mean 3D vector wind U3D, including the vertical velocity, divided by a scaling velocity U0. The damping is only applied if the horizontal wind speed exceeds a latitude-dependent threshold (currently 25cosθ) or if the vertical velocity is larger than a given threshold. The damping is then applied, at the beginning of each large (physics) time step and before the Lagrangian dynamics is first called, by: - -\f[ - u \longleftarrow u(1 + \tau U_{3D} / U_0)^{-1} \\ \tag {7.11} - \f] - -The dissipated kinetic energy can then be restored as heat: - -\f[ - T \longleftarrow T + \frac{1}{2} U_{3D} * (1 - (1 + \tau U_{3D} / U_0)^{-2}) / C_v \\ \tag {7.12} - \f] - - - - diff --git a/docs/Chapter8.md b/docs/Chapter8.md deleted file mode 100644 index cac9512ae..000000000 --- a/docs/Chapter8.md +++ /dev/null @@ -1,65 +0,0 @@ -Physics-dynamics coupling {#physics} -========================================= - -##Chapter 8 - -(This information is a reproduction of Chapter 3 from LPH17) - -###8.1 Staggered wind interpolation - -The coupling to physical parameterizations and surface models is straight forward; the primary complication is interpolating between cell-centered, orthogonal winds used by most physics packages and the FV3 staggered non-orthogonal D-grid. The unstaggered orthogonal wind is defined by horizontal components in longitude and latitude; the staggered non-orthogonal D-grid wind is defined by the winds tangential to the grid-cell interfaces by the horizontal covariant components in the cubed-sphere curvilinear components. A two-stage horizontal re-mapping of the wind is used when coupuling the physics packages to the dynamics. The D-grid winds are first transformed to locally orthogonal and unstaggered wind components at cell centers, as input to the physics. After the physics returns its tendencies, the wind tendencies (du/dt, dv/dt) are then remapped (using high-order algorithm) back to the native grid for updating the prognostic winds. This procedure satisfies the “no data no harm” principle — that the interpolation/remapping procedure creates no tendency on its own if there are no external sources from physics or data assimilation. - -###8.2 Condensate loading and mass conservation - -The mass δm, and thereby also δp*, in FV3 is the total mass of both the dry air and of the water categories, including the vapor and condensate phases; the precise number N of water species is dependent upon the microphysics scheme used, or may be zero. This incorporates the effect of condensate loading into the air mass without a special parameterization for loading. The dry weight (per unit area) can be given as: - -\f[ - g \delta m_d = \delta p^* \left( 1 - \sum_{m=1}^N q_m \right) = \left( \delta p^* - \sum_{m=1}^N Q_m \right) \\ \tag {8.1} - \f] - -where Qm = δp* qm is the tracer mass. Dry mass should be conserved by the physical parameterizations; here we will assume this to be the case, so δmd should be a constant in each grid cell during the physical tendency updates. The condition for dry mass conservation is then given by - -\f[ - \delta p^{*(n+1)} = \delta p^{*n} + \delta \tau \sum_{m=1}^N \frac{dQ_m}{dt} = \delta p^{*n} \Delta M \tag {8.2} -\f] - - -where ΔM = 1 + δτ ΣNm=1 dqi/dt. Physics packages usually return the rate of change in tracer mass dQm /dt, and so is independent of whether the solver uses total air mass or just dry air mass (as is done in many weather models). The tracer update is then done by: - -\f[ - Q^{n+1}_m = Q^n_m + \delta \tau \frac{dQ_m}{dt} \tag {8.3} -\f] - - -or, using (8.2) - -\f[ - q^{n+1}_m = \left( Q^n_m + \delta \tau \frac{dq_m}{dt} \delta p^{*n} \right) / \left( \delta p^{*(n+1)} \right) \\ \tag {8.4} -\f] - -\f[ - = \left( Q^n_m + \delta \tau \frac{dq_m}{dt}\delta p^{*n} \right) / \left( \delta p^{*n} \Delta M \right) \\ \tag {8.5} -\f] - -The full mass-conserving update algorithm is then: - -\f[ - q^{*}_m = q^n_m + \delta \tau \frac{dq_m}{dt} \tag {8.6} -\f] - -\f[ - \Delta M = 1 + \delta \tau \sum_{m=1}^N \frac{dq_m}{dt} \tag {8.7} -\f] - -\f[ - \delta p^{n+1} = \delta p^{n} \Delta M \tag {8.8} -\f] - -\f[ - \delta q^{n+1}_m = q^{*}_m / \Delta M \tag {8.9} -\f] - -Note that often the mass of non-water species, such as ozone or aerosols, are considered so small that they are not included in δm; however, since their mixing ratio is still the quotient of the tracer mass and the total air mass, if the effects of water species are included in the total air mass their mixing ratios must still be adjusted by (8.9). - - - diff --git a/docs/Chapter9.md b/docs/Chapter9.md deleted file mode 100644 index 7551a60df..000000000 --- a/docs/Chapter9.md +++ /dev/null @@ -1,67 +0,0 @@ -Grid refinement techniques {#grid} -========================================= - -##Chapter 9 - -(This information is a reproduction of Chapter 4 from LPH17) - -There is a need for increasingly high-resolution numerical models for weather and climate simulation, but also an increasing need for coupling the newly resolved scales to the large and global-scale circulations, for which limited area models are only of limited use. However, uniformly-high resolution global models are not always practical on present-day computers. The solution to this problem is to locally refine a global grid, allowing for enhanced resolution over the area of interest while also representing the global grid. FV3 has two variable-resolution methods: a simple Schmidt transformation for grid stretching, and two-way regional-to-global nesting. These methods can be combined for maximum flexibility. - -FV3 can also be configured as a doubly-periodic solver, in which the cubed-sphere is replaced by a Cartesian-coordinate doubly-periodic horizontal grid; otherwise the solver is unchanged. This can be useful for idealized simulations at a variety of resolutions, including very high horizontal resolutions useful for studying explicit convection. - -###9.1 Grid stretching -Here we follow the development of HLT16. A relatively simple variable resolution grid can be created by taking the original cubed-sphere grid and applying the transformation of F. Schmidt (Beitr. Atmos. Phys., 1977) to “pull” grid intersections towards a “target” point, corresponding to the center point of the high-resolution region. This is done in two steps: the grid is distorted towards the south pole to get the desired degree of refinement, and then the south pole is rotated to the target point using a solid-body rotation. Distorting to the south pole means that the longitudes of the points are not changed, only the latitudes, greatly simplifying the transformation. - -The transformation of the latitude θ to ϑ is given by: - -\f[ - sin\vartheta = \frac{D + sin\theta}{1 + Dsin\theta} \\ \tag {9.1} - \f] - -where the distortion is a function of the stretching factor c, which can be any positive number: - -\f[ - D = \frac{1 - c^2}{1 + c^2} \\ \tag {9.2} - \f] - -Using c = 1 causes no stretching. Note that other forms for the transformation could also be used without making any other changes to the solver. - -Although the grid has been deformed, the solver still uses the assumption that the grid cells are bounded by great-circle arcs, which are not strictly identical to a Schmidt transformation of the cubed-sphere arcs of the unstretched grid. - -###9.2 Grid nesting - -Using grid nesting can greatly increase the flexibility of grid refinement in the model, at the cost of greater complexity in the solver. The major strength of grid nesting is its ability to use independent configurations on each grid, including different time steps and physical parameterizations, most appropriate for that particular grid. The ability to use a longer time step on the coarse grid than on the nested grid can greatly improve the efficiency of a nested-grid model; and choosing parameterizations independently allows values appropriate for each resolution without needing compromise or “scale-aware” parameterizations. - -Here we follow the development of HL13, with additional updates necessary for the nonhydrostatic solver. Implementing two-way grid nesting involves two processes: interpolating the global grid variables to create boundary conditions for the nested-grid, and then updating the coarse-grid solution with nested-grid data in the region they overlap. The goal is to do so in as efficient of a manner consistent with the finite-volume methodology. - -A major feature of FV3’s nesting is to use concurrent nesting, in which the nested and coarse grids run simultaneously, akin to how coupled models run their atmosphere and ocean components at the same time on different sets of processors. This can greatly reduce the amount of load imbalance between the different processors. - -The entire nesting cycle is as follows, starting at the beginning of call to the solver: - -- For each `p_split` step: - - Call solver - - Fetch boundary condition data from coarse grid - - In Lagrangian dynamics, update boundary conditions at each ¢t by extrapolating from two earlier coarse-grid states. - - Perform tracer transport and vertical remapping - - Perform two-way update -- Call physics - -Note that we do not do a compile cycle every coarse-grid time step, unlike many regional nested-grid models. The cycling can be carried out multiple times per physics time step, if more frequent updates of the boundary conditions and of the two-way communication are considered necessary. There is also an option to perform the last two-way update after the physics, instead of before, which changes how the physical parameterizations interact with the nested-grid solution passed to the coarse grid. Performing the update before calling the physics has been found to yield better results in real-data forecasts. - -Currently, nested grids in FV3 are constrained to be a proper refinement of a subset of coarse-grid cells; that is, each coarse-grid cell in the nested grid region is subdivided into N x N nested-grid cells. This greatly simplifies the nested-grid boundary condition interpolation and the two-way updating. Nested grids are also static and constrained to lie within one coarse-grid face. However, the algorithm does not require an aligned, static grid in one cube face, and any of these conditions may be relaxed in the future. - -The nested-grid boundary conditions are implemented in a simple way. Coarse-grid data is interpolated from the coarse grid into the halo of the nested grid, thereby providing the nested-grid boundary conditions. Linear interpolation, although it is simple and and is not conserving, does have the advantage of not introducing new extrema in the interpolated field. The boundary conditions for staggered variables are interpolated directly from the staggered coarse grids. Boundary conditions are needed for each prognostic variable, including the tracers; also, boundary conditions are needed for the C-grid winds, available at each half-time step, and for the divergence when using fourth or higher-order divergence damping. - -Finally, boundary conditions for the layer-interface nonhydrostatic pressure anomalies are also needed to evaluate the pressure-gradient force. Instead of interpolating these interface values from the coarse grid, they are instead diagnosed and interpolated from the other boundary condition variables using the same methods as the semi-implicit solver. - -Most nested-grid models perform time-interpolation between two coarse grid states on each time step, but since the grids are integrated concurrently in FV3, interpolation is not possible. Instead, we can extrapolate between two earlier coarse-grid states. If interpolated coarse-grid variables are available at times t and t - Δ τ, where Δ τ = N Δt, then the extrapolation for a given variable φ at time t + nδt (n=1,...,N) is given by: - -\f[ - \phi^{t+n\delta t} = \left( 1 + \frac{n}{N} \right) \phi^t - \frac{n}{N} \phi^{t-\Delta \tau} \\ \tag {9.3} - \f] - -The extrapolation is constrained for positive-definite scalars so that the value of the boundary condition at t + Δτ is non-negative, which is done by the substitution φt - Δτ → min(φt - Δτ , 2φt ). - -Two-way updates from the nested to the coarse grid are performed consistent with the finite-volume numerics. Scalars are updated to the coarse grid by performing an average of nested-grid cells, consistent with the values being cell-averages. The staggered horizontal winds are updated by averaging the winds on the faces of nested-grid cells abutting the coarse-grid cell being updated, so that the update preserves the average of the vorticity on the nested-grid cells. In FV3 only the three wind components and the temperature is updated to the coarse grid; the air and tracer masses are not updated, trivially conserving their masses on the nested grid, and reducing the amount of noise created through overspecification of the solution on the coarse grid. Since the air mass determines the vertical coordinate, which will differ between the two grids, the averaged nested-grid data is remapped onto the coarse-grid’s vertical coordinate. - - diff --git a/docs/DoxygenLayout.xml b/docs/DoxygenLayout.xml deleted file mode 100644 index 171a20ef8..000000000 --- a/docs/DoxygenLayout.xml +++ /dev/null @@ -1,194 +0,0 @@ - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/docs/FV3_citations.bib b/docs/FV3_citations.bib deleted file mode 100644 index 074367fb9..000000000 --- a/docs/FV3_citations.bib +++ /dev/null @@ -1,148 +0,0 @@ -@article{bolton1980computation, -author = {David Bolton}, -title = {The Computation of Equivalent Potential Temperature}, -journal = {Monthly Weather Review}, -volume = {108}, -number = {7}, -pages = {1046-1053}, -year = {1980}, -doi = {10.1175/1520-0493(1980)108<1046:TCOEPT>2.0.CO;2}, -URL = {https://doi.org/10.1175/1520-0493(1980)108<1046:TCOEPT>2.0.CO;2} -} - -@article{bryan2004reevaluation, -author = {George H. Bryan and J. Michael Fritsch}, -title = {A Reevaluation of Ice–Liquid Water Potential Temperature}, -journal = {Monthly Weather Review}, -volume = {132}, -number = {10}, -pages = {2421-2431}, -year = {2004}, -doi = {10.1175/1520-0493(2004)132<2421:AROIWP>2.0.CO;2}, -URL = {https://doi.org/10.1175/1520-0493(2004)132<2421:AROIWP>2.0.CO;2} -} - -@article{chen2013seasonal, - title={Seasonal predictions of tropical cyclones using a 25-km-resolution general circulation model}, - author={Chen, Jan-Huey and Lin, Shian-Jiann}, - journal={Journal of Climate}, - volume={26}, - number={2}, - pages={380--398}, - year={2013}, - doi={10.1175/JCLI-D-12-00061.1} -} - -@article{zhou2019toward, - title={Toward Convective-Scale Prediction within the Next Generation Global Prediction System}, - author={Zhou, Linjiong and Lin, Shian-Jiann and Chen, Jan-Huey and Harris, Lucas M. and Chen, Xi and Rees, Shannon L.}, - journal={Bulletin of the American Meteorological Society}, - volume={100}, - issue={7}, - year={2019}, - doi={10.1175/bams-d-17-0246.1} -} - -@article {deng2008cirrus, -author = {Deng, Min and Mace, Gerald G.}, -title = {Cirrus cloud microphysical properties and air motion statistics using cloud radar Doppler moments: Water content, particle size, and sedimentation relationships}, -journal = {Geophysical Research Letters}, -volume = {35}, -number = {17}, -issn = {1944-8007}, -url = {http://dx.doi.org/10.1029/2008GL035054}, -doi = {10.1029/2008GL035054}, -year = {2008}, -note = {L17808}, -} - -@article{dudhia1989numerical, -author = { Jimy Dudhia }, -title = {Numerical Study of Convection Observed during the Winter Monsoon Experiment Using a Mesoscale Two-Dimensional Model}, -journal = {Journal of the Atmospheric Sciences}, -volume = {46}, -number = {20}, -pages = {3077-3107}, -year = {1989}, -doi = {10.1175/1520-0469(1989)046<3077:NSOCOD>2.0.CO;2}, -URL = {https://doi.org/10.1175/1520-0469(1989)046<3077:NSOCOD>2.0.CO;2} -} - -@book{emanuel1994atmospheric, - title={Atmospheric Convection}, - author={Emanuel, K.A.}, - isbn={9780195066302}, - lccn={lc93010414}, - year={1994}, - publisher={Oxford University Press}, - doi={10.1002/qj.49712152516} -} - -@article{harris2013two, - title={A two-way nested global-regional dynamical core on the cubed-sphere grid}, - author={Harris, Lucas M and Lin, Shian-Jiann}, - journal={Monthly Weather Review}, - volume={141}, - number={1}, - pages={283--306}, - year={2013}, - doi={10.1175/MWR-D-11-00201.1} -} - -article{hong2004revised, -author = { Song-You Hong and Jimy Dudhia and Shu-Hua Chen }, -title = {A Revised Approach to Ice Microphysical Processes for the Bulk Parameterization of Clouds and Precipitation}, -journal = {Monthly Weather Review}, -volume = {132}, -number = {1}, -pages = {103-120}, -year = {2004}, -doi = {10.1175/1520-0493(2004)132<0103:ARATIM>2.0.CO;2}, -URL = {https://doi.org/10.1175/1520-0493(2004)132<0103:ARATIM>2.0.CO;2} -} - -@article{lin1996multiflux, -author = { Shian-Jiann Lin and Richard B. Rood }, -title = {Multidimensional Flux-Form Semi-Lagrangian Transport Schemes}, -journal = {Monthly Weather Review}, -volume = {124}, -number = {9}, -pages = {2046-2070}, -year = {1996}, -doi = {10.1175/1520-0493(1996)124<2046:MFFSLT>2.0.CO;2}, - -@article{lin1997explicit, - title={An explicit flux-form semi-lagrangian shallow-water model on the sphere}, - author={Lin, Shian-Jiann and Rood, Richard B}, - journal={Quarterly Journal of the Royal Meteorological Society}, - volume={123}, - number={544}, - pages={2477--2498}, - year={1997}, - publisher={Wiley Online Library}, - doi={10.1002/qj.49712354416} -} - -@article{lin2004vertically, - title={A “vertically Lagrangian” finite-volume dynamical core for global models}, - author={Lin, Shian-Jiann}, - journal={Monthly Weather Review}, - volume={132}, - number={10}, - pages={2293--2307}, - year={2004}, - doi={10.1175/1520-0493(2004)132<2293:AVLFDC>2.0.CO;2} -} - -@article{putman2007finite, - title={Finite-volume transport on various cubed-sphere grids}, - author={Putman, William M and Lin, Shian-Jiann}, - journal={Journal of Computational Physics}, - volume={227}, - number={1}, - pages={55--78}, - year={2007}, - publisher={Elsevier}, - doi={10.1016/j.jcp.2007.07.022} -} - diff --git a/docs/Foreword.md b/docs/Foreword.md deleted file mode 100644 index 5ceb5ff3f..000000000 --- a/docs/Foreword.md +++ /dev/null @@ -1,7 +0,0 @@ -Foreword {#foreword} -======================== -(This information is a reproduction of the Foreword from HCZC20) - -The nonhydrostatic solver in FV3 was wholly designed by Dr. Shian-Jiann Lin, now retired from the Geophysical Fluid Dynamics Laboratory. What follows is our interpretation of the nonhydrostatic solver and sufficient background of the general FV3 algorithm to understand the nonhydrostatic implementation. This technical note acts as a means to document the nonhydrostatic FV3 and to ensure that credit is properly given to Dr. Lin. - -GFDL FV3 Team diff --git a/docs/Links.md b/docs/Links.md deleted file mode 100644 index 0440e7bb9..000000000 --- a/docs/Links.md +++ /dev/null @@ -1,25 +0,0 @@ -Useful Links {#link} -=========== - -FV3Dycore Science articles - -https://www.weather.gov/sti/s%20timodeling_nggps_dycoredocumentation - -FV3 Documentation and References - -https://www.gfdl.noaa.gov/fv3/fv3-documentation-and-references/ - -EXPLICIT DIFFUSION IN GFDL FV3 - -https://www.earthsystemcog.org/site_media/projects/dycore_test_group/20160127_Diffusion_operators.pdf - - -Various presentations - - https://vlab.ncep.noaa.gov/web/fv3gfs/training - -Recent FV3 Team Journal Articles and Presentations - -https://www.gfdl.noaa.gov/fv3/fv3-journal-articles-and-presentations/ - - diff --git a/docs/Preface.md b/docs/Preface.md deleted file mode 100644 index 82ac18dae..000000000 --- a/docs/Preface.md +++ /dev/null @@ -1,22 +0,0 @@ -Preface {#preface} -======================== - -**VERSION 2.0** - -*Date February 18, 2020* - - -`RESPONSIBLE ORGANIZATION:` **OAR/GFDL** - -The documentation is a collection of information from many different works including: - -- FV3 The GFDL Finite-Volume Cubed-Sphere Dynamical Core dated 28 November 2017 found at: https://www.gfdl.noaa.gov/wp-content/uploads/2020/02/FV3-Technical-Description.pdf -- The Nonhydrostatic Solver of the GFDL Finite-Volume Cubed-Sphere Dynamical Core dated 10 November 2020 found at: https://repository.library.noaa.gov/view/noaa/27489 - - -##Disclaimer -We have made every effort to ensure that the information in this document is as accurate, complete, and as up-to-date as possible. However, due to the rapid pace of FV³ and FV³-powered model development the document may not always reflect the current state of FV³ capabilities. Often, the code itself is the best description of the current capabilities and the available options, which due to limited space cannot all be described in full detail here. -Contact GFDL FV3 support: oar.gfdl.fv3_dycore_support@noaa.gov for questions regarding the FV3 Dynamical Core. - - - diff --git a/docs/acs_fvGFS b/docs/acs_fvGFS deleted file mode 100644 index 3d07697fb..000000000 --- a/docs/acs_fvGFS +++ /dev/null @@ -1,2436 +0,0 @@ -# Doxyfile 1.8.12 - -# This file describes the settings to be used by the documentation system -# doxygen (www.doxygen.org) for a project. -# -# All text after a double hash (##) is considered a comment and is placed in -# front of the TAG it is preceding. -# -# All text after a single hash (#) is considered a comment and will be ignored. -# The format is: -# TAG = value [value, ...] -# For lists, items can also be appended using: -# TAG += value [value, ...] -# Values that contain spaces should be placed between quotes (\" \"). - -#--------------------------------------------------------------------------- -# Project related configuration options -#--------------------------------------------------------------------------- - -# This tag specifies the encoding used for all characters in the config file -# that follow. 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Disable only in -# case of backward compatibilities issues. -# The default value is: YES. - -MARKDOWN_SUPPORT = YES - -# When the TOC_INCLUDE_HEADINGS tag is set to a non-zero value, all headings up -# to that level are automatically included in the table of contents, even if -# they do not have an id attribute. -# Note: This feature currently applies only to Markdown headings. -# Minimum value: 0, maximum value: 99, default value: 0. -# This tag requires that the tag MARKDOWN_SUPPORT is set to YES. - -TOC_INCLUDE_HEADINGS = 0 - -# When enabled doxygen tries to link words that correspond to documented -# classes, or namespaces to their corresponding documentation. Such a link can -# be prevented in individual cases by putting a % sign in front of the word or -# globally by setting AUTOLINK_SUPPORT to NO. -# The default value is: YES. - -AUTOLINK_SUPPORT = YES - -# If you use STL classes (i.e. std::string, std::vector, etc.) but do not want -# to include (a tag file for) the STL sources as input, then you should set this -# tag to YES in order to let doxygen match functions declarations and -# definitions whose arguments contain STL classes (e.g. func(std::string); -# versus func(std::string) {}). This also make the inheritance and collaboration -# diagrams that involve STL classes more complete and accurate. -# The default value is: NO. - -BUILTIN_STL_SUPPORT = NO - -# If you use Microsoft's C++/CLI language, you should set this option to YES to -# enable parsing support. -# The default value is: NO. - -CPP_CLI_SUPPORT = NO - -# Set the SIP_SUPPORT tag to YES if your project consists of sip (see: -# http://www.riverbankcomputing.co.uk/software/sip/intro) sources only. Doxygen -# will parse them like normal C++ but will assume all classes use public instead -# of private inheritance when no explicit protection keyword is present. -# The default value is: NO. - -SIP_SUPPORT = NO - -# For Microsoft's IDL there are propget and propput attributes to indicate -# getter and setter methods for a property. Setting this option to YES will make -# doxygen to replace the get and set methods by a property in the documentation. -# This will only work if the methods are indeed getting or setting a simple -# type. If this is not the case, or you want to show the methods anyway, you -# should set this option to NO. -# The default value is: YES. - -IDL_PROPERTY_SUPPORT = YES - -# If member grouping is used in the documentation and the DISTRIBUTE_GROUP_DOC -# tag is set to YES then doxygen will reuse the documentation of the first -# member in the group (if any) for the other members of the group. By default -# all members of a group must be documented explicitly. -# The default value is: NO. - -DISTRIBUTE_GROUP_DOC = YES - -# If one adds a struct or class to a group and this option is enabled, then also -# any nested class or struct is added to the same group. By default this option -# is disabled and one has to add nested compounds explicitly via \ingroup. -# The default value is: NO. - -GROUP_NESTED_COMPOUNDS = NO - -# Set the SUBGROUPING tag to YES to allow class member groups of the same type -# (for instance a group of public functions) to be put as a subgroup of that -# type (e.g. under the Public Functions section). Set it to NO to prevent -# subgrouping. Alternatively, this can be done per class using the -# \nosubgrouping command. -# The default value is: YES. - -SUBGROUPING = YES - -# When the INLINE_GROUPED_CLASSES tag is set to YES, classes, structs and unions -# are shown inside the group in which they are included (e.g. using \ingroup) -# instead of on a separate page (for HTML and Man pages) or section (for LaTeX -# and RTF). -# -# Note that this feature does not work in combination with -# SEPARATE_MEMBER_PAGES. -# The default value is: NO. - -INLINE_GROUPED_CLASSES = NO - -# When the INLINE_SIMPLE_STRUCTS tag is set to YES, structs, classes, and unions -# with only public data fields or simple typedef fields will be shown inline in -# the documentation of the scope in which they are defined (i.e. file, -# namespace, or group documentation), provided this scope is documented. If set -# to NO, structs, classes, and unions are shown on a separate page (for HTML and -# Man pages) or section (for LaTeX and RTF). -# The default value is: NO. - -INLINE_SIMPLE_STRUCTS = NO - -# When TYPEDEF_HIDES_STRUCT tag is enabled, a typedef of a struct, union, or -# enum is documented as struct, union, or enum with the name of the typedef. So -# typedef struct TypeS {} TypeT, will appear in the documentation as a struct -# with name TypeT. When disabled the typedef will appear as a member of a file, -# namespace, or class. And the struct will be named TypeS. This can typically be -# useful for C code in case the coding convention dictates that all compound -# types are typedef'ed and only the typedef is referenced, never the tag name. -# The default value is: NO. - -TYPEDEF_HIDES_STRUCT = NO - -# The size of the symbol lookup cache can be set using LOOKUP_CACHE_SIZE. This -# cache is used to resolve symbols given their name and scope. Since this can be -# an expensive process and often the same symbol appears multiple times in the -# code, doxygen keeps a cache of pre-resolved symbols. If the cache is too small -# doxygen will become slower. If the cache is too large, memory is wasted. The -# cache size is given by this formula: 2^(16+LOOKUP_CACHE_SIZE). The valid range -# is 0..9, the default is 0, corresponding to a cache size of 2^16=65536 -# symbols. At the end of a run doxygen will report the cache usage and suggest -# the optimal cache size from a speed point of view. -# Minimum value: 0, maximum value: 9, default value: 0. - -LOOKUP_CACHE_SIZE = 0 - -#--------------------------------------------------------------------------- -# Build related configuration options -#--------------------------------------------------------------------------- - -# If the EXTRACT_ALL tag is set to YES, doxygen will assume all entities in -# documentation are documented, even if no documentation was available. Private -# class members and static file members will be hidden unless the -# EXTRACT_PRIVATE respectively EXTRACT_STATIC tags are set to YES. -# Note: This will also disable the warnings about undocumented members that are -# normally produced when WARNINGS is set to YES. -# The default value is: NO. - -EXTRACT_ALL = YES - -# If the EXTRACT_PRIVATE tag is set to YES, all private members of a class will -# be included in the documentation. -# The default value is: NO. - -EXTRACT_PRIVATE = YES - -# If the EXTRACT_PACKAGE tag is set to YES, all members with package or internal -# scope will be included in the documentation. -# The default value is: NO. - -EXTRACT_PACKAGE = YES - -# If the EXTRACT_STATIC tag is set to YES, all static members of a file will be -# included in the documentation. -# The default value is: NO. - -EXTRACT_STATIC = YES - -# If the EXTRACT_LOCAL_CLASSES tag is set to YES, classes (and structs) defined -# locally in source files will be included in the documentation. If set to NO, -# only classes defined in header files are included. Does not have any effect -# for Java sources. -# The default value is: YES. - -EXTRACT_LOCAL_CLASSES = YES - -# This flag is only useful for Objective-C code. If set to YES, local methods, -# which are defined in the implementation section but not in the interface are -# included in the documentation. If set to NO, only methods in the interface are -# included. -# The default value is: NO. - -EXTRACT_LOCAL_METHODS = YES - -# If this flag is set to YES, the members of anonymous namespaces will be -# extracted and appear in the documentation as a namespace called -# 'anonymous_namespace{file}', where file will be replaced with the base name of -# the file that contains the anonymous namespace. By default anonymous namespace -# are hidden. -# The default value is: NO. - -EXTRACT_ANON_NSPACES = YES - -# If the HIDE_UNDOC_MEMBERS tag is set to YES, doxygen will hide all -# undocumented members inside documented classes or files. If set to NO these -# members will be included in the various overviews, but no documentation -# section is generated. This option has no effect if EXTRACT_ALL is enabled. -# The default value is: NO. - -HIDE_UNDOC_MEMBERS = NO - -# If the HIDE_UNDOC_CLASSES tag is set to YES, doxygen will hide all -# undocumented classes that are normally visible in the class hierarchy. If set -# to NO, these classes will be included in the various overviews. This option -# has no effect if EXTRACT_ALL is enabled. -# The default value is: NO. - -HIDE_UNDOC_CLASSES = NO - -# If the HIDE_FRIEND_COMPOUNDS tag is set to YES, doxygen will hide all friend -# (class|struct|union) declarations. If set to NO, these declarations will be -# included in the documentation. -# The default value is: NO. - -HIDE_FRIEND_COMPOUNDS = NO - -# If the HIDE_IN_BODY_DOCS tag is set to YES, doxygen will hide any -# documentation blocks found inside the body of a function. If set to NO, these -# blocks will be appended to the function's detailed documentation block. -# The default value is: NO. - -HIDE_IN_BODY_DOCS = NO - -# The INTERNAL_DOCS tag determines if documentation that is typed after a -# \internal command is included. If the tag is set to NO then the documentation -# will be excluded. Set it to YES to include the internal documentation. -# The default value is: NO. - -INTERNAL_DOCS = YES - -# If the CASE_SENSE_NAMES tag is set to NO then doxygen will only generate file -# names in lower-case letters. If set to YES, upper-case letters are also -# allowed. This is useful if you have classes or files whose names only differ -# in case and if your file system supports case sensitive file names. Windows -# and Mac users are advised to set this option to NO. -# The default value is: system dependent. - -CASE_SENSE_NAMES = YES - -# If the HIDE_SCOPE_NAMES tag is set to NO then doxygen will show members with -# their full class and namespace scopes in the documentation. If set to YES, the -# scope will be hidden. -# The default value is: NO. - -HIDE_SCOPE_NAMES = NO - -# If the HIDE_COMPOUND_REFERENCE tag is set to NO (default) then doxygen will -# append additional text to a page's title, such as Class Reference. If set to -# YES the compound reference will be hidden. -# The default value is: NO. - -HIDE_COMPOUND_REFERENCE= NO - -# If the SHOW_INCLUDE_FILES tag is set to YES then doxygen will put a list of -# the files that are included by a file in the documentation of that file. -# The default value is: YES. - -SHOW_INCLUDE_FILES = YES - -# If the SHOW_GROUPED_MEMB_INC tag is set to YES then Doxygen will add for each -# grouped member an include statement to the documentation, telling the reader -# which file to include in order to use the member. -# The default value is: NO. - -SHOW_GROUPED_MEMB_INC = NO - -# If the FORCE_LOCAL_INCLUDES tag is set to YES then doxygen will list include -# files with double quotes in the documentation rather than with sharp brackets. -# The default value is: NO. - -FORCE_LOCAL_INCLUDES = NO - -# If the INLINE_INFO tag is set to YES then a tag [inline] is inserted in the -# documentation for inline members. -# The default value is: YES. - -INLINE_INFO = YES - -# If the SORT_MEMBER_DOCS tag is set to YES then doxygen will sort the -# (detailed) documentation of file and class members alphabetically by member -# name. If set to NO, the members will appear in declaration order. -# The default value is: YES. - -SORT_MEMBER_DOCS = YES - -# If the SORT_BRIEF_DOCS tag is set to YES then doxygen will sort the brief -# descriptions of file, namespace and class members alphabetically by member -# name. If set to NO, the members will appear in declaration order. Note that -# this will also influence the order of the classes in the class list. -# The default value is: NO. - -SORT_BRIEF_DOCS = NO - -# If the SORT_MEMBERS_CTORS_1ST tag is set to YES then doxygen will sort the -# (brief and detailed) documentation of class members so that constructors and -# destructors are listed first. If set to NO the constructors will appear in the -# respective orders defined by SORT_BRIEF_DOCS and SORT_MEMBER_DOCS. -# Note: If SORT_BRIEF_DOCS is set to NO this option is ignored for sorting brief -# member documentation. -# Note: If SORT_MEMBER_DOCS is set to NO this option is ignored for sorting -# detailed member documentation. -# The default value is: NO. - -SORT_MEMBERS_CTORS_1ST = NO - -# If the SORT_GROUP_NAMES tag is set to YES then doxygen will sort the hierarchy -# of group names into alphabetical order. If set to NO the group names will -# appear in their defined order. -# The default value is: NO. - -SORT_GROUP_NAMES = NO - -# If the SORT_BY_SCOPE_NAME tag is set to YES, the class list will be sorted by -# fully-qualified names, including namespaces. If set to NO, the class list will -# be sorted only by class name, not including the namespace part. -# Note: This option is not very useful if HIDE_SCOPE_NAMES is set to YES. -# Note: This option applies only to the class list, not to the alphabetical -# list. -# The default value is: NO. - -SORT_BY_SCOPE_NAME = NO - -# If the STRICT_PROTO_MATCHING option is enabled and doxygen fails to do proper -# type resolution of all parameters of a function it will reject a match between -# the prototype and the implementation of a member function even if there is -# only one candidate or it is obvious which candidate to choose by doing a -# simple string match. By disabling STRICT_PROTO_MATCHING doxygen will still -# accept a match between prototype and implementation in such cases. -# The default value is: NO. - -STRICT_PROTO_MATCHING = NO - -# The GENERATE_TODOLIST tag can be used to enable (YES) or disable (NO) the todo -# list. This list is created by putting \todo commands in the documentation. -# The default value is: YES. - -GENERATE_TODOLIST = YES - -# The GENERATE_TESTLIST tag can be used to enable (YES) or disable (NO) the test -# list. This list is created by putting \test commands in the documentation. -# The default value is: YES. - -GENERATE_TESTLIST = YES - -# The GENERATE_BUGLIST tag can be used to enable (YES) or disable (NO) the bug -# list. This list is created by putting \bug commands in the documentation. -# The default value is: YES. - -GENERATE_BUGLIST = YES - -# The GENERATE_DEPRECATEDLIST tag can be used to enable (YES) or disable (NO) -# the deprecated list. This list is created by putting \deprecated commands in -# the documentation. -# The default value is: YES. - -GENERATE_DEPRECATEDLIST= YES - -# The ENABLED_SECTIONS tag can be used to enable conditional documentation -# sections, marked by \if ... \endif and \cond -# ... \endcond blocks. - -ENABLED_SECTIONS = - -# The MAX_INITIALIZER_LINES tag determines the maximum number of lines that the -# initial value of a variable or macro / define can have for it to appear in the -# documentation. If the initializer consists of more lines than specified here -# it will be hidden. Use a value of 0 to hide initializers completely. The -# appearance of the value of individual variables and macros / defines can be -# controlled using \showinitializer or \hideinitializer command in the -# documentation regardless of this setting. -# Minimum value: 0, maximum value: 10000, default value: 30. - -MAX_INITIALIZER_LINES = 30 - -# Set the SHOW_USED_FILES tag to NO to disable the list of files generated at -# the bottom of the documentation of classes and structs. If set to YES, the -# list will mention the files that were used to generate the documentation. -# The default value is: YES. - -SHOW_USED_FILES = YES - -# Set the SHOW_FILES tag to NO to disable the generation of the Files page. This -# will remove the Files entry from the Quick Index and from the Folder Tree View -# (if specified). -# The default value is: YES. - -SHOW_FILES = YES - -# Set the SHOW_NAMESPACES tag to NO to disable the generation of the Namespaces -# page. This will remove the Namespaces entry from the Quick Index and from the -# Folder Tree View (if specified). -# The default value is: YES. - -SHOW_NAMESPACES = YES - -# The FILE_VERSION_FILTER tag can be used to specify a program or script that -# doxygen should invoke to get the current version for each file (typically from -# the version control system). Doxygen will invoke the program by executing (via -# popen()) the command command input-file, where command is the value of the -# FILE_VERSION_FILTER tag, and input-file is the name of an input file provided -# by doxygen. Whatever the program writes to standard output is used as the file -# version. For an example see the documentation. - -FILE_VERSION_FILTER = "/bin/sh doxygen_version_filter.sh" - -# The LAYOUT_FILE tag can be used to specify a layout file which will be parsed -# by doxygen. The layout file controls the global structure of the generated -# output files in an output format independent way. To create the layout file -# that represents doxygen's defaults, run doxygen with the -l option. You can -# optionally specify a file name after the option, if omitted DoxygenLayout.xml -# will be used as the name of the layout file. -# -# Note that if you run doxygen from a directory containing a file called -# DoxygenLayout.xml, doxygen will parse it automatically even if the LAYOUT_FILE -# tag is left empty. - -LAYOUT_FILE = layout.xml - -# The CITE_BIB_FILES tag can be used to specify one or more bib files containing -# the reference definitions. This must be a list of .bib files. The .bib -# extension is automatically appended if omitted. This requires the bibtex tool -# to be installed. See also http://en.wikipedia.org/wiki/BibTeX for more info. -# For LaTeX the style of the bibliography can be controlled using -# LATEX_BIB_STYLE. To use this feature you need bibtex and perl available in the -# search path. See also \cite for info how to create references. - -CITE_BIB_FILES = FV3_citations.bib - -#--------------------------------------------------------------------------- -# Configuration options related to warning and progress messages -#--------------------------------------------------------------------------- - -# The QUIET tag can be used to turn on/off the messages that are generated to -# standard output by doxygen. If QUIET is set to YES this implies that the -# messages are off. -# The default value is: NO. - -QUIET = NO - -# The WARNINGS tag can be used to turn on/off the warning messages that are -# generated to standard error (stderr) by doxygen. If WARNINGS is set to YES -# this implies that the warnings are on. -# -# Tip: Turn warnings on while writing the documentation. -# The default value is: YES. - -WARNINGS = YES - -# If the WARN_IF_UNDOCUMENTED tag is set to YES then doxygen will generate -# warnings for undocumented members. If EXTRACT_ALL is set to YES then this flag -# will automatically be disabled. -# The default value is: YES. - -WARN_IF_UNDOCUMENTED = YES - -# If the WARN_IF_DOC_ERROR tag is set to YES, doxygen will generate warnings for -# potential errors in the documentation, such as not documenting some parameters -# in a documented function, or documenting parameters that don't exist or using -# markup commands wrongly. -# The default value is: YES. - -WARN_IF_DOC_ERROR = YES - -# This WARN_NO_PARAMDOC option can be enabled to get warnings for functions that -# are documented, but have no documentation for their parameters or return -# value. If set to NO, doxygen will only warn about wrong or incomplete -# parameter documentation, but not about the absence of documentation. -# The default value is: NO. - -WARN_NO_PARAMDOC = NO - -# If the WARN_AS_ERROR tag is set to YES then doxygen will immediately stop when -# a warning is encountered. -# The default value is: NO. - -WARN_AS_ERROR = NO - -# The WARN_FORMAT tag determines the format of the warning messages that doxygen -# can produce. The string should contain the $file, $line, and $text tags, which -# will be replaced by the file and line number from which the warning originated -# and the warning text. Optionally the format may contain $version, which will -# be replaced by the version of the file (if it could be obtained via -# FILE_VERSION_FILTER) -# The default value is: $file:$line: $text. - -WARN_FORMAT = "$file:$line: $text" - -# The WARN_LOGFILE tag can be used to specify a file to which warning and error -# messages should be written. If left blank the output is written to standard -# error (stderr). - -WARN_LOGFILE = doxygen.log - -#--------------------------------------------------------------------------- -# Configuration options related to the input files -#--------------------------------------------------------------------------- - -# The INPUT tag is used to specify the files and/or directories that contain -# documented source files. You may enter file names like myfile.cpp or -# directories like /usr/src/myproject. Separate the files or directories with -# spaces. -# Note: If this tag is empty the current directory is searched. - -INPUT = COPYING.md \ - ../model \ - ../driver/fvGFS \ - ../tools - -# This tag can be used to specify the character encoding of the source files -# that doxygen parses. Internally doxygen uses the UTF-8 encoding. Doxygen uses -# libiconv (or the iconv built into libc) for the transcoding. See the libiconv -# documentation (see: http://www.gnu.org/software/libiconv) for the list of -# possible encodings. -# The default value is: UTF-8. - -INPUT_ENCODING = UTF-8 - -# If the value of the INPUT tag contains directories, you can use the -# FILE_PATTERNS tag to specify one or more wildcard patterns (like *.cpp and -# *.h) to filter out the source-files in the directories. -# -# Note that for custom extensions or not directly supported extensions you also -# need to set EXTENSION_MAPPING for the extension otherwise the files are not -# read by doxygen. -# -# If left blank the following patterns are tested:*.c, *.cc, *.cxx, *.cpp, -# *.c++, *.java, *.ii, *.ixx, *.ipp, *.i++, *.inl, *.idl, *.ddl, *.odl, *.h, -# *.hh, *.hxx, *.hpp, *.h++, *.cs, *.d, *.php, *.php4, *.php5, *.phtml, *.inc, -# *.m, *.markdown, *.md, *.mm, *.dox, *.py, *.pyw, *.f90, *.f, *.for, *.tcl, -# *.vhd, *.vhdl, *.ucf and *.qsf. - -FILE_PATTERNS = *.c \ - *.cc \ - *.cxx \ - *.cpp \ - *.c++ \ - *.h \ - *.hh \ - *.hxx \ - *.hpp \ - *.h++ \ - *.inc \ - *.m \ - *.markdown \ - *.md \ - *.mm \ - *.dox \ - *.f90 \ - *.f \ - *.for \ - *.F90 - -# The RECURSIVE tag can be used to specify whether or not subdirectories should -# be searched for input files as well. -# The default value is: NO. - -RECURSIVE = YES - -# The EXCLUDE tag can be used to specify files and/or directories that should be -# excluded from the INPUT source files. This way you can easily exclude a -# subdirectory from a directory tree whose root is specified with the INPUT tag. -# -# Note that relative paths are relative to the directory from which doxygen is -# run. - -EXCLUDE = -# The EXCLUDE_SYMLINKS tag can be used to select whether or not files or -# directories that are symbolic links (a Unix file system feature) are excluded -# from the input. -# The default value is: NO. - -EXCLUDE_SYMLINKS = NO - -# If the value of the INPUT tag contains directories, you can use the -# EXCLUDE_PATTERNS tag to specify one or more wildcard patterns to exclude -# certain files from those directories. -# -# Note that the wildcards are matched against the file with absolute path, so to -# exclude all test directories for example use the pattern */test/* - -EXCLUDE_PATTERNS = makedep.py Makefile INSTALL - -# The EXCLUDE_SYMBOLS tag can be used to specify one or more symbol names -# (namespaces, classes, functions, etc.) that should be excluded from the -# output. The symbol name can be a fully qualified name, a word, or if the -# wildcard * is used, a substring. Examples: ANamespace, AClass, -# AClass::ANamespace, ANamespace::*Test -# -# Note that the wildcards are matched against the file with absolute path, so to -# exclude all test directories use the pattern */test/* - -EXCLUDE_SYMBOLS = - -# The EXAMPLE_PATH tag can be used to specify one or more files or directories -# that contain example code fragments that are included (see the \include -# command). - -EXAMPLE_PATH = ../src - -# If the value of the EXAMPLE_PATH tag contains directories, you can use the -# EXAMPLE_PATTERNS tag to specify one or more wildcard pattern (like *.cpp and -# *.h) to filter out the source-files in the directories. If left blank all -# files are included. - -EXAMPLE_PATTERNS = * - -# If the EXAMPLE_RECURSIVE tag is set to YES then subdirectories will be -# searched for input files to be used with the \include or \dontinclude commands -# irrespective of the value of the RECURSIVE tag. -# The default value is: NO. - -EXAMPLE_RECURSIVE = NO - -# The IMAGE_PATH tag can be used to specify one or more files or directories -# that contain images that are to be included in the documentation (see the -# \image command). - -IMAGE_PATH = images ../src - -# The INPUT_FILTER tag can be used to specify a program that doxygen should -# invoke to filter for each input file. Doxygen will invoke the filter program -# by executing (via popen()) the command: -# -# -# -# where is the value of the INPUT_FILTER tag, and is the -# name of an input file. Doxygen will then use the output that the filter -# program writes to standard output. If FILTER_PATTERNS is specified, this tag -# will be ignored. -# -# Note that the filter must not add or remove lines; it is applied before the -# code is scanned, but not when the output code is generated. If lines are added -# or removed, the anchors will not be placed correctly. -# -# Note that for custom extensions or not directly supported extensions you also -# need to set EXTENSION_MAPPING for the extension otherwise the files are not -# properly processed by doxygen. - -INPUT_FILTER = - -# The FILTER_PATTERNS tag can be used to specify filters on a per file pattern -# basis. Doxygen will compare the file name with each pattern and apply the -# filter if there is a match. The filters are a list of the form: pattern=filter -# (like *.cpp=my_cpp_filter). See INPUT_FILTER for further information on how -# filters are used. If the FILTER_PATTERNS tag is empty or if none of the -# patterns match the file name, INPUT_FILTER is applied. -# -# Note that for custom extensions or not directly supported extensions you also -# need to set EXTENSION_MAPPING for the extension otherwise the files are not -# properly processed by doxygen. - -FILTER_PATTERNS = - -# If the FILTER_SOURCE_FILES tag is set to YES, the input filter (if set using -# INPUT_FILTER) will also be used to filter the input files that are used for -# producing the source files to browse (i.e. when SOURCE_BROWSER is set to YES). -# The default value is: NO. - -FILTER_SOURCE_FILES = NO - -# The FILTER_SOURCE_PATTERNS tag can be used to specify source filters per file -# pattern. A pattern will override the setting for FILTER_PATTERN (if any) and -# it is also possible to disable source filtering for a specific pattern using -# *.ext= (so without naming a filter). -# This tag requires that the tag FILTER_SOURCE_FILES is set to YES. - -FILTER_SOURCE_PATTERNS = - -# If the USE_MDFILE_AS_MAINPAGE tag refers to the name of a markdown file that -# is part of the input, its contents will be placed on the main page -# (index.html). This can be useful if you have a project on for instance GitHub -# and want to reuse the introduction page also for the doxygen output. - -USE_MDFILE_AS_MAINPAGE = front_page.md - -#--------------------------------------------------------------------------- -# Configuration options related to source browsing -#--------------------------------------------------------------------------- - -# If the SOURCE_BROWSER tag is set to YES then a list of source files will be -# generated. Documented entities will be cross-referenced with these sources. -# -# Note: To get rid of all source code in the generated output, make sure that -# also VERBATIM_HEADERS is set to NO. -# The default value is: NO. - -SOURCE_BROWSER = YES - -# Setting the INLINE_SOURCES tag to YES will include the body of functions, -# classes and enums directly into the documentation. -# The default value is: NO. - -INLINE_SOURCES = YES - -# Setting the STRIP_CODE_COMMENTS tag to YES will instruct doxygen to hide any -# special comment blocks from generated source code fragments. Normal C, C++ and -# Fortran comments will always remain visible. -# The default value is: YES. - -STRIP_CODE_COMMENTS = NO - -# If the REFERENCED_BY_RELATION tag is set to YES then for each documented -# function all documented functions referencing it will be listed. -# The default value is: NO. - -REFERENCED_BY_RELATION = YES - -# If the REFERENCES_RELATION tag is set to YES then for each documented function -# all documented entities called/used by that function will be listed. -# The default value is: NO. - -REFERENCES_RELATION = YES - -# If the REFERENCES_LINK_SOURCE tag is set to YES and SOURCE_BROWSER tag is set -# to YES then the hyperlinks from functions in REFERENCES_RELATION and -# REFERENCED_BY_RELATION lists will link to the source code. Otherwise they will -# link to the documentation. -# The default value is: YES. - -REFERENCES_LINK_SOURCE = YES - -# If SOURCE_TOOLTIPS is enabled (the default) then hovering a hyperlink in the -# source code will show a tooltip with additional information such as prototype, -# brief description and links to the definition and documentation. Since this -# will make the HTML file larger and loading of large files a bit slower, you -# can opt to disable this feature. -# The default value is: YES. -# This tag requires that the tag SOURCE_BROWSER is set to YES. - -SOURCE_TOOLTIPS = YES - -# If the USE_HTAGS tag is set to YES then the references to source code will -# point to the HTML generated by the htags(1) tool instead of doxygen built-in -# source browser. The htags tool is part of GNU's global source tagging system -# (see http://www.gnu.org/software/global/global.html). You will need version -# 4.8.6 or higher. -# -# To use it do the following: -# - Install the latest version of global -# - Enable SOURCE_BROWSER and USE_HTAGS in the config file -# - Make sure the INPUT points to the root of the source tree -# - Run doxygen as normal -# -# Doxygen will invoke htags (and that will in turn invoke gtags), so these -# tools must be available from the command line (i.e. in the search path). -# -# The result: instead of the source browser generated by doxygen, the links to -# source code will now point to the output of htags. -# The default value is: NO. -# This tag requires that the tag SOURCE_BROWSER is set to YES. - -USE_HTAGS = NO - -# If the VERBATIM_HEADERS tag is set the YES then doxygen will generate a -# verbatim copy of the header file for each class for which an include is -# specified. Set to NO to disable this. -# See also: Section \class. -# The default value is: YES. - -VERBATIM_HEADERS = YES - -#--------------------------------------------------------------------------- -# Configuration options related to the alphabetical class index -#--------------------------------------------------------------------------- - -# If the ALPHABETICAL_INDEX tag is set to YES, an alphabetical index of all -# compounds will be generated. Enable this if the project contains a lot of -# classes, structs, unions or interfaces. -# The default value is: YES. - -ALPHABETICAL_INDEX = YES - -# The COLS_IN_ALPHA_INDEX tag can be used to specify the number of columns in -# which the alphabetical index list will be split. -# Minimum value: 1, maximum value: 20, default value: 5. -# This tag requires that the tag ALPHABETICAL_INDEX is set to YES. - -COLS_IN_ALPHA_INDEX = 1 - -# In case all classes in a project start with a common prefix, all classes will -# be put under the same header in the alphabetical index. The IGNORE_PREFIX tag -# can be used to specify a prefix (or a list of prefixes) that should be ignored -# while generating the index headers. -# This tag requires that the tag ALPHABETICAL_INDEX is set to YES. - -IGNORE_PREFIX = - -#--------------------------------------------------------------------------- -# Configuration options related to the HTML output -#--------------------------------------------------------------------------- - -# If the GENERATE_HTML tag is set to YES, doxygen will generate HTML output -# The default value is: YES. - -GENERATE_HTML = YES - -# The HTML_OUTPUT tag is used to specify where the HTML docs will be put. If a -# relative path is entered the value of OUTPUT_DIRECTORY will be put in front of -# it. -# The default directory is: html. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_OUTPUT = fv3_fvGFS - -# The HTML_FILE_EXTENSION tag can be used to specify the file extension for each -# generated HTML page (for example: .htm, .php, .asp). -# The default value is: .html. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_FILE_EXTENSION = .html - -# The HTML_HEADER tag can be used to specify a user-defined HTML header file for -# each generated HTML page. If the tag is left blank doxygen will generate a -# standard header. -# -# To get valid HTML the header file that includes any scripts and style sheets -# that doxygen needs, which is dependent on the configuration options used (e.g. -# the setting GENERATE_TREEVIEW). It is highly recommended to start with a -# default header using -# doxygen -w html new_header.html new_footer.html new_stylesheet.css -# YourConfigFile -# and then modify the file new_header.html. See also section "Doxygen usage" -# for information on how to generate the default header that doxygen normally -# uses. -# Note: The header is subject to change so you typically have to regenerate the -# default header when upgrading to a newer version of doxygen. For a description -# of the possible markers and block names see the documentation. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_HEADER = - -# The HTML_FOOTER tag can be used to specify a user-defined HTML footer for each -# generated HTML page. If the tag is left blank doxygen will generate a standard -# footer. See HTML_HEADER for more information on how to generate a default -# footer and what special commands can be used inside the footer. See also -# section "Doxygen usage" for information on how to generate the default footer -# that doxygen normally uses. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_FOOTER = - -# The HTML_STYLESHEET tag can be used to specify a user-defined cascading style -# sheet that is used by each HTML page. It can be used to fine-tune the look of -# the HTML output. If left blank doxygen will generate a default style sheet. -# See also section "Doxygen usage" for information on how to generate the style -# sheet that doxygen normally uses. -# Note: It is recommended to use HTML_EXTRA_STYLESHEET instead of this tag, as -# it is more robust and this tag (HTML_STYLESHEET) will in the future become -# obsolete. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_STYLESHEET = - -# The HTML_EXTRA_STYLESHEET tag can be used to specify additional user-defined -# cascading style sheets that are included after the standard style sheets -# created by doxygen. Using this option one can overrule certain style aspects. -# This is preferred over using HTML_STYLESHEET since it does not replace the -# standard style sheet and is therefore more robust against future updates. -# Doxygen will copy the style sheet files to the output directory. -# Note: The order of the extra style sheet files is of importance (e.g. the last -# style sheet in the list overrules the setting of the previous ones in the -# list). For an example see the documentation. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_EXTRA_STYLESHEET = - -# The HTML_EXTRA_FILES tag can be used to specify one or more extra images or -# other source files which should be copied to the HTML output directory. Note -# that these files will be copied to the base HTML output directory. Use the -# $relpath^ marker in the HTML_HEADER and/or HTML_FOOTER files to load these -# files. In the HTML_STYLESHEET file, use the file name only. Also note that the -# files will be copied as-is; there are no commands or markers available. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_EXTRA_FILES = - -# The HTML_COLORSTYLE_HUE tag controls the color of the HTML output. Doxygen -# will adjust the colors in the style sheet and background images according to -# this color. Hue is specified as an angle on a colorwheel, see -# http://en.wikipedia.org/wiki/Hue for more information. For instance the value -# 0 represents red, 60 is yellow, 120 is green, 180 is cyan, 240 is blue, 300 -# purple, and 360 is red again. -# Minimum value: 0, maximum value: 359, default value: 220. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_COLORSTYLE_HUE = 220 - -# The HTML_COLORSTYLE_SAT tag controls the purity (or saturation) of the colors -# in the HTML output. For a value of 0 the output will use grayscales only. A -# value of 255 will produce the most vivid colors. -# Minimum value: 0, maximum value: 255, default value: 100. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_COLORSTYLE_SAT = 100 - -# The HTML_COLORSTYLE_GAMMA tag controls the gamma correction applied to the -# luminance component of the colors in the HTML output. Values below 100 -# gradually make the output lighter, whereas values above 100 make the output -# darker. The value divided by 100 is the actual gamma applied, so 80 represents -# a gamma of 0.8, The value 220 represents a gamma of 2.2, and 100 does not -# change the gamma. -# Minimum value: 40, maximum value: 240, default value: 80. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_COLORSTYLE_GAMMA = 80 - -# If the HTML_TIMESTAMP tag is set to YES then the footer of each generated HTML -# page will contain the date and time when the page was generated. Setting this -# to YES can help to show when doxygen was last run and thus if the -# to NO can help when comparing the output of multiple runs. -# The default value is: YES. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_TIMESTAMP = NO - -# If the HTML_DYNAMIC_SECTIONS tag is set to YES then the generated HTML -# documentation will contain sections that can be hidden and shown after the -# page has loaded. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_DYNAMIC_SECTIONS = NO - -# With HTML_INDEX_NUM_ENTRIES one can control the preferred number of entries -# shown in the various tree structured indices initially; the user can expand -# and collapse entries dynamically later on. Doxygen will expand the tree to -# such a level that at most the specified number of entries are visible (unless -# a fully collapsed tree already exceeds this amount). So setting the number of -# entries 1 will produce a full collapsed tree by default. 0 is a special value -# representing an infinite number of entries and will result in a full expanded -# tree by default. -# Minimum value: 0, maximum value: 9999, default value: 100. -# This tag requires that the tag GENERATE_HTML is set to YES. - -HTML_INDEX_NUM_ENTRIES = 900 - -# If the GENERATE_DOCSET tag is set to YES, additional index files will be -# generated that can be used as input for Apple's Xcode 3 integrated development -# environment (see: http://developer.apple.com/tools/xcode/), introduced with -# OSX 10.5 (Leopard). To create a documentation set, doxygen will generate a -# Makefile in the HTML output directory. Running make will produce the docset in -# that directory and running make install will install the docset in -# ~/Library/Developer/Shared/Documentation/DocSets so that Xcode will find it at -# startup. See http://developer.apple.com/tools/creatingdocsetswithdoxygen.html -# for more information. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -GENERATE_DOCSET = NO - -# This tag determines the name of the docset feed. A documentation feed provides -# an umbrella under which multiple documentation sets from a single provider -# (such as a company or product suite) can be grouped. -# The default value is: Doxygen generated docs. -# This tag requires that the tag GENERATE_DOCSET is set to YES. - -DOCSET_FEEDNAME = "Doxygen generated docs" - -# This tag specifies a string that should uniquely identify the documentation -# set bundle. This should be a reverse domain-name style string, e.g. -# com.mycompany.MyDocSet. Doxygen will append .docset to the name. -# The default value is: org.doxygen.Project. -# This tag requires that the tag GENERATE_DOCSET is set to YES. - -DOCSET_BUNDLE_ID = org.doxygen.Project - -# The DOCSET_PUBLISHER_ID tag specifies a string that should uniquely identify -# the documentation publisher. This should be a reverse domain-name style -# string, e.g. com.mycompany.MyDocSet.documentation. -# The default value is: org.doxygen.Publisher. -# This tag requires that the tag GENERATE_DOCSET is set to YES. - -DOCSET_PUBLISHER_ID = org.doxygen.Publisher - -# The DOCSET_PUBLISHER_NAME tag identifies the documentation publisher. -# The default value is: Publisher. -# This tag requires that the tag GENERATE_DOCSET is set to YES. - -DOCSET_PUBLISHER_NAME = Publisher - -# If the GENERATE_HTMLHELP tag is set to YES then doxygen generates three -# additional HTML index files: index.hhp, index.hhc, and index.hhk. The -# index.hhp is a project file that can be read by Microsoft's HTML Help Workshop -# (see: http://www.microsoft.com/en-us/download/details.aspx?id=21138) on -# Windows. -# -# The HTML Help Workshop contains a compiler that can convert all HTML output -# generated by doxygen into a single compiled HTML file (.chm). Compiled HTML -# files are now used as the Windows 98 help format, and will replace the old -# Windows help format (.hlp) on all Windows platforms in the future. Compressed -# HTML files also contain an index, a table of contents, and you can search for -# words in the documentation. The HTML workshop also contains a viewer for -# compressed HTML files. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -GENERATE_HTMLHELP = NO - -# The CHM_FILE tag can be used to specify the file name of the resulting .chm -# file. You can add a path in front of the file if the result should not be -# written to the html output directory. -# This tag requires that the tag GENERATE_HTMLHELP is set to YES. - -CHM_FILE = - -# The HHC_LOCATION tag can be used to specify the location (absolute path -# including file name) of the HTML help compiler (hhc.exe). If non-empty, -# doxygen will try to run the HTML help compiler on the generated index.hhp. -# The file has to be specified with full path. -# This tag requires that the tag GENERATE_HTMLHELP is set to YES. - -HHC_LOCATION = - -# The GENERATE_CHI flag controls if a separate .chi index file is generated -# (YES) or that it should be included in the master .chm file (NO). -# The default value is: NO. -# This tag requires that the tag GENERATE_HTMLHELP is set to YES. - -GENERATE_CHI = NO - -# The CHM_INDEX_ENCODING is used to encode HtmlHelp index (hhk), content (hhc) -# and project file content. -# This tag requires that the tag GENERATE_HTMLHELP is set to YES. - -CHM_INDEX_ENCODING = - -# The BINARY_TOC flag controls whether a binary table of contents is generated -# (YES) or a normal table of contents (NO) in the .chm file. Furthermore it -# enables the Previous and Next buttons. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTMLHELP is set to YES. - -BINARY_TOC = NO - -# The TOC_EXPAND flag can be set to YES to add extra items for group members to -# the table of contents of the HTML help documentation and to the tree view. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTMLHELP is set to YES. - -TOC_EXPAND = NO - -# If the GENERATE_QHP tag is set to YES and both QHP_NAMESPACE and -# QHP_VIRTUAL_FOLDER are set, an additional index file will be generated that -# can be used as input for Qt's qhelpgenerator to generate a Qt Compressed Help -# (.qch) of the generated HTML documentation. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -GENERATE_QHP = NO - -# If the QHG_LOCATION tag is specified, the QCH_FILE tag can be used to specify -# the file name of the resulting .qch file. The path specified is relative to -# the HTML output folder. -# This tag requires that the tag GENERATE_QHP is set to YES. - -QCH_FILE = - -# The QHP_NAMESPACE tag specifies the namespace to use when generating Qt Help -# Project output. For more information please see Qt Help Project / Namespace -# (see: http://qt-project.org/doc/qt-4.8/qthelpproject.html#namespace). -# The default value is: org.doxygen.Project. -# This tag requires that the tag GENERATE_QHP is set to YES. - -QHP_NAMESPACE = org.doxygen.Project - -# The QHP_VIRTUAL_FOLDER tag specifies the namespace to use when generating Qt -# Help Project output. For more information please see Qt Help Project / Virtual -# Folders (see: http://qt-project.org/doc/qt-4.8/qthelpproject.html#virtual- -# folders). -# The default value is: doc. -# This tag requires that the tag GENERATE_QHP is set to YES. - -QHP_VIRTUAL_FOLDER = doc - -# If the QHP_CUST_FILTER_NAME tag is set, it specifies the name of a custom -# filter to add. For more information please see Qt Help Project / Custom -# Filters (see: http://qt-project.org/doc/qt-4.8/qthelpproject.html#custom- -# filters). -# This tag requires that the tag GENERATE_QHP is set to YES. - -QHP_CUST_FILTER_NAME = - -# The QHP_CUST_FILTER_ATTRS tag specifies the list of the attributes of the -# custom filter to add. For more information please see Qt Help Project / Custom -# Filters (see: http://qt-project.org/doc/qt-4.8/qthelpproject.html#custom- -# filters). -# This tag requires that the tag GENERATE_QHP is set to YES. - -QHP_CUST_FILTER_ATTRS = - -# The QHP_SECT_FILTER_ATTRS tag specifies the list of the attributes this -# project's filter section matches. Qt Help Project / Filter Attributes (see: -# http://qt-project.org/doc/qt-4.8/qthelpproject.html#filter-attributes). -# This tag requires that the tag GENERATE_QHP is set to YES. - -QHP_SECT_FILTER_ATTRS = - -# The QHG_LOCATION tag can be used to specify the location of Qt's -# qhelpgenerator. If non-empty doxygen will try to run qhelpgenerator on the -# generated .qhp file. -# This tag requires that the tag GENERATE_QHP is set to YES. - -QHG_LOCATION = - -# If the GENERATE_ECLIPSEHELP tag is set to YES, additional index files will be -# generated, together with the HTML files, they form an Eclipse help plugin. To -# install this plugin and make it available under the help contents menu in -# Eclipse, the contents of the directory containing the HTML and XML files needs -# to be copied into the plugins directory of eclipse. The name of the directory -# within the plugins directory should be the same as the ECLIPSE_DOC_ID value. -# After copying Eclipse needs to be restarted before the help appears. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -GENERATE_ECLIPSEHELP = NO - -# A unique identifier for the Eclipse help plugin. When installing the plugin -# the directory name containing the HTML and XML files should also have this -# name. Each documentation set should have its own identifier. -# The default value is: org.doxygen.Project. -# This tag requires that the tag GENERATE_ECLIPSEHELP is set to YES. - -ECLIPSE_DOC_ID = org.doxygen.Project - -# If you want full control over the layout of the generated HTML pages it might -# be necessary to disable the index and replace it with your own. The -# DISABLE_INDEX tag can be used to turn on/off the condensed index (tabs) at top -# of each HTML page. A value of NO enables the index and the value YES disables -# it. Since the tabs in the index contain the same information as the navigation -# tree, you can set this option to YES if you also set GENERATE_TREEVIEW to YES. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -DISABLE_INDEX = NO - -# The GENERATE_TREEVIEW tag is used to specify whether a tree-like index -# structure should be generated to display hierarchical information. If the tag -# value is set to YES, a side panel will be generated containing a tree-like -# index structure (just like the one that is generated for HTML Help). For this -# to work a browser that supports JavaScript, DHTML, CSS and frames is required -# (i.e. any modern browser). Windows users are probably better off using the -# HTML help feature. Via custom style sheets (see HTML_EXTRA_STYLESHEET) one can -# further fine-tune the look of the index. As an example, the default style -# sheet generated by doxygen has an example that shows how to put an image at -# the root of the tree instead of the PROJECT_NAME. Since the tree basically has -# the same information as the tab index, you could consider setting -# DISABLE_INDEX to YES when enabling this option. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -GENERATE_TREEVIEW = YES - -# The ENUM_VALUES_PER_LINE tag can be used to set the number of enum values that -# doxygen will group on one line in the generated HTML documentation. -# -# Note that a value of 0 will completely suppress the enum values from appearing -# in the overview section. -# Minimum value: 0, maximum value: 20, default value: 4. -# This tag requires that the tag GENERATE_HTML is set to YES. - -ENUM_VALUES_PER_LINE = 4 - -# If the treeview is enabled (see GENERATE_TREEVIEW) then this tag can be used -# to set the initial width (in pixels) of the frame in which the tree is shown. -# Minimum value: 0, maximum value: 1500, default value: 250. -# This tag requires that the tag GENERATE_HTML is set to YES. - -TREEVIEW_WIDTH = 250 - -# If the EXT_LINKS_IN_WINDOW option is set to YES, doxygen will open links to -# external symbols imported via tag files in a separate window. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -EXT_LINKS_IN_WINDOW = NO - -# Use this tag to change the font size of LaTeX formulas included as images in -# the HTML documentation. When you change the font size after a successful -# doxygen run you need to manually remove any form_*.png images from the HTML -# output directory to force them to be regenerated. -# Minimum value: 8, maximum value: 50, default value: 10. -# This tag requires that the tag GENERATE_HTML is set to YES. - -FORMULA_FONTSIZE = 10 - -# Use the FORMULA_TRANPARENT tag to determine whether or not the images -# generated for formulas are transparent PNGs. Transparent PNGs are not -# supported properly for IE 6.0, but are supported on all modern browsers. -# -# Note that when changing this option you need to delete any form_*.png files in -# the HTML output directory before the changes have effect. -# The default value is: YES. -# This tag requires that the tag GENERATE_HTML is set to YES. - -FORMULA_TRANSPARENT = YES - -# Enable the USE_MATHJAX option to render LaTeX formulas using MathJax (see -# http://www.mathjax.org) which uses client side Javascript for the rendering -# instead of using pre-rendered bitmaps. Use this if you do not have LaTeX -# installed or if you want to formulas look prettier in the HTML output. When -# enabled you may also need to install MathJax separately and configure the path -# to it using the MATHJAX_RELPATH option. -# The default value is: NO. -# This tag requires that the tag GENERATE_HTML is set to YES. - -USE_MATHJAX = YES - -# When MathJax is enabled you can set the default output format to be used for -# the MathJax output. See the MathJax site (see: -# http://docs.mathjax.org/en/latest/output.html) for more details. -# Possible values are: HTML-CSS (which is slower, but has the best -# compatibility), NativeMML (i.e. MathML) and SVG. -# The default value is: HTML-CSS. -# This tag requires that the tag USE_MATHJAX is set to YES. - -MATHJAX_FORMAT = HTML-CSS - -# When MathJax is enabled you need to specify the location relative to the HTML -# output directory using the MATHJAX_RELPATH option. The destination directory -# should contain the MathJax.js script. For instance, if the mathjax directory -# is located at the same level as the HTML output directory, then -# MATHJAX_RELPATH should be ../mathjax. The default value points to the MathJax -# Content Delivery Network so you can quickly see the result without installing -# MathJax. However, it is strongly recommended to install a local copy of -# MathJax from http://www.mathjax.org before deployment. -# The default value is: http://cdn.mathjax.org/mathjax/latest. -# This tag requires that the tag USE_MATHJAX is set to YES. - -MATHJAX_RELPATH = http://cdn.mathjax.org/mathjax/latest - -# The MATHJAX_EXTENSIONS tag can be used to specify one or more MathJax -# extension names that should be enabled during MathJax rendering. For example -# MATHJAX_EXTENSIONS = TeX/AMSmath TeX/AMSsymbols -# This tag requires that the tag USE_MATHJAX is set to YES. - -MATHJAX_EXTENSIONS = - -# The MATHJAX_CODEFILE tag can be used to specify a file with javascript pieces -# of code that will be used on startup of the MathJax code. See the MathJax site -# (see: http://docs.mathjax.org/en/latest/output.html) for more details. For an -# example see the documentation. -# This tag requires that the tag USE_MATHJAX is set to YES. - -MATHJAX_CODEFILE = - -# When the SEARCHENGINE tag is enabled doxygen will generate a search box for -# the HTML output. The underlying search engine uses javascript and DHTML and -# should work on any modern browser. Note that when using HTML help -# (GENERATE_HTMLHELP), Qt help (GENERATE_QHP), or docsets (GENERATE_DOCSET) -# there is already a search function so this one should typically be disabled. -# For large projects the javascript based search engine can be slow, then -# enabling SERVER_BASED_SEARCH may provide a better solution. It is possible to -# search using the keyboard; to jump to the search box use + S -# (what the is depends on the OS and browser, but it is typically -# , /

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