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CITATION.cff
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CITATION.cff
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title: GMGPolar
version: 1.0.0
date-released: "2023-04-14"
repository-code: "https://github.com/mknaranja/GMGPolar"
url: "https://github.com/mknaranja/GMGPolar"
doi: "10.5281/zenodo.7827802"
license: Apache-2.0
type: software
authors:
#Authors
- given-names: Philippe
family-names: Leleux
affiliation: "Inserm"
orcid: "https://orcid.org/0000-0002-3760-4698"
- given-names: Martin J.
family-names: Kühn
affiliation: "German Aerospace Center (DLR)"
orcid: "https://orcid.org/0000-0002-0906-6984"
- given-names: Schwarz
family-names: Christina
affiliation: "Universität Bayreuth"
- given-names: Carola
family-names: Kruse
affiliation: "CERFACS"
orcid: "https://orcid.org/0000-0002-4142-7356"
- given-names: Ulrich
family-names: Rüde
affiliation: "FAU Erlangen"
orcid: "https://orcid.org/0000-0001-8796-8599"
- given-names: Allan
family-names: Kuhn
affiliation: "German Aerospace Center (DLR)"
#Contributors
cff-version: 1.0.0
message: >-
If you use this software, please cite it using the
metadata from this file.
keywords:
- Geometric Multigrid
- Parallel-Computing
- Extrapolation
- Curvilinear coordinates
- Plasma fusion
abstract: >-
GMGPolar is a performant geometric multigrid solver using
implicit extrapolation to raise the convergence order.
It is based on meshes in tensor- or product-format.
GMGPolar's focus applications are geometries that can be
described by polar or curvilinear coordinates for which
suited smoothing procedures have been developed.
contact:
- affiliation: "German Aerospace Center (DLR)"
email: Martin.Kuehn@dlr.de
family-names: Kühn
given-names: Martin J.
- affiliation: "CERFACS"
email: Carola.Kruse@CERFACS.fr
family-names: Kruse
given-names: Carola
references:
- title: "Implicitly extrapolated geometric multigrid on disk-like domains for the gyrokinetic Poisson equation from fusion plasma applications"
authors:
- family-names: Kühn
given-names: Martin J.
- family-names: Kruse
given-names: Carola
- family-names: Rüde
given-names: Ulrich
type: article
doi: 10.1007/s10915-022-01802-1
url: "https://link.springer.com/article/10.1007/s10915-022-01802-1"