Spherical shallow‐water wave simulation by a cubed‐sphere finite‐difference solver
Author:
Affiliation:
1. CNRS, Grenoble INP, Laboratoire Jean Kuntzmann Université Grenoble Alpes Grenoble France
2. CNRS, Institut Élie Cartan de Lorraine Université de Lorraine Metz France
Publisher
Wiley
Subject
Atmospheric Science
Link
https://onlinelibrary.wiley.com/doi/pdf/10.1002/qj.3946
Reference29 articles.
1. Brachet M.(2018).Schémas compacts Hermitiens sur la sphère: applications en climatologie et océanographie numérique. PhD thesis. University of Lorraine France.https://tel.archives‐ouvertes.fr/tel‐01886875v1; accessed 20 November 2020.
2. Brachet M.andCroisille J.‐P.(2019)A center compact scheme for the shallow‐water equations on the sphere.https://hal.archives‐ouvertes.fr/hal‐01803633v2; accessed 20 November 2020.
3. On the use of exponential time integration methods in atmospheric models;Clancy C.;Tellus A,2013
4. Hermitian Compact Interpolation on the Cubed-Sphere Grid
5. Hermitian approximation of the spherical divergence on the Cubed-Sphere
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2. Quadrature and symmetry on the Cubed Sphere;Journal of Computational and Applied Mathematics;2022-08
3. Symmetry group of the equiangular cubed sphere;Quarterly of Applied Mathematics;2021-11-19
4. Topography-based local spherical Voronoi grid refinement on classical and moist shallow-water finite-volume models;Geoscientific Model Development;2021-11-16
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