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The pros and cons of diffusion, filters and fixers in atmospheric general circulation models
C Jablonowski, DL Williamson - Numerical techniques for global …, 2011 - Springer
Abstract All atmospheric General Circulation Models (GCMs) need some form of dissipation,
either explicitly specified or inherent in the chosen numerical schemes for the spatial and …
either explicitly specified or inherent in the chosen numerical schemes for the spatial and …
[LLIBRE][B] The mimetic finite difference method for elliptic problems
This book describes the theoretical and computational aspects of the mimetic finite
difference method for a wide class of multidimensional elliptic problems, which includes …
difference method for a wide class of multidimensional elliptic problems, which includes …
Mimetic finite difference method
The mimetic finite difference (MFD) method mimics fundamental properties of mathematical
and physical systems including conservation laws, symmetry and positivity of solutions …
and physical systems including conservation laws, symmetry and positivity of solutions …
A unified approach to energy conservation and potential vorticity dynamics for arbitrarily-structured C-grids
A numerical scheme applicable to arbitrarily-structured C-grids is presented for the
nonlinear shallow-water equations. By discretizing the vector-invariant form of the …
nonlinear shallow-water equations. By discretizing the vector-invariant form of the …
A guide to RBF-generated finite differences for nonlinear transport: Shallow water simulations on a sphere
The current paper establishes the computational efficiency and accuracy of the RBF-FD
method for large-scale geoscience modeling with comparisons to state-of-the-art methods …
method for large-scale geoscience modeling with comparisons to state-of-the-art methods …
Numerical representation of geostrophic modes on arbitrarily structured C-grids
J Thuburn, TD Ringler, WC Skamarock… - Journal of Computational …, 2009 - Elsevier
A C-grid staggering, in which the mass variable is stored at cell centers and the normal
velocity component is stored at cell faces (or edges in two dimensions) is attractive for …
velocity component is stored at cell faces (or edges in two dimensions) is attractive for …
Formulation of an unstructured grid model for global ocean dynamics
P Korn - Journal of Computational Physics, 2017 - Elsevier
A conservative discretization of the ocean primitive equations for global ocean dynamics is
formulated on an unstructured grid. The grid consists of triangular cells with a C-type …
formulated on an unstructured grid. The grid consists of triangular cells with a C-type …
A multiresolution method for climate system modeling: Application of spherical centroidal Voronoi tessellations
During the next decade and beyond, climate system models will be challenged to resolve
scales and processes that are far beyond their current scope. Each climate system …
scales and processes that are far beyond their current scope. Each climate system …
[LLIBRE][B] Mimetic discretization methods
JE Castillo, GF Miranda - 2013 - books.google.com
To help solve physical and engineering problems, mimetic or compatible algebraic
discretization methods employ discrete constructs to mimic the continuous identities and …
discretization methods employ discrete constructs to mimic the continuous identities and …
DYNAMICO-1.0, an icosahedral hydrostatic dynamical core designed for consistency and versatility
T Dubos, S Dubey, M Tort, R Mittal… - Geoscientific Model …, 2015 - gmd.copernicus.org
The design of the icosahedral dynamical core DYNAMICO is presented. DYNAMICO solves
the multi-layer rotating shallow-water equations, a compressible variant of the same …
the multi-layer rotating shallow-water equations, a compressible variant of the same …