Fortran 2003 models for solving the two-dimensional shallow water equations with topography and friction using Godunov-type finite volume and discontinuous Galerkin methods. Models can run with (multi)wavelet-based adaptivity enabled, or with adaptivity disabled on uniform meshes. The code can be compiled using Intel Fortran Compiler in both Windows and Linux. Other Fortran compilers have not been tested. Windows users can simply add the source files to the project created for Microsoft Visual Studio or any other IDE. Linux users can use the included makefile to compile the codes. The user can configure the simulations by modifying config.dat input file. A suite of two-dimensional test cases are preconfigured
This work outlines the use of wavelet bases to re-formulate a finite volume (FV) local solution of t...
We discuss the development, verification, and performance of a GPU acceler-ated discontinuous Galerk...
An adaptive spectral/hp discontinuous Galerkin method for the two-dimensional shallow water equation...
Fortran 2003 models for solving the one-dimensional shallow water equations with topography and fric...
Multiwavelets (MW) enable the compression, analysis and assembly of model data on a multiresolution ...
AbstractThis paper presents a Godunov-type numerical formulation that is local, conservative and sca...
This paper presents a Godunov-type numerical formulation that is local, conservative and scalable in...
This paper presents a scaled reformulation of a robust second-order Discontinuous Galerkin (DG2) sol...
AbstractNumerical modelling of wide ranges of different physical scales, which are involved in Shall...
Wavelet-based adaptivity is introduced into one-dimensional finite volume and discontinuous Galerkin...
Mesh adaptation techniques are commonly coupled with the numerical schemes in an attempt to improve ...
Unstructured meshes are becoming more and more popular in geophysical flow models. We present a two-...
A discontinuous Galerkin model solving the shallow-water equations on the sphere is presented. It ca...
Abstract We provide an adaptive strategy for solving shallow water equations with dynamic grid adapt...
The shallow-water equations (SWE), derived from the incompressible Navier-Stokes equations using the...
This work outlines the use of wavelet bases to re-formulate a finite volume (FV) local solution of t...
We discuss the development, verification, and performance of a GPU acceler-ated discontinuous Galerk...
An adaptive spectral/hp discontinuous Galerkin method for the two-dimensional shallow water equation...
Fortran 2003 models for solving the one-dimensional shallow water equations with topography and fric...
Multiwavelets (MW) enable the compression, analysis and assembly of model data on a multiresolution ...
AbstractThis paper presents a Godunov-type numerical formulation that is local, conservative and sca...
This paper presents a Godunov-type numerical formulation that is local, conservative and scalable in...
This paper presents a scaled reformulation of a robust second-order Discontinuous Galerkin (DG2) sol...
AbstractNumerical modelling of wide ranges of different physical scales, which are involved in Shall...
Wavelet-based adaptivity is introduced into one-dimensional finite volume and discontinuous Galerkin...
Mesh adaptation techniques are commonly coupled with the numerical schemes in an attempt to improve ...
Unstructured meshes are becoming more and more popular in geophysical flow models. We present a two-...
A discontinuous Galerkin model solving the shallow-water equations on the sphere is presented. It ca...
Abstract We provide an adaptive strategy for solving shallow water equations with dynamic grid adapt...
The shallow-water equations (SWE), derived from the incompressible Navier-Stokes equations using the...
This work outlines the use of wavelet bases to re-formulate a finite volume (FV) local solution of t...
We discuss the development, verification, and performance of a GPU acceler-ated discontinuous Galerk...
An adaptive spectral/hp discontinuous Galerkin method for the two-dimensional shallow water equation...