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amartinhuertas authored Apr 25, 2024
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Expand Up @@ -11,7 +11,7 @@ The goal of this repository is to showcase the suitability of the [Gridap](https

* [[click here]](https://github.com/gridapapps/GridapGeosciences.jl/blob/master/test/LaplaceBeltramiCubedSphereTests.jl) A convergence study of grad-conforming finite elements for the solution of a Laplace-Beltrami problem on the cubed sphere.

* [[click here]](https://github.com/gridapapps/GridapGeosciences.jl/blob/master/test/WaveEquationCubedSphereTests.jl) Numerical solution of the linear wave equation on the cubed sphere using a Strong-Stabilitity-Preserving Runge-Kutta explicit 2nd order method (SSPRK2) for time integration and Raviart-Thomas-DG mixed finite elements for spatial discretization.
* [[click here]](https://github.com/gridapapps/GridapGeosciences.jl/blob/master/test/sequential/WaveEquationCubedSphereTests.jl) Numerical solution of the linear wave equation on the cubed sphere using a Strong-Stabilitity-Preserving Runge-Kutta explicit 2nd order method (SSPRK2) for time integration and Raviart-Thomas-DG mixed finite elements for spatial discretization.

* [[click here]](https://github.com/gridapapps/GridapGeosciences.jl/blob/master/src/ShallowWaterThetaMethodFullNewton.jl) Numerical solution of the Nonlinear Rotating Shallow Water Equations on the cubed sphere using a fully implicit theta-method for time integration, full Newton nonlinear solves, and compatible mixed finite elements for spatial discretization.

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