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Numerical Analysis of Discontinuous Galerkin (DG) Finite Element Methods
- Kinetic and Boltzmann equations
DG methods applied to linear Boltzmann equation and Fokker-Planck equations
- Chemotaxis models
DG methods applied to chemotaxis models for biological applications
hp adaptive implementation
- Time dependent convection-diffusion equations
Modeling porous media applications with highly varying diffusion coefficients
- Shallow water equations
Coupling of continuous and DG methods
Error analysis and implementation
Turbulence modeling
Storm surge modeling
- A priori L1 and L2 estimates, and a posteriori error estimates
- Multinumerics and multiphysics models
COLLABORATORS
- Clint Dawson, CSM, ICES, The University of Texas at Austin
- Alexandre Ern, CERMICS, Ecole Nationale des Ponts et Chaussees
- Irene Gamba, Mathematics, ICES, The University of Texas at Austin
- Theirry Goudon, INRIA, Universite des sciences et Technologies Lille 1
- Maria Pia Gualdani, ICES, The University of Texas at Austin
- Armando Majorana, Mathematics, University of Catania
- Beatrice Riviere, Mathematics, University of Pittsburgh
STUDENTS
- Sylvia Payet, Ecole Normale Superieure de Cachan
Jennifer Proft
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