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J.A. Dieudonné - UMR 7351




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Mots clés

Nonlinear water waves Dynamical systems Scalar conservation laws Shallow water equations Finite element Optimisation Finite element method Macroscopic traffic flow models Conservation laws Parallel computing Entropy solution Source terms Workflows Game theory Équations de Maxwell Modelling Inverse problem Overland flow Classification Volumes finis Nonlinear vibrations PDE Complexity Nash game Bifurcations Finite volumes Periodic solutions Domain decomposition Hyperbolic systems Excursion sets Rheology Discontinuous Galerkin Finite volume schemes Shallow water Segmentation Small divisors Fractional BV spaces Controllability Domain decomposition methods Chaos Discontinuous Galerkin methods Data completion Hybridizable discontinuous Galerkin method Energy conservation Finite volume scheme Finite volume Fluid-structure interaction Discontinuous Galerkin method Maxwell's equations Hydrostatic reconstruction Stabilité Deep learning Euler equations Density estimation Stability VOLUMES FINIS Aerodynamics Model selection Magnetohydrodynamics Interacting particle systems Inverse problems Modélisation Convergence analysis Optimization Finite Volume Boundary conditions Nanophotonics Gibbs distributions Turbulence Bifurcation theory Normal form Operad Water waves Tokamak Adaptive estimation Finite volume method Seismic imaging Well-balanced scheme Modeling Finite elements Interpolation Numerical analysis Variable selection Consistency Blow-up Simulation Descent direction Harmonic numbers Friction Shape optimization Wave propagation Partial differential equations Operads Maxwell equations Optimal control Plasma equilibrium Finite volume methods Normal forms Convergence Solitary waves