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J.A. Dieudonné - UMR 7351




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Mots clés

Nonlinear vibrations Normal forms Descent direction Équations de Maxwell Interacting particle systems Nonlinear water waves Optimal control Complexity Tokamak Implicitization Stabilité Source terms Well-balanced scheme Finite volume method Shape optimization Dynamical systems Boundary conditions Friction Hydrostatic reconstruction Domain decomposition methods Inverse problems Inverse problem Domain decomposition VOLUMES FINIS Euler equations Seismic imaging Partial differential equations Turbulence Image segmentation Model selection PDE Harmonic domain Finite volumes Asymptotic analysis Discontinuous Galerkin CFD Elastic waves Nanophotonics Convergence analysis Finite element Bifurcation theory EDP Discontinuous Galerkin methods Rheology Harmonic numbers Fractional BV spaces Finite volume scheme Shallow water equations Operads Optimisation Maxwell's equations Blow-up Workflows Finite element method Numerical analysis Adaptive estimation Chaos Interpolation Modelling Maxwell equations Hybridizable discontinuous Galerkin method Discontinuous Galerkin method Data completion Electromagnetics Periodic solutions Coextrusion Finite volume Small divisors Entropy solution Shallow water Density estimation Simulation Parallel computing Operad Game theory Normal form Water waves Hyperbolic systems Modélisation Bifurcations Scalar conservation laws Overland flow Aerodynamics Finite volume methods Segmentation Dynamical system Solitary waves Plasma equilibrium Optimization Wave propagation Convergence Stability Duality Classification Finite volume schemes Gibbs distributions Consistency Finite elements Conservation laws Chemotaxis