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J.A. Dieudonné - UMR 7351




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Small divisors Maxwell equations Finite volume methods Well-balanced scheme Tokamak Harmonic domain Convergence Hyperbolic systems Chaos Scalar conservation laws Plasma equilibrium Dynamical systems SHAPE OPTIMIZATION Stabilité Finite volume schemes Optimal control Pattern formation Bifurcation theory Euler equations Optimization Model selection CFD Conservation laws Shape optimization Operads Density estimation Discontinuous Galerkin method Convergence analysis Gibbs distributions Bifurcations Operator splitting Solitary waves Stability Interpolation Finite elements Nanophotonics Poisson process Shallow water Isogeometric analysis Segmentation Finite element Rheology Simulation Periodic solutions Blow-up Chemotaxis Normal forms Normal form Source terms Hybridizable discontinuous Galerkin method PDE Maxwell's equations Nonlinear vibrations Random graphs Finite volume scheme Discontinuous Galerkin Finite volumes Finite volume Finite element method Modélisation Adaptive estimation Synchronization Interacting particle systems Overland flow Complexity Entropy solution Nonlinear elliptic equations Image segmentation Parallel computing NAVIER-STOKES EQUATIONS Finite volume method Elastic waves Consistency Descent direction Shallow water equations VOLUMES FINIS Operad Turbulence Classification Hydrostatic reconstruction Workflows Friction Partial differential equations Domain decomposition Water waves Seismic imaging Implicitization Optimisation Coextrusion Discontinuous Galerkin methods Game theory Nonlinear water waves Saint-Venant Numerical analysis Inverse problems Aerodynamics Inverse problem Boundary conditions Large deviations Data completion