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J.A. Dieudonné - UMR 7351




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