index - Laboratoire Jacques-Louis Lions Accéder directement au contenu

Derniers dépôts

Recherche

Chargement de la page

Nombre de documents

3 425

Nombre de notices

1 739

Evolution des dépôts

Mots clés

Finite volume Pontryagin maximum principle Convergence Inverse problems Navier-Stokes equations Reaction-diffusion equations Transport equation Homogenization Discontinuous Galerkin Partial differential equations Gamma-convergence FreeFem++ Population dynamics Controllability Entropy Maxwell equations Linear elasticity Periodic homogenization Nonlinear elasticity Incompressible limit Asymptotic behavior Finite element Domain decomposition Contrôle optimal Optimisation de forme Analyse asymptotique Integral equation Sub-Riemannian geometry Gross-Pitaevskii equation Hemodynamics Stabilization Traveling waves Computational fluid dynamics Sterile insect technique Tumor growth Heat equation Schrödinger equation Numerical analysis Helmholtz equation Optimization Adaptive evolution Finite elements Incompressible fluid Quantum control Blood flow Adaptive dynamics Stability Chemotaxis Reduced basis method Mean field games Backstepping Radiative transfer Wave equation Finite volume scheme Maximum principle Modeling General relativity Numerical simulation Modélisation Cell population dynamics Kinetic equations Hamilton-Jacobi equations Level set method Mathematical modeling Domain decomposition methods Shells Asymptotic analysis Neural networks Optimal control Boundary conditions Control Hyperbolic systems Viscosity solutions Inverse problem Boltzmann equation Uncertainty quantification Exact controllability Parameter estimation Hamilton-Jacobi equation Integro-differential equations Null controllability Finite volume method Stability analysis Existence Data assimilation Numerical methods Travelling waves Analyse numérique Cancer Elasticity Error estimates Shape optimization Parallel computing Numerical simulations Fluid-structure interaction Calculus of variations Mathematical biology Dimension reduction Observability Finite element method