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Cancer Mathematical modeling Contact Numerical methods Viscosity solutions Robustness Control Finite elements Finite volume scheme Relaxation Chemotaxis Numerical analysis Conservation laws Mathematical oncology Asymptotic analysis Shape optimization Structured populations Traveling waves Asymptotic behaviour Integro-differential equations Nonlinear elasticity Asymptotics FreeFem++ Pontryagin maximum principle Grenoble Boundary conditions Transport equation Level set method Inverse problems Mean field games Navier-Stokes equations Optimisation de formes Décomposition de domaine Analyse asymptotique Hyperbolic systems Shells Null controllability Analyse numérique Backstepping Modeling Blood flow Stability Cell division Computational fluid dynamics Hemodynamics Elasticity Optimal control Controllability Schrödinger equation Finite element method Calculus of variations Cell population dynamics Gross-Pitaevskii equation Finite volume Dimension reduction Imaging in complex media Partial differential equations Adaptive evolution Hamilton-Jacobi equation Kinetic equations Data assimilation Error estimates Homogenization Finite volume method Hamilton-Jacobi equations Maxwell equations Heat equation Neural networks Inverse problem Modélisation Existence Contrôle optimal Gamma-convergence Cardiac electrophysiology Finite volumes Mathématiques Incompressible fluid A posteriori error estimates Tumor growth Mesh adaptation Numerical simulations A posteriori error estimate Domain decomposition methods Boltzmann equation Reaction-diffusion equations Population dynamics Stokes equations Free surface flows Periodic homogenization Sadco Domain decomposition Wave equation Mathematical biology Fluid-structure interaction Finite element Interaction fluide-structure Discontinuous Galerkin Numerical simulation Linear elasticity Stabilization