Calcul des courants induits et des forces électromagnétiques dans un système de conducteurs mobiles
Chebyshev spectral approximation of Navier-Stokes equations in a two dimensional domain
Computational issues in Electrical Impedence Tomography
Control of Stefan Problems by Means of Linear-Quadratic Defect Minimization.
Convergence of numerical methods and parameter dependence of min-plus eigenvalue problems, Frenkel-Kontorova models and homogenization of Hamilton-Jacobi equations
Using the min-plus version of the spectral radius formula, one proves: 1) that the unique eigenvalue of a min-plus eigenvalue problem depends continuously on parameters involved in the kernel defining the problem; 2) that the numerical method introduced by Chou and Griffiths to compute this eigenvalue converges. A toolbox recently developed at I.n.r.i.a. helps to illustrate these results. Frenkel-Kontorova models serve as example. The analogy with homogenization of Hamilton-Jacobi equations is emphasized....
Convergence of numerical methods and parameter dependence of min-plus eigenvalue problems, Frenkel-Kontorova models and homogenization of Hamilton-Jacobi equations
Using the min-plus version of the spectral radius formula, one proves: 1) that the unique eigenvalue of a min-plus eigenvalue problem depends continuously on parameters involved in the kernel defining the problem; 2) that the numerical method introduced by Chou and Griffiths to compute this eigenvalue converges. A toolbox recently developed at I.n.r.i.a. helps to illustrate these results. Frenkel-Kontorova models serve as example. The analogy with homogenization of Hamilton-Jacobi equations...
Convergent numerical approximations of the thermomechanical phase transitions in shape memory alloys.
Cover pages
Covolume techniques for anisotropic media.
Critical points of the Ginzburg-Landau functional on multiply-connected domains.
Curved elements in a mixed finite element method close to the equilibrium model