Add to ORKGInternational audienceWe present here the discretization by a finite-volume scheme of a heat equation perturbed by a multiplicative noise of Itô type and under homogeneous Neumann boundary conditions. The idea is to adapt well-known methods in the de-terministic case for the approximation of parabolic problems to our stochastic PDE. In this paper, we try to highlight difficulties brought by the stochastic perturbation in the adaptation of these deterministic tools
Semidiscrete finite element approximation of the linear stochastic wave equation (LSWE) with additiv...
A problem is considered which arises in the numerical analysis of the degenerate partial differentia...
AbstractWe study linear stochastic evolution partial differential equations driven by additive noise...
International audienceWe present here the discretization by a finite-volume scheme of a heat equatio...
We study here the approximation by a finite-volume scheme of a heat equation forced by a Lipschitz c...
Le but de cette thèse est de faire l'étude de méthodes de volumes finis pour des équations aux dériv...
We find the weak rate of convergence of approximate solutions of the nonlinear stochastic heat equat...
This thesis bears on numerical methods for deterministic and stochastic partial differential equatio...
We study here explicit flux-splitting finite volume discretizations of multi-dimensional nonlinear s...
The aim of this paper is to address the convergence analysis of a finite-volume scheme for the appro...
International audienceIn this paper we study the approximation of the distribution of $X_t$ Hilbert-...
In this paper, a stochastic nonlinear evolution system under Neumann boundary conditions is investig...
We study here the discretization by monotone finite volume schemes of multi-dimensional nonlinear sc...
International audienceWe study here the approximation by a finite-volume scheme of a heat equation f...
International audienceThis paper is devoted to the study of finite volume methods for the discretiza...
Semidiscrete finite element approximation of the linear stochastic wave equation (LSWE) with additiv...
A problem is considered which arises in the numerical analysis of the degenerate partial differentia...
AbstractWe study linear stochastic evolution partial differential equations driven by additive noise...
International audienceWe present here the discretization by a finite-volume scheme of a heat equatio...
We study here the approximation by a finite-volume scheme of a heat equation forced by a Lipschitz c...
Le but de cette thèse est de faire l'étude de méthodes de volumes finis pour des équations aux dériv...
We find the weak rate of convergence of approximate solutions of the nonlinear stochastic heat equat...
This thesis bears on numerical methods for deterministic and stochastic partial differential equatio...
We study here explicit flux-splitting finite volume discretizations of multi-dimensional nonlinear s...
The aim of this paper is to address the convergence analysis of a finite-volume scheme for the appro...
International audienceIn this paper we study the approximation of the distribution of $X_t$ Hilbert-...
In this paper, a stochastic nonlinear evolution system under Neumann boundary conditions is investig...
We study here the discretization by monotone finite volume schemes of multi-dimensional nonlinear sc...
International audienceWe study here the approximation by a finite-volume scheme of a heat equation f...
International audienceThis paper is devoted to the study of finite volume methods for the discretiza...
Semidiscrete finite element approximation of the linear stochastic wave equation (LSWE) with additiv...
A problem is considered which arises in the numerical analysis of the degenerate partial differentia...
AbstractWe study linear stochastic evolution partial differential equations driven by additive noise...
