In this paper, we construct structure preserving schemes for solving Fokker–Planck
equations associated with irreversible processes. The proposed method is first order in time …

We are interested in the long-time behaviour of approximate solutions to anisotropic and
heterogeneous linear advection–diffusion equations in the framework of hybrid finite volume …

In this article, we are interested in the asymptotic analysis of a finite volume scheme for one-
dimensional linear kinetic equations, with either a Fokker–Planck or linearized BGK collision …

We propose and study a fully discrete finite volume scheme for the linear Vlasov-Fokker-
Planck equation written as an hyperbolic system using Hermite polynomials in velocity. This …

In this contribution we analyze the large time behavior of a family of nonlinear finite volume
schemes for anisotropic convection-diffusion equations set in a bounded bidimensional …

This article is dedicated to the long time behavior of a finite volume approximation of general
symmetrizable linear hyperbolic system on a bounded domain. In the continuous case this …

In this article we propose a finite-volume discretization of a one-dimensional nonlinear
reaction kinetic model proposed in, which describes a two-species recombination …

We introduce a family of various finite volume discretization schemes for the Fokker–Planck
operator, which are characterized by different Stolarsky weight functions on the edges. This …

We study a finite volume scheme for the approximation of the solution to convection diffusion
equations with nonlinear convection and Robin boundary conditions. The scheme builds on …

In this paper, we consider a drift-diffusion charge transport model for perovskite solar cells,
where electrons and holes may diffuse linearly (Boltzmann approximation) or nonlinearly …