Mixed hybrid finite volume analysis of a 1D diffusion model

We introduce a low dissipative hybrid finite-volume-particle method in which the compressible Euler equa- tions for the gas phase are solved by a central-upwind scheme, while

We prove the convergence of a finite volume method for a noncoercive linear elliptic problem, with right-hand side in the dual space of the natural energy space of the

We present the numerical analysis on the Poisson problem of two mixed Petrov-Galerkin finite volume schemes for équations in divergence form div c/?(ti, Vit) = ƒ.. The first

Convection-diffusion problem, cell-centered finite volume method, Voronoi boxes, exponential fitting, convergence analysis, nonconforming finite element method,.. 1 Dresden

In this particular case, we first give a complete description of the possible nine points finite volume schemes for which existence and uniqueness of the approximate solution is

Our discretization is based on the family of Hybrid Finite Volume schemes in- troduced for diffusion problems on general meshes in [5] and also closely related to Mimetic

Reduced models for flow in porous media containing faults with discretization using hybrid finite

Ion transport, finite-volume method, gradient flow, entropy method, existence of discrete solutions, convergence of the scheme, calcium-selective ion channel.. The authors have