This paper is devoted to the numerical approximation of nonconservative hyperbolic systems. More precisely, we consider the bitemperature Euler system and we propose two methods of discretization. The first one is a kinetic approach based on an underlying kinetic model. The second one deals with a Suliciu approach when magnetic fields are taken into account
We propose here a class of numerical schemes for the approximation of weak solutions to nonlinear hy...
We propose a new numerical approach to compute nonclassical solutions to hyperbolic conservation law...
It is well known, thanks to Lax-Wendroff theorem, that the local conservation of a numerical scheme ...
This paper is devoted to the numerical approximation of nonconservative hyperbolic systems. More pre...
This paper is devoted to the study of the nonconservative bitemperature Euler system. We firstly int...
We present an alternative framework for designing efficient numerical schemes for non-conservative h...
The design of high-order well-balanced shock-capturing numerical methods for nonconservative hyperbo...
The present paper concerns the study of the nonconservative bitem-perature Euler system with transve...
We propose here a class of numerical schemes for the approximation of weak solutions to nonlinear hy...
A number of nonconservative hyperbolic models have been introduced in fluid dynamics to serve as (si...
This paper is devoted to the construction of a discontinuous Galerkin discretisation (DG) for the no...
We are interested in the numerical approximation of the bi-temperature Euler equations, which is a n...
We are interested in the numerical approximation of the bi-temperature Euler equations, which is a n...
We propose here a class of numerical schemes for the approximation of weak solutions to nonlinear hy...
We propose a new numerical approach to compute nonclassical solutions to hyperbolic conservation law...
It is well known, thanks to Lax-Wendroff theorem, that the local conservation of a numerical scheme ...
This paper is devoted to the numerical approximation of nonconservative hyperbolic systems. More pre...
This paper is devoted to the study of the nonconservative bitemperature Euler system. We firstly int...
We present an alternative framework for designing efficient numerical schemes for non-conservative h...
The design of high-order well-balanced shock-capturing numerical methods for nonconservative hyperbo...
The present paper concerns the study of the nonconservative bitem-perature Euler system with transve...
We propose here a class of numerical schemes for the approximation of weak solutions to nonlinear hy...
A number of nonconservative hyperbolic models have been introduced in fluid dynamics to serve as (si...
This paper is devoted to the construction of a discontinuous Galerkin discretisation (DG) for the no...
We are interested in the numerical approximation of the bi-temperature Euler equations, which is a n...
We are interested in the numerical approximation of the bi-temperature Euler equations, which is a n...
We propose here a class of numerical schemes for the approximation of weak solutions to nonlinear hy...
We propose a new numerical approach to compute nonclassical solutions to hyperbolic conservation law...
It is well known, thanks to Lax-Wendroff theorem, that the local conservation of a numerical scheme ...