We develop adaptive numerical schemes for the Vlasov equation by combining discontinuous Galerkin discretisation, multiresolution analysis and semi-Lagrangian time integration. We implement a tree based structure in order to achieve adaptivity. Both multi-wavelets and discontinuous Galerkin rely on a local polynomial basis. The schemes are tested and validated using Vlasov-Poisson equations for plasma physics and astrophysics
We previously developed an adaptive semi-Lagrangian solver using a multiresolution analysis based on...
In this talk, I present an adaptive semi-lagrangian scheme recently developed in collaboration with...
Abstract. We present a computational study for a family of discontinuous Galerkin meth-ods for the o...
International audienceWe develop adaptive numerical schemes for the Vlasov equation by combining dis...
Many numerical experiments are performed on the Vlasov-Poisson problem since it is a well known syst...
Le système d'équations de Vlasov-Poisson est un système très connu de la physique des plasmas et un ...
International audienceThis lecture presents a new class of adaptive semi-Lagrangian schemes - based ...
International audienceIn this paper, we present very first results for the adaptive solution on a gr...
iAbstract The Vlasov-Poisson equations describe the evolution of a collisionless plasma, repre-sente...
We present a discontinuous Galerkin scheme for the numerical approximation of the one-dime...
A fully adaptive scheme (based on hierarchical continuous finite element decomposition) is derived f...
We introduce and analyze two new semi-discrete numerical methods for the multi-dimensional Vlasov-Po...
International audienceIn this paper we present a new method for the numerical solution of the relati...
We present a computational study for a family of discontinuous Galerkin methods for the one dimensio...
We construct a new family of semi-discrete numerical schemes for the approximation of the one-dimens...
We previously developed an adaptive semi-Lagrangian solver using a multiresolution analysis based on...
In this talk, I present an adaptive semi-lagrangian scheme recently developed in collaboration with...
Abstract. We present a computational study for a family of discontinuous Galerkin meth-ods for the o...
International audienceWe develop adaptive numerical schemes for the Vlasov equation by combining dis...
Many numerical experiments are performed on the Vlasov-Poisson problem since it is a well known syst...
Le système d'équations de Vlasov-Poisson est un système très connu de la physique des plasmas et un ...
International audienceThis lecture presents a new class of adaptive semi-Lagrangian schemes - based ...
International audienceIn this paper, we present very first results for the adaptive solution on a gr...
iAbstract The Vlasov-Poisson equations describe the evolution of a collisionless plasma, repre-sente...
We present a discontinuous Galerkin scheme for the numerical approximation of the one-dime...
A fully adaptive scheme (based on hierarchical continuous finite element decomposition) is derived f...
We introduce and analyze two new semi-discrete numerical methods for the multi-dimensional Vlasov-Po...
International audienceIn this paper we present a new method for the numerical solution of the relati...
We present a computational study for a family of discontinuous Galerkin methods for the one dimensio...
We construct a new family of semi-discrete numerical schemes for the approximation of the one-dimens...
We previously developed an adaptive semi-Lagrangian solver using a multiresolution analysis based on...
In this talk, I present an adaptive semi-lagrangian scheme recently developed in collaboration with...
Abstract. We present a computational study for a family of discontinuous Galerkin meth-ods for the o...