We study stability and convergence of hp-streamline diffusion (SD) finite element method for therelativistic Vlasov-Maxwell (VM) system. We consider full spatial domain in R3 and velocities in R3 . The objective is to show globally optimal a priori error bounds of order O(h/p)s+1/2 .Here h is the mesh size and p is spectral order. Our estimates rely on thelocal version where hK is the diameter of the phase-space-time element K and pK the spectral order
We analyze the hp Streamline Diffusion Finite Element Method (SDFEM) and the standard Galerkin FEM f...
We analyze the $hp$-version of the streamline-diffusion (SDFEM) and of the discontinuous Galerkin me...
We analyze the hp-version of the streamline-diffusion finite element method (SDFEM) and of the disco...
We study stability and convergence of hp-streamline diffusion (SD) finite element, and Nitsche\u27s ...
We study stability and convergence of hp-streamline diffusion (SD) finite element, and Nitsche\u27s ...
This thesis treats finite element schemes for two kind of problems, the Valsov-Maxwellsystem and the...
This work is a swift introduction to the nature of governing laws involved in the Maxwell equations....
We study streamline diffusion schemes applied for numerical solution of the one and one-half dimensi...
In this paper we investigate the basic ingredients for global superconvergence strategy of stream...
This paper concerns a posteriori error analysis for the streamline diffusion(SD) finite element meth...
This paper is devoted to the a priori error analysis of the hp-version of a streamline-diffusion fin...
We derive error estimates in the L-2 norms, for the streamline diffusion (SD) and discontinuous Gale...
International audienceIn this paper we give a proof of convergence of a new numerical method introdu...
We construct and analyze a numerical scheme for the two-dimensional Vlasov-Poisson system based on a...
We investigate the optimal accuracy of the streamline diffusion finite element method applied to con...
We analyze the hp Streamline Diffusion Finite Element Method (SDFEM) and the standard Galerkin FEM f...
We analyze the $hp$-version of the streamline-diffusion (SDFEM) and of the discontinuous Galerkin me...
We analyze the hp-version of the streamline-diffusion finite element method (SDFEM) and of the disco...
We study stability and convergence of hp-streamline diffusion (SD) finite element, and Nitsche\u27s ...
We study stability and convergence of hp-streamline diffusion (SD) finite element, and Nitsche\u27s ...
This thesis treats finite element schemes for two kind of problems, the Valsov-Maxwellsystem and the...
This work is a swift introduction to the nature of governing laws involved in the Maxwell equations....
We study streamline diffusion schemes applied for numerical solution of the one and one-half dimensi...
In this paper we investigate the basic ingredients for global superconvergence strategy of stream...
This paper concerns a posteriori error analysis for the streamline diffusion(SD) finite element meth...
This paper is devoted to the a priori error analysis of the hp-version of a streamline-diffusion fin...
We derive error estimates in the L-2 norms, for the streamline diffusion (SD) and discontinuous Gale...
International audienceIn this paper we give a proof of convergence of a new numerical method introdu...
We construct and analyze a numerical scheme for the two-dimensional Vlasov-Poisson system based on a...
We investigate the optimal accuracy of the streamline diffusion finite element method applied to con...
We analyze the hp Streamline Diffusion Finite Element Method (SDFEM) and the standard Galerkin FEM f...
We analyze the $hp$-version of the streamline-diffusion (SDFEM) and of the discontinuous Galerkin me...
We analyze the hp-version of the streamline-diffusion finite element method (SDFEM) and of the disco...