Add to ORKGSolutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinuities along the characteristics of the differential operator. We state a setting in which the well-posedness of Friedrichs systems on polyhedral domains is ensured, while still allowing changes in the inertial type of the boundary. In this framework the discontinuous Galerkin method converges in the energy norm under h- and p-refinement to the exact solution
The discontinuous Galerkin method is applied to ordinary differential equations and is shown to have...
A continuous finite element method to approximate Friedrichs' systems is proposed and analyzed. Stab...
In recent years there has been a renewed interest in discontinuous Galerkin methods and its applicat...
Solutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinui...
Solutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinui...
Solutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinui...
This work is concerned with the numerical solution of Friedrichs systems by discontinuous Galerkin “...
Abstract. This paper presents a unified analysis of Discontinuous Galerkin methods to ap-proximate F...
Abstract. This paper is the second part of a work attempting to give a unified analysis of discontin...
Abstract. This paper is the second part of a work attempting to give a unified analysis of Discontin...
All finite element methods, as well as much of the Hilbert-space theory for partial differential equ...
International audienceThe Trefftz discontinuous Galerkin (TDG) method provides natural well-balanced...
The solution of the Dirichlet problem relative to an elliptic system in a polyhedron has a complex ...
Abstract. We develop the convergence analysis of discontinuous Galerkin finite element approx-imatio...
Abstract. We propose a unified discontinuous Petrov–Galerkin (DPG) framework with op-timal test func...
The discontinuous Galerkin method is applied to ordinary differential equations and is shown to have...
A continuous finite element method to approximate Friedrichs' systems is proposed and analyzed. Stab...
In recent years there has been a renewed interest in discontinuous Galerkin methods and its applicat...
Solutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinui...
Solutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinui...
Solutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinui...
This work is concerned with the numerical solution of Friedrichs systems by discontinuous Galerkin “...
Abstract. This paper presents a unified analysis of Discontinuous Galerkin methods to ap-proximate F...
Abstract. This paper is the second part of a work attempting to give a unified analysis of discontin...
Abstract. This paper is the second part of a work attempting to give a unified analysis of Discontin...
All finite element methods, as well as much of the Hilbert-space theory for partial differential equ...
International audienceThe Trefftz discontinuous Galerkin (TDG) method provides natural well-balanced...
The solution of the Dirichlet problem relative to an elliptic system in a polyhedron has a complex ...
Abstract. We develop the convergence analysis of discontinuous Galerkin finite element approx-imatio...
Abstract. We propose a unified discontinuous Petrov–Galerkin (DPG) framework with op-timal test func...
The discontinuous Galerkin method is applied to ordinary differential equations and is shown to have...
A continuous finite element method to approximate Friedrichs' systems is proposed and analyzed. Stab...
In recent years there has been a renewed interest in discontinuous Galerkin methods and its applicat...