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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 ...
In this publication we address the convergence of the discontinuous Galerkin method in graph spaces. We base our analysis on Friedrichs systems which allow.
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 ...
Solutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinuities along the characteristics of the differential operator.
LNCS 3743 - On the Discontinuous Galerkin Method for Friedrichs ...
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On the Discontinuous Galerkin Method for. Friedrichs Systems in Graph Spaces. Max Jensen. Oxford University Computing Laboratory,. Parks Road, Oxford OX1 3QD ...
Jun 8, 2023 · In this framework the discontinuous Galerkin method converges in the energy norm under h- and p-refinement to the exact solution. History. 2005- ...
Solutions of Friedrichs systems are in general not of Sobolev regularity and may possess discontinuities along the characteristics of the differential operator.
Abstract. This paper presents a unified analysis of discontinuous Galerkin methods to ap- proximate Friedrichs' systems. An abstract set of conditions is ...
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 ...
This work presents a unified analysis of Discontinuous Galerkin meth- ods to approximate Friedrichs' systems. A general set of boundary conditions is identified ...