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On the discontinuous Galerkin method for Friedrichs systems in graph spaces

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posted on 2023-06-08, 15:15 authored by Max Jensen
Solutions 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.

History

Publication status

  • Published

Journal

Lecture Notes in Computer Science

ISSN

0302-9743

Publisher

Springer

Issue

3743

Page range

94-101

Pages

704.0

Book title

Large-scale scientific computing: 5th international conference, LSSC 2005, Sozopol, Bulgaria, June 6-10, 2005 : revised papers

Place of publication

Berlin

ISBN

9783540319948

Series

Lecture notes in computer science

Department affiliated with

  • Mathematics Publications

Full text available

  • No

Peer reviewed?

  • Yes

Editors

Jerzy Wasniewski, Ivan Lirkov, Svetozar Margenov

Legacy Posted Date

2013-06-19

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