Publication detail

Lax-Wendroff type second order evolution Galerkin methods for multidimensional hyperbolic systems

LUKÁČOVÁ, M., WARNECKE, G.

Original Title

Lax-Wendroff type second order evolution Galerkin methods for multidimensional hyperbolic systems

Type

journal article - other

Language

English

Original Abstract

The aim of this paper is to present a technique for the construction of higher order genuinely multidimensional finite difference schemes solving systems of conservation laws. We derive simple order conditions guaranteeing that the schemes are p-th order accurate in space and time and apply them to evolution Galerkin (EG) methods for the wave equation system in two space dimensions.

Keywords

genuinely multidimensional schemes, finite difference methods, numerical diffusion, hyperbolic systems, wave equation, Euler equations, evolution Galerkin schemes

Authors

LUKÁČOVÁ, M., WARNECKE, G.

RIV year

2004

Released

1. 2. 2000

ISBN

0928-0200

Periodical

East - West Journal of Numerical Mathamatics

Year of study

8

Number

2

State

United States of America

Pages from

127

Pages to

152

Pages count

26

BibTex

@article{BUT40987,
  author="Mária {Lukáčová} and Gerald {Warnecke}",
  title="Lax-Wendroff type second order evolution Galerkin methods for multidimensional hyperbolic systems",
  journal="East - West Journal of Numerical Mathamatics",
  year="2000",
  volume="8",
  number="2",
  pages="26",
  issn="0928-0200"
}