Publication result detail

Finite volume evolution Galerkin methods for Euler equations of gas dynamics

LUKÁČOVÁ, M., MORTON, K., WARNECKE, G.

Original Title

Finite volume evolution Galerkin methods for Euler equations of gas dynamics

English Title

Finite volume evolution Galerkin methods for Euler equations of gas dynamics

Type

Peer-reviewed article not indexed in WoS or Scopus

Original Abstract

The aim of this paper is a derivation of a new multidimensional high-resolution finite volume evolution Galerkin method for system of the Euler equations of gas dynamics. Instead of solving one-dimensional Riemann problems in directions normal to cell interfaces the finite volume evolution Galerkin schemes are based on a genuinely multidimensional approach.

English abstract

The aim of this paper is a derivation of a new multidimensional high-resolution finite volume evolution Galerkin method for system of the Euler equations of gas dynamics. Instead of solving one-dimensional Riemann problems in directions normal to cell interfaces the finite volume evolution Galerkin schemes are based on a genuinely multidimensional approach.

Keywords

hyperbolic systems of conservation laws, Euler equations, genuinely multidimensional schemes, evolution Galerkin methods

Key words in English

hyperbolic systems of conservation laws, Euler equations, genuinely multidimensional schemes, evolution Galerkin methods

Authors

LUKÁČOVÁ, M., MORTON, K., WARNECKE, G.

Released

01.09.2002

ISBN

0271-2091

Periodical

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS

Volume

2002

Number

40

State

United Kingdom of Great Britain and Northern Ireland

Pages from

425

Pages count

20

BibTex

@article{BUT40974,
  author="Mária {Lukáčová} and K.W. {Morton} and Gerald {Warnecke}",
  title="Finite volume evolution Galerkin methods for Euler equations of gas dynamics",
  journal="INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS",
  year="2002",
  volume="2002",
  number="40",
  pages="20",
  issn="0271-2091"
}