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Space-time integrated least squares: a time-marching approach

Auteur(s)
Besson, Olivier 
Institut de mathématiques 
de Montmollin, Gautier
Date de parution
2004
In
International Journal for Numerical Methods in Fluids
Vol.
5
No
44
De la page
525
A la page
543
Mots-clés
  • conservation law
  • space-time least square
  • tirne marching
  • streamline
  • upwind
  • Petrov-Galerkin
  • characteristics
  • 1ST-ORDER CONSERVATION EQUATION
  • ADVECTION EQUATION
  • FINITE-ELEMENTS
  • SCHEME
  • conservation law

  • space-time least squa...

  • tirne marching

  • streamline

  • upwind

  • Petrov-Galerkin

  • characteristics

  • 1ST-ORDER CONSERVATIO...

  • ADVECTION EQUATION

  • FINITE-ELEMENTS

  • SCHEME

Résumé
A time-marching formulation is derived from the space-time integrated least squares (STILS) method for solving a pure hyperbolic convection equation and is numerically compared to various known methods. Copyright (C) 2004 John Wiley Sons, Ltd.
Identifiants
https://libra.unine.ch/handle/123456789/12406
_
10.1002/ d.655
Type de publication
journal article
Dossier(s) à télécharger
 main article: Numerical Methods in Fluids - 2004 - Besson - Space time integrated least squares a time‐marching approach.pdf (863.05 KB)
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