### Abstract

In this paper the design and analysis of a dimensionally consistent stabilization operator for a time-discontinuous Galerkin least-squares finite element method for unsteady viscous flow problems governed by the incompressible Navier-Stokes equations, is discussed. The analysis results in a class of stabilization operators which satisfy essential conditions for the stability of the numerical discretization.

Original language | Undefined |
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Title of host publication | Computational Mechanics, Proceedings of the Sixth world Congress on Computational Mechanics in conjunction with the Second Asian-Pacific Congress on Computational Mechanics |

Editors | Z.H. Yao, M.W. Yuan, W.X. Zhong |

Place of Publication | Beijing, China |

Publisher | Springer |

Pages | 1-10 |

Number of pages | 10 |

ISBN (Print) | 7-302-09343-1 |

Publication status | Published - Sep 2004 |

### Publication series

Name | |
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Publisher | Tsinghua University Press & Springer-Verlag |

### Keywords

- EWI-12235
- IR-72379
- METIS-220254

## Cite this

Polner, M. A., van der Vegt, J. J. W., & van Damme, R. M. J. (2004). Analysis of stabilization operators in a Galerkin least-squares finite element discretization of the incompressible Navier-Stokes equations. In Z. H. Yao, M. W. Yuan, & W. X. Zhong (Eds.),

*Computational Mechanics, Proceedings of the Sixth world Congress on Computational Mechanics in conjunction with the Second Asian-Pacific Congress on Computational Mechanics*(pp. 1-10). Beijing, China: Springer.