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Stokes问题在各向异性网格下的Bernadi-Raugel有限元逼近

石东洋 谢萍丽

应用数学2008,Vol.21Issue(1):27-33,7.
应用数学2008,Vol.21Issue(1):27-33,7.

Stokes问题在各向异性网格下的Bernadi-Raugel有限元逼近

Bernadi-Raugel Finite Element Approximation to Stokes Problem with Anisotropic Meshes

石东洋 1谢萍丽1

作者信息

  • 1. 郑州大学数学系,河南,郑州,450052
  • 折叠

摘要

Abstract

The supercloseness of the mixed formulation of the famous Bernadi-Raugel element to Stokes problem with anisotropic meshes is derived in this paper.Furthermore,the superconvergence result of velocity is obtained through a post-processing technique.

关键词

Bernadi-Raugel元/混合形式/各向异性网格/Stokes问题/超逼近及超收敛

Key words

Bernadi-Raugel element/Mixed formulation/Anisotropic meshes/Stokes problem/Supercloseness and superconvergence

分类

数理科学

引用本文复制引用

石东洋,谢萍丽..Stokes问题在各向异性网格下的Bernadi-Raugel有限元逼近[J].应用数学,2008,21(1):27-33,7.

基金项目

Supported by the National Natural Science Foundation of China(10371113 ()

10671184) ()

应用数学

OA北大核心CSCDCSTPCD

1001-9847

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