Publication:

The composite mini element-coarse mesh computation of Stokes flows on complicated domains

Date

Date

Date
2008
Journal Article
Published version

Citations

Citation copied

Petersheim, D., & Sauter, S. A. (2008). The composite mini element-coarse mesh computation of Stokes flows on complicated domains. SIAM Journal on Numerical Analysis, 46(6), 3181–3206. https://doi.org/10.1137/070704356

Abstract

Abstract

Abstract

We introduce a new finite element method, the composite mini element, for the mixed discretization of the Stokes equations on two- and three-dimensional domains that may contain a huge number of geometric details. In standard finite element discretizations of the Stokes problem, such as the classical mini element, the approximation quality is determined by the maximal mesh size of the underlying triangulation, while the computational effort is determined by its number of elements. If the physical domain is very complicated, then the m

Additional indexing

Creators (Authors)

  • Petersheim, Daniel
  • Sauter, Stefan A
    affiliation.icon.alt

Journal/Series Title

Journal/Series Title

Journal/Series Title

Volume

Volume

Volume
46

Number

Number

Number
6

Page range/Item number

Page range/Item number

Page range/Item number
3181

Page end

Page end

Page end
3206

Item Type

Item Type

Item Type
Journal Article

Dewey Decimal Classifikation

Dewey Decimal Classifikation

Dewey Decimal Classifikation

Language

Language

Language
English

Publication date

Publication date

Publication date
2008

Date available

Date available

Date available
2009-01-21

ISSN or e-ISSN

ISSN or e-ISSN

ISSN or e-ISSN
0036-1429

Additional Information

Additional Information

Additional Information
Copyright © 2009, Society for Industrial and Applied Mathematics

OA Status

OA Status

OA Status
Green

Citations

Citation copied

Petersheim, D., & Sauter, S. A. (2008). The composite mini element-coarse mesh computation of Stokes flows on complicated domains. SIAM Journal on Numerical Analysis, 46(6), 3181–3206. https://doi.org/10.1137/070704356

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