Analysis of an efficient finite element method for embedded interface problems
Publication
, Journal Article
Harari, I; Dolbow, J
Published in: Computational Mechanics
January 1, 2010
A stabilized finite element method based on the Nitsche technique for enforcing constraints leads to an efficient computational procedure for embedded interface problems, in which the finite element mesh need not be aligned with the interface geometry. We consider cases in which the jump of a field across the interface is given, as well as cases in which the primary field on the interface is given. Optimal rates of convergence hold. Representative numerical examples demonstrate the effectiveness of the proposed methodology. © 2009 Springer-Verlag.
Duke Scholars
Published In
Computational Mechanics
DOI
ISSN
0178-7675
Publication Date
January 1, 2010
Volume
46
Issue
1
Start / End Page
205 / 211
Related Subject Headings
- Applied Mathematics
- 4017 Mechanical engineering
- 4005 Civil engineering
- 0915 Interdisciplinary Engineering
- 0913 Mechanical Engineering
- 0905 Civil Engineering
Citation
APA
Chicago
ICMJE
MLA
NLM
Harari, I., & Dolbow, J. (2010). Analysis of an efficient finite element method for embedded interface problems. Computational Mechanics, 46(1), 205–211. https://doi.org/10.1007/s00466-009-0457-5
Harari, I., and J. Dolbow. “Analysis of an efficient finite element method for embedded interface problems.” Computational Mechanics 46, no. 1 (January 1, 2010): 205–11. https://doi.org/10.1007/s00466-009-0457-5.
Harari I, Dolbow J. Analysis of an efficient finite element method for embedded interface problems. Computational Mechanics. 2010 Jan 1;46(1):205–11.
Harari, I., and J. Dolbow. “Analysis of an efficient finite element method for embedded interface problems.” Computational Mechanics, vol. 46, no. 1, Jan. 2010, pp. 205–11. Scopus, doi:10.1007/s00466-009-0457-5.
Harari I, Dolbow J. Analysis of an efficient finite element method for embedded interface problems. Computational Mechanics. 2010 Jan 1;46(1):205–211.
Published In
Computational Mechanics
DOI
ISSN
0178-7675
Publication Date
January 1, 2010
Volume
46
Issue
1
Start / End Page
205 / 211
Related Subject Headings
- Applied Mathematics
- 4017 Mechanical engineering
- 4005 Civil engineering
- 0915 Interdisciplinary Engineering
- 0913 Mechanical Engineering
- 0905 Civil Engineering