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Volumn 26, Issue 2, 1981, Pages 91-105

An adaptive, multi-level method for elliptic boundary value problems

(2) Bank, R E a Sherman, A H a

a UNIVERSITY OF TEXAS AT AUSTIN (United States)

Author keywords

Adaptive mesh refinement; AMS (MOS) Subject Classifications (1970): 65N20; finite element methods; multigrid methods

Indexed keywords

EID: 34250236781 PISSN: 0010485X EISSN: 14365057 Source Type: Journal
DOI: 10.1007/BF02241777 Document Type: Article

Times cited : (64)

References (16)

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- On the convergence of a relaxation method with natural constraints on the elliptic operator
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4
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- Bank, R. E., Dupont, T.: An optimal order process for solving finite element equations. (Revised January 1978), submitted.

5
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- Multi-level adaptive solutions to boundary value problems
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- Brandt, A.¹

6
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- Grimes, R. G., Kincaid, D. R., MacGregor, W. I., Young, D. M.: Adaptive iterative algorithms using symmetric sparse storage. Report CNA 139, Center for Numerical Analysis, University of Texas at Austin, August, 1978.

7
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- Eisenstat, S. C., Gursky, M. C., Schultz, M. H., Sherman, A. H.: Yale sparse matrix package I: The symmetric codes. Research Report No. 112, Dept. of Computer Science, Yale University, 1977.

8
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- Hackbusch, W.: On the convergence of multi-grid iterations. Beiträge Numer. Math. 9 (to appear).

9
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- On the l² convergence of an algorithm for solving finite element equations
- (1977) Math. of Comp. , vol.31 , pp. 892-906
- Nicolaides, R.A.¹

10
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- Oden, J. T., Reddy, J. N.: An introduction to the mathematical theory of finite elements. J. Wiley 1976.

11
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- Strang, G., Fix, G.: An analysis of the finite element method. Prentice-Hall 1973.

12
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- Varga, R. S.: Matrix iterative analysis. Prentice-Hall 1962.

13
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- Young, D.: Iterative solution of large linear systems. Academic Press 1971.

14
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- Bank, R. E., Sherman, A. H.: Algorithmic aspects of the multi-level solution of finite element equations. Report CNA 144, Center for Numerical Analysis, University of Texas at Austin, October 1978.

15
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- An iterative method of solving elliptic net problems
- (1971) Zh. Vÿchisl. Mat. mat. , vol.11 , pp. 439-448
- Astrakhantsev, G.P.¹

16
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- Chandra, R.: Conjugate gradient methods for partial differential equations. Ph. D. Dissertation, Yale University, 1978.

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.