An Additive Variant of the Schwarz Alternating Method for the Case of Many Subre

Cover An Additive Variant of the Schwarz Alternating Method for the Case of Many Subre
An Additive Variant of the Schwarz Alternating Method for the Case of Many Subre
Maksymilian Dryja
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ZAMM, 37(7/8):243-245, 1957.
[2] Ivo Babuska. The Schwarz algorithm in partial differential equations of mathematical physics. Czech. Math. J. , 83(8):328-343, 1958. In Russian.
[3] James H. Bramble. A second order finite difference analogue of the first biharmonic boundary value problem. Numer. Math. , 9:236- 249, 1966.
[4] James H. Bramble, Joseph E. Pasciak, and Alfred H. Schatz. The construction of preconditioners for elliptic problems by substructuring, I. Math. Comp. , 47( 175):103-134. 1
...986.
[5] James H. Bramble. Joseph E. Pasciak, and Alfred H. Schatz. The construction of preconditioners for elliptic problems by substructuring, IV. Technical Report, Cornell University, 1987.
[6] Philippe G. Ciarlet. The Finite Element Method for Elliptic Problems. North-Holland, 1978.
t Max Dryja. A method of domain decomposition for 3-D finite element problems. In Roland Glowinski. Gene H. Golub, Gerard A. Meurant, and Jacques Periaux, editors. Domain Decomposition Methods for Par- tial Differential Equations, SIAM, Philadelphia, 1988.


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