Iterative Substructuring Methods Algorithms And Theory for Elliptic Problems in

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Iterative Substructuring Methods Algorithms And Theory for Elliptic Problems in
Olof B Widlund
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[7] J. H. BRAMBLE, J. E. PASCIAK and A. H. SCHATZ, The construction of preconditioners for elliptic problems by sub structuring, I, Math. Comp. , 47, (1986), pp. 103-134.
[8] P. G. CIARLET, The Finite Element Method for Elliptic Problems, North- Holland, 1978.
[9] M. DRYJA, A capacitance matrix method for Dirichlet problems on polygonal domains, Numer. Math. , 39 (1982), pp. 51-64.
[10] M. DRYJA, A finite element-capacitance matrix method for elliptic problems in regions partitioned into subreg
...ions, Numer. Math. , 44 (1984), pp. 153-168.
[11] M. DRYJA, Iterative substructuring methods for elliptic problems divided into many subregions, to appear in the proceedings of Modern Problems in Numerical Analysis, a conference held in Moscow, USSR, September 15-17, 1986.
[12] M. DRYJA, A method of domain decomposition for 3-D finite element problems, these proceedings.
[13] M. DRYJA and W. PROSKUROWSKI, Fast elliptic solvers on rectangular regions subdivided into strips, in Advances in Computer Methods for Partial Differential Equations, R.


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