Abstract
This paper investigates the convergence of parallel multisplitting methods for solving linear systems Ax = b, where A is an H-matrix. Sufficient conditions of convergence for general parallel methods are derived. A class of parallel generalized AOR methods, parallel block AOR methods and parallel AOR methods are proposed, and many convergence conditions are obtained. In case A is an M-matrix, we compare the asymptotic convergence rates of the parallel methods.
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