The convergence rate of the schwarz alternating procedure (I): For one-dimensional problems

D. J. Evans Department of Computer Studies, Loughborough University of Technology, Loughborough, Leicestershire, LE11 3TU, U.K

Kang Li-Shan Department of Mathematics, Wuhan University, China

Shao Jian-Ping Department of Mathematics, Wuhan University, China

Chen Yu-Ping Department of Mathematics, Wuhan University, China

Abstract

This is the first of a series of papers about the convergence rate of the Schwarz Alternating Procedure for solving problems in Mathematical Physics. In this paper, the convergence rate is obtained for one-dimensional problems.

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The convergence rate of the schwarz alternating procedure (I): For one-dimensional problems

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The convergence rate of the schwarz alternating procedure (I): For one-dimensional problems

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