2010Journal of Jiangxi Normal UniversityRequires access

The Z-Matrix Preconditioned AOR Iteration Methods

Ping Fang

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Abstract

By the preconditioned AOR iteration methods for solving linear systems,the convergence of the spectral radius of iterative matrix is studied.The preconditioned AOR iteration methods are compared with the classical AOR methods,and some comparison theorems of these methods are provided,some recent results are improved.

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What this paper is about

By the preconditioned AOR iteration methods for solving linear systems,the convergence of the spectral radius of iterative matrix is studied.The preconditioned AOR iteration methods are compared with the classical AOR methods,and some comparison theorems of these methods are provided,some recent results are improved.

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Available abstract

By the preconditioned AOR iteration methods for solving linear systems,the convergence of the spectral radius of iterative matrix is studied.The preconditioned AOR iteration methods are compared with the classical AOR methods,and some comparison theorems of these methods are provided,some recent results are improved.

Key concepts: Spectral radius, Mathematics, Preconditioner, Power iteration, Iterative method, Applied mathematics, Convergence (economics), Matrix (chemical analysis)

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