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Inexact Parallel Relaxed Multisplitting Algorithm for Linear Complementarity Problem

机译:线性互补问题的不精确并行宽度多相算法

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摘要

In this paper, the authors first set up the inexact parallel relaxed multisplitting algorithm for solving the linear complementarity problems, which is based on the inexact splitting method, parallel computation and the multisplitting method. This new algorithm provides a specific realization for the multisplitting method and generalizes many existing matrix splitting methods for linear complementarity problems. And then, the global convergence theory of this new algorithm is proved when the coefficient matrix is an H-matrix with positive diagonal elements. Last, a specific iteration form for this inexact multisplitting algorithm is presented, where the inner iterations are implemented through a matrix splitting method. Convergence properties for this specific form are analyzed.
机译:在本文中,作者首先建立了用于解决线性互补问题的不精确并行宽松的多相算法,这是基于不精确的分裂方法,并行计算和多相方法。该新算法为多相接方法提供了特定的实现,并概括了用于线性互补问题的许多现有矩阵拆分方法。然后,当系数矩阵是具有正对角元件的H矩阵时,证明了这种新算法的全局收敛理论。最后,呈现了该不精确的多相空间算法的特定迭代表,其中通过矩阵拆分方法实现内部迭代。分析了这种特定形式的收敛性。

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