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A preconditioned general modulus-based matrix splitting iteration method for linear complementarity problems of H-matrices

机译:H矩阵线性互补问题的预处理基于模数基矩阵分裂迭代方法

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摘要

In this paper, we propose a preconditioned general modulus-based matrix splitting iteration method for solving modulus equations arising from linear complementarity problems. Its convergence theory is proved when the system matrix is an H+-matrix, from which some new convergence conditions can be derived for the (general) modulus-based matrix splitting iteration methods. Numerical results further show that the proposed methods are superior to the existing methods.
机译:在本文中,我们提出了一种预处理的总基模数基矩阵分裂迭代方法,用于求解线性互补问题产生的模量方程。 当系统矩阵是H + -Matrix时,证明了其收敛理论,可以从中导出一些新的收敛条件,用于(一般)基于模数的基于矩阵拆分方法。 数值结果进一步表明所提出的方法优于现有方法。

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