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A multiplicative Schwarz iteration scheme for solving the linear complementarity problem with an H-matrix

机译:用H矩阵解线性互补问题的乘性Schwarz迭代方案

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In this paper, we consider an algebraic multiplicative Schwarz iteration scheme for solving the linear complementarity problem that involves an H+-matrix. We show that the sequence generated by the multiplicative Schwarz iteration scheme converges to the unique solution of the problem without any restriction on the initial point. For different overlapping sizes, the convergence rate of the proposed method is analyzed in an algebraic setting. Moreover, we establish monotone convergence of the proposed method under appropriate conditions. Numerical results show that efficiency can be achieved by the multiplicative Schwarz iteration scheme. (c) 2008 Elsevier Inc. All rights reserved.
机译:在本文中,我们考虑了代数乘法Schwarz迭代方案,用于解决涉及H +矩阵的线性互补问题。我们表明,乘性Schwarz迭代方案生成的序列收敛到问题的唯一解,而对初始点没有任何限制。对于不同的重叠大小,在代数设置中分析了该方法的收敛速度。此外,我们在适当的条件下建立了该方法的单调收敛性。数值结果表明,通过乘性Schwarz迭代方案可以实现效率。 (c)2008 Elsevier Inc.保留所有权利。

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