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Weighted max-norm estimate of additive schwarz methods for solving nonlinear complementarity problems

机译:求解非线性互补问题的加法施瓦兹方法的加权最大范数估计

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摘要

In this paper, we consider some additive Schwarz methods for solving the finite-dimensional nonlinear complementarity problem. The methods considered contain some existing algorithms as special cases. We establish monotone convergence of the methods. Moreover, by applying the concept of weak regular splitting to one of the proposed methods, we obtain the weighted max-norm bound for iteration errors, and show that the sequence generated by the method converges to the unique solution of the problem.
机译:在本文中,我们考虑了一些加法Schwarz方法来解决有限维非线性互补问题。所考虑的方法包含一些作为特殊情况的现有算法。我们建立了方法的单调收敛。此外,通过将弱规则分裂的概念应用于所提出的方法之一,我们获得了迭代误差的加权最大范数界,并表明该方法生成的序列收敛于问题的唯一解。

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