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Restricted Additive Schwarz Method for Some Inequalities Perturbed by a Lipschitz Operator

机译:Lipschitz算子扰动的某些不等式的受限加性Schwarz方法

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The first restricted additive Schwarz methods have been introduced for algebraic linear systems in [4, 5] and [8]. In [9] and [11] the restricted variant of the multiplicative Schwarz method is also analyzed. Numerical experiments have proven that these restricted methods, besides the fact that they sometimes converge faster and also preserve the good properties of the usual additive methods, they reduce the communication time when they are implemented on distributed memory computers. In [7], it is explained this fact by showing that even if the restricted method is defined at the matrix level, it can be interpreted as an iteration at the continuous level of the given problem. Restricted additive Schwarz methods for complementarity problems have been introduced in [13-15] and [12].
机译:在[4、5]和[8]中已经为代数线性系统引入了首个受限加性Schwarz方法。在[9]和[11]中,还分析了乘性施瓦兹方法的受限变体。数值实验证明,这些受限制的方法除了有时收敛更快并且还保留了常规加法的良好特性外,还可以减少在分布式存储计算机上实现这些方法时的通信时间。在[7]中,通过说明即使在矩阵级别定义了受限方法,也可以将其解释为给定问题在连续级别上的迭代,从而说明了这一事实。在[13-15]和[12]中引入了针对互补性问题的受限加性Schwarz方法。

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