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Splitting Algorithm for Solving Mixed Variational Inequalities with Inversely Strongly Monotone Operators

机译:用反变分别不平等的分裂算法与反向强单调的操作员

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We consider a boundary value problem whose generalized statement is formulated as a mixed variational inequality in a Hilbert space. The operator of this variational inequality is a sum of several in-versely strongly monotone operators (which are not necessarily potential operators). The functional occurring in this variational inequality is also a sum of several lower semi-continuous convex proper functionals. For solving of the considered variational inequality a decomposition iterative method is offered. The suggested method does not require the inversion of original operators. The convergence of this method is investigated.
机译:我们考虑一个边界值问题,其广义陈述被制定为希尔伯特空间中的混合变分不等式。这种变分不等式的操作员是几种In-Versey的强单调运算符(不一定是潜在的运算符)的总和。在该变分不等式中发生的功能也是几个较低的半连续凸面功能的总和。为了解决考虑的变分不等式,提供了分解迭代方法。建议的方法不需要原始运营商的反转。研究了该方法的收敛。

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