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An inexact Newton method for stationary points of mathematical programs constrained by parameterized quasi-variational inequalities

机译:参数化拟变分不等式约束的数学程序不动点的不精确牛顿法

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摘要

In this paper, we propose a numerical method for solving the stationary points of mathematical programs constrained by parameterized quasi-variational inequalities. The necessary optimality conditions (stationary conditions in the sense of Mordukhovich) for the optimization problem are reformulated as a system of nonsmooth equations without the strict complementarity condition and an inexact Newton method is constructed to find its solutions. The local convergence of the inexact Newton method is guaranteed under second order sufficient conditions and linear independence constraint qualification. Several illustrative examples are provided.
机译:在本文中,我们提出了一种数值方法来求解受参数化拟变分不等式约束的数学程序的平稳点。优化问题的最优条件(在Mordukhovich上为平稳条件)被重新构造为不具有严格互补条件的非光滑方程组,并构造了不精确的牛顿法来寻找其解。在二阶充分条件和线性独立约束条件下,保证了不精确牛顿法的局部收敛性。提供了几个说明性示例。

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