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Convergence Properties of Modified and Partially-Augmented Lagrangian Methods for Mathematical Programs with Complementarity Constraints

机译:具有互补约束的数学程序的修正和部分增广拉格朗日方法的收敛性质

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摘要

We present new convergence properties of partially augmented Lagrangian methods for mathematical programs with complementarity constraints (MPCC). Four modified partially augmented Lagrangian methods for MPCC based on different algorithmic strategies are proposed and analyzed. We show that the convergence of the proposed methods to a B-stationary point of MPCC can be ensured without requiring the boundedness of the multipliers.
机译:我们为具有互补性约束(MPCC)的数学程序提供了部分扩充的Lagrangian方法的新收敛性。提出并分析了基于不同算法策略的四种改进的部分增强拉格朗日MPCC方法。我们表明,可以确保所提出的方法收敛到MPCC的B平稳点,而无需乘数的有界性。

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