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A Complementarity-based Partitioning and Disjunctive Cut Algorithm for Mathematical Programming Problems with Equilibrium Constraints

机译:带有平衡约束的数学规划问题的一种基于互补的划分与分离割算法

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摘要

In this paper a branch-and-bound algorithm is proposed for finding a global minimum to a Mathematical Programming Problem with Complementarity (or Equilibrium) Constraints (MPECs), which incorporates disjunctive cuts for computing lower bounds and employs a Complementarity Active-Set Algorithm for computing upper bounds. Computational results for solving MPECs associated with Bilivel Problems, NP-hard Linear Complementarity Problems, and Hinge Fitting Problems are presented to highlight the efficacy of the procedure in determining a global minimum for different classes of MPECs.
机译:本文提出了一种分支定界算法来寻找具有互补性(或均衡性)约束(MPEC)的数学规划问题的全局最小值,该算法结合了用于计算下界的析取割并采用了互补性主动集算法计算上限。提出了用于解决与Bilivel问题,NP-硬线性互补问题和铰链拟合问题相关的MPEC的计算结果,以突出该程序确定不同类别的MPEC的全局最小值的功效。

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