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Improving ADMM-based optimization of Mixed Integer objectives

机译:改进基于ADMM的混合整数目标的优化

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We consider a class of mixed integer programs where the problem is convex except for a vector of discrete variables. Two methods based on the Alternating Direction Method of Multipliers (ADMM) are presented. The first, which has appeared in the recent literature, duplicates the discrete variable, with one copy allowed to vary continuously. This results in a simple projection, or rounding, to determine the discrete variable at each iteration. We introduce an alternate method, whereby part of the objective is replaced by a new variable instead. When the objective satisfies a certain condition, this allows the update of the discrete variables to be handled separately for each one, thus maintaining linear complexity of this update, while incorporating some of the objective into the update. Initial comparisons on examples for which both methods are applicable show that the latter exhibits clear improvements in both performance and run-time.
机译:我们考虑一类混合整数程序,其中问题是凸的,除了离散变量的向量。提出了两种基于乘数交变方向法的方法。第一个出现在最近的文献中,它复制了离散变量,并允许一个副本连续变化。这样可以进行简单的投影或四舍五入,以在每次迭代时确定离散变量。我们介绍了一种替代方法,该方法将部分目标替换为新变量。当目标满足特定条件时,这允许离散变量的更新针对每个变量进行单独处理,从而在将此目标合并到更新中的同时保持此更新的线性复杂性。对两种方法均适用的示例的初步比较表明,后者在性能和运行时方面均显示出明显的改进。

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