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A best first search exact algorithm for the Multiple-choice Multidimensional Knapsack Problem

机译:多项选择多维背包问题的最佳优先搜索精确算法

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In this paper, we propose an optimal algorithm for the Multiple-choice Multidimensional Knapsack Problem MMKP. The main principle of the approach is twofold: (i) to generate an initial feasible solution as a starting lower bound, and (ii) at different levels of the search tree to determine an intermediate upper bound obtained by solving an auxiliary problem called MMKPaux and perform the strategy of fixing items during the exploration. The approach which we develop is of best-first search strategy. The method was able to optimally solve the MMKP. The performance of the exact algorithm is evaluated on a set of small and medium instances, some of them are extracted from the literature and others are randomly generated. This algorithm is parallelizable and it is one of its important feature.
机译:在本文中,我们为多选择多维背包问题MMKP提出了一种优化算法。该方法的主要原理是双重的:(i)生成初始可行解作为起始下界,以及(ii)在搜索树的不同级别上确定通过解决称为MMKPaux <的辅助问题而获得的中间上限。 / sub>,并在探索期间执行固定物品的策略。我们开发的方法是最佳优先搜索策略。该方法能够最佳地解决MMKP问题。在一组中小型实例上评估精确算法的性能,其中一些实例是从文献中提取的,而另一些则是随机生成的。该算法是可并行化的,并且是其重要功能之一。

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