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Solving large scale combinatorial optimization using PMA-SLS

机译:使用PMA-SLS解决大规模组合优化

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Memetic algorithms have become to gain increasingly important for solving large scale combinatorial optimization problems. Typically, the extent of the application of local searches in canonical memetic algorithm is based on the principle of "more is better". In the same spirit, the island model parallel memetic algorithm (PMA) is an important extension of the canonical memetic algorithm which applies local searches to every transitional solutions being considered. For PMA which applies complete local search, we termed it as PMA-CLS. In this paper, we consider the island model PMA with selective application of local search (PMA-SLS) and demonstrate its utility in solving complex combinatorial optimization problems, in particular large-scale quadratic assignment problems (QAPs). Based on our empirical results, the PMA-SLS compared to the PMA-CLS, can reduce the computational time spent significantly with little or no lost of solution quality. This we concluded is due mainly to the ability of the PMA-SLS to manage a more desirable diversity profile as the search progresses.
机译:对于解决大规模组合优化问题,模因算法已变得越来越重要。通常,在规范模因算法中局部搜索的应用范围基于“越多越好”的原则。本着同样的精神,孤岛模型并行模因算法(PMA)是规范模因算法的重要扩展,该算法将局部搜索应用于所考虑的每个过渡解。对于应用完整本地搜索的PMA,我们将其称为PMA-CLS。在本文中,我们考虑选择性地应用局部搜索(PMA-SLS)的岛屿模型PMA,并展示其在解决复杂的组合优化问题(特别是大规模二次分配问题(QAP))中的效用。根据我们的经验结果,与PMA-CLS相比,PMA-SLS可以显着减少所花费的计算时间,而解决方案质量几乎没有损失。我们得出的结论主要归因于PMA-SLS在搜索过程中管理更理想的分集配置文件的能力。

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