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Parallel iterative solution-based tabu search for the obnoxious p-median problem

机译:基于并行迭代解决方案的Tabu搜索令人讨厌的正值问题

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The obnoxious p-median problem (OpM) is to determine a set of opened facilities such that the sum of distances between each client and the opened facilities is maximized. OpM is a general model that has a wide range of practical applications. However the problem is computationally challenging because it is known to be NP-hard. In this work, we propose an effective parallel iterative solution-based tabu search algorithm to solve OpM. The proposed algorithm combines a delete-add compound move instead of a typical time-consuming swap move to improve neighborhood exploration, a solution-based tabu search procedure to strictly prevent visited solutions from being revisited, a perturbation scheme similar to the shaking phase of variable neighborhood search for diversification, and a parallel strategy of leveraging multiple processors of a computer. Experimental results on 144 benchmark instances demonstrate that the proposed algorithm is able to find new lower bounds for 7 instances and match the best known results for the other instances. Further experimental analysis sheds light on the key ingredients to the performance of the proposed algorithm. The code of our FISTS algorithm is publicly available to facilitate future comparative studies. (C) 2020 Elsevier Ltd. All rights reserved.
机译:讨厌的P-中值问题(OPM)是确定一组打开的设施,使得每个客户端和打开的设施之间的距离之和最大化。 OPM是一种具有广泛实际应用的一般模型。然而,问题在计算上具有挑战性,因为已知是NP-HARD。在这项工作中,我们提出了一种基于有效的并行迭代解决方案的禁忌搜索算法来解决OPM。该算法结合了删除 - 添加复合移动,而不是典型的耗时的交换转移来改善邻域探索,是基于解决方案的禁忌搜索过程,以严格防止访问的访问解决方案,类似于变量的摇动阶段的扰动方案邻域搜索多样化,以及利用计算机的多个处理器的并行策略。对144个基准实例的实验结果表明,所提出的算法能够找到7个实例的新下限,并匹配其他实例的最佳已知结果。进一步的实验分析揭示了关键成分的光,以实现所提出的算法。我们的拳头算法的代码公开可供使将来的比较研究促进。 (c)2020 elestvier有限公司保留所有权利。

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