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A Memetic Algorithm for the Bi-Objective Quadratic Assignment Problem

机译:一种用于双目标二次分配问题的迭代算法

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摘要

Recently, multi-objective evolutionary algorithms (MOEAs) have been extensively used to solve multi-objective optimization problems (MOPs) since they have the ability to approximate a set of non-dominated solutions in reasonable CPU times. In this paper, we consider the bi-objective quadratic assignment problem (bQAP), which is a variant of the classical QAP, which has been extensively investigated to solve several real-life problems. The bQAP can be de?ned as having many input ?ows with the same distances between the facilities, causing multiple cost functions that must be optimized simultaneously. In this study, we propose a memetic algorithm with effective local search and mutation operators to solve the bQAP. Local search is based on swap neighborhood structure whereas the mutation operator is based on ruin and recreate procedure. The experimental results show that our bi-objective memetic algorithm (BOMA) substantially outperforms all the island-based variants of the PASMOQAP algorithm proposed very recently in the literature.
机译:最近,多目标进化算法(MOEAS)已经广泛地用于解决多目标优化问题(MOP),因为它们具有在合理的CPU次数中近似一组非主导解决方案。在本文中,我们考虑了双目标二次分配问题(BQAP),这是一种经典QAP的变体,已经广泛地调查以解决几个现实问题。 BQAP可以是具有许多输入的DE?NED?在设施之间具有相同距离的OWS,导致必须同时优化的多种成本函数。在本研究中,我们提出了一种具有有效本地搜索和突变运算符的迭代算法来解决BQAP。本地搜索基于交换邻域结构,而突变操作员则基于Ruin和Recrape程序。实验结果表明,我们的双目标膜(Boma)基本上优于最近在文献中提出的所有岛基算法的所有基于岛的变型。

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