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Using Pareto-Optimality for Solving Multi-Objective Unequal Area Facility Layout Problem

机译:使用帕累托最优方法解决多目标不等面积设施布局问题

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A lot of optimal and heuristic algorithms for solving tacility layout problem (FLP) have been developed in the past few decades. The majority of these approaches adopt a problem formulation known as the quadratic assignment problem (QAP) that is particularly suitable for equal area facilities. Unequal area FLP comprises a class of extremely difficult and widely applicable optimization problems arising in many diverse areas to meet the requirements for real-world applications. Unfortunately, most of these approaches are based on a single objective. While, me real-world FLPs are multi-objective by nature. Only very recently have meta-heuristics been designed and used in multi-objective FLP. They most often use the weighted sum method to combine the different objectives and thus, inherit the well-known problems of this method. As of now, there is no formal approach published for the unequal area multi-objective FLP to consider several objectives simultaneously. This paper presents an evolutionary approach for solving multi-objective unequal area FLP using multi-objective genetic algorithm that presents the layout as a set of Pareto-optimal solutions optimizing multiple objectives simultaneously. The experimental results show that the proposed approach performs well in dealing with multi-objective unequal area FLPs which better reflects the real-world scenario.
机译:在过去的几十年中,已经开发了许多用于解决设施布局问题(FLP)的最佳和启发式算法。这些方法中的大多数采用了称为二次分配问题(QAP)的问题表述,该问题表述特别适用于均等面积的设施。不等面积的FLP包括一类极其困难且广泛适用的优化问题,它们在许多不同的领域中出现,以满足实际应用的需求。不幸的是,这些方法大多数都是基于单个目标的。同时,我的实际FLP本质上是多目标的。直到最近,才在多目标FLP中设计并使用了元启发式方法。他们最经常使用加权和方法来组合不同的目标,从而继承了该方法的众所周知的问题。到目前为止,对于不等面积的多目标FLP还没有同时考虑多个目标的正式方法。本文提出了一种使用多目标遗传算法求解多目标不等面积FLP的进化方法,该算法将布局显示为一组同时优化多个目标的Pareto最优解。实验结果表明,所提出的方法在处理多目标不等面积FLP方面表现良好,可以更好地反映现实情况。

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