Performance Study of Double-Niched Evolutionary Algorithm on Multi-objective Knapsack Problems

Ryoya Osawa, Shinya Watanabe, T. Hiroyasu, S. Hiwa
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引用次数: 1

Abstract

Multimodality is often observed in practical optimization problems. Therefore, multi-modal multi-objective evolutionary algorithms (MMEA) have been developed to tackle the multimodality of these problems. However, most of the existing studies focused on population diversity in either an objective or a decision space. A double-niched evolutionary algorithm (DNEA) is a state-of-the-art MMEA that employs a niche-sharing method to improve the population in both the objective and decision spaces. However, its performance has been evaluated solely for real-coded problems and not for binary-coded ones. In this study, the performance of DNEA is evaluated on a multi-objective 0/1 knapsack problem, and the population diversity in both the objective and decision spaces is evaluated using a pure diversity measure. The experimental results suggest that DNEA is effective for multi-objective 0/1 knapsack problems to improve the decision space diversity; further, its performance is significantly affected by its control parameter, niche radius.
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双小生境进化算法在多目标背包问题中的性能研究
多模态在实际的优化问题中经常被观察到。因此,多模态多目标进化算法(MMEA)的发展是为了解决这些问题的多模态。然而,现有的研究大多集中在目标空间或决策空间的人口多样性上。双小生境进化算法(DNEA)是一种最先进的MMEA,它采用小生境共享方法来改善目标空间和决策空间中的种群。然而,它的性能仅针对实编码问题而不是二进制编码问题进行了评估。本文在一个多目标0/1背包问题上评估了DNEA的性能,并使用纯多样性度量来评估目标空间和决策空间中的种群多样性。实验结果表明,DNEA能够有效地解决多目标0/1背包问题,提高决策空间的多样性;此外,控制参数生态位半径对其性能有显著影响。
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