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On Sharing Information Between Sub-populations in MOEA/S

机译:关于MOEA / S中子种群之间的信息共享

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This work investigates the effect of information exchange in decomposition methods that work with multi-membered populations as sub-problems. As an algorithm framework, we use the Multi-objective Evolutionary Algorithm based on Sub-populations (MOEA/S). This algorithm uses parallel sub-populations that can exchange information via migration and/or recombination. For this work, each sub-population is constructed by a few weighted utility functions, grouped by distance between their weighting vectors. The question investigated in this paper is: How is the distance between sub-populations and the mechanism of information exchange influencing the performance of MOEA/S? The study considers two ways of transferring information: (1) migration of individuals, (2) recombination using parents from two different sub-populations. A matrix describing the linkage patterns between sub-populations governs migration and recombination mechanisms. This work conducts a systematic study using the multi-objective knapsack problem (MOKP) and multi-objective traveling salesperson (MOTSP) for two and three objectives test problems. The results motivated a restriction policy for sharing information. We compare an algorithm using this policy with other state-of-the-art MOEAs, including NSGA Ⅲ, MOEA/D, and the previous version of MOEA/S.
机译:这项工作调查了信息交换在分解方法中的作用,该分解方法将多成员总体作为子问题。作为算法框架,我们使用基于子种群的多目标进化算法(MOEA / S)。该算法使用可以通过迁移和/或重组交换信息的并行子种群。对于这项工作,每个子种群都由一些加权效用函数构成,这些函数按其权重向量之间的距离分组。本文研究的问题是:亚群之间的距离和信息交换机制如何影响MOEA / S的性能?该研究考虑了两种信息传递方式:(1)个体迁移,(2)使用来自两个不同亚群的父母进行重组。描述亚群之间链接模式的矩阵控制着迁移和重组机制。这项工作使用多目标背包问题(MOKP)和多目标旅行业务员(MOTSP)对两个和三个目标测试问题进行了系统的研究。结果激发了共享信息的限制策略。我们将使用该策略的算法与其他最新的MOEA(包括NSGAⅢ,MOEA / D和以前版本的MOEA / S)进行了比较。

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