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An Overview of Pair-Potential Functions for Multi-objective Optimization

机译:用于多目标优化的配对势函数概述

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Recently, an increasing number of state-of-the-art Multi-objective Evolutionary Algorithms (MOEAs) have incorporated the so-called pair-potential functions (commonly used to discretize a manifold) to improve the diversity within their population. A remarkable example is the Riesz s-energy function that has been recently used to improve the diversity of solutions either as part of a selection mechanism as well as to generate reference sets. In this paper, we perform an extensive empirical study with respect to the usage of the Riesz s-energy function and other 6 pair-potential functions adopted as a backbone of a selection mechanism used to update an external archive which is integrated into MOEA/D. Our results show that these pair-potential-based archives are able to store solutions with high diversity discarded by the MOEA/D's main population. Our experimental results indicate that the utilization of the pair-potential-based archives helps to circumvent the known MOEA/D's performance dependence on the Pareto front shapes without meddling with the original definition of the algorithm.
机译:最近,越来越多的最先进的多目标进化算法(MOEAS)纳入了所谓的对电位功能(通常用于离散化歧管)以改善其群体内的分集。一个卓越的例子是最近用于改善解决方案的分集作为选择机制的一部分以及生成参考集的riesz S-Energy函数。在本文中,我们对利用riesz S-Energy函数的使用和作为用于更新MoEA / D的外部存档的骨干的其他6对电势函数进行广泛的实证研究。 。我们的研究结果表明,这些对潜在的档案能够将解决方案存储在MoEA / D的主要人口中丢弃的高多样性。我们的实验结果表明,基于对潜在的档案的利用有助于规避已知的MOEA / D's的性能依赖于帕累托前形状,而无需使用算法的原始定义。

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