Extending MOEA/D to Constrained Multi-objective Optimization via Making Constraints an Objective Function

Y. Yasuda, K. Tamura, K. Yasuda
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Abstract

Multiobjective Evolutionary Algorithm based on Decomposition (MOEA/D) is effective for solving multi-objective optimization problems. However, in real-world applications, problems with imposed constraints are common. Therefore, research on Constraint Handling Techniques (CHTs) has been done. CHTs focus on improving search performance by utilizing infeasible solutions. Multi-objective-based CHTs are effective in promoting convergence and diversity in solution sets, but existing CHTs for MOEA/D have limitations in terms of flexibility and extensibility (e.g., the scalarization function to be used). To overcome this, this paper proposes a CHT using two sets of weight vectors to make constraints an objective function. The proposed method is flexible and can be used in any MOEA/D variant. It is incorporated into a basic MOEA/D and its effectiveness is demonstrated by comparing it with existing constrained MOEA/D on 2- and 3-objective benchmark problems.
将约束作为目标函数将MOEA/D扩展到约束多目标优化
基于分解的多目标进化算法(MOEA/D)是解决多目标优化问题的有效方法。然而,在实际应用程序中,强加约束的问题很常见。因此,对约束处理技术(CHTs)进行了研究。cht的重点是通过利用不可行的解决方案来提高搜索性能。基于多目标的cht在促进解集的收敛和多样性方面是有效的,但现有的MOEA/D cht在灵活性和可扩展性方面存在局限性(例如,要使用的缩放函数)。为了克服这一问题,本文提出了一种利用两组权向量使约束成为目标函数的CHT方法。该方法具有灵活性,可用于任何MOEA/D变体。将其纳入基本MOEA/D,并在2目标和3目标基准问题上与已有的约束MOEA/D进行比较,验证了其有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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