Adaptive neighbourhood size adjustment in MOEA/D-DRA

Meng Xu, Maoqing Zhang, Xingjuan Cai, Guoyou Zhang
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引用次数: 7

Abstract

Multi-objective optimisation algorithm based on decomposition (MOEA/D) is a well-known multi-objective optimisation algorithm, which was widely applied for solving multi-objective optimisation problems (MOPs). MOEA/D decomposes a multi-objective problem into a set of scalar single objective sub-problems using aggregation function and evolutionary operator. A further improved version of MOEA/D with dynamic resource allocation strategy (MOEA/D-DRA) has exhibited outstanding performance on CEC2009 in terms of the convergence. However, it is very sensitive to the neighbourhood size. In this paper, a new enchanted MOEA/D-ANA strategy based on the adaptive neighbourhood size adjustment (MOEA/D-ANA) was presented to increase the diversity, which mainly focuses on the solutions density around sub-problems. The experiment results demonstrate that MOEA/D-ANA performs the best compared with other five classical MOEAs on the CEC2009 test instances.
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MOEA/D-DRA的自适应邻域大小调整
基于分解的多目标优化算法(MOEA/D)是一种著名的多目标优化算法,广泛应用于求解多目标优化问题(MOPs)。MOEA/D利用聚集函数和进化算子将多目标问题分解为一组标量单目标子问题。采用动态资源分配策略的MOEA/D进一步改进版本(MOEA/D- dra)在CEC2009上表现出了出色的收敛性能。然而,它对邻居的大小非常敏感。本文提出了一种新的基于自适应邻域大小调整(MOEA/D-ANA)的强化MOEA/D-ANA策略,该策略主要关注子问题周围的解密度,以增加多样性。实验结果表明,在CEC2009测试实例上,与其他五种经典MOEA相比,MOEA/D-ANA的性能最好。
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