数学优化
多群优化
水准点(测量)
计算机科学
多目标优化
群体行为
趋同(经济学)
粒子群优化
最优化问题
元启发式
进化算法
局部最优
数学
大地测量学
经济增长
经济
地理
作者
Fei Ming,Wenyin Gong,Dongcheng Li,Ling Wang,Liang Gao
标识
DOI:10.1109/tevc.2022.3199775
摘要
Solving multiobjective optimization problems (MOPs) through metaheuristic methods gets considerable attention. Based on the classical variation operators, several enhanced operators, as well as multiobjective optimization evolutionary algorithms, have been developed. Among these operators, the competitive swarm optimizer (CSO) exhibits promising performance. However, it encounters difficulties when tackling constrained MOPs (CMOPs) with large objective spaces or complex infeasible regions. In this article, a competitive and cooperative swarm optimizer is proposed, which contains two particle update strategies: 1) the CSO provides faster convergence speed to accelerate the approximation of the Pareto front and 2) the cooperative swarm optimizer suggests a mutual-learning strategy to enhance the ability to jump out of local feasible regions or local optima. We also present a new algorithm for CMOPs. The results on four benchmark suites with 47 instances demonstrate the superiority of our approach compared with other state-of-the-art methods. Additionally, its effectiveness on large-scale CMOPs has also been verified.
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