Guo Zeyin, Wei Lixin, Fan Rui, Sun Hao, Hu Ziyu
Engineering Research Center of the Ministry of Education for Intelligent Control System and Intelligent Equipment, Yanshan University, Qinhuangdao, Hebei, China; Key Lab of Industrial Computer Control Engineering of Hebei Province, Yanshan University, Qinhuangdao, Hebei, China.
Engineering Research Center of the Ministry of Education for Intelligent Control System and Intelligent Equipment, Yanshan University, Qinhuangdao, Hebei, China; Key Lab of Industrial Computer Control Engineering of Hebei Province, Yanshan University, Qinhuangdao, Hebei, China.
ISA Trans. 2023 Aug;139:308-321. doi: 10.1016/j.isatra.2023.03.038. Epub 2023 Mar 29.
Tracking pareto-optimal set or pareto-optimal front in limited time is an important problem of dynamic multi-objective optimization evolutionary algorithms (DMOEAs). However, the current DMOEAs suffer from some deficiencies. In the early optimization process, the algorithms may suffer from random search. In the late optimization process, the knowledge which can accelerate the convergence rate is not fully utilized. To address the above issue, a DMOEA based on the two-stage prediction strategy (TSPS) is proposed. TSPS divides the optimization progress into two stages. At the first stage, multi-region knee points are selected to capture the pareto-optimal front shape, which can accelerate the convergence and maintaining good diversity at the same time. At the second stage, improved inverse modeling is applied to search the representative individuals, which can improve the diversity of the population and is beneficial to predicting the moving location of the pareto-optimal front. Experimental results on dynamic multi-objective optimization test suites show that TSPS is superior to the other six DMOEAs. In addition, the experimental results also show that the proposed method has the ability to respond quickly to environmental changes.
在有限时间内追踪帕累托最优集或帕累托最优前沿是动态多目标优化进化算法(DMOEAs)的一个重要问题。然而,当前的DMOEAs存在一些缺陷。在优化早期过程中,算法可能会遭遇随机搜索。在优化后期过程中,能够加速收敛速度的知识未得到充分利用。为解决上述问题,提出了一种基于两阶段预测策略(TSPS)的DMOEA。TSPS将优化过程分为两个阶段。在第一阶段,选择多区域拐点来捕捉帕累托最优前沿形状,这既能加速收敛又能同时保持良好的多样性。在第二阶段,应用改进的逆建模来搜索代表性个体,这可以提高种群的多样性并有利于预测帕累托最优前沿的移动位置。在动态多目标优化测试套件上的实验结果表明,TSPS优于其他六种DMOEAs。此外,实验结果还表明所提出的方法具有快速响应环境变化的能力。