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A dual-grid dual-phase strategy for constrained multi-objective optimization

机译:约束多目标优化的双网格双阶段策略

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Constrained multi-objective optimization problems (CMOPs) appear frequently in engineering applications. In some cases, feasible regions are narrow and/or disconnected. For this kind of problems, existing constraint-handling methods, integrated with multi-objective evolutionary algorithms, are easily stuck at local optima. Aiming to strengthen the global search ability, a dual-grid dual-phase strategy is proposed, which is termed dual-grid push and pull search (DPPS). In the DPPS, two populations, corresponding to dual grids, are used individually to explore the feasible and infeasible spaces. Specifically, one population maintains feasible solutions, and the other explores the whole search space without considering constraints. Then, the two populations share useful information and pull each other so as to enable the algorithm to search for the optimal feasible region (i.e., Pareto solution set). To demonstrate the effectiveness of the proposed algorithm, the MOEA/D integrated DPPS (MOEA/D-DPPS) is tested on a frequently-used benchmark suite as well as a newly-constructed suite. Experimental results clearly show the superiority of MOEA/D-DPPS compared with six state-of-the-art algorithms.
机译:受约束的多目标优化问题(CMOP)在工程应用中经常出现。在某些情况下,可行区域狭窄和/或不连贯。对于此类问题,现有的约束处理方法与多目标进化算法集成在一起,很容易陷入局部最优状态。为了增强全局搜索能力,提出了一种双网格双阶段策略,称为双网格推挽式搜索(DPPS)。在DPPS中,分别使用两个人口(对应于双网格)来探索可行和不可行的空间。具体而言,一个种群保持可行的解决方案,而另一种群在不考虑约束的情况下探索整个搜索空间。然后,这两个总体共享有用的信息并互相拉动,以使算法能够搜索最佳可行区域(即Pareto解集)。为了证明所提出算法的有效性,对MOEA / D集成DPPS(MOEA / D-DPPS)进行了测试,并使用了常用的基准套件和新构建的套件。实验结果清楚地表明,与六种最新算法相比,MOEA / D-DPPS具有优越性。

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