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Towards a Quick Computation of Well-Spread Pareto-Optimal Solutions

机译:朝着快速计算良好的帕累托 - 最佳解决方案

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The trade-off between obtaining a good distribution of Pareto-optimal solutions and obtaining them in a small computational time is an important issue in evolutionary multi-objective optimization (EMO). It has been well established in the EMO literature that although SPEA produces a better distribution compared to NSGA-II, the computational time needed to run SPEA is much larger. In this paper, we suggest a clustered NSGA-II which uses an identical clustering technique to that used in SPEA for obtaining a better distribution. Moreover, we propose a steady-state MOEA based on e-dominance concept and efficient parent and archive update strategies. Based on a comparative study on a number of two and three objective test problems, it is observed that the steady-state MOEA achieves a comparable distribution to the clustered NSGA-II with a much less computational time.
机译:在小型计算时间内获得良好的帕累托最优解的良好分配之间的权衡是进化多目标优化(EMO)中的一个重要问题。它在EMO文献中得到了很好的建立,虽然与NSGA-II相比,SPEA产生了更好的分布,但运行SPEA所需的计算时间要大得多。在本文中,我们建议一个集群的NSGA-II,它使用相同的聚类技术,以便在SPEA中使用,以获得更好的分布。此外,我们提出了一种基于E-Summance概念和高效父母和档案更新策略的稳态MOEA。基于对多个和三个客观测试问题的比较研究,观察到稳态MOEA与聚类NSGA-II的相当分布,具有更少的计算时间。

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