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Study on Improving Efficiency of Multi-Objective Evolutionary Algorithm with Large Population by M2M Decomposition and Elitist Mate Selection Scheme

机译:M2M分解与精英匹配选择方案提高人口多目标进化算法效率的研究

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Multi-objective evolutionary algorithms (MOEAs) are an active research topic for multi-objective design problems. MOEAs are population-based global optimization algorithms and it is said that the performance of the MOEAs depends on the population size. It is well-known that the population size should be large enough to guarantee the diversity of the solution while the large population size makes the convergence slow. This study is on the trade-off of the convergence speed and the diversity of the solutions and the trade-off is visualized from the view point of the efficiency of the algorithms against the population size. It is clearly shown that there is an optimal population size with regard to the efficiency for each problem and for a target quality of the solutions. To shift the optimal population size toward larger, i.e, to make the convergence fast with good diversity property, two methods are employed. First method is the multi-objective-to-multi-objective (M2M) decomposition and the other is a newly proposed elitist mate selection based on binary tournament (termed EBT). Experimental studies on MOP test instances show that NSGA-II incorporated with the M2M decomposition and the EBT (NSGA-II-EM2M in short) shows the highest and fastest performance with better efficiency over NSGA-II and NSGA-II-M2M with different mate selection schemes.
机译:多目标进化算法(MOEA)是针对多目标设计问题的活跃研究主题。 MOEA是基于人口的全局优化算法,据说MOEA的性能取决于人口规模。众所周知,人口数量应足够大,以保证解决方案的多样性,而人口数量太大会使收敛变慢。这项研究是在收敛速度和解的多样性之间进行权衡,并且从算法的效率对总体规模的角度出发,权衡是可视化的。清楚地表明,就每个问题的效率和解决方案的目标质量而言,存在最佳的人口规模。为了使最佳人口规模朝着更大的方向移动,即为了使收敛速度快且具有良好的多样性,我们采用了两种方法。第一种方法是多目标到多目标(M2M)分解,另一种是新提出的基于二元锦标赛的精英队友选择(称为EBT)。在MOP测试实例上进行的实验研究表明,结合了M2M分解和EBT的NSGA-II(简称NSGA-II-EM2M)表现出最高和最快的性能,并且效率优于具有不同配合的NSGA-II和NSGA-II-M2M选择方案。

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