Comparative Study of Crossovers for Decision Space Diversity of Non-Dominated Solutions

Motoki Sato, A. Oyama
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Abstract

Capturing diversity of non-dominated and dominated solutions in decision space is important for realworld multiobjective optimization to provide a decision maker many options. This paper studies how different crossover operators affect diversity of non-dominated and dominated solutions in decision space obtained by multiobjective evolutionary algorithms (MOEA). We compare the solutions obtained by NSGA-II with simulated binary crossover (SBX), unimodal normally distributed crossover (UNDX), reproduction process of differential evolution (DE), or blend crossover (BLX-α) for speed reducer design (SRD) problem and Mazda problem. The result shows that selection of crossover operator significantly affects diversity of non-dominated and dominated solutions in the decision space obtained by MOEA.
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非支配解决策空间多样性的交叉比较研究
获取决策空间中非支配解和支配解的多样性对于现实世界的多目标优化具有重要意义,可以为决策者提供多种选择。研究了多目标进化算法(MOEA)决策空间中不同的交叉算子对非支配解和支配解多样性的影响。针对减速器设计(SRD)问题和马自达问题,将NSGA-II与模拟二元交叉(SBX)、单峰正态分布交叉(UNDX)、差分进化再现过程(DE)或混合交叉(BLX-α)求解结果进行了比较。结果表明,交叉算子的选择对MOEA得到的决策空间中非支配解和支配解的多样性有显著影响。
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