多目标进化分量对算法行为的影响

Yuri Lavinas, M. Ladeira, G. Ochoa, C. Aranha
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引用次数: 0

摘要

多目标进化算法(moea)的性能因问题而异,这使得开发新算法或将现有算法应用于新问题变得困难。为了简化新的多目标算法的开发和应用,人们对多目标算法的自动设计越来越感兴趣。这些自动设计的元启发式方法可以胜过人类开发的同类方法。但是,目前还不清楚哪些组件对性能改进影响最大。本研究指定了一种新的方法来研究自动设计算法的最终配置的影响。我们将该方法应用于迭代赛车(irace)配置包设计的基于分解的优化多目标进化算法(MOEA/D),该算法针对三组约束问题:(1)解析性现实问题,(2)解析性人工问题和(3)模拟现实问题。然后,我们比较了算法组件在搜索轨迹网络(stn)、人口多样性和任何时间超容量值方面的影响。从客观空间行为来看,在分析性人工问题和分析性现实问题中,所研究的moea在一半的搜索前收敛到一般较好的HV值。对于模拟问题,运行结束时HV值仍在改善。在决策空间行为方面,我们在分析性人工问题中看到了一组不同的stn轨迹。这些轨迹更加相似,并且在其他问题中经常达到最优解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Multiobjective Evolutionary Component Effect on Algorithm behavior
The performance of multiobjective evolutionary algorithms (MOEAs) varies across problems, making it hard to develop new algorithms or apply existing ones to new problems. To simplify the development and application of new multiobjective algorithms, there has been an increasing interest in their automatic design from their components. These automatically designed metaheuristics can outperform their human-developed counterparts. However, it is still unknown what are the most influential components that lead to performance improvements. This study specifies a new methodology to investigate the effects of the final configuration of an automatically designed algorithm. We apply this methodology to a tuned Multiobjective Evolutionary Algorithm based on Decomposition (MOEA/D) designed by the iterated racing (irace) configuration package on constrained problems of 3 groups: (1) analytical real-world problems, (2) analytical artificial problems and (3) simulated real-world. We then compare the impact of the algorithm components in terms of their Search Trajectory Networks (STNs), the diversity of the population, and the anytime hypervolume values. Looking at the objective space behavior, the MOEAs studied converged before half of the search to generally good HV values in the analytical artificial problems and the analytical real-world problems. For the simulated problems, the HV values are still improving at the end of the run. In terms of decision space behavior, we see a diverse set of the trajectories of the STNs in the analytical artificial problems. These trajectories are more similar and frequently reach optimal solutions in the other problems.
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