基于分解的多目标优化算法中最优成员检测及其作为差分进化交叉算子的应用

IF 0.3 Q4 COMPUTER SCIENCE, THEORY & METHODS Computer Science-AGH Pub Date : 2022-09-16 DOI:10.53070/bbd.1173588
Ökkes Tolga Altınöz
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引用次数: 0

摘要

分解是一种将多目标问题分配给许多单目标问题(如标量化)的方法。基于分解的多目标进化算法(MOEA/D)是众多使用分解方法的算法之一。在MOEA/D算法中,优选遗传算子来改变种群。交叉算子作为遗传算子之一,是算法中的一个重要组成部分。因此,有可能提出新的可能方法来代替众所周知的SBX方法。差分进化算法是一种单目标优化算法,可以作为MOEA/D中的交叉算子。然而,在DE中,需要在人群中检测到最佳成员。即使在单一目标中相对容易,也需要系统的方法来实现这一目的。因此,本研究将在DE辅助MOEA/D算法中比较三种不同的最佳成员检测方法。这些方法将在具有许多目标的基准问题上进行比较。
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Best Member Detection and Using as Differential Evolution Crossover Operator in Decomposition-based Multiobjective Optimization Algorithm
Decomposition is a method to distributes a mutliobjective problems to the many single objective problems like scalarization. Multi-objective Evolutionary Algorithm based on Decomposition (MOEA/D) is one of the many algorithms uses decomposition method. In MOEA/D algorithm genetic operators are preferred to alter the population. As one of the genetic operators, the crossover is an important element in the algorithm. Hence it is possible to propose new possible methods instead of well-known SBX method. Differential Evolution (DE) which is a single objective optimization algorithm can be used as crossover operator in MOEA/D. However, in DE the best member needed to be detected in the population. Even it is relatively easy in single objective, systematic methods are needed for this purpose. Therefore, in this research three different best member detection methodology will be compared in DE assist MOEA/D algorithm. These methods will be compared on benchmark problems with many objectives.
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来源期刊
Computer Science-AGH
Computer Science-AGH COMPUTER SCIENCE, THEORY & METHODS-
CiteScore
1.40
自引率
0.00%
发文量
18
审稿时长
20 weeks
期刊最新文献
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