A Study for Parallelization of Multi-Objective Evolutionary Algorithm Based on Decomposition and Directed Mating

Minami Miyakawa, Hiroyuki Sato, Yuji Sato
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引用次数: 2

Abstract

This work proposes a parallel multi-objective evolutionary algorithm based on decomposition for solving constrained multi-objective optimization problems. A representative decomposition-based algorithm, MOEA/D, decomposes multi-objective problems into a number of single-objective sub-problem using weight vectors and a scalarizing function. It keeps only the best solution for each sub-problem and neighbor solutions are used to generate offspring. Therefore, to independently execute solution generation in parallel by using multi-core, at least two solutions have to be included in a core. Hence, maximum parallel number of MOEA/D-based parallel algorithm is the population size over 2. However, in proposed parallel algorithm, it can be the population size since it keeps not only the best feasible solution but also an archive population of useful infeasible solutions for each sub-problem. The experimental results using discrete knapsack problems with 2 objectives and {2, 6, 10} constraints show that the proposed parallel algorithm achieves higher search performance by utilizing infeasible solutions even if the number of parallelization is higher than a parallel decomposition-based algorithm.
基于分解和定向匹配的多目标进化算法并行化研究
提出了一种基于分解的并行多目标进化算法,用于求解约束多目标优化问题。基于分解的代表性算法MOEA/D利用权向量和标度函数将多目标问题分解为多个单目标子问题。它只保留每个子问题的最优解,并使用相邻解生成子代。因此,要通过使用多核独立地并行执行解决方案生成,必须在一个核心中至少包含两个解决方案。因此,基于MOEA/ d的并行算法的最大并行数大于2。然而,在所提出的并行算法中,它可以是种群大小,因为它不仅保留了每个子问题的最佳可行解,而且保留了有用的不可行解的存档种群。基于2个目标和{2,6,10}约束条件的离散背包问题的实验结果表明,即使并行化次数高于基于并行分解的算法,所提出的并行算法也可以利用不可行解获得更高的搜索性能。
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