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An improved MOEA/D design for many-objective optimization problems

机译:一种改进的MOEA / D设计,用于多目标优化问题

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摘要

MOEA/D is one of the most popular multi-objective evolutionary algorithms. To extend the effective application scope of MOEA/D for high-dimensional objectives, an improved MOEA/D design for many-objective optimization problems, named I-MOEA/D, is proposed in this paper. Comparing with the original MOEA/D, we redesigned the weight vectors used in the subproblems, making the distribution of the weight vectors broader and more effective to ensure the diversity and convergence of solutions in the objective space. Moreover, a new decomposition approach, called the weighted mixture-style method, which combines the advantages of the weighted sum decomposition and the Tchebycheff decomposition approaches, is adopted in I-MOEA/D to improve the effectiveness of the algorithm. A three-part experimental comparison using DTLZ1-DTLZ4, with the number of objectives ranging from three to fifteen, is performed. Experimental results verify the effectiveness of each strategy and reveal that the proposed I-MOEA/D method achieves better performance than the other related state-of-the-art algorithms in solving this type of many-objective optimization problems.
机译:MOEA / D是最受欢迎的多目标进化算法之一。为了扩展MOEA / D的有效应用范围,为高维目标,提出了一个名为I-MOEA / D的多目标优化问题的改进的MOEA / D设计。与原始MOEA / D相比,我们重新设计了子问题的重量向量,使重量向量的分布更宽,更有效,以确保客观空间中的解决方案的多样性和收敛性。此外,在I-MOEA / D中采用了一种称为加权分解和Tchebycheff分解方法的加权混合式方法的新分解方法,以提高算法的有效性。使用DTLZ1-DTLZ4的三部分实验比较,具有从三到十五到十五的目标数量。实验结果验证了每种策略的有效性,并揭示了所提出的I-MoS / D方法比解决这种多目标优化问题的其他相关算法更好地实现了更好的性能。

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