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Applying a New Grid-Based Elitist-Reserving Strategy to EMO Archive Algorithms

机译:在EMO存档算法中应用基于网格的新的保留策略

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Grid-based measure is an often-used strategy by some MOEAs to maintain the diversity of the solution sets. The well known ε-MOEA, based on the e-dominance concept, is essentially based on grid-strategy too. Though often gaining an appropriate tradeoff between the aspects of the performance, the ε-MOEA has its inherent vice and behaves unacceptably sometimes. That is, when the PF_(true)'s slope to one dimension changes a lot along the coordinate, the algorithm loses many extreme or representative individuals, that has obvious influence on the diversity of the solution sets. In order to solve this problem, a new 8-dominance concept and the suppositional optimum point concept are defined. Then we proposed a new grid-based elitist-reserving strategy and applied it in an EMO archive algorithm (δ-MOEA). The experimental results illustrated δ-MOEA's good performance, which is much better especially for the diversity than NSGA-II and ε-MOEA.
机译:基于网格的度量是某些MOEA经常使用的策略,以保持解决方案集的多样性。基于e-dominance概念的众所周知的ε-MOEA基本上也基于网格策略。尽管通常会在性能的各个方面之间取得适当的折衷,但是ε-MOEA具有其固有的弊端,有时表现不佳。也就是说,当PF_(true)的一维斜率沿坐标变化很大时,该算法将失去许多极端或具有代表性的个体,这对解集的多样性具有明显的影响。为了解决这个问题,定义了一个新的8支配概念和假设最优点概念。然后,我们提出了一种基于网格的精英保留策略,并将其应用于EMO存档算法(δ-MOEA)。实验结果表明,δ-MOEA具有良好的性能,尤其是在多样性方面要优于NSGA-II和ε-MOEA。

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