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A New Approach to Generate Solutions Combining Crossover and Estimation of Distribution Operators for EMO Algorithm

机译:EMO算法结合分布算子和分布算子估计生成解的新方法

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Most of EMO algorithms use crossover operator for generating new solutions. There have been proposed various kinds of crossover in this field and most crossover approaches are good at global optimization but not effective for the problem with strong nonlinearity and dependency.On the other hand, Estimation of Distribution Algorithm (E-DA) is known as an effective approach without using crossover for generating new solutions. EDA use an estimation of distribution operator for generating new solutions and this operator is known as to be effective for the problem with strong nonlinearity and dependency.In this paper, a new approach to generate new solutions combing crossover and estimation of distribution is proposed. The main purpose of this approach is to generate high-quality solutions more effectively by combing each other’s strength. This approach is named as "MOEA/D Combined with Estimation of Distribution (MOEA/D-CED)" because this approach is incorporated with MOEA/D. Through applying to some benchmark problems in this field, the characteristics and effectiveness of MOEA/D-CED were confirmed by the comparison with original MOEA/D and MO-CMA-ES.
机译:大多数EMO算法都使用交叉算子来生成新的解决方案。在这个领域已经提出了各种交叉方法,大多数交叉方法都擅长全局优化,但是对于具有强非线性和相关性的问题却无效。无需使用交叉生成新解决方案的有效方法。 EDA使用分布算子的估计来生成新解,该算子对于解决具有强非线性和相关性的问题是有效的。这种方法的主要目的是通过相互结合,更有效地产生高质量的解决方案。因为此方法已与MOEA / D合并,所以该方法被称为“ MOEA / D与分布估计结合(MOEA / D-CED)”。通过应用该领域的一些基准问题,通过与原始MOEA / D和MO-CMA-ES的比较,确认了MOEA / D-CED的特性和有效性。

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