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A Multi-population Parallel Estimation of Distribution Algorithms Based on Clayton and Gumbel Copulas

机译:基于Clayton和Gumbel Copulas的分布算法的多种群并行估计

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The idea of multi-population parallel strategy and the copula theory are introduced into the Estimation of Distribution Algorithm (EDA), and a new parallel EDA is proposed in this paper. In this algorithm, the population is divided into some subpopulations. Different copula is used to estimate the distribution model in each subpopulation. Two copulas, Clayton and Gumbel, are used in this paper. To estimate the distribution function is to estimate the copula and the margins. New individuals are generated according to the copula and the margins. In order to increase the diversity of the subpopulation, the elites of one subpopulation are learned by the other subpopulation. The experiments show the proposed algorithm performs better than the basic copula EDA and some classical ED As in speed and in precision.
机译:将多种群并行策略的思想和copula理论引入了分布算法估计(EDA),并提出了一种新的并行EDA。在该算法中,种群被分为一些亚群。不同的copula用于估计每个亚群中的分布模型。本文使用了两个copula,Clayton和Gumbel。估计分布函数是估计系数和边缘。根据系动词和边界产生新的个体。为了增加亚群的多样性,一个亚群的精英被另一亚群学习。实验表明,该算法在速度和精度上均优于基本的copula EDA和一些经典的EDAs。

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