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A Multipopulation PSO Based Memetic Algorithm for Permutation Flow Shop Scheduling

机译:基于多元PSO的置换流水车间调度的模算法。

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摘要

The permutation flow shop scheduling problem (PFSSP) is part of production scheduling, which belongs to the hardest combinatorial optimization problem. In this paper, a multipopulation particle swarm optimization (PSO) based memetic algorithm (MPSOMA) is proposed in this paper. In the proposed algorithm, the whole particle swarm population is divided into three subpopulations in which each particle evolves itself by the standard PSO and then updates each subpopulation by using different local search schemes such as variable neighborhood search (VNS) and individual improvement scheme (IIS). Then, the best particle of each subpopulation is selected to construct a probabilistic model by using estimation of distribution algorithm (EDA) and three particles are sampled from the probabilistic model to update the worst individual in each subpopulation. The best particle in the entire particle swarm is used to update the global optimal solution. The proposed MPSOMA is compared with two recently proposed algorithms, namely, PSO based memetic algorithm (PSOMA) and hybrid particle swarm optimization with estimation of distribution algorithm (PSOEDA), on 29 well-known PFFSPs taken from OR-library, and the experimental results show that it is an effective approach for the PFFSP.
机译:置换流水车间调度问题(PFSSP)是生产调度的一部分,属于最难的组合优化问题。本文提出了一种基于人口多粒子群优化(PSO)的模因算法(MPSOMA)。在提出的算法中,整个粒子群被分为三个子种群,每个子种群通过标准PSO自身进化,然后通过使用不同的局部搜索方案(例如可变邻域搜索(VNS)和个体改进方案(IIS))更新每个子种群)。然后,通过使用分布算法估计(EDA)选择每个子种群的最佳粒子来构建概率模型,并从该概率模型中采样三个粒子以更新每个子种群中的最差个体。整个粒子群中的最佳粒子用于更新全局最优解。将所提出的MPSOMA与最近提出的两种算法(基于PSO的模因算法(PSOMA)和具有分布估计的混合粒子群优化算法(PSOEDA))进行了比较,在取自OR库的29个著名PFFSP上进行了实验结果表明这是PFFSP的有效方法。

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