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A hierarchical particle swarm optimizer with latin sampling based memetic algorithm for numerical optimization

机译:基于拉丁采样的模群算法的分层粒子群优化算法

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摘要

Memetic algorithms, one type of algorithms inspired by nature, have been successfully applied to solve numerous optimization problems in diverse fields. In this paper, we propose a new memetic computing model, using a hierarchical particle swarm optimizer (HPSO) and latin hypercube sampling (LHS) method. In the bottom layer of hierarchical PSO, several swarms evolve in parallel to avoid being trapped in local optima. The learning strategy for each swarm is the well-known comprehensive learning method with a newly designed mutation operator. After the evolution process accomplished in bottom layer, one particle for each swarm is selected as candidate to construct the swarm in the top layer, which evolves by the same strategy employed in the bottom layer. The local search strategy based on LHS is imposed on particles in the top layer every specified number of generations. The new memetic computing model is extensively evaluated on a suite of 16 numerical optimization functions as well as the cylindricity error evaluation problem. Experimental results show that the proposed algorithm compares favorably with conventional PSO and several variants.
机译:模因算法是一种受自然启发的算法,已成功应用于解决各个领域的众多优化问题。在本文中,我们使用分层粒子群优化器(HPSO)和拉丁超立方体采样(LHS)方法提出了一种新的模因计算模型。在分层PSO的最底层,几个集群并行发展,以避免陷入局部最优状态。每个群的学习策略是众所周知的综合学习方法,它具有新设计的变异算子。在底层完成进化过程之后,为每个群体选择一个粒子作为候选对象,以在顶层构造该群体,并通过底层采用的相同策略进行进化。每隔指定的数量,基于LHS的局部搜索策略就会应用于顶层的粒子。新的模因计算模型在一组16个数值优化函数以及圆柱度误差评估问题上得到了广泛评估。实验结果表明,该算法与传统的粒子群优化算法相比具有良好的性能。

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