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A modified particle swarm optimization with multiple subpopulations for multimodal function optimization problems

机译:改进的具有多个子种群的粒子群算法,用于求解多峰函数优化问题

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In this paper, a modified particle swarm optimization (PSO) algorithm is developed for solving multimodal function optimization problems. The difference between the proposed method and the general PSO is to split up the original single population into several subpopulations according to the order of particles. The best particle within each subpopulation is recorded and then applied into the velocity updating formula to replace the original global best particle in the whole population. To update all particles in each subpopulation, the modified velocity formula is utilized. Based on the idea of multiple subpopulations, for the multimodal function optimization the several optima including the global and local solutions may probably be found by these best particles separately. To show the efficiency of the proposed method, two kinds of function optimizations are provided, including a single modal function optimization and a complex multimodal function optimization. Simulation results will demonstrate the convergence behavior of particles by the number of iterations, and the global and local system solutions are solved by these best particles of subpopulations. (C) 2015 Elsevier B.V. All rights reserved.
机译:为了解决多峰函数优化问题,本文提出了一种改进的粒子群优化算法。提出的方法与一般PSO的区别在于,根据粒子的顺序将原始的单个种群分为几个亚种群。记录每个子种群中的最佳粒子,然后将其应用于速度更新公式,以替换整个总体中原始的全局最佳粒子。为了更新每个子种群中的所有粒子,使用了改进的速度公式。基于多个子种群的思想,对于多峰函数优化,这些最佳粒子可能会分别找到包括全局和局部解在内的几个最优解。为了显示该方法的有效性,提供了两种函数优化,包括单模态函数优化和复杂的多模态函数优化。仿真结果将通过迭代次数来证明粒子的收敛行为,并且全局和局部系统解决方案将由这些最佳子种群粒子来解决。 (C)2015 Elsevier B.V.保留所有权利。

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