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A close neighbor mobility method using particle swarm optimizer for solving multimodal optimization problems

机译:使用粒子群优化器来解决多式化优化问题的密切邻居移动方法

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摘要

Niching is an important technique for multimodal optimization. Most existing niching methods require specification of certain niching parameters in order to perform well. But these parameters are usually difficult to set because they depend on the problem. The particle swarm optimization algorithm using the ring neighborhood topology does not require any niche parameters, but the determination of the particle neighborhood in this method is based on the subscript of the particle, and the result fails to achieve the best performance. For better performance, in this paper, a particle swarm optimization algorithm based on the ring neighborhood topology of Euclidean distance between particles is proposed, which is called the close neighbor mobility optimization algorithm. The algorithm mainly includes the following three strategies: elite selection mechanism, close neighbor mobility strategy and modified DE strategy. It mainly uses the Euclidean distance between particles. Each particle forms its own unique niche, evolves in a local scope, and finally locates multiple global optimal solutions with high precision. The algorithm greatly improves the accuracy of the particle. The experimental results show that the close neighbor mobility optimization algorithm has better performance than most single-objective multi-modal algorithms. (C) 2020 Elsevier Inc. All rights reserved.
机译:努力是多式化优化的重要技术。大多数现有的疾病方法需要规范某些占状法参数以便执行良好。但是这些参数通常很难设置,因为它们取决于问题。使用环形邻域拓扑结构的粒子群优化算法不需要任何利基参数,但是在该方法中确定粒子邻域的粒子邻域基于粒子的下标,并且结果无法达到最佳性能。为了更好的性能,在本文中,提出了一种基于粒子之间的欧几里德距离的环形邻域拓扑的粒子群优化算法,其称为紧密相邻移动优化算法。该算法主要包括以下三种策略:精英选择机制,关闭邻居移动策略和修改的DE战略。它主要使用粒子之间的欧几里德距离。每个粒子都形成了自己独特的利基,在本地范围内发展,最终以高精度定位多个全局最佳解决方案。该算法大大提高了粒子的准确性。实验结果表明,紧密相邻移动性优化算法具有比大多数单目标多模态算法更好的性能。 (c)2020 Elsevier Inc.保留所有权利。

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