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Analysis and improvement of neighborhood topology of particle swarm optimization

机译:粒子群优化邻域拓扑的分析与改进

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Particle swarm optimization (PSO) is a population-based intelligent algorithm for solving optimization problems. Since the fast convergence and easy implementation, PSO has been successfully applied in some areas. However, the standard PSO also has some inherent drawbacks, and the premature convergence is the main issue. Many PSO variants have been developed to solve this problem. Unlike the previous studies, this paper focuses on the communications among different particles, based on the graph theory and information theory, a new analytical method for PSO topology was proposed. By analysing three typical topologies (star, ring, and von-Neumann), the influence of different topologies was revealed. Therefore, an improved topology combines the advantages of three typical topologies was developed, and the iterations of PSO were divided into three stages. The different stages have different topologies. The benchmark test results show that the improved topology is effective. It applies to both convex and nonconvex optimizations.
机译:粒子群优化(PSO)是一种基于群体的智能算法,用于解决优化问题。自快速收敛和简单的实施方式,PSO已成功应用于某些地区。但是,标准PSO也具有一些固有的缺点,早产是主要问题。已经开发出许多PSO变体来解决这个问题。与以前的研究不同,本文重点介绍了不同粒子之间的通信,基于图表理论和信息理论,提出了一种新的PSO拓扑分析方法。通过分析三种典型拓扑(星,环和von-neumann),揭示了不同拓扑的影响。因此,改进的拓扑结构结合了三种典型拓扑的优点,并且PSO的迭代分为三个阶段。不同的阶段具有不同的拓扑。基准测试结果表明,改进的拓扑是有效的。它适用于凸起和非核解优化。

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