Radius Particle Swarm Optimization

M. Anantathanavit, M. Munlin
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引用次数: 23

Abstract

Particle Swarm Optimization (PSO) is a swarm intelligence based and stochastic algorithm to solve the optimization problem. Nevertheless, the traditional PSO has disadvantage from the premature convergence when finding the global optimization. To prevent from falling into the local optimum, we propose the Radius particle swarm optimization (R-PSO) which extends the Particle Swarm Optimization by regrouping the agent particles within the given radius of the circle. It initializes the group of particles, calculates the fitness function, and finds the best particle in that group. The R-PSO employs the group-swarm to keep the swarm diversity and evolution by sharing information from the agent particles which successfully maintain the balance between the global exploration and the local exploitation. Therefore the agent particle guides the neighbour particles to jump out of the local optimum and achieve the global best. The proposed method is tested against the well-known benchmark dataset. The results show that the R-PSO performs better than the traditional PSO in solving the multimodal complex problems.
半径粒子群优化
粒子群算法(PSO)是一种基于群体智能的随机优化算法。然而,传统粒子群算法在寻找全局最优时存在过早收敛的缺点。为了避免陷入局部最优,我们提出了半径粒子群优化算法(R-PSO),该算法通过在给定的圆半径内对agent粒子进行重新分组来扩展粒子群优化算法。它初始化粒子组,计算适应度函数,并在该组中找到最佳粒子。R-PSO采用群群算法,通过个体间的信息共享来保持群体的多样性和进化,成功地保持了全局探索和局部开发的平衡。因此,代理粒子引导邻近粒子跳出局部最优,达到全局最优。在已知的基准数据集上对该方法进行了测试。结果表明,r -粒子群算法在求解多模态复杂问题方面优于传统粒子群算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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