全局优化问题的双阶段混合学习粒子群优化算法

Wei Li;Yangtao Chen;Qian Cai;Cancan Wang;Ying Huang;Soroosh Mahmoodi
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引用次数: 2

摘要

粒子群算法(Particle swarm optimization, PSO)是一种快速收敛、易于操作的群体智能算法,常用于解决特定的全局优化问题。然而,粒子群算法还存在着一些不足,如勘探与开发之间的权衡性差,早熟收敛等。为此,本文提出了一种双阶段混合学习粒子群优化算法。该算法将迭代过程分为两个阶段。每个阶段使用的学习策略分别强调探索和利用。在第一阶段,为了增加种群多样性,提出了基于曼哈顿距离的学习策略。在这个策略中,每个粒子选择最远的曼哈顿距离粒子和一个更好的粒子进行学习。第二阶段,采用优秀的例子学习策略对种群进行局部优化操作,每个粒子从全局最优粒子和一个更好的粒子中学习。利用高斯变异策略,显著提高了算法对特定多模态函数的可搜索性。在CEC 2013的基准函数中,DHLPSO与现有的其他PSO变体一起进行了评估。对比结果清楚地表明,与其他先进的PSO变体相比,DHLPSO在处理全局优化问题方面实现了极具竞争力的性能。
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Dual-Stage Hybrid Learning Particle Swarm Optimization Algorithm for Global Optimization Problems
Particle swarm optimization (PSO) is a type of swarm intelligence algorithm that is frequently used to resolve specific global optimization problems due to its rapid convergence and ease of operation. However, PSO still has certain deficiencies, such as a poor trade-off between exploration and exploitation and premature convergence. Hence, this paper proposes a dual-stage hybrid learning particle swarm optimization (DHLPSO). In the algorithm, the iterative process is partitioned into two stages. The learning strategy used at each stage emphasizes exploration and exploitation, respectively. In the first stage, to increase population variety, a Manhattan distance based learning strategy is proposed. In this strategy, each particle chooses the furthest Manhattan distance particle and a better particle for learning. In the second stage, an excellent example learning strategy is adopted to perform local optimization operations on the population, in which each particle learns from the global optimal particle and a better particle. Utilizing the Gaussian mutation strategy, the algorithm's searchability in particular multimodal functions is significantly enhanced. On benchmark functions from CEC 2013, DHLPSO is evaluated alongside other PSO variants already in existence. The comparison results clearly demonstrate that, compared to other cutting-edge PSO variations, DHLPSO implements highly competitive performance in handling global optimization problems.
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