基于自适应时变惯性权值的协同多群粒子群优化

Sami Zdiri, Jaouher Chrouta, A. Zaafouri
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引用次数: 3

摘要

粒子群优化是一种基于群体智能的随机优化方法,应用于许多努力解决技术、科学和经济问题的领域。由于其易于应用,近年来得到了极大的重视。由于群体可能失去多样性,导致过早收敛,很容易陷入局部最优。为了解决这一问题,本文提出了一种协同多群粒子群优化算法,称为协同多群粒子群优化算法(cooperative multi-swarm particle swarm optimization, C-MsPSO)。该算法采用自适应时变惯性权值将整个种群划分为4个协同子群。每个子群的粒子共享最优的整体最优,以保证四个子群之间的协作。另一方面,利用自适应时变惯性权值创造搜索潜力,有效保持局部研究(开发)与全局(探索)的平衡。为了证明所开发的C-MsPSO算法的有效性,考虑了几种单峰和多峰基准测试函数。所引入的算法在识别最优解方面显示出惊人的效率和精度。实验结果表明,C-MsPSO算法在12个参考函数上优于其他PSO算法。
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Cooperative multi-swarm particle swarm optimization based on adaptive and time-varying inertia weights
Optimization of particle swarms is a stochastic optimization method based on swarm intelligence applied in many fields of endeavor to solve technical, scientific and economic problems. Due to its ease of application, it has gained great importance in recent years. As the swarm may lose its diversity and lead to premature convergence, it is very easily trapped in local optima. To solve this problem, we propose, in this research work, an cooperative multi-swarm particle swarm optimization algorithm called cooperative multi-swarm particle swarm optimization (C-MsPSO). The introduced algorithm divides the entire population into four cooperative sub-swarms with an adaptive and time-varying inertia weight. The particles of each sub-swarm share the best overall optimum to ensure the cooperation between the four sub-swarms . On the other hand, the adaptive and time-varying inertia weight is used to create search potential and effectively maintain a balance between the local research (exploitation) and the global (exploration). To show the efficiency of the developed C-MsPSO algorithm, several uni-modal and multi-modal benchmark test functions are considered. The introduced algorithm demonstrates surprising efficiency and precision in identifying the optimal solution.The experimental results reveal that C-MsPSO outperforms the other PSO algorithms on twelve reference functions.
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