基于双曲切线的自适应惯性权粒子群优化

Yaw Opoku Mensah Sekyere, F. Effah, P. Okyere
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引用次数: 0

摘要

本文研究了在粒子群算法中使用自适应惯性权值(AIW)求解优化问题。提出了一种基于双曲正切函数的AIW函数,并根据粒子最优值和全局最优值自适应调整函数参数。使用7个基准函数将所提出的AIW-PSO与标准PSO和其他PSO变体的性能进行比较。结果表明,AIW-PSO在降低成本标准差的同时,在最小成本和平均成本方面优于其他方法。通过绘制迭代的最佳代价来分析不同PSO变化的性能,所提出的AIW-PSO具有更快的收敛速度。总体而言,该研究证明了在粒子群优化问题中使用自适应惯性权函数的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Hyperbolic Tangent - Based Adaptive Inertia Weight Particle Swarm Optimization
This paper presents a study on using adaptive inertia weight (AIW) in particle swarm optimization (PSO) for solving optimization problems. An AIW function based on the hyperbolic tangent function was proposed, with the function parameters adaptively tuned based on the particle best and global best values. The performance of the proposed AIW-PSO was compared with standard PSO and other PSO variations using seven benchmark functions. The results showed that the proposed AIW-PSO outperformed the other variations in terms of minimum cost and mean cost while reducing the standard deviation of cost. The performance of the different PSO variations was also analysed by plotting the best cost against iteration, with the proposed AIW-PSO showing a faster convergence rate. Overall, the study demonstrates the effectiveness of using an adaptive inertia weight function in PSO for optimizing problems.
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