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基于粒子群与聚类的多目标优化算法
引用本文:熊志坚,王晓晶,杨景明,王伟芳,赵志伟.基于粒子群与聚类的多目标优化算法[J].计量学报,2023,44(2):252-257.
作者姓名:熊志坚  王晓晶  杨景明  王伟芳  赵志伟
作者单位:1.唐山学院人工智能学院河北省智能数据信息处理与控制重点实验室,河北 唐山 063000
2.燕山大学电气工程学院,河北 秦皇岛 066004
3.开滦总医院信息科, 河北 唐山 063000
4.唐山师范学院数学与计算科学学院,河北 唐山 063000
基金项目:河北省自然科学基金-钢铁联合研究基金(E2019105123);河北省高等学校科学技术研究项目(ZD2019311);唐山市科技计划项目(21130213C);唐山市人才资助项目(A202203032, A2021110015)
摘    要:针对粒子群优化算法容易陷入局部最优的问题,提出了一种基于粒子群优化与分解聚类方法相结合的多目标优化算法。算法基于参考向量分解的方法,通过聚类优选粒子策略来更新全局最优解。首先,通过每条均匀分布的参考向量对粒子进行聚类操作,来促进粒子的多样性。从每个聚类中选择一个具有最小聚合函数适应度值的粒子,以平衡收敛性和多样性。动态更新全局最优解和个体最优解,引导种群均匀分布在帕累托前沿附近。通过仿真实验,与4种粒子群多目标优化算法进行对比。实验结果表明,提出的算法在27个选定的基准测试问题中获得了20个反世代距离(IGD)最优值。

关 键 词:计量学  多目标优化  粒子群优化  聚类  参考向量
收稿时间:2021-11-08

Multi-objective Optimization Algorithm Based on Particle Swarm and Clustering
XIONG Zhi-jian,WANG Xiao-jing,YANG Jing-ming,WANG Wei-fang,ZHAO Zhi-wei.Multi-objective Optimization Algorithm Based on Particle Swarm and Clustering[J].Acta Metrologica Sinica,2023,44(2):252-257.
Authors:XIONG Zhi-jian  WANG Xiao-jing  YANG Jing-ming  WANG Wei-fang  ZHAO Zhi-wei
Affiliation:1. College of Artificial Intelligence, Key Lab of Intelligent Data Information Processing & Control of Hebei Province,
Tangshan University, Tangshan, Hebei 063000, China
2.  Yanshan University, Qinhuangdao, Hebei 066004, China
3.  Kailuan General Hospital, Tangshan, Hebei 063000, China
4. Tangshan Normal University, Tangshan, Hebei 063000, China
Abstract:To solve the problem that the particle swarm optimization algorithm is easy to fall into the local optimum.A multi-objective optimization algorithm based on the combination of particle swarm optimization and clustering method is proposed.The algorithm is based on the method of reference vector decomposition, and the global optimal solution is updated through the clustering optimization particle strategy.First, the particles are clustered by each uniformly distributed reference vector to promote the diversity of particles. A particle with the smallest aggregation function fitness value is selected from each cluster in order to balance convergence and diversity.The global optimal solution and the individual optimal solution are dynamically updated, and the population is guided to be evenly distributed near the Pareto front.It is compared with the four particle swarm multi-objective optimization algorithms through simulation experiments.Experimental results show that the proposed algorithm obtains 20 IGD optimal values on 27 selected benchmark problems.
Keywords:metrology  multi-objective optimization  particle swarm optimization  clustering  reference vector  
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