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基于多准则决策的塔状粒子群优化算法 被引量:1

Pyramid Particle Swarm Optimization Based on Multi Criterions
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摘要 针对经典粒子群优化算法存在早熟、收敛精度低和收敛速度慢的问题,提出了一种新的改进算法.该算法采用了塔状优化互联机制,底层粒子群负责寻找局部最优解,顶层粒子负责收集、反馈全局最优解,为底层种群提供全局最优信息,建立共享学习机制.顶层粒子一旦发现停滞现象,将通知底层粒子群采用细菌觅食优化、随机初始化等停滞优化策略,以改善粒子群的收敛速度.实验结果表明,与同类算法相比,改进算法具有更好的寻优能力,改善了粒子群的收敛精度和收敛速度. Aiming at the problems of Particle Swarm Optimization (PSO), such as premature, low convergence precision and slow convergence rate, a newly improved algorithm is proposed in which the whole particles are organized in a pyramid structure. In the optimizing process, the swarms in the bottom layer share information among groups under the coordination of the global optimal particle in the top layer. Once the swarms stop moving, the groups in the bottom layer will take multi criterions to optimize the swarms' convergence rate. Experimental results suggest that the proposed algorithm bears better efficient and stronger optimizing ability, and improves optimizing precision and convergence rate more than some other existing optimization algorithms.
出处 《宁波大学学报(理工版)》 CAS 2015年第4期48-52,共5页 Journal of Ningbo University:Natural Science and Engineering Edition
基金 宁波市自然科学基金(2013A610120) 浙江省信息与通信工程重中之重学科开放基金(xkxl1526)
关键词 粒子群优化 塔状优化 停滞优化 多准则 particle swarm optimization pyramid optimization stagnation optimization multi criterions
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  • 1陶泽,谢里阳,郝长中,梁迪.基于混合遗传算法的车间调度问题的研究[J].计算机工程与应用,2005,41(18):19-22. 被引量:11
  • 2丁书斌,李启堂,徐继涛,王敏.混合遗传算法求解经典作业车间调度问题[J].煤矿机械,2007,28(1):22-24. 被引量:6
  • 3Kennedy J, Eberhart R C. Particle Swarm Optimization[C]//Proc. of IEEE International Conference on Neural Networks. Perth, Australia: IEEE Press, 1995.
  • 4Bergh F D, Engelbrecht A P. A Study of Particle Swarms Optimization Particle Yrajectories[J]. lnforlnation Sciences, 2006, 176(8): 937-971.
  • 5Xie Xiaofeng, Zhang Wenjun, Yang Zhilian. A Dissipative Particle Swarm Optimization[C]//Proc. of CEC'02. Honolulu, USA: [s. n.], 2002.
  • 6Chen Xin, Li Yangmin. A Modified PSO Structure Resulting in High Exploration Ability with Convergence Guaranteed[J]. IEEE Transactions on Systems, Man and Cybernetics, 2007, 37(5): 1271-1289.
  • 7Liang J J, Qin A K, Suganthan P N, et al. Comprehensive Learning Particle Swarm Optimizer for Global Optimization of Multimodal Functions[J]. IEEE Transactions on Evolutionary Computation, 2006, 10(3): 281-295.
  • 8KANNAN B K, KRAMER S N. An augmented lagrange multiplier based method for mixed integer discrete continuous optimization and its applications to mechanical design [ J 1. Journal of Mechanical Design, 1994, 116(2):405-411.
  • 9RAO S S. Engineering optimization[ M]. 4th ed. Hoboken: John Wiley and Sons, 2009.
  • 10ARORA J S. Introduction to Optimum design[M]. 2nd ed. San Diego : Elsevier Academic Press, 2004.

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