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一种具有自我更新机制的量子粒子群优化算法 被引量:3

Quantum-behaved Particle Swarm Optimization algorithm with self-renewal mechanism
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摘要 自然界中生命体都存在着有限的生命周期,随着时间的推移生命体会出现老化并死亡的现象,这种老化机制对于生命群体进化并保持多样性有重要影响。针对量子行为粒子群(QPSO)算法中粒子存在老化并使得算法存在早熟收敛的现象,将生命体的自我更新机制引入了QPSO算法,在粒子群体进化中提出领导者粒子和挑战者粒子,随着群体粒子的老化,当领导者粒子领导力耗尽不能引导群体进化时,挑战者粒子通过竞争更新机制成为新的领导者粒子引导群体进化并保持群体多样性,并证明了算法的全局收敛性。将提出的算法与多种典型改进QPSO算法通过12个CEC2005 benchmark测试函数进行比较,对结果进行了分析。仿真结果显示,该算法具有较强的全局搜索能力,尤其在7个多峰测试函数中,综合性能最优。 Life body has limited life in nature;it will be aging and die with time. The aging mechanism is very important to keep swarm diversity during evolutionary process. For the phenomenon that Quantum-behaved Particle Swarm Optimization(QPSO)is often premature convergence, self-renewal mechanism is proposed into QPSO, and a leading particle and challengers are introduced. When the leading power of leading particle is exhausted, one challenger will select to be the new leading particle and continues keeping the diversity of swarm with a certain renewal mechanism. Furthermore,global convergence of the proposed algorithm is proved. Finally, the comparison and analysis of results with the proposed method and classical improved QPSO algorithm based on twelve CEC2005 benchmark function is given, the simulation results show stronger global searching ability of the modified algorithm. Especially in the seven multi-model test functions, the comprehensive performance is optimal.
出处 《计算机工程与应用》 CSCD 北大核心 2015年第22期1-9,21,共10页 Computer Engineering and Applications
基金 国家自然科学基金(No.61170119) 江苏省"青蓝工程"学术带头人培养对象资助
关键词 粒子群算法 量子行为 自我更新机制 多样性 全局收敛 老化 PSO algorithm quantum behaved self-renewal mechanism diversity global convergence aging
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  • 1Kennedy J, Eberhart R.Particle swarm optimization[C]// Proceedings of IEEE International Conference on Neural Network.Perth, WA : IEEE, 1995 1942-1948.
  • 2Van Den Bergh EAn analysis of particle swarm optimizers[D]. Pretoria: University of Pretoria, 2001.
  • 3Chen W, Zhang J, Lin Y, et al.Particle swarm optimization with an aging leader and challengers[J].IEEE Transactions on Evolutionary Computation, 2013,17 ( 2 ) 241-258.
  • 4Campos M, Krohling R, Enriquez I.Bare bone particle swarm optimization with scale matrix adaption[J].IEEE Transac- tions on Cybernetics,2014,44(9) : 1567-1578.
  • 5Sun J,Xu W,Feng B.A global search strategy of quantum- behaved particle swarm optimization[C]//Cybernetics and Intelligent Systems,Proceedings of the 2004.IEEE Con- ference.Sigorpore: IEEE, 2004 : 111-116.
  • 6Sun J, Xu W, Plade V, et al.Convergence analysis and improvements of quantum-behaved particle swarm opti- mization[J].Information Sciences, 2012,193 : 81 - 103.
  • 7Xi M, Sun J, Xu W.An improved quantum-behaved particle swarm optimization algorithm with weighted mean best position[J].Applied Mathematics and Computation, 2008, 205 (2) : 751-759.
  • 8Sun J, Fang W, Xu W, et al.Quantum-behaved particle swarm optimization analysis of individual particle behavior and parameter selection[J].Evolutionary Computation, 2012, 20(3).
  • 9Fang W, Sun J, Xu W, et al.Analysis of mutation operators on quantum-behaved particle swarm optimization algorithm[J]. Mathematics and Natural Computation, 2009,5 (2) : 487-496.
  • 10Omkar S, Khandelwal R, Ananth T, et al.Quantum behaved Particle Swarm Optimization(QPSO) for multi-objective design optimization of composite structures[J].Expert Systems with Applications, 2009,36 ( 8 ) : 11312-11322.

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