期刊文献+

QPSO算法优化的非线性观测器设计方法研究 被引量:3

Quantum-behaved Particle Swarm Optimization Based Nonlinear Observer
下载PDF
导出
摘要 具有量子行为的粒子群优化算法(Quantum-behavedParticleSwarmOptimization,简称QPSO)是继粒子群优化算法(ParticleSwarmOptimization,简称PSO)后,最新提出的一种新型、高效的进化算法。论文在研究基于PSO算法的非线性观测器基础上,提出了一种基于QPSO算法的非线性观测设计方法。以vanderPol系统为例进行了仿真实验,其基本思想是将非线性连续时间系统的状态估计问题转换为非线性函数的在线优化问题,然后利用PSO或QPSO算法获得系统状态的最优估计。仿真结果显示了基于QPSO算法的非观测器比基于PSO算法的非线性观测器的性能更优越。 Quantum-behaved Particle Swarm Optimization(QPSO for short),is a new type,efficient swarm intelligence algorithm that proposed lately succeed to Particle Swarm Optimization (PSO for short).Based on investigating PSO based nonlinear observer,in this paper,a QPSO-based nonlinear observer design method is proposed.Take van der Pol system as example to perform the emulational experiment.The basic idea of the method is that the state estimation of nonlinear continuous-time system is converted into an on-line optimization of nonlinear functions,and then particle swarm optimization algorithm or quantum-behaved particle swarm optimization algorithm is employed to find optimal estimation of the system states.Simulation results show the performance of QPSO based nonlinear observer is superior to PSO based nonlinear observer.
出处 《计算机工程与应用》 CSCD 北大核心 2006年第33期22-25,共4页 Computer Engineering and Applications
基金 国家自然科学基金资助项目(60474030)。
关键词 粒子群优化 具有量子行为的粒子群优化 非线性观测器 滚动时域估计 Particle Swarm Optimization Quantum-behaved Particle Swarm Optimization nonlinear observer moving horizon estimate
  • 相关文献

参考文献7

  • 1H ICHALSKA,MAYNE D Q.Moving horizon observers and observer based control[J].IEEE Transactions on Automatic,Control,1995,40(6):995-1006.
  • 2SUN J,XU W B.A Global Search Strategy of Quantum-behaved Particle Swarm Optimization[C]//Proceedings of IEEE Conference on Cybernetics and Intelligent Systems,2004:111-116.
  • 3SUN J,FENG B,XU W B.Particle Swarm Optimization with Particles Having Quantum Behavior[C]//Proceedings of 2004 Congress on Evolutionary Computation,2004:325-331.
  • 4SHI Y,EBERHART R C.A Modified Particle Swarm[C]//Proc IEEE International Conference on Evolutionary Computation,1998:1945-1950.
  • 5赵明旺.相关扰动下连续系统的连续时间ELS辨识的数值实现[J].自动化学报,1997,23(4):547-550. 被引量:3
  • 6ALAMIR M.Optimization based nonlinear observer revisited[J].Int J Control,1999,72(13):1204-1217.
  • 7KENNEDY J,EBERHART R C.Particle Swarm Optimization[C]//Proceedings of the IEEE International Joint Conference on Neural Networks,1995 (4):1942-1948.

二级参考文献4

共引文献2

同被引文献16

  • 1刘春,张平.可燃气体和有毒气体检测报警系统的设计探讨[J].石油化工自动化,2006,42(6):1-4. 被引量:27
  • 2李爱国.多粒子群协同优化算法[J].复旦学报(自然科学版),2004,43(5):923-925. 被引量:398
  • 3廖建坤,叶东毅.基于免疫粒子群优化的最小属性约简算法[J].计算机应用,2007,27(3):550-552. 被引量:17
  • 4WONG S K M, ZIARKO W. On optimal decision rules in decision tables[J]. Bulletin of Polish Academy of Science, 1985, 33(11-12): 693-696.
  • 5HU Xiao-hua, CERCONE N. Learning in relational database: a rough set approach[J]. Computational Intelligence, 1995, 11(2): 323-337.
  • 6WANG Xiang-yang, YANG Jie, TENG Xiao-long. Feature selection based on rough sets and particle swarm optimization[J]. Pattern Recognition Letters, 2007, 28: 459- 471.
  • 7YANG Xue-ming, YUAN Jin-sha, YUAN Jiang-ye, et al. A modified particle swarm optimizer with dynamic adaptation[J]. Applied Mathematics and Computation, 2007, 189: 1205-1213.
  • 8SUN J, FENG B, XU W. Particle swarm optimization with particles having quantum behavior[C]//In: Proceedings of Congress on Evolutionary Computation. Portland: [s.n.], 2004.
  • 9LIU J, XU W, SUN J. Quantum-behaved particle swarm optimization with mutation operator[C]//In: Proceedings of Proceedings of the 17th IEEE International Conference on Tools with Artificial Intelligence (ICTAI'05). Hong Kong, China: IEEE Press, 2005.
  • 10ZDZISLAW P. Rough sets[J]. International Journal of Computer and Information Sciences, 1982, 11 (5): 341-356.

引证文献3

二级引证文献6

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部