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一类混合混沌系统的无源控制 被引量:2

Passive control of hybrid chaotic dynamical systems
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摘要 针对一类复杂的混合混沌动力学系统,研究系统的无源控制问题.根据无源性网络理论,分析了将混合混沌系统等效为无源系统的基本条件;在此基础上,设计混沌动力学系统的状态反馈控制器,实现最小相位混沌系统和弱最小相位混沌系统在任意平衡点上的渐近稳定.研究表明,利用等效无源控制策略对系统中的混沌行为实行切换控制,可以消除系统中的混沌运动,降低系统自激振动的危害,实现系统的快速稳定. Chaotic control in the hybrid chaotic system was discussed using the passive control theory. Based on the property of passive system, the essential conditions under which the hybrid chaotic system could be equivalent to a passive system via smooth state feedback were derived. It was found that weakly minimum phase and minimum phase nonlinear system had relative degree 1, which was transformed by the hybrid chaotic system. They could be globally asymptotically stabilized at different equilibrium points, provided that suitable controllability, such as rank conditions, were satisfied. Simulation results indicate that the proposed chaos control method is effective in hybrid chaotic systems.
出处 《浙江大学学报(工学版)》 EI CAS CSCD 北大核心 2004年第1期86-89,97,共5页 Journal of Zhejiang University:Engineering Science
基金 高等学校博士学科点专项科研基金资助课题(1999033512) 浙江省科技计划重点资助项目(991110412).
关键词 混合混沌系统 无源控制 渐近稳定 切换控制 状态反馈控制器 Computer simulation Control systems Nonlinear systems State feedback
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二级参考文献17

  • 1Yu Wen,IEEE Trans Circuits Systems.1,1999年,46卷,7期,876页
  • 2Lin C T,IEEE Trans Neural Networks,1999年,10卷,846页
  • 3Chen Liang,J Bifurcation Chaos,1999年,9卷,4期,757页
  • 4Fang J,Phys Rev.E,1999年,59卷,3期,2523页
  • 5Gong Xiaofeng,Phys Rev.E,1999年,60卷,5期,5463页
  • 6裴文杰,控制理论与应用,1999年,16卷,2期,297页
  • 7王宁,系统工程理论与实践,1999年,6卷,1页
  • 8Wang L P,IEEE Trans Neural Networks,1998年,9卷,4期,716页
  • 9Leng H,IEEE Pacific RIM Conference on Communications Computers and Signal Processing,1995年
  • 10Otawara K,Joint Conf Fuzzy Syst,1995年,4卷,1943页

共引文献26

同被引文献17

  • 1韩京清,王伟.非线性跟踪─微分器[J].系统科学与数学,1994,14(2):177-183. 被引量:403
  • 2韩京清.控制理论——模型论还是控制论[J].系统科学与数学,1989,9(4):328-335. 被引量:105
  • 3LIAN K Y, CHING T S, LIAN P. Discrete time chaotic systems: Applications in secure communications[J]. Int J Bifurc Chaos, 2000, 10(9):2193-2206.
  • 4CHEN G, Chaos: Its control and generation for engineering applications[J]. Dyn Contin Discrete and Impuls Syst B, 2003,(10):235-245.
  • 5CHEN G, LAI D.Making a dynamical systems chaotic:Feedback control of Lyapunov exponents for discrete time dynamical systems[J]. IEEE Trans Circuits and Systems Ⅰ,1997,44(3):250-253.
  • 6WANG X F, CHEN G. Chaotifying a stable LTI system by tiny feedback control[J]. IEEE Trans Circuits and SystemsⅠ,2000,47(3):410-415.
  • 7OMER M, A model based scheme for anti-control of some chaotic systems[J]. Int J Bifurc Chaos,2003,13(11):3449-3457.
  • 8GENESIO R, TESI A. Harmonic balance methods for the analysis of chaotic dynamics in nonlinear systems[J]. Automatica, 1992,28(3):531-548.
  • 9MORGUL O. On the control of some chaotic systems by using dither[J]. Phys Rev Lett A, 1999, 262:144-151.
  • 10KOU F E, TAM T J. Exponential observers for nonlinear dynamic systems [J]. International Journal Control, 1975,29:204 - 216.

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