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一类参数不确定Rossler系统的自适应反推混沌控制 被引量:1

Adaptive backstepping control of a class of uncertain parameters Rossler system
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摘要 以一类参数不确定Rossler系统为例,研究了自适应混沌控制器的设计方法。首先基于自适应反推控制思想,对单个控制器进行了设计;其次基于Lyapunov函数,对2个控制器进行了设计。数值分析结果表明2种设计方法均能有效地对系统参数未知的混沌系统进行控制。 Taking a class of uncertain parameters Rossler system for example, the design method of adaptive chaos controller is investigated. Firstly, based on adaptive backstepping algorithm, single controller is designed. Secondly, due to Lyapunov func- tion, two controllers are designed. Validity of two different methods is verified numerically for controlling uncertain parameters systems.
作者 梁建术 李兰
出处 《河北科技大学学报》 CAS 北大核心 2009年第4期285-289,共5页 Journal of Hebei University of Science and Technology
基金 国家自然科学基金资助项目(10572057)
关键词 混沌控制 不确定混沌系统 自适应性 反推控制 chaos control uncertain parameters system~ adaptive backsetpping control
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参考文献9

  • 1OTT E, GREBOGIC, YORKEJ A. Controilingchaos[J]. Phys Rev Lett,1990,64(11):1 196- 1 199.
  • 2VINCENT T L, YU J. Control of a chaotic system[J]. Dynam Control,1991,9(1):35-52.
  • 3YEAP T H, AHMED N U. Feedback control of chaotic systems[J]. Dynam Control,1994,4(1) :97-114.
  • 4PYRAGAS K. Continuous control of chaos by self-controlling feedback[J]. Phys Lett A, 1992,170(6):421-428.
  • 5陈予恕,梁建术.自适应延时反馈控制混沌方法[J].河北科技大学学报,2006,27(4):267-271. 被引量:5
  • 6ZENG Y, SINGH SN. Adaptive control of chaos in Lorenz system[J]. Dynam Control, 1997,7(2):143-154.
  • 7WU Xiao-qun,LU Jun-an. Adaptive control of uncertain system[J]. Chaos, Solitons and Fractals, 2004,22(2) : 375-381.
  • 8CAI Guo-liang,TU Wen-tao. Adaptive baekstepping control of the uncertain unified chaotic LV system[J]. International Journal of Nonlinear Science, 2007,4(1) :17-24.
  • 9PENG Chao-chung,CHEN Chieh-li. Robust chaotic control of Lorenz system by backstepping design[J]. Chaos, Solitons and Fractals, 2008, 37(2): 598-608.

二级参考文献15

  • 1梁建术,陈予恕,杨彦锡.Bonhoeffer-van der Pol方程中双吸引子的混沌控制[J].机械强度,2005,27(6):740-743. 被引量:1
  • 2MAUSBACH T,KLLNGER T,PIEL A,et al.Continuous control of ionization wave chaos by spatially derived feedback signals[J].Phys Lett A,1997,228(6):373-377.
  • 3PARMANANDA P,MADRIGAL R,Rivera M,et al.Stabilization of unstable steady state and periodic orbits in an electrochemical system using delayed feedback control[J].Phys Rev E,1999,59(5):5 266-5 271.
  • 4HALL K,CHRISTINI D J,TREMBLAY M,et al.Dynamic control of cardiac alternans[J].Phys Rev Let,1997,78(23):4 518-4 521.
  • 5KITTEL A,PARISI J,PYRAGAS K.Delayed feedback control of chaos by self-adapted delay time[J].Phys Lett A,1995,198(5-6):433-436.
  • 6ARECCHI F T,BASTI S,BOCCALETTI S,et al.Adaptive recognition of a chaotic dynamics[J].Europhys Leet,1994,26(3):327-333.
  • 7BOCCALETTI S,ARECCHI F T.Adaptive control of chaos[J].Europhys Leet,1995,31(1):127-132.
  • 8RAMESH M,NARAYANAN S.Controlling chaotic motion in a two-dimensional airfoil using time-delayed feedback[J].Journal of Sound and Vibration,2001,239(5):1 037-1 049.
  • 9SHINBROT T,GREBOGI C,OTT E,et al.Using small perturbation to control chaos[J].Nature (London),1993,36(3):411-417.
  • 10PYRAGAS K.Continuous control of chaos by self-controlling feedback[J].Phys Lett A,1992,170(6):421-428.

共引文献4

同被引文献19

  • 1陈予恕,梁建术.自适应延时反馈控制混沌方法[J].河北科技大学学报,2006,27(4):267-271. 被引量:5
  • 2Ott E,Gregogi C,Yorke J A.Controlling chaosPhysical Review,1990.
  • 3Ditto W D,Rauseo S N,Spano M L.Experimental Control of ChaosPhysical Review,1990.
  • 4Alsing P M,Garielides A.Using neural networks for controlling chaosPhysics Review E,1994.
  • 5Taubock G,Hlawatsch F.A compressed sensing technique for OFDM channel estimation inmobile environments: Exploiting channel sparsity for reducing pilotsProceedings of the IEEE International conference on Acoustics Speech and Signal Processing,2008.
  • 6Qu Zhilin,Hu Gang,Ma Benkun.Controlling chaos via continuous feedbackPhysics Letters,1993.
  • 7Donoho D L.Compressed sensingIEEE Transactions on In- formation Theory,2006.
  • 8Huang D B.Adaptive feedback control algorithmPhysical Review,2006.
  • 9G.Gouesbet,C.Letellier.Global vector-field reconstruction by using a multivariate polynom ial L2 approximation on netsPhysical Review,1994.
  • 10E.Candes.Compressive samplingProceedings of International Congress of Mathematicians,2006.

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