期刊文献+

基于非线性反馈控制的超混沌系统同步方法 被引量:5

Synchronization of hyperchaotic systems based on nonlinear feedback control
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摘要 基于反馈控制几何理论提出了一种新的超混沌系统同步方法.选择合适的光滑向量场,根据多输入多输出微分几何理论将接收系统规范化,由收发端的输出及输出的各阶导数之差构造同步误差状态方程,根据极点配置方法设计反馈控制使发送和接收系统的输出同步,从而使两个系统的部分状态或全部状态同步.以两个完全匹配的蔡氏电路单向耦合构成的6维蔡氏超混沌系统为例,研究了同步情况及其在保密通信中的应用.仿真结果证实了这种方法的有效性. Based on geometric theory of nonlinear feedback control, a new method for synchronizing hyper-chaotic systems was put forward. After the prerequisite of an appropriate smooth vector field by virtue of multi-input and multi-output nonlinear differential geometry theory to assure the normalization of the receiver system was satisfied, then in terms of differences of outputs and their different orders derivatives of the transmitter and receiver, the synchronization error state equations were constructed. By pole assignment, a nonlinear controller for synchronizing the output signals of two higher chaotic systems was also given and extended to the whole or the part of the states of the two systems. As a result, numerical simulation of a coupled Chua' s circuit and its application in secure communication proved the efficency of the suggested methods.
出处 《浙江大学学报(工学版)》 EI CAS CSCD 北大核心 2004年第5期544-548,共5页 Journal of Zhejiang University:Engineering Science
关键词 超混沌系统 混沌同步 反馈控制 保密通信 Chaos theory Communication systems Computer simulation Current voltage characteristics Feedback control Security of data Synchronization
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参考文献5

  • 1FEMAT R,JOSE A R.Synchronization of a class of strictly different chaotic oscillators [J].Physics Letters A,1997,236(12): 307-313.
  • 2FEMAT R,RAMON J Q,GAULBERTO S P.A chaos-based communication scheme via robust asymptotic feedback [J].IEEE Trans Circuits and System,2001,48 (10): 1161-1169.
  • 3杨涛,邵惠鹤.一类混沌系统的同步方法[J].物理学报,2002,51(4):742-748. 被引量:29
  • 4KENNEDY M P.Robust op amp realization of Chua's circuit [J].Frequenz,1992,46(3-4):66-80.
  • 5HALLE K S,W U C W,ITOH M,et al.Spread spectrum communication through modulation of chaos [J].International Journal of Bifurcation and Chaos,1993,3(2):469-477.

二级参考文献20

  • 1韩京清.一类不确定对象的扩张状态观测器[J].控制与决策,1995,10(1):85-88. 被引量:437
  • 2Pecora L M and Carriol T L 1990 Phys. Rev. Lett. 64 821Kozlov A K, Shalfeev V D and Chua L O 1996 Int. J. Bifur. Chaos 6 255
  • 3Parlitz U, Chua L O, Kocarev L et al 1992 Int. J. Bifur. Chaos 2 973Parlitz U, Zoller L R, Holzfuss J et al 1994 Int. J. Bifur. Chaos 4 1715
  • 4Wu C W, Tao Y et al 1996 Int. J. Bifu. Chaos. 6 455di Berdnardo M 1996 Int. J. Bifu. Chaos 6 557
  • 5Zhang J S, Wan T H and Xiao X C 2001 Chin. Phys. 10 97
  • 6Chua L O, Yang T et al 1996 Int. J. Bifu. Chaos 6 189
  • 7Sira-Ramirez H 1993 Int. J. Contr. 57 1039
  • 8Naresh Sharma and Poonacha P G 1997 Int. J. Bifu. Chaos 7 2587
  • 9Femat R and Alvarez-Ramirez J et al 2000 Physica D 139 231
  • 10Femat R and Alvarez-Ramirez J 1997 Phys.Lett. A 236 307

共引文献28

同被引文献35

  • 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:420
  • 2韦笃取,罗晓曙,方锦清,汪秉宏.基于微分几何方法的永磁同步电动机的混沌运动的控制[J].物理学报,2006,55(1):54-59. 被引量:43
  • 3朱志宇.基于反馈精确线性化的混沌系统同步控制方法[J].物理学报,2006,55(12):6248-6252. 被引量:15
  • 4陈明杰,张爱筠.基于微分几何理论的混沌同步研究[J].哈尔滨工程大学学报,2007,28(5):536-541. 被引量:2
  • 5Pecora L M,Carroll L T L. Synchronization in chaotic circuits[J ].Phys. Rev. Lett. , 1990, 64(8) : 821 - 824.
  • 6Wu C W, Chua L O. Synchronization in an array of linearly couple dynamical systems[J]. IEEE Trans. on Circuits Syst. , 1995, 42(8) : 430- 447.
  • 7Kocarev L, Parlitz U, Brown R. Robust synchronization of chaotic systems[J]. Phys. Rev. E., 2000, 61(4): 3716-3720.
  • 8Chua L O, Itoh M, Koearev L, et al. Chaos synchronization in Chua' s circuits [J ]. J. of Circuits, Systems and Computers,1993, 3(1): 93-108.
  • 9Yin Y Z. Experimental demonstration of chaotic synchronization in the modified Chua's circuits[J]. Int. J Bifurcation and Chaos,1997, 7(6): 1401-1410.
  • 10Khibnik A I, Roose D, Chua L O. On periodic orbits and Homoclinic bifurcation in Chua' s circuit with a smooth nonlinearity[ J ].Int. J Bifurcation and Chaos, 1993, 3(2) : 363 - 384.

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