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高维混沌同步控制及其在保密通信中的应用 被引量:2

The Application of High Dimensional Chaos Synchronous Control in Security Communication
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摘要 提出了一种新型的高维混沌同步控制方法。其基本思想是 :对高维混沌驱动系统的状态以线性观测 ,进而得到线性时不变同步误差系统 ,在一定的条件下 ,系统可渐近于稳定。该方法可保证Rossler系统、Matsumonto Chu Kobayashi(MCK)系统及其增强型等的同步。此方法的优点在于不需将高维混沌系统分解成若干个子系统 。 A novel method of high dimensional chaos synchronous control is stated. lts basic concept is that based on Iinear observation of the Status of high dimensional chaos driven system, the linear time unchanged synchronous error systerm is obtained. Under certain conditions, the system becomes stable gradually. This method guaranteed the synchronization of the Rossler system. Matsumonto cho kobayashi (MCK) system and its enhanced type. The advantages of the method are that it is not necessary to resolve the high dimensional chaos system into several sub systems either to calculate the Lyapunov exponent.
出处 《自动化仪表》 CAS 北大核心 2001年第10期17-18,21,共3页 Process Automation Instrumentation
基金 铁道部专项科研基金项目支持(J98Z228)
关键词 高维混沌 同步控制 保密通信 High dimensional chaos Synchronous control Security communication
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  • 1[1]Pecora L M. & Carroll T L. Synchronization in chaotic circuits. Phy. Rev. Let., 1990,64(8):821~824
  • 2[2]Hays S, Grerogi C. & OTT E. Communicating with chaos. Phy Rev. Let., 1993,70:3031~3034
  • 3[3]Wu C W, Chua L O. Synchronization in an array of linearly coupled dynamical systems. IEEE Trans Circuits and System, 1995,42(8):430~447
  • 4[4]Grassi G & Mascolo S. A System theory approach for designing cryptosystems based on hyperchaos. IEEE Trans Circuits and System, 1999,46(9):1135~1138
  • 5[5]Tsubone T & Saito T. Hyperchaos from a 4-D manifold piecewise linear system. IEEE Trans Circuits and System, 1998,45(9):889~894
  • 6[6]Mascolo S & Grassi G. Observers for hyperchaos synchronization with application to secure communications. Proceedings of the 1998 IEEE. ICCAT, Italy, 1-4. Sept. 1998,1016~1020
  • 7[7]Peng J H, et al. Synchronization Hyperchaos with a Scalar Transmitted signal. Phy. Rev. Let., 1996,76(6):904~907
  • 8[8]Brucoli M, Carnimeo & Grassi G. A Method for the synchronization of hyperchaotic circuits. Int J Bifucatin Chaos, 1996,6(9):1673~1681
  • 9[9]Matsumoto T, Chua L O & Kobayashi K. Hyperchaos laboratory experiment and numerical confirmation. IEEE Trans Circuit Syst., 1986,33(11):1143~1147
  • 10[10]Tamasevicius A. Haperchaotic circuit: state of the art. In proc. 5th Int. Workshop Nonlinear Dynamics Electronic Systems (NDES 97), Moscow, Russia. 1997:97~102

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