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超混沌系统的混合同步控制 被引量:1

Combined Synchronization Control of Hyper-chaotic Systems
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摘要 基于Lyapunov稳定性理论,提出了一种超混沌系统混合同步控制方法,给出并详细证明了Rossler超混沌系统实现自同步的充分条件以及控制律参数的取值范围,并构建了两个不同结构的Rossler超混沌系统的异结构快速同步的数学模型。数值仿真表明了所设控制器的有效性和方法的可操作性. Based on the Lyapunov stability theory, a combined synchronization method of hyper-chaotic systems is presented; the sufficient conditions and range of the controller' s parameter for self-synchronization of Rossler hyper- chaotic systems are derived and carefully proved. And the mathematic model of synchronization with diverse structures of Rossler hyper-chaotic systems is given. The numerical simulations also illustrate the effevtiveness of main theoretical results and the maneuverability of the obtaining method in this paper.
作者 刘永建
出处 《大学数学》 2011年第6期65-69,共5页 College Mathematics
基金 国家自然科学基金(10871074) 玉林师范学院重点项目(2011YJZD12)
关键词 LYAPUNOV稳定性 超混沌同步控制 混合同步控制 the Lyapunov stability hyper-chaotic chaotic synchronization control combined synchronization control
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  • 1闵富红,王执铨.关于耦合混沌系统完全同步的参数选择[J].控制理论与应用,2004,21(6):935-940. 被引量:8
  • 2Pecora L M, Carroll T L. Sychronization in chaotic systems[J]. Physical Review Letters, 1990,64(4) :821 - 825.
  • 3Wang C, Ge S S. Adaptive synchronization of uncertain chaotic systems via backstepping design[ J]. Chaos, Solitions and Fractals, 2001,12(6) : 1199 - 1206.
  • 4Agiza H N, Yassen M T. Synchronization of rossler and chen chaotic dynamical systems using active control[J]. Physics Letters A, 2001,278(1): 191- 197.
  • 5Huang D B. Adaptive feedback control algorithm[J]. Physical Review E, 2006, 73(6) : 1539 - 3755.
  • 6Taherion S, Lai Y. Experimental observation of lag synchronization in coupled chaotic systems[J]. Int J Bifiurc Chaos, 2000, 10 (11): 2587-2594.
  • 7Rosenblum M, Pikovsky A, Kurth J. Phase synchronization in chaotic oscillators[J]. Phys Rev Lett, 1996, 76(11): 1804- 1810.
  • 8Mainieri R, Rehacek J. Projective synchronization in three-dimensional chaotic systems[J]. Phys Rev Lett, 1999, 82(15): 3042 - 3046.
  • 9Chen G, Liu S. On generalized synchronization of spatial chaos[J]. Chaos Solitons and Fractals, 2003, 15(2): 311 -318.
  • 10Yan J P, Li C P. Generalized projective synchronization of a unified chaotic system[J]. Chaos Solitons and Fractals, 2005, 26 (4): 1119- 1124.

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