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超混沌電路的廣義同步

高遠(yuǎn),  翁甲強(qiáng),  羅曉曙,  方錦清

高遠(yuǎn), 翁甲強(qiáng), 羅曉曙, 方錦清. 超混沌電路的廣義同步[J]. 電子與信息學(xué)報(bào), 2002, 24(6): 855-859.
引用本文: 高遠(yuǎn), 翁甲強(qiáng), 羅曉曙, 方錦清. 超混沌電路的廣義同步[J]. 電子與信息學(xué)報(bào), 2002, 24(6): 855-859.
Gao Yuan, Weng Jiajiang, Luo Xiaoshu, Fang Jinqing. Generalized synchronization of hyperchaotic circuit[J]. Journal of Electronics & Information Technology, 2002, 24(6): 855-859.
Citation: Gao Yuan, Weng Jiajiang, Luo Xiaoshu, Fang Jinqing. Generalized synchronization of hyperchaotic circuit[J]. Journal of Electronics & Information Technology, 2002, 24(6): 855-859.

超混沌電路的廣義同步

Generalized synchronization of hyperchaotic circuit

  • 摘要: 該文研究了超混沌電路的廣義同步,理論分析表明:只要構(gòu)造出恰當(dāng)?shù)木仃嚭鸵粋€(gè)與之相對(duì)易的矩陣,就可以實(shí)現(xiàn)驅(qū)動(dòng)系統(tǒng)與響應(yīng)系統(tǒng)的廣義超混沌同步。文章并以一個(gè)四維超混沌振蕩電路為例,給出了廣義同步的數(shù)值模擬結(jié)果。
    Abstract: This paper studies the generalized synchronization of hyperchaotic circuit . Theoretical analysis demonstrates that if a matrix and its commutative matrix can be built, generalized synchronization of driving system and driven system can be realized. A 4-D hyperchaotic oscillator is taken as typical example. The results of numerical simulation are presented.
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  • K. M. Cuomo, A. V. Oppenheim, Circuit implementation of synchronized chaos with application to communications, Phys. Rev. Lett. 1993, 71(1), 65-68.[2]尹元昭,用連續(xù)控制法實(shí)現(xiàn)變型蔡氏電路的同步,電子科學(xué)學(xué)刊,1997,19(16),825-827.[3]L. Kolarev, U. Parlitz, General approach for chaotic synchronization with applications to communication, Phys. Rev. Lett. 1995, 74(25), 5028-5031.[4]M. K. Ali, Jin-Qing Fang, Synchronization of chaos and hyperchaos using linear and nonlinear feedback function, Phys. Rev. E, 1997, 55(5), 5285-5290.[5]Giuseppe Grassi, Saverio Mascolo, Synchronization hyperchaotic systems by observer design,IEEE Trans. on Circuits Syst. II, 1999, 40(4), 478-483.[6]L. Kocarev, U. Parlitz, Generalized synchronization, predictability, and R equivalence of unidirectionally coupled dynamical systems, Phys. Rev. Lett. 1996, 76(11), 1816-1819.[7]N.F. Rulkov, M. M. Sushchik, L. S. Tsimring, Henry D. I, Abarbanel, Generalized synchronization of directionally coupled chaotic systems, Phys. Rev. E, 1995, 51(2), 980-994.[8]Tao Yang, Lin-Bao Yang, Chun-Mei Yang, Breaking chaotic switching using generalized synchronization: Examples, IEEE. Trans. on Circuits. Syst I, 1998, 45(10), 1062-1067.[9]Tamasevicius, A. Namajunas, A. Cenys, Simple 4D chaotic oscillator, Electron. Lett. 1996,32(11), 957-958.[10]方錦清,非線性系統(tǒng)中混沌控制方法、同步原理及其應(yīng)用前景(二),物理學(xué)進(jìn)展,1996,16(2),174-176.
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出版歷程
  • 收稿日期:  2000-09-01
  • 修回日期:  2000-12-21
  • 刊出日期:  2002-06-19

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