Synchronization of Conservative Flow

Chin. Phys. Lett.

1997, Vol. 14

Issue (11): 816-819 DOI:

Original Articles

Synchronization of Conservative Flow

LIU Zong-hua¹;CHEN Shi-gang²

¹Graduate School, China Academy of Engineering Physics, Beijing 100088, and Department of Physics, Guangxi University, Nanning 530004 ²Institute of Applied Physics and Computational Mathematics, Beijing 100088

Cite this article:

LIU Zong-hua, CHEN Shi-gang 1997 Chin. Phys. Lett. 14 816-819

Download: PDF(232KB)
Export: BibTeX | EndNote | Reference Manager | ProCite | RefWorks

Abstract Two identical chaotic systems of conservative flow are shown to be synchronous by applying periodic pubes at a regular time interval. This idea is illustrated with a numerical example. It is robust against external noise.

Keywords: 05.45.+b 03.20.+i 46.10.+z

Published: 01 November 1997

PACS:	05.45.+b
	03.20.+i
	46.10.+z

TRENDMD:

URL:

https://cpl.iphy.ac.cn/ OR https://cpl.iphy.ac.cn/Y1997/V14/I11/0816

Service
	E-mail this article
	E-mail Alert
	RSS
Articles by authors
	LIU Zong-hua
	CHEN Shi-gang

Related articles from Frontiers Journals

[1]	Juan A. Lazzús . Predicting Natural and Chaotic Time Series with a Swarm-Optimized Neural Network**[J]. Chin. Phys. Lett., 2011, 28(11): 816-819
[2]	MEI Feng-Xiang, CUI Jin-Chao, CHANG Peng. A Field Integration Method for a Weakly Nonholonomic System[J]. Chin. Phys. Lett., 2010, 27(8): 816-819
[3]	MIAO Qing-Ying, FANG Jian-An, TANG Yang, DONG Ai-Hua. Increasing-order Projective Synchronization of Chaotic Systems with Time Delay[J]. Chin. Phys. Lett., 2009, 26(5): 816-819
[4]	JIA Li-Qun, CUI Jin-Chao, LUO Shao-Kai, YANG Xin-Fang. Special Lie Symmetry and Hojman Conserved Quantity of Appell Equations for a Holonomic System[J]. Chin. Phys. Lett., 2009, 26(3): 816-819
[5]	ZHANG Yi. Stability of Manifold of Equilibrium States for Nonholonomic Systems in Relative Motion[J]. Chin. Phys. Lett., 2009, 26(12): 816-819
[6]	BU Yun, WEN Guang-Jun, ZHOU Xiao-Jia, ZHANG Qiang. A Novel Adaptive Predictor for Chaotic Time Series[J]. Chin. Phys. Lett., 2009, 26(10): 816-819
[7]	AFTAB Ahmed, NASEER Ahmed, QUDRAT Khan. Conservation Laws for Partially Conservative Variable Mass Systems via d'Alembert's Principle[J]. Chin. Phys. Lett., 2008, 25(9): 816-819
[8]	ZHENG Shi-Wang, XIE Jia-Fang, CHEN Wen-Cong. A New Conserved Quantity Corresponding to Mei Symmetry of Tzenoff Equations for Nonholonomic Systems[J]. Chin. Phys. Lett., 2008, 25(3): 816-819
[9]	ZHENG Shi-Wang, XIE Jia-Fang, ZHANG Qing-Hua. Mei Symmetry and New Conserved Quantity of Tzenoff Equations for Holonomic Systems[J]. Chin. Phys. Lett., 2007, 24(8): 816-819
[10]	MEI Feng-Xiang, XIE Jia-Fang, GANG Tie-Qiang. Stability of Motion of a Nonholonomic System[J]. Chin. Phys. Lett., 2007, 24(5): 816-819
[11]	FANG Jin-Qing, YU Xing-Huo. A New Type of Cascading Synchronization for Halo-Chaos and Its Potential for Communication Applications[J]. Chin. Phys. Lett., 2004, 21(8): 816-819
[12]	He Wei-Zhong, XU Liu-Su, ZOU Feng-Wu. Dynamics of Coupled Quantum--Classical Oscillators[J]. Chin. Phys. Lett., 2004, 21(8): 816-819
[13]	YIN Hua-Wei, LU Wei-Ping, WANG Peng-Ye. Determination of Optimal Control Strength of Delayed Feedback Control Using Time Series[J]. Chin. Phys. Lett., 2004, 21(6): 816-819
[14]	HE Kai-Fen. Hopf Bifurcation in a Nonlinear Wave System[J]. Chin. Phys. Lett., 2004, 21(3): 816-819
[15]	CHEN Jun, LIU Zeng-Rong. A Method of Controlling Synchronization in Different Systems[J]. Chin. Phys. Lett., 2003, 20(9): 816-819

Viewed

Full text

Abstract