期刊文献+

时变耦合网络的完全同步 被引量:1

Synchronization in a Time-Varying Coupling Strength Network
下载PDF
导出
摘要 研究了时变耦合网络的完全同步问题。针对时变耦合复杂网络提出了一个新的同步方案;并用LaSalle不变性原理,证明了在不需要知道同步轨迹的前提下,就能实现该复杂网络的同步。数值仿真例子,证明了理论研究结果的正确性。 The paper focuses on the research of the problem of synchronization in a time-varying coupling strength network.In this paper,a new scheme to synchronize a time-varying coupling strength complex network is proposed.It has been proved by using the well-known LaSalle invariance principle that the state of such a complex network can be synchronized without knowing the synchronization trajectory.Numerical results show the validation of the proposed synchronization algorithms.
机构地区 江南大学理学院
出处 《江南大学学报(自然科学版)》 CAS 2011年第3期258-262,共5页 Joural of Jiangnan University (Natural Science Edition) 
基金 国家自然科学基金项目(60875036 11002061) 江南大学创新团队发展计划资助项目
关键词 复杂网络 完全同步 时变网络 耦合强度 complex networks complete synchronization time-varying networks coupling strength
  • 相关文献

参考文献18

  • 1Lu J, YU X, CHEN G. Chaos synchronization of general complex dynamical networks[J]. Physica A, 2004, 334(1-2) : 281- 302.
  • 2WANG X F, CHEN G. Synchronization in scale-free dynamical networks: robustness and fragility [ J ]. IEEE Trans Circuits Syst-I, 2002, 49 (1) : 54-62.
  • 3WANG X F, CHEN G. Synchronization small-world dynamical networks[J], lnt J Bifur Chaos, 2002, 12(1) : 187-192.
  • 4WU C W. Synchronization in networks of nonlinear dynamical systems coupled via a directed graph[ J ]. Nonlinearity, 2005, 18 (3) : 1057-1064.
  • 5HUM F, XU Z Y. Adaptive feedback controller for projective synchronization [ J ]. Nonlinear Analysis-B: Real World Applications, 2008, 9 (3) : 1253-1260.
  • 6LI X, CHEN G. Synchronization and desynchronization of complex dynamical networks: An engineering viewpoint [ J ]. IEEE Trans Circuits Syst-I,2003, 50( 11 ) : 1381-1390.
  • 7LU W L, CHEN T P. Synchronization of coupled connected neural networks with delays[ J]. IEEE Trans Circuits Syst-I, 2004, 51 (12) : 2491-2503.
  • 8Skufka J D, Bollt E M. Communication and synchronization in disconnected networks with dynamic topology: Moving neighborhood networks[ J]. Math Biosci & Eng 1, 2004, 1 (2) : 347-359.
  • 9XIE Q X, CHEN G R, Bolh E M. Hybrid chaos synchronization and its application in information processing[ J]. Math Comput Model, 2002, 35(1-2) : 145-163.
  • 10Amritkar R E, HU C K. Synchronized state of coupled dynamics on time-varying networks[ J]. Chaos, 2006, 16( 1 ) : 015-117.

同被引文献8

引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部