Global synchronization and asymptotic stability of complex dynamical networks

By Zhi Li, Guanrong Chen. IEEE Transactions on Circuits and Systems - II - Express Briefs, 2006

346 citations recorded by the source corpus.

Subfields: Computer Networks and Communications, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/b4a497cb6969b72ef1427e9a53481fb06668eaee

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computer Networks and Communications

1. Jürgen Kurths
2. Zidong Wang
3. Jinling Liang
4. Xiaohui Liu
5. Yurong Liu
6. Alex Arenas
7. Jinde Cao
8. Yamir Moreno

In Statistical and Nonlinear Physics

1. Jürgen Kurths
2. Alex Arenas
3. Yamir Moreno
4. Zidong Wang
5. Albert Díaz-Guilera
6. Changsong Zhou
7. Xiaohui Liu
8. Jinde Cao

Citations in the corpus

• Finite-time synchronization of complex networks with nonidentical discontinuous nodes (2013, background): “In the literature, according to different synchronization speeds and time, several kinds of synchronization of complex networks were studied, for example, asymptotic synchronization [25], exponential synchronization [26, 27], finite-time synchronization [11, 28, 29].”
• Synchronization and State Estimation for Discrete-Time Complex Networks With Distributed Delays (2008, background): “Synchronization is attracting more and more research attention due to its ubiquity in many system models of the natural world, for example, the large-scale and complex networks of chaotic oscillators [15], [19], [26], [32], the coupled systems exhibiting spatiotemporal chaos and autowaves [28], [29]”
• Synchronization in complex networks (2008, methodology): “The analysis of the global stability of the synchronized state, was first carried out for general graphs [167] and then followed for specific complex networks [168, 169, 170, 171].”
• Global Synchronization for Discrete-Time Stochastic Complex Networks With Randomly Occurred Nonlinearities and Mixed Time Delays (2010, neutral): “such as stability and robustness, see [14], [19], [38] for some recent publications.”
• Exponential synchronization of complex networks with Markovian jump and mixed delays (2008, background): “Synchronization has proven to be one of the most important controlling activities to excite the collective behavior of complex dynamical networks, and has received increasing research attention in, for example, the large-scale and complex networks of chaotic oscillators [1,15,19,32], the coupled sys”
• Global Synchronization Control of General Delayed Discrete-Time Networks With Stochastic Coupling and Disturbances (2008, background): “Synchronization problem have been attracting recurrent research interests for many complex networks that include, but are not limited to, large-scale and complex networks of chaotic oscillators [6], [12], [19], [27], the coupled systems exhibiting spatiotemporal chaos and autowaves [15], [26], and t”
• Exponential synchronization of stochastic delayed discrete-time complex networks (2008, background): “Since then, the synchronization problem has attracted increasing research interests from many scientific and technical disciplines for more complex systems such as the large-scale and complex networks of chaotic oscillators [12, 25], the coupled systems exhibiting spatiotemporal chaos and autowaves ”