Global Synchronization in an Array of Delayed Neural Networks With Hybrid Coupling
By Jinde Cao, Guanrong Chen, Ping Li. 2008
359 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Statistical and Nonlinear Physics
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In Computer Networks and Communications
In Statistical and Nonlinear Physics
Citations in the corpus
- An Overview of Recent Progress in the Study of Distributed Multi-Agent Coordination (2012, methodology): “In a similar manner, consensus with time delay was studied for systems with different dynamics, where the dynamics ( 1) are replaced by other more complex ones, such as doubleintegrator dynamics and the like [ 103], [118]–[125], complex networks [126]–[129], rigid bodies and the like [ 130], [131], ”
- New Delay-Dependent Exponential $H_{\infty}$ Synchronization for Uncertain Neural Networks With Mixed Time Delays (2010, methodology): “Recently, in [ 52 ], global synchronization has been given for an array of coupled delayed NNs with a linear diffusive hybrid coupling, containing constant discrete and distributed delay coupling.”
- Networked Synchronization Control of Coupled Dynamic Networks With Time-Varying Delay (2010, background): “Color versions of one or more of the figures in this paper are available online at http://ieeexplore.ieee.org.”
- Second-Order Consensus for Multiagent Systems With Directed Topologies and Nonlinear Dynamics (2010, background): “This scenario arises naturally when agents have intrinsic nonlinear dynamics [4], [17], [18], [21], [29]–[32], [34], [35], [38], [42], [43].”
- Local Synchronization of a Complex Network Model (2009, background): “A lot of research papers [7]–[17], [37]–[39], [44], [45] have been published based on this same model, mainly on the concerned issue of synchronization.”
- Distributed Consensus Filtering in Sensor Networks (2009, methodology): “In [21], a distance from the collective states to the synchronization manifold was defined and then utilized to obtain conditions for global synchronization of coupled systems [12], [13], [22].”