New criteria for synchronization stability of general complex dynamical networks with coupling delays
By Huijun Gao, James Lam, Guanrong Chen. 2006
342 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/eb1ae343e1e8e15d0c0f9f53bcd422ba25a9ba9f
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In Computer Networks and Communications
In Statistical and Nonlinear Physics
Citations in the corpus
- Globally Exponential Synchronization and Synchronizability for General Dynamical Networks (2010, background): “Some less conservative and delay-dependent criteria were derived in [ 26 ] and [27] for the synchronization of delaycoupled dynamical networks.”
- Robust synchronization and fault detection of uncertain master-slave systems with mixed time-varying delays and nonlinear perturbations (2010, methodology): “The methods for synchronization of the chaotic systems have been widely studied in recent years, and many different methods have been applied theoretically and experimentally to synchronize chaotic systems, such as feedback control [7-12], adaptive control [13-17], backstepping [18] and sliding mode”
- Global Synchronization Control of General Delayed Discrete-Time Networks With Stochastic Coupling and Disturbances (2008, methodology): “For example, the synchronization criteria have been established in [7] for complex dynamical network models with coupling delays for both continuous and discrete time cases, which have further been improved in [5] by using less conservative delay-dependent techniques.”
- Synchronization and State Estimation for Discrete-Time Complex Networks With Distributed Delays (2008, methodology): “In recent years, the synchronization problem for various types of networks with delayed coupling has been extensively studied [2], [9], [17], [19], [23], [37].”
- Exponential synchronization of complex networks with Markovian jump and mixed delays (2008, background): “On the other hand, time delays often occur in complex networks because of the limited speed of signals travelling through the links [2,10,11,25] and the frequently delayed couplings in biological neural networks, gene regulatory networks, communication networks and electrical power grids [11, 17, 19”
- Synchronization of neutral complex dynamical networks with coupling time-varying delays (2011, neutral): “Gao et al. [ 13 ] presented several new synchronization stability criteria for some general complex dynamical network models with time delays, which are less conservative than the Li and Chen”
- Exponential synchronization of stochastic delayed discrete-time complex networks (2008, background): “Furthermore, due to the fact that time delays may cause undesirable dynamic network behaviors such as oscillation and instability [1, 5, 7, 21], the synchronization problem for complex networks with timedelays has gained increasing research attention.”
- Fixed-Time Synchronization of Complex Networks With Impulsive Effects via Nonchattering Control (2017, background): “lective behavior in CNs and has attracted extensive attention in the past few decades [4]–[14].”