Synchronization in general complex dynamical networks with coupling delays
By Chunguang Li, Guanrong Chen. 2004
614 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Molecular Biology
View Paper: https://www.semanticscholar.org/paper/bd9a6334432b669d0bbe6688f23bc3f307c456ea
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In Computer Networks and Communications
In Molecular Biology
Citations in the corpus
- Local Synchronization of a Complex Network Model (2009, background): “Li and Chen [15] discussed the following complex dynamical network model with delayed coupling:”
- Global Synchronization of Linearly Hybrid Coupled Networks with Time-Varying Delay (2008, methodology): “Over the last few years, complex networks have received increasing attention from all fields of sciences and humanities [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40].”
- 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”
- Exponential synchronization of stochastic delayed discrete-time complex networks (2008, positive): “For example, the synchronization criteria have been established in [9] for complex dynamical network models with coupling delays for both continuous and discrete time cases, and the results of [9] have been improved significantly in [7] by using less conservative delaydependent techniques.”
- Effects of Delay in Multi-Agent Consensus and Oscillator Synchronization (2010, background): “In [38] the general connected graph case was considered with again for the case in which yielding the condition ! .”
- 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].”
- Synchronization analysis of linearly coupled systems described by differential equations with a coupling delay (2006, background): “In [27,28], the authors extended the master stability function methodology 3”
- Adaptive synchronization of uncertain dynamical networks with delayed coupling (2008, background): “The coupling term of complex dynamical networks in [14] and [ 20 ] is linear, which can be obtained by assuming gi(t) = c � N =1 aij Γx j , and hi(t − τ) = c � N =1 aij Γx j (t − τ) . Delayed coupling”
- Exponential Synchronization of Linearly Coupled Neural Networks With Impulsive Disturbances (2011, background): “Time delay is ubiquitous in the implementation of electronic networks due to the finite switching speed of amplifiers and finite signal propagation time [13], [15], [17].”
- Synchronization of neutral complex dynamical networks with coupling time-varying delays (2011, background): “work [ 12 ]. The papers mentioned above considered the time delays as constants.”