A unified synchronization criterion for impulsive dynamical networks
By Jianquan Lu, D.W.C. Ho, Jinde Cao. 2010
909 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Molecular Biology
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In Computer Networks and Communications
In Molecular Biology
Citations in the corpus
- An Overview of Recent Progress in the Study of Distributed Multi-Agent Coordination (2012, neutral): “• Complex networks [ 57], [69]–[73], [82]–[84], [86], [91].”
- Synchronization of Coupled Reaction-Diffusion Neural Networks with Time-Varying Delays via Pinning-Impulsive Controller (2013, background): “Due to these advantages, there are many results on synchronization of complex networks using impulsive control in the literature (see [10], [12], [21], [22] [24], [25], [28], [29], and references cited therein).”
- Fixed-Time Synchronization of Complex Networks With Impulsive Effects via Nonchattering Control (2017, background): “Based on the concept of “average impulsive interval,” synchronization of CNs with synchronizing and desynchronizing impulses was studied under a unified framework in [45] and [46].”
- Synchronization in complex networks and its application - A survey of recent advances and challenges (2014, result): “By proposing a novel method named ‘‘average impulsive interval’’, in Lu, Ho, and Cao (2010), the authors derived a unified framework for synchronization of impulsive dynamical networks, and the obtained results were theoretically proved to be less conservative than previous results.”
- Exponential Synchronization of Linearly Coupled Neural Networks With Impulsive Disturbances (2011, methodology): “Definition 2 ([12] average impulsive interval): The average impulsive interval of the impulsive sequence ζ =”
- Exponential synchronization of nonlinearly coupled complex networks with hybrid time-varying delays via impulsive control (2016, background): “Definition 1 [13] (Average Impulsive Interval) The average impulsive interval of the impulsive sequence ζ = {t1, t2, t3, .”