Synchronization analysis for nonlinearly-coupled complex networks with an asymmetrical coupling matrix
By Xiwei Liu, Tianping Chen. 2008
179 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/e95f50609915e937036a9d4f3aa6d6c3cdb834a6
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In Computer Networks and Communications
In Statistical and Nonlinear Physics
Citations in the corpus
- Exponential synchronization of nonlinearly coupled complex networks with hybrid time-varying delays via impulsive control (2016, background): “On the other hand, the state variables of nodes xi (t) could not be gotten easily, but the g(xi (t)) can be obtained without difficulties, that is to say, nonlinear case is more realistic [28,29].”
- Cluster Synchronization in Directed Networks Via Intermittent Pinning Control (2011, methodology): “For example, a distance from synchronization manifold to each state is defined in [13], and in [14]–[18], the left eigenvector corresponding to the zero eigenvalue of the diffusive coupling matrix is utilized to investigate the global synchronization.”
- Synchronization of Complex Networks via Aperiodically Intermittent Pinning Control (2015, background): “Lemma 1: (See [9]) If N ×N matrix A ∈ A1, then rank(A) = N − 1, i.”