Synchronization analysis of linearly coupled systems described by differential equations with a coupling delay

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Exponential synchronization of nonlinearly coupled complex networks with hybrid time-varying delays via impulsive control (2016, background): “Models of complex networks describe a large set of interconnected individuals, which have been widely applied in nature and engineering science (see [1,2] and the references therein).”
Exponential synchronization of complex networks with Markovian jump and mixed delays (2008, unknown): “[11,17,19,23,24,38] and the references cited therein.”
Global Synchronization Control of General Delayed Discrete-Time Networks With Stochastic Coupling and Disturbances (2008, background): “Synchronization problem have been attracting recurrent research interests for many complex networks that include, but are not limited to, large-scale and complex networks of chaotic oscillators [6], [12], [19], [27], the coupled systems exhibiting spatiotemporal chaos and autowaves [15], [26], and t”
Consensus of Multi-Agent Systems With Unbounded Time-Varying Delays (2010, background): “The Laplacian matrices have some good properties, for example (see [ 26 ]): 1) is the right eigenvector of corresponding to eigenvalue 0 with multiplicity 1, and the real parts of the other eigenvalues are positive; 2) the left eigenvector of corresponding to eigenvalue 0 has the following propertie”