Abstract
This paper considers the synchronization problem of nonlinear systems with sampled-data couplings. In particular, we focus on full synchronization of two strictly semi-passive systems interconnected with sampled-data couplings. First, we show that the solution of the coupled sampled-data systems is ultimately bounded from the property of strict semi-passive systems. Then, we show the existence of the synchronization manifold and derive a sufficient condition for full synchronization of the systems. Finally, we show numerical simulation results with the Hindmarsh-Rose neuron systems to illustrate the validity of these theoretical results.
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