Abstract
This paper deals with the synchronization problem of complex dynamical networks with actuator saturation by using sampled-data control. A novel Lyapunov function taking full advantage of the information on sampling pattern is constructed for complex dynamical networks. Then, combined with free-weighting matrix approach and linear matrix inequality technique, a stability criterion is derived to guarantee the synchronization of complex dynamical networks. It is proved that the synchronization of complex dynamical networks can be achieved under some suitable conditions. In the end, the validity of the designed approach is illustrated via a numerical simulation.
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