Abstract
Time-triggered intermittent control (TIC) requires constant sampling periods. To deal with this problem, we present aperiodic time-triggered intermittent control (ATIC) in the paper. Firstly, ATIC is expressed in a mathematical description. Different from TIC, ATIC allows sampling periods to be variable. Then, for the deduced ATIC system, the exponential stability theorem with less conservativeness is established with the aid of the constructed mixed time-dependent Lyapunov functional (MTLF). Thirdly, the exponential stabilization criterion is formulated. Based on it, ATIC can be designed. Finally, a simulation example is given to illustrate the validity and the superiority of the obtained results.
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