Output Regulation of Switched Stochastic Systems with Sampled-Data Control

This paper studies the output regulation problem for a class of switched stochastic systems with sampled-data control. Solutions to are given in two situations. On one hand, exogenous signal is assumed be constant. By designing state feedback controller, we obtain that closed-loop system mean-square exponentially stable and tends zero. other time-varying bounded derivative. constructing Lyapunov-Krasovskii functional switching rule which satisfies average dwell time, sufficient conditions solvability practical systems. Finally, numerical examples illustrate effectiveness method.