文摘
Finite-time passivity and passification is assessed for stochastic time-delayed Markovian switching systems with partly known transition rates. By employing an appropriate mode-dependent Lyapunov function and some appropriate free-weighting matrices, a state feedback controller is constructed such that the resulting closed-loop system is finite-time bounded and satisfies the given passive constraint condition. Expressed as linear matrix inequalities, some sufficient conditions for solvability of the problem are derived. Finally, an example is given to demonstrate the validity of the main results.KeywordsMarkovian switching systemsPartly known transition rates Free-weighting matricesLinear matrix inequalities