The Analysis Of The Stability Of Singular Systems With Random Time Delay And Saturation Control

In this paper,we study the singular systems with saturated control and stability of stochastic time-delay problem.First of all,such a class of singular systems with actuator saturation is regular,causal and stable,delay in a random way into such a singular saturation system,and random delays with Bernoulli distribution,we through Lyapunov method and the method of linear matrix inequality,mean square stability conditions are obtained.Then,based on the derived condition,we through linear matrix inequality to design the control gain matrix of the system.Finally,the correctness of the theoretical results is explained by simulation examples.