Delay-dependent stability criterion for neutral time-delay systems via linear matrix inequality approach
The authors consider the following system \[ \dot{x}(t)=Ax(t)+Bx(t-h)+C\int_{t-\tau}^{t} x(s) ds+D\dot{x}(t-\eta),\quad t\geq 0. \] A condition of asymptotic stability in the form of a delay-dependent linear matrix inequality is obtained. Some numerical examples are given.
delay-dependent linear matrix inequality
scientific article; zbMATH DE number 1866586