
A class of neutral systems with delays in control input are studied. A criterion for the asymptotic stabilization of the zero solutions of such systems is obtained by use of Lyapunov functional which is constructed in terms of matrix inequalities. Efficient convex optimization algorithms are proposed by the authors and an illustrative example is given.
Control problems for functional-differential equations, Control/observation systems governed by functional-differential equations, Stability theory of functional-differential equations, convex optimization algorithms, asymptotic stabilization, neutral systems, Input-output approaches in control theory, Lyapunov functionals, Neutral functional-differential equations
Control problems for functional-differential equations, Control/observation systems governed by functional-differential equations, Stability theory of functional-differential equations, convex optimization algorithms, asymptotic stabilization, neutral systems, Input-output approaches in control theory, Lyapunov functionals, Neutral functional-differential equations
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