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The observer-based static output feedback control problem for discrete-time switched systems is investigated. A sufficient condition of stability for the switched systems under arbitrary switching is obtained by using switched Lyapunov function approach. The linear matrix inequality (LMI) of the condition is parameterized by a scalar variable which allows extra degree of freedom for design problems...
In this paper, for the problem that the random time-delay and packet dropout in the network control system (NCS), a networked switching control system model is established which combined with lateral guided weapon dynamics model, network-induced delay and packet dropout. The basic idea is to model the NCS as a discrete-time-switched system with the network-induced delay, and testify the stability...
This paper has considers the stability problem of stochastic and discrete-time switched systems with arbitrary switching. Several stability conditions based on Lyapunov theory are presented. In particular, a linear matrix inequality condition is derived for linear switched systems.
This paper first investigates the stability and l2-gain problems for a class of discrete-time switched systems with average dwell time (ADT) switching by allowing the Lyapunov-like functions to increase during the running time of subsystems. The obtained results then facilitate the studies on the issue of asynchronous control, where "asynchronous" means the switching of the controllers...
In this paper, we consider the stabilization problem of discrete-time switched system with controllable subsystems. For both cases of known and unknown bound of the switching functions, a linear feedback control can be constructed such that the closed-loop system is exponentially stable.
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