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This paper is concerned with Hinfin control under arbitrary switching for minimum-phase switched nonlinear systems with relative degree one. By using of common Lyapunov Functions method, we exploit the structural characteristic of the switched nonlinear systems to construct nonlinear state feedbacks to guarantee the closed-loop system has any given L2-gain with internal stability under arbitrary switching...
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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