Titlebook: Stabilization and H∞ Control of Switched Dynamic Systems; Jun Fu,Ruicheng Ma Book 2021 The Editor(s) (if applicable) and The Author(s), un

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Introduction,engineering practice where several dynamical system models are required to model an engineering system due to the various jumping parameters and changing environmental factors [1]. In addition, switching control between different controllers has proved powerful technique for solving problems in, for

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Global Finite-Time Stabilization of Switched Nonlinear Systems with the Powers of Positive Odd Ratiystems have chained integrators with the powers of positive odd rational numbers (i.e., numerators and denominators of the powers are all positive odd integers but not necessarily relatively prime). All the powers in each equation of subsystems of the switched systems can be different. Based on the

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Global Finite-Time Stabilization of Switched Nonlinear Systems in Non-triangular Form, chained integrators with the powers of positive odd rational numbers (i.e., numerators and denominators of the powers are all positive odd integers). All subsystems are not assumed to be stabilizable. Based on the technique of adding a power integrator and the multiple Lyapunov functions method, bo

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Adaptive Finite-Time Stabilization of Uncertain Nonlinear Systems via Logic-Based Switchings,tems with the powers of positive odd rational numbers. Parametric uncertainties entering the state equations nonlinearly can be fast time-varying or jumping at unknown time instants, and the control coefficient appearing in the control channel can be unknown. The bounds of the parametric uncertainti

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Conclusions,s switched systems. The introduction of switching mechanism leads to complicated system behaviors. Even though the subsystems are linear systems, switched linear systems could exhibit nonlinear characteristics under different switching signals. Hence, it is of great theoretical and practical applica

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Global Finite-Time Stabilization of Switched Nonlinear Systems with the Powers of Positive Odd Ratiglobal finite-time stability of the closed-loop smooth switched system under arbitrary switchings, and then a co-design of stabilizers and a state-dependent switching law is proposed to achieve global finite-time stabilization of the closed-loop non-smooth switched systems.