Stability and stabilization of discrete time switched systems

By José Claudio Geromel, Patrizio Colaneri. 2006

381 citations recorded by the source corpus.

Subfields: Control and Systems Engineering

View Paper: https://www.semanticscholar.org/paper/37b5384a4211d1e091bef80b455740401ca279a2

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In Control and Systems Engineering

Citations in the corpus

Stabilization of switched continuous-time systems with all modes unstable via dwell time switching (2014, neutral): “…been extensively studied in the literature (Branicky, 1998; Daafouz, Riedinger, & Iung, 2002; Decarlo, Branicky, Pettersson, & Lennartson, 2000; Geromel & Colaneri, 2006; Lee & Dullerud, 2007; Liberzon, 2003; Lin & Antsaklis, 2009; Margaliot, 2006; Shorten, Wirth, Mason, Wulff, & King, 2007;…”
Stability Criteria for Switched and Hybrid Systems (2007, neutral): “[26, 55].”
New Results on Stability of Slowly Switched Systems: A Multiple Discontinuous Lyapunov Function Approach (2017, background): “Thus, stability analysis for switched systems has been extensively investigated over the past decades [8], [11], [14], [19], [24], [25], [28].”
Discrete‐time control for switched positive systems with application to mitigating viral escape (2011, background): “Moreover, there have been advances in discrete-time switched systems, for example, [7–10] provide excellent overviews.”
Stability Analysis of Networked Control Systems Using a Switched Linear Systems Approach (2009, methodology): “The analysis is based on extensions of the ideas in [47], in which only switched linear systems without any form of uncertainty are considered.”
Stability analysis of a class of uncertain switched systems on time scale using Lyapunov functions (2015, neutral): “They can be categorized into two separated directions depending onwhether each subsystem is continuous-time [13,14] or discrete-time [15,16].”
Dynamic Output Feedback Control of Switched Linear Systems (2008, methodology): “The existence of a solution for the Lyapunov–Metzler inequalities is discussed in [10] and [11] and relies on the existence of an asymptotically stable matrix A ∈ co{A1 , .”