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Stability analysis of discontinuous dynamical systems using vector Lyapunov functions
Authors:Anthony N Michel  Bo Hu
Affiliation:(1) Department of Electrical Engineering, University of Notre Dame, 46556 Notre Dame, Indiana
Abstract:In this paper, we establish several stability results for discontinuous dynamical systems defined onR +=0, infin) which make use of vector Lyapunov functions. For the scalar case, these results yield in particular theprincipal Lyapunov stability results for discontinuous dynamical systems reported earlier. We demonstrate the applicability of our results by studying a class of interconnected discontinuous dynamical systems and several specific examples.This research was supported in part by an Alexander von Humboldt Foundation Senior Research Award, Institut für Nachrichtentechnik, Ruhr-Universität Bochum, Germany, and by a Center of Applied Mathematics Fellowship, University of Notre Dame.
Keywords:Stability analysis  (interconnected) discontinuous dynamical systems  vector  Lyapunov functions  stability-preserving mappings
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