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Determinability and state estimation for switched differential-algebraic equations.

, and . Autom., (2017)

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Observability implies observer design for switched linear systems., , and . HSCC, page 3-12. ACM, (2011)On using norm estimators for event-triggered control with dynamic output feedback., , and . CDC, page 5500-5505. IEEE, (2015)Invertibility of switched nonlinear systems., and . Autom., 46 (12): 1962-1973 (2010)Existence and Completeness of Solutions to Extended Projected Dynamical Systems and Sector-Bounded Projection-Based Controllers., and . IEEE Control. Syst. Lett., (2023)Observer-based feedback stabilization of linear systems with event-triggered sampling and dynamic quantization., , and . Syst. Control. Lett., (2016)Cone-Copositive Lyapunov Functions for Complementarity Systems: Converse Result and Polynomial Approximation., , and . IEEE Trans. Autom. Control., 67 (3): 1253-1268 (2022)Suboptimal Filtering Over Sensor Networks With Random Communication.. IEEE Trans. Autom. Control., 67 (10): 5456-5463 (2022)Observability of switched differential-algebraic equations for general switching signals., and . CDC, page 2648-2653. IEEE, (2012)Max-Min Lyapunov Functions for Switching Differential Inclusions., , and . CDC, page 5664-5669. IEEE, (2018)An observer for switched differential-algebraic equations based on geometric characterization of observability., and . CDC, page 5981-5986. IEEE, (2013)