EPISODE · May 14, 2008 · 1H 2M
Input-to-State Stability of Differential Inclusions with Application to Hysteretic Feedback Systems
from Hamilton Institute Seminars (iPod / small) · host Hamilton Institute
Speaker: Prof. E. P. Ryan Abstract: Input-to state stability is a concept that captures "nice" properties of dynamical systems with input (e.g.bounded input implies bounded state, input "eventually small" implies state "eventually small", input convergent to zero implies state convergent to zero). Input-to-state stability (ISS) of a class of differential inclusions is described. Every system in the class is of Lur'e-type: a feedback interconnection of a linear system and a (set-valued) nonlinearity. Applications of the ISS results, in the context of feedback interconnections with a hysteresis operator in the feedback path, are developed.
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Input-to-State Stability of Differential Inclusions with Application to Hysteretic Feedback Systems
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