Titlebook: Control Subject to Computational and Communication Constraints; Current Challenges Sophie Tarbouriech,Antoine Girard,Laurentiu Hetel Book 2

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BLANC

Die Reizleitung und das Nervensystem,ient condition for stabilizability based on set-theory and the characterization of a universal class of Lyapunov functions. Such a geometric condition is considered as the reference for comparing the computation-oriented sufficient conditions. The classical BMI conditions based on Lyapunov-Metzler i

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Die Zentralisation im Zellverband,f each subsystem, we need a dwell-time condition to guarantee the overall system stability. The main results of this study provide a characterization of an upper bound on the dwell time ensuring the overall system’s stability. Remarkably, this bound is the sum of two terms. The first one is an upper

DAFT

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Vierstellige Logarithmen- und Zahlentafelnlsive systems. In these systems, the eigenstructure and stability of the dynamics are closely related. A recently introduced set representation called complex zonotopes could utilize the possibly complex eigenstructure of the dynamics to define contractive sets for stability verification, which demo

Gerontology

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https://doi.org/10.1007/978-3-642-99080-9ided in?Heemels et al., IEEE Trans Autom Control 58(4):847–861, 2013, Heemels et al., IEEE Trans Autom Control 61(10):2766–2781, 2016, Borgers et al., IEEE Trans Autom Control, 2018. In particular, we discuss two different frameworks for the stability and contractivity analysis and design of (static

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