Titlebook: Dynamic Systems with Time Delays: Stability and Control; Ju H. Park,Tae H. Lee,Jun Chen Book 2019 Springer Nature Singapore Pte Ltd. 2019

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Gew?sserverunreinigung nach §?324 StGBsults obtained under a full reliability condition, actuator failures are considered for the chaotic Lur’e systems. By constructing a new Lyapunov–Krasovskii functional, a synchronization criterion via the sampled-data control is obtained. At last, the validity of the theoretical results are validate

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Eigentumsrechte der Gew?sser in Deutschlandor modeling of GRNs, that is, leakage delay, normal constant delay, and distributed delay. The criteria for designing estimator are derived in the form of linear matrix inequality(LMI) and its’ effectiveness is shown by two numerical examples.

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Sonstige Belastungen durch Brauchwasserinties and a constant and time-varying propagation delay are taken into account. Using a Wirtinger-based multiple integral inequality and a new Lyapunov functional, new delay-dependent synchronization criteria are established to not only guarantee the synchronization between chaotic systems in trans

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Basics and Preliminaries of Time-Delay Systemsmade by many researchers during the last decades. In particular, we explore remarkable mathematical equations, inequalities, and lemmas which are widely used in system analysis to deal with state variables including time delays that are essentially encountered when the stability and control problems

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Integral Inequalities inequality is of particular importance. In this chapter, we will focus on the study of integral inequalities. Various single- and multiple-integral inequalities will be presented, including some existing well-known ones such as the Jensen, Wirtinger-based and free-matrix-based inequalities. All of

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