2018
DOI: 10.1109/tfuzz.2018.2849702
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Quantized Stabilization for T–S Fuzzy Systems With Hybrid-Triggered Mechanism and Stochastic Cyber-Attacks

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Cited by 191 publications
(75 citation statements)
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“…Especially the uncertain form described by can include some existent uncertainties as its special case when setting J =0. Finally, our AETS and observer‐controller design can be further utilized to tackle some other systems such as T‐S fuzzy NCSs, NCSs with actuator saturation, and NCSs under cyber‐attacks …”
Section: Codesigns On Observer and Controllermentioning
confidence: 99%
“…Especially the uncertain form described by can include some existent uncertainties as its special case when setting J =0. Finally, our AETS and observer‐controller design can be further utilized to tackle some other systems such as T‐S fuzzy NCSs, NCSs with actuator saturation, and NCSs under cyber‐attacks …”
Section: Codesigns On Observer and Controllermentioning
confidence: 99%
“…For example, in some literature, a typical ETS is given as tk+1=minfalse{tdouble-struckRfalse|false(false‖xfalse(tkfalse)xfalse(tfalse)false‖false)σfalse(false‖xfalse(tfalse)false‖false)false}, where x ( t ) is the current state, x ( t k ) is the last released packet, t k is the most recent released instant, t k +1 is the next released instant, and σ is a constant threshold parameter. In the past two decades, different types of triggering conditions have been explored, which can be roughly classified into several categories, such as the absolute ETS, mixed ETS, hybrid ETS, static ETS, dynamic ETS, periodic/discrete ETS, adaptive ETS, and distributed ETS . It is worth noting that, in order to avoid ZENO phenomenon, Heemels et al and Yeu et al made a trade‐off between the time‐triggered control and event‐triggered control and proposed a periodic/discrete event‐triggered control for linear systems.…”
Section: Introductionmentioning
confidence: 99%
“…Since the past several decades, fuzzy logic theory has been a popular methodology in deal with robust nonlinear control because the fuzzy model is capable of being an universal approximator of uncertain nonlinear systems 1‐4 . It's notable that the Takagi‐Sugeno (T‐S) fuzzy model 5 is one of the most commonly used fuzzy models, for example, nonlinear control synthesis via state/output‐feedback control 6‐8 . Meanwhile, T‐S model‐based fuzzy estimation has also been addressed on the topic of nonlinear filtering, 9‐11 nonlinear fault estimation (FE), 12,13 and so on.…”
Section: Introductionmentioning
confidence: 99%