2019
DOI: 10.1109/tfuzz.2018.2873971
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Observer-Based Event-Triggered Adaptive Decentralized Fuzzy Control for Nonlinear Large-Scale Systems

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Cited by 177 publications
(70 citation statements)
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“…Therefore, for any matrix Q = Q T > 0, there exists a matrix P = P T > 0 that satisfies the Lyapunov equation A T P + PA = −Q. In addition, utilizing Young's inequality and (14) to get…”
Section: Adaptive Observer Designmentioning
confidence: 99%
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“…Therefore, for any matrix Q = Q T > 0, there exists a matrix P = P T > 0 that satisfies the Lyapunov equation A T P + PA = −Q. In addition, utilizing Young's inequality and (14) to get…”
Section: Adaptive Observer Designmentioning
confidence: 99%
“…In the work of Wang and Wu et al, 12,13 an AFTC was considered for nonlinear nonstrict-feedback systems with actuator failures and by constructing filter to estimate unmeasured states. There are also some scholars to design decentralized fault tolerant (DFT) control strategy for large-scale systems 14,15 based on the constructed state observer. In addition, Zhang and Yang 16 proposed a low-complexity state feedback fault tolerant control (FTC) technology with error constraints, the studied actuator faults include loss of effectiveness fault and the float fault.…”
Section: Introductionmentioning
confidence: 99%
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“…As a special class of hybrid systems, Markovian jump systems have been a focus of study during the past few decades, which can model many actual control processes and systems, such as networked control systems, manufacturing systems, fault‐detection systems, and other systems . It is noticeable that most of the results about Markovian jump systems have been obtained under the assumption of completely accessible knowledge of the transition rates in the jumping process.…”
Section: Introductionmentioning
confidence: 99%
“…Due to a variety of complex factors, sometimes, the system states are not accessible. In order to develop less conservative theories and methodologies, the observer design is a necessary and significant method in addressing such issues . In addition, the Lyapunov‐Krasovskii functional in the work of Zhao et al is given as Vfalse(ξfalse(tfalse),ifalse)=ξTfalse(tfalse)Piξfalse(tfalse)+tτfalse(tfalse)tξTfalse(sfalse)Q1ξfalse(sfalse)ds, which may give rise to some conservativeness.…”
Section: Introductionmentioning
confidence: 99%