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2022
DOI: 10.1109/tfuzz.2022.3148875
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Security-Based Fuzzy Control for Nonlinear Networked Control Systems With DoS Attacks via a Resilient Event-Triggered Scheme

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Cited by 275 publications
(115 citation statements)
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“…M$$ M $$ is the number of fuzzy rules, ψnc$$ {\psi}_n^c $$ and trueωc$$ {\overline{\omega}}^c $$ are fuzzy sets. According to References 43‐45, the FLSs can be written as yfalse(xfalse)=c=1MνcnormalΠi=1nηψicfalse(xifalse)c=1Mtrue(i=1nηψicfalse(xifalse)true),$$ y(x)=\frac{\sum \limits_{c=1}^M{\nu}_c{\Pi}_{i=1}^n{\eta}_{\psi_i^c}\left({x}_i\right)}{\sum \limits_{c=1}^M\left(\prod \limits_{i=1}^n{\eta}_{\psi_i^c}\left({x}_i\right)\right)}, $$ where x=false[x1,,xnfalse]T$$ x={\left[{x}_1,\dots, {x}_n\right]}^T $$, νc=maxyRηtrueωcfalse(yfalse)$$ {\nu}_c={\max}_{y\in R}{\eta}_{{\overline{\omega}}^c}(y) $$, ηψicfalse(xifalse)$$ {\eta}_{\psi_i^c}\left({x}_i\right) $$ ...…”
Section: The Formulation Of the Problemmentioning
confidence: 99%
“…M$$ M $$ is the number of fuzzy rules, ψnc$$ {\psi}_n^c $$ and trueωc$$ {\overline{\omega}}^c $$ are fuzzy sets. According to References 43‐45, the FLSs can be written as yfalse(xfalse)=c=1MνcnormalΠi=1nηψicfalse(xifalse)c=1Mtrue(i=1nηψicfalse(xifalse)true),$$ y(x)=\frac{\sum \limits_{c=1}^M{\nu}_c{\Pi}_{i=1}^n{\eta}_{\psi_i^c}\left({x}_i\right)}{\sum \limits_{c=1}^M\left(\prod \limits_{i=1}^n{\eta}_{\psi_i^c}\left({x}_i\right)\right)}, $$ where x=false[x1,,xnfalse]T$$ x={\left[{x}_1,\dots, {x}_n\right]}^T $$, νc=maxyRηtrueωcfalse(yfalse)$$ {\nu}_c={\max}_{y\in R}{\eta}_{{\overline{\omega}}^c}(y) $$, ηψicfalse(xifalse)$$ {\eta}_{\psi_i^c}\left({x}_i\right) $$ ...…”
Section: The Formulation Of the Problemmentioning
confidence: 99%
“…In the seminal works [27] and [28], the consensus control problem for fault-estimation-in-the-loop multiagent systems and the distributed filtering under the Cauchykernel-based maximum correntropy have been investigated, respectively. On the other hand, the problem of optimizing L 2 −L ∞ /H ∞ mixed performance and the problem of resilient event-triggered control for nonlinear networked control systems have been deeply researched in [29] and [30], respectively. How to combine the framework of this paper with these important results remains an interesting open question.…”
Section: Stability Analysismentioning
confidence: 99%
“…Through the MFD approach, the specific information of the membership functions can be included into the stability conditions. The related work was reported to further relax the stability conditions and endow the fuzzy controller more flexibility in control synthesis [13], [18], [21]- [23], [30]- [42]. In addition, interesting applications of type-3 fuzzy systems can be found in [43], [44].…”
Section: Introductionmentioning
confidence: 99%