2021
DOI: 10.1080/00207721.2021.1925993
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Event-triggered model predictive control for switched systems: a memory-based anti-attack strategy

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Cited by 8 publications
(3 citation statements)
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“…Therefore, the switching signal applied to the system should be predicted at the predictive horizon (σ(k+L|k)$$ \sigma \left(k+L|k\right) $$). Based on the works developed by Yuan et al, 27 Zheng, 28 Qi et al, 30 and Qi et al, 31 the best strategy for predicting the switching signal in the stabilizable sub‐systems is to assume that the predictive switching signal is constant at the infinite predictive horizon (σ(k+L|k )=σ(k|k ),normalL=normal∞$$ \sigma \left(k+L|k\operatorname{}\right)=\sigma \left(k|k\operatorname{}\right),\mathrm{L}=\infty $$). Also, according to the idea developed in this article, the best strategy for predicting the switching signal in the unstabilizable sub‐systems is to assume that the predictive switching signal is constant at the maximum allowed predictive horizon (σ(k+L|k )=σ(k|k ),normalL=normalconstant$$ \sigma \left(k+L|k\operatorname{}\right)=\sigma \left(k|k\operatorname{}\right),\mathrm{L}=\mathrm{constant} $$).…”
Section: Problem Formulationmentioning
confidence: 99%
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“…Therefore, the switching signal applied to the system should be predicted at the predictive horizon (σ(k+L|k)$$ \sigma \left(k+L|k\right) $$). Based on the works developed by Yuan et al, 27 Zheng, 28 Qi et al, 30 and Qi et al, 31 the best strategy for predicting the switching signal in the stabilizable sub‐systems is to assume that the predictive switching signal is constant at the infinite predictive horizon (σ(k+L|k )=σ(k|k ),normalL=normal∞$$ \sigma \left(k+L|k\operatorname{}\right)=\sigma \left(k|k\operatorname{}\right),\mathrm{L}=\infty $$). Also, according to the idea developed in this article, the best strategy for predicting the switching signal in the unstabilizable sub‐systems is to assume that the predictive switching signal is constant at the maximum allowed predictive horizon (σ(k+L|k )=σ(k|k ),normalL=normalconstant$$ \sigma \left(k+L|k\operatorname{}\right)=\sigma \left(k|k\operatorname{}\right),\mathrm{L}=\mathrm{constant} $$).…”
Section: Problem Formulationmentioning
confidence: 99%
“…Finally, the LMI form of inequality ( 31) is obtained. Pre and post-multiplying the inequality (31) by 𝜂 i,k X i,k , respectively, we have:…”
Section: How To Cite This Articlementioning
confidence: 99%
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