2019
DOI: 10.1016/j.neucom.2018.11.006
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Neural network-based adaptive output feedback fault-tolerant control for nonlinear systems with prescribed performance

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Cited by 41 publications
(16 citation statements)
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“…sat(·) represents the asymmetric saturation function described as sat(v)=truev,if0.3emvtruev,v,if0.3emv_<v<truev,v_,if0.3emvv_, where v_ and vtrue‾ are two constants indicating the asymmetric saturation bounds. To facilitate control design, an approximation utilized in Reference 16 to the saturation function sat(·) is employed that is expressed as sat(v)=s(v)+ϵ(v), where ϵ(v)=sat(v)s(v) is bounded and an unknown constant ϵtrue‾ can be found, satisfying |ϵ|ϵtrue‾. s(v) is described by the Gauss error function erf(·) as …”
Section: Problem Formulationmentioning
confidence: 99%
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“…sat(·) represents the asymmetric saturation function described as sat(v)=truev,if0.3emvtruev,v,if0.3emv_<v<truev,v_,if0.3emvv_, where v_ and vtrue‾ are two constants indicating the asymmetric saturation bounds. To facilitate control design, an approximation utilized in Reference 16 to the saturation function sat(·) is employed that is expressed as sat(v)=s(v)+ϵ(v), where ϵ(v)=sat(v)s(v) is bounded and an unknown constant ϵtrue‾ can be found, satisfying |ϵ|ϵtrue‾. s(v) is described by the Gauss error function erf(·) as …”
Section: Problem Formulationmentioning
confidence: 99%
“…The mentioned singularity problem was avoided via introducing an auxiliary system and an auxiliary variable in Reference 1. An approximation of the original input saturation can be tactfully realized by means of a smoothly differentiable hyperbolic tangent function 11‐15 or the Gauss error function 16 . However, the inputs in References 11, 12, and 14 were bounded by some known and symmetric boundaries.…”
Section: Introductionmentioning
confidence: 99%
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“…Owing to the mean value theorem [42], f i (x i ) could be defined as f i (x i ) =z 1fi (x i ), withz 1 =y to be defined later. Hence, the term…”
Section: (A) Construction Of Nonlinear Observermentioning
confidence: 99%
“…Owing to the mean value theorem [42], fifalse(x¯ifalse) could be defined as fifalse(x¯ifalse)=z˘1f˘ifalse(x¯ifalse), with z˘1=y˘ to be defined later. Hence, the term w0||Q|false|2i=1nfi2false(x¯ifalse) in (3.7) is given by w0||Q|false|2i=1nfi2false(x¯ifalse)=z˘1w0||Q|false|2i=1n…”
Section: Control Designmentioning
confidence: 99%