2017
DOI: 10.1002/rnc.3899
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Iterative learning control for output‐constrained nonlinear systems with input quantization and actuator faults

Abstract: Summary In this work, we propose a novel iterative learning control algorithm to deal with a class of nonlinear systems with system output constraint requirements and quantization effects on the system control input. Actuator faults have also been considered, which include multiplicative, additive, and stuck actuator faults. To the best of our knowledge, this is the first reported work in the iterative learning control literature to deal with quantization effects for the control input of nonlinear systems unde… Show more

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Cited by 51 publications
(35 citation statements)
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“…The former makes use of two or more modules that are operated in parallel. For example, x˙=f(x)+j=1q+1gj(x)uj, where the q +1 actuators are active during operation as studied in References , and . Such a way, on the one hand, results in long‐term wear‐and‐tear of standby components.…”
Section: Problem Formulation and Preliminariesmentioning
confidence: 99%
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“…The former makes use of two or more modules that are operated in parallel. For example, x˙=f(x)+j=1q+1gj(x)uj, where the q +1 actuators are active during operation as studied in References , and . Such a way, on the one hand, results in long‐term wear‐and‐tear of standby components.…”
Section: Problem Formulation and Preliminariesmentioning
confidence: 99%
“…If actuator faults are not well handled, they would result in constraint violation. Motivated by this, a pair of solutions was provided in References , and . To enhance transient performance of output tracking vs failures, the prescribed performance control (PPC) technology was newly introduced into the FTC design in Reference .…”
Section: Introductionmentioning
confidence: 99%
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“…In practice, nonlinear systems are usually subjected to output constraints for reasons of performance specifications and/or safety, in addition to the stabilization task . During operation, any violation of the constraint may lead to performance degradation, system failure, or even unexpected hazards.…”
Section: Introductionmentioning
confidence: 99%
“…It should be pointed out that most of the existing results with either the logarithm ‐type BLF or the tangent ‐type BLF are mainly based on the backstepping design and focused only on systems in the strict‐feedback form, which is a special case of system with p i =1 for all i =1,…, n . Therefore, the schemes in other works are inapplicable to system on account of the inherent nonlinearities resulting from both p i 's and ϕ i ( t , x , u )'s. For example, consider the planar system trueẋ1=x2p1+ϕ1false(t,x,ufalse), trueẋ2=u, y = x 1 with p 1 =5 and ϕ1false(t,x,ufalse)=x13.…”
Section: Introductionmentioning
confidence: 99%