2018
DOI: 10.1002/acs.2880
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Iterative learning scheme to design intermittent fault estimators for nonlinear systems with parameter uncertainties and measurement noise

Abstract: In this paper, an iterative learning estimator is proposed to deal with period intermittent fault estimation problem in a class of nonlinear uncertain systems. First, state observer is designed for state reconstruction, followed by the Lyapunov function is presented to guarantee the convergence of the system output. Then, the iterative learning scheme-based fault estimator is presented to track the fault signal and the optimal function is established to ensure tracking error convergence. Moreover, linear matri… Show more

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Cited by 11 publications
(7 citation statements)
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“…Therefore, this thesis aims to design a nonlinear observer to solve the fault diagnosis problem of the rolling mill MDS. It is worth noting that the fault reconfiguration scheme proposed in this study is an improvement on the method of Feng et al 31 We improve this method by combining an UIO with an IL algorithm. In addition, the isolation of multiple faults was not considered in the study by Feng et al 31 In response to the problem that the system is affected by external disturbances and multiple faults, an observer-based system fault detection, isolation and reconfiguration scheme is proposed, and the feasibility of its application to the rolling mill MDS is investigated.…”
Section: Introductionmentioning
confidence: 99%
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“…Therefore, this thesis aims to design a nonlinear observer to solve the fault diagnosis problem of the rolling mill MDS. It is worth noting that the fault reconfiguration scheme proposed in this study is an improvement on the method of Feng et al 31 We improve this method by combining an UIO with an IL algorithm. In addition, the isolation of multiple faults was not considered in the study by Feng et al 31 In response to the problem that the system is affected by external disturbances and multiple faults, an observer-based system fault detection, isolation and reconfiguration scheme is proposed, and the feasibility of its application to the rolling mill MDS is investigated.…”
Section: Introductionmentioning
confidence: 99%
“…He and Wu 30 introduced an iterative learning (IL) algorithm and designed an IL disturbance observer, which has the advantage of high accuracy of disturbance estimation. Feng et al 31 studied the fault estimation problem of nonlinear systems with parameter uncertainty using IL observers. Chen et al 32 proposed a method combining IL observers and filters to solve the fault estimation problem of generalised linear systems with external disturbances.…”
Section: Introductionmentioning
confidence: 99%
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“…Unlike the conventional SMO, this method does not use the equal output injected method to reconstruct the fault and solve the jitter problem. Feng et al (2018) studied the problem of system fault identification based on iterative learning observer and combined the iterative learning algorithm to track the fault signal, which improved the accuracy of fault estimation, but this method also needed prior knowledge of known faults. Through the above analysis, these studies need to be improved on the issue that the upper bound of fault signal needs to be known.…”
Section: Introductionmentioning
confidence: 99%
“…Motivated by predictive and iterative learning control theories, the fault tracking approximator uses iterative algorithms to detect and identify nonlinear system faults, even in the presence of model uncertainty [25]. The latest work of the iterative learning schemebased fault estimation observer is designed for multiphase batch processes with delays, disturbances, and actuator faults [26,27]; a class of differential time-delay batch processes with actuator faults [28,29]; and nonlinear systems with randomly changed trial length, period intermittent fault, and time delay [30][31][32]. Unfortunately, to the best of the authors' knowledge, the iterative learning schemebased fault estimation problem has not been fully investigated, not to mention the case where the systems also involve parameter uncertainties.…”
Section: Introductionmentioning
confidence: 99%