2010
DOI: 10.1007/s00034-010-9239-8
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Fault Tolerant Control for a Class of Nonlinear Systems with Application to Near Space Vehicle

Abstract: In this paper, a fault tolerant control (FTC) scheme, which is based on backstepping and neural network (NN) methodology, is proposed for a general class of nonlinear systems with known structure and unknown faults. Firstly, the linearly parameterized radial basis function (RBF) NNs are employed to approximate unknown system faults, and the network weights are adapted using adaptive on-line parameter-learning algorithms. Then an adaptive backstepping based FTC is designed to compensate for the effect of system… Show more

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Cited by 74 publications
(50 citation statements)
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“…And each of those operating points is observable and controllable.M ij are fuzzy sets corresponding to variables z i ðtÞ. Similar to the study by Xu et al 17 and Shen et al, 20 z 1 , z 2 , and z 3 represent θ; q; and V , respectively, in this article since the key variables satisfy that θ ¼ þ γ and V is directly influenced by h. The igniting power of each fuzzy rule is given byw w i ðzðtÞÞ indicates the upper degree of membership, while w i ðzðtÞÞ indicates the lower degree of membership. In addition, all of the secondary grades of the I-T-II T-S system are equal to one, and such I-T-II fuzzy sets are completely shown by its own footprint of uncertainty.…”
Section: I-t-ii T-s Model With Actuator Faultsmentioning
confidence: 88%
See 2 more Smart Citations
“…And each of those operating points is observable and controllable.M ij are fuzzy sets corresponding to variables z i ðtÞ. Similar to the study by Xu et al 17 and Shen et al, 20 z 1 , z 2 , and z 3 represent θ; q; and V , respectively, in this article since the key variables satisfy that θ ¼ þ γ and V is directly influenced by h. The igniting power of each fuzzy rule is given byw w i ðzðtÞÞ indicates the upper degree of membership, while w i ðzðtÞÞ indicates the lower degree of membership. In addition, all of the secondary grades of the I-T-II T-S system are equal to one, and such I-T-II fuzzy sets are completely shown by its own footprint of uncertainty.…”
Section: I-t-ii T-s Model With Actuator Faultsmentioning
confidence: 88%
“…where Y ¼ Pð Að hÞ À Lð hÞ Cð hÞÞ, then substitute above equations into (17), the derivative form of Lyapunov function can be rewritten as…”
Section: Theorem 1 For the Matrix ðmentioning
confidence: 99%
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“…• FTC design for nonlinear systems: several strategies have been proposed to deal with nonlinear systems, such as feedback linearization [107], nonlinear dynamic inversion [78], backstepping [360] and neural networks [365] among others. However, as stated by [372], the development of effective design methods for dealing with nonlinear FTCS issues is still an open research problem.…”
Section: Recent Developments Of Fault Tolerant Controlmentioning
confidence: 99%
“…The control objective is to force the system outputs q 1 and q 2 to track the sinusoidal desired trajectories y d 1 = sin(0.5t) and y d 2 = sin(0.5t). The parameters k 1 and k 2 of the controller can also be selected following Xu et al (2011b).…”
Section: Examplementioning
confidence: 99%