2012
DOI: 10.1080/00207179.2012.661463
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Robust fault diagnosis of disturbed linear systems via a sliding mode high order differentiator

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Cited by 16 publications
(10 citation statements)
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“…there exist a constantω such that |ω| ≤ |ω|. In [26], it was stated that the auxiliary system (18) is stabilized and achievied s = 0 by selecting the controller gains as in (17). From (14), it follows that x r ≡ φ r−1 .…”
Section: Control Designmentioning
confidence: 97%
See 1 more Smart Citation
“…there exist a constantω such that |ω| ≤ |ω|. In [26], it was stated that the auxiliary system (18) is stabilized and achievied s = 0 by selecting the controller gains as in (17). From (14), it follows that x r ≡ φ r−1 .…”
Section: Control Designmentioning
confidence: 97%
“…The effect of the perturbations and actuator faults are thus handle as additive time-varying unknown inputs that can be identified by a HOSM observer [16,17]. To achieve the control design, first a finite time convergent HOSM observer is used to estimate the state and identify the actuator faults as well as the unmatched perturbations and its successive derivatives based on the available output measurements [18].…”
Section: Introductionmentioning
confidence: 99%
“…Proposition 1: Under the assumption that A1 and A2 are satisfied, the sensor faults of the system (1), (2) are estimated by means of the state observer (7), (8), (16) and the following relationf = y f − C fx (17) in the presence of bounded disturbances v(t).…”
Section: Derive a Linear Combination Of M 2 E(t) Unaffected By The Unmentioning
confidence: 99%
“…Other approach consists in using unknown input observers, which allows for the estimation of the faults also, see for instance Hammouri and Tmarc (2010), Hou and Patton (1998), Hui and Zak (2005) and Xiong and Saif (2003). In Bejarano (2011) and Bejarano, Figueroa, Pacheco, and Rubio (2012) one can find a procedure to reconstruct the fault signals of linear systems that may be affected by disturbances also. There, the fault reconstruction is carried out directly without the need of any observer.…”
Section: Introductionmentioning
confidence: 98%