1996
DOI: 10.1080/00207179608921833
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Design of unknown input observers and robust fault detection filters

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Cited by 723 publications
(406 citation statements)
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“…The latter matrix inequality for ξ (t) → 0 and ξ (t) →ξ , leads to the LMIs (15), (16). Setting η 0 (t) = col{ē 1 (t),ē 2 (t),ė 1 (t), µė 2 , µf i (t), ζ (t, y, u)}, then the following holds…”
Section: Proof 1 the Following Inequalitymentioning
confidence: 99%
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“…The latter matrix inequality for ξ (t) → 0 and ξ (t) →ξ , leads to the LMIs (15), (16). Setting η 0 (t) = col{ē 1 (t),ē 2 (t),ė 1 (t), µė 2 , µf i (t), ζ (t, y, u)}, then the following holds…”
Section: Proof 1 the Following Inequalitymentioning
confidence: 99%
“…Let P 1 , P 2 , P 3 satisfy the above inequality, then for small enough µ > 0 andξ > 0 (13), (15), (16) are feasible for the same µ-independent matrices P 1 , P 2 , P 3 . Hence, given big enough δ 1 > 0 and δ 2 > 0, (21) and (22) are feasible for small enough µ andξ .…”
Section: Lmis For Switching Gain Designmentioning
confidence: 99%
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“…♯ The next section develops an observer scheme for the triple {A, D, C a }, based only on knowledge of y = Cx, which estimates the states in such a way that the state estimation error is asymptotically stable and independent of the unknown input w once a sliding motion is obtained. 3 Step-by-step observer design…”
Section: Lemma: the Invariant Zeros Of The Triplesmentioning
confidence: 99%
“…One approach has been to design linear observers (both full-order and reduced-order). In the literature, linear observers which are completely independent of the unmeasurable disturbances are known as Unknown Input Observers (UIOs) [3,4,5,6,22]. In particular, easily verifiable system theoretic conditions, which are necessary and sufficient for the existence of UIOs, have been established (see for example [20] or [22]).…”
Section: Introductionmentioning
confidence: 99%