1988 American Control Conference 1988
DOI: 10.23919/acc.1988.4789939
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Robust Observer Design with Application to Fault Detection

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Cited by 34 publications
(5 citation statements)
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“…Much attention has been focused on improving the robustness of analytical redundancy methods to model uncertainty. Two of the more popular methods in the literature include robust residual generators [88,108,322], and structured residuals with an unknown input observer [91,248,286]. The simplest approach is to model the uncertainties as additional disturbances.…”
Section: Detection Properties Of the Residualmentioning
confidence: 99%
“…Much attention has been focused on improving the robustness of analytical redundancy methods to model uncertainty. Two of the more popular methods in the literature include robust residual generators [88,108,322], and structured residuals with an unknown input observer [91,248,286]. The simplest approach is to model the uncertainties as additional disturbances.…”
Section: Detection Properties Of the Residualmentioning
confidence: 99%
“…The partial state g is defined as [ = D(z)-'u,y = N(z) [ (1980). An observer that exactly reconstructs the partial state is given from the solution of the Diophantine equation X(z) N(z) + Y(z) D(z) = I (Vidyasagar 1985, Viswanadham andMinto 1988). The observer configuration is shown in Fig.…”
Section: Problem Formulationmentioning
confidence: 99%
“…The difference between the estimate of the plant's output and the real (measured) output was used as the residual for fault detection. Viswanadham and Minto (1988) were among the first to propose an H , optimization technique to design a robust observer for residual generation. Ding er al.…”
Section: Introductionmentioning
confidence: 99%
“…The post-filter Q(s) has a full degree of freedom that can be used for further design specifications. Viswanadham and Minto (1988) have solved the problem of optimal robust observer design by minimizing the 2-norm with the aid of H 00 optimization. Thus, they select the partial state that is not corrupted by unknown inputs and use it for robust estimation.…”
Section: Res) = Q(s)(nj(s)f(s) + N D(s)d(s))mentioning
confidence: 99%