1999
DOI: 10.1002/aic.690450213
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Isolation enhanced principal component analysis

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Cited by 185 publications
(94 citation statements)
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“…(2) and (4). It has been reported that, even though the matrix B ⁎ and Q R ' are not exactly the same, they span the same residual subspace which is orthogonal to the fault-free data [14]. Based on this similarity, the parity space fault isolation method is applied to the primary residuals in Eq.…”
Section: Standard Pcamentioning
confidence: 99%
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“…(2) and (4). It has been reported that, even though the matrix B ⁎ and Q R ' are not exactly the same, they span the same residual subspace which is orthogonal to the fault-free data [14]. Based on this similarity, the parity space fault isolation method is applied to the primary residuals in Eq.…”
Section: Standard Pcamentioning
confidence: 99%
“…The related isolation-enhanced PCA method [14] relies on algebraic transformations of the residuals represented by the last principal components, assuming that the eigenvalues have been sorted decreasingly and that the eigenvectors have been sorted accordingly. However, the basic idea behind these two methods is the same as utilizing the similarity between the PCA residual model and the explicit system model, used to generate the structured residuals by the parity space method.…”
Section: Partial Pca and Isolation-enhanced Pcamentioning
confidence: 99%
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“…A baseline control system was reported by [24] and the simulation has been widely used for demonstration of advanced control schemes (e.g. [23,30,22,20,40]), and for testing of fault detection and diagnosis schemes, both data driven and model-based [19,12,5,[14][15][16]34]. The original code was written in Fortran, while [29] has made an implementation in Simulink available to other researchers.…”
Section: First Principles Modelsmentioning
confidence: 99%
“…The models may be explicit, obtained from first principles or system identification [8], [20] or implicit, obtained by principle component projection [15]. For fault isolation, some structured residuals, which respond to subsets of faults [7], [9] may be generated by algebraic transformation. In the principal component framework, the direct computation involves structured partial principal component models [3].…”
Section: Introductionmentioning
confidence: 99%