2022
DOI: 10.1177/01423312221099855
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Feature extraction and fault detection scheme via improved locality preserving projection and SVDD

Abstract: Manifold learning is widely adopted for the fault detection of industrial processes. However, the quality of low-dimensional embedding coordinates can be adversely affected by ill-constructed graph Laplacian. An improved locality preserving projection (ILPP) scheme is proposed. ILPP is built on a geometrically inspired Laplacian, and the Riemannian metric is used to find the suitable bandwidth parameter. The proposed approach combines the advantages of ILPP in preserving manifold data structures and those of s… Show more

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Cited by 3 publications
(5 citation statements)
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References 42 publications
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“…where ξ i is the relaxation variable that enables some of the training samples to be outside the θ; The C represents the regularization parameter used to adjust the number of misjudged samples and the size of R to prevent the model from being damaged by individual extreme samples [19]. According to the existing research [16,19,25,26], the relaxation variable requires ξ i >0, and the regularization parameter generally requires 0 < C ⩽ 1.…”
Section: Health Indicator and Metric-based Distance Using The Svddmentioning
confidence: 99%
See 4 more Smart Citations
“…where ξ i is the relaxation variable that enables some of the training samples to be outside the θ; The C represents the regularization parameter used to adjust the number of misjudged samples and the size of R to prevent the model from being damaged by individual extreme samples [19]. According to the existing research [16,19,25,26], the relaxation variable requires ξ i >0, and the regularization parameter generally requires 0 < C ⩽ 1.…”
Section: Health Indicator and Metric-based Distance Using The Svddmentioning
confidence: 99%
“…According to metric-based distance and statistics results of the SVDD [16,25], the earliest anomaly point, the accuracy, the fault detection rate (FDR), and the false alarm rate (FAR) are descriptions of healthy conditions [25], FDR and FAR are defined as follows: FDR = Number of detected fault samples Total number of fault samples × 100% FAR = Number of healthy samples identified as fault Total number of healthy samples × 100%…”
Section: Health Indicator and Metric-based Distance Using The Svddmentioning
confidence: 99%
See 3 more Smart Citations