2017
DOI: 10.1016/j.energy.2016.08.039
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Early fault detection and diagnosis in bearings for more efficient operation of rotating machinery

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Cited by 76 publications
(69 citation statements)
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“…Li et al [173] used the non-dimensional symptom parameters after wavelet transformation to extract fault features, and then colony optimization was used to classify fault types at an early stage. Brkovic et al [174] used the wavelet transform to decompose the vibration signals, then the standard deviation of average energy and the logarithmic energy entropy were used as the fault features. Finally, the quadratic classifier was used for early fault detection and diagnosis in bearings.…”
Section: Other Methodsmentioning
confidence: 99%
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“…Li et al [173] used the non-dimensional symptom parameters after wavelet transformation to extract fault features, and then colony optimization was used to classify fault types at an early stage. Brkovic et al [174] used the wavelet transform to decompose the vibration signals, then the standard deviation of average energy and the logarithmic energy entropy were used as the fault features. Finally, the quadratic classifier was used for early fault detection and diagnosis in bearings.…”
Section: Other Methodsmentioning
confidence: 99%
“…Martin-del-Campo et al [171] Dictionary learning Almeida et al [172] Time-domain features + generic multi-layer perceptron Li et al [173] Wavelet transformation + ant colony optimization Brkovic et al [174] Wavelet transformation + quadratic classifier Li et al [175] Fuzzy lattice neurocomputing Cruz-Vega et al [176] Discrete wavelet + binary classification tree Martínez-Rego et al [177] Time domain features + one-class classifier…”
Section: Authors Methodologiesmentioning
confidence: 99%
“…The wavelet threshold method is to transform the signal to the wavelet domain; then obtain the wavelet coefficients and filter out noise; and finally, reconstruct the signal. The wavelet threshold function mainly includes the soft threshold as shown in Equation (5) and the hard threshold as shown in Equation (6). η(w) = (w − sgn(w)T)I(|w| > T) (5) η(w) = wI(|w| > T) (6) As shown in Equation (6), the treatment method of the hard threshold is to keep the wavelet coefficients above the threshold unchanged and change the wavelet coefficients below the threshold to 0.…”
Section: Signal Reconstruction Based On Eemd and Wsstmentioning
confidence: 99%
“…The wavelet threshold function mainly includes the soft threshold as shown in Equation (5) and the hard threshold as shown in Equation (6). η(w) = (w − sgn(w)T)I(|w| > T) (5) η(w) = wI(|w| > T) (6) As shown in Equation (6), the treatment method of the hard threshold is to keep the wavelet coefficients above the threshold unchanged and change the wavelet coefficients below the threshold to 0. However, this "guillotine" method will cause changes in the wavelet domain and lead to sudden local changes in the noise reduction results.…”
Section: Signal Reconstruction Based On Eemd and Wsstmentioning
confidence: 99%
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