2015
DOI: 10.1051/matecconf/20152003002
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Bearing fault detection using motor current signal analysis based on wavelet packet decomposition and Hilbert envelope

Abstract: Abstract. To detect rolling element bearing defects, many researches have been focused on Motor Current Signal Analysis (MCSA) using spectral analysis and wavelet transform. This paper presents a new approach for rolling element bearings diagnosis without slip estimation, based on the wavelet packet decomposition (WPD) and the Hilbert transform. Specifically, the Hilbert transform first extracts the envelope of the motor current signal, which contains bearings fault-related frequency information. Subsequently,… Show more

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Cited by 5 publications
(2 citation statements)
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“…Regarding bearing defects in particular, interesting findings can be found in [32,33], where a Discrete Wavelet Transform (DWT) and a CWT were used on vibration signals for the diagnosis of bearing defects. In [34], a wavelet packet decomposition and a Hilbert envelope were used on the motor current signal for bearing fault detection. Other works dealing with Wavelet Transforms for the diagnosis of induction machines include [35][36][37].…”
Section: Methodsmentioning
confidence: 99%
“…Regarding bearing defects in particular, interesting findings can be found in [32,33], where a Discrete Wavelet Transform (DWT) and a CWT were used on vibration signals for the diagnosis of bearing defects. In [34], a wavelet packet decomposition and a Hilbert envelope were used on the motor current signal for bearing fault detection. Other works dealing with Wavelet Transforms for the diagnosis of induction machines include [35][36][37].…”
Section: Methodsmentioning
confidence: 99%
“…Wavelet packet decomposition (WPD) is a method of decomposing signals both in low-frequency and high-frequency ranges and has the ability to characterize local features in a time-frequency domain. Therefore, WPD is quite suitable for detecting transient anomalies in normal signals and has significant application value [9][10][11]. As for a given orthogonal scaling function, ( ), and the wavelet function, ( ), the two-scale relation equations are as follows:…”
Section: Feature Extractionmentioning
confidence: 99%