2008 Twenty-Third Annual IEEE Applied Power Electronics Conference and Exposition 2008
DOI: 10.1109/apec.2008.4522706
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Short circuit fault detection in PMSM by means of empirical mode decomposition (EMD) and wigner ville distribution (WVD)

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Cited by 17 publications
(9 citation statements)
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“…To solve this problem, some researchers have combined WVD with EMD, included in HHT, to analyze the current by analyzing the demodulated IMF with WVD [76,77]. Besides, Rosero et al used a smoothed pseudo Wigner Ville distribution (SPWVD) and Zao-Atlas-Marks distribution (ZAM), which can eliminate interference in WVD-based PMSM fault diagnosis [78,79]. Even so, its application on PMSM remains to be further studied.…”
Section: Wigner-ville Distributionmentioning
confidence: 99%
“…To solve this problem, some researchers have combined WVD with EMD, included in HHT, to analyze the current by analyzing the demodulated IMF with WVD [76,77]. Besides, Rosero et al used a smoothed pseudo Wigner Ville distribution (SPWVD) and Zao-Atlas-Marks distribution (ZAM), which can eliminate interference in WVD-based PMSM fault diagnosis [78,79]. Even so, its application on PMSM remains to be further studied.…”
Section: Wigner-ville Distributionmentioning
confidence: 99%
“…The evolutions of kurtosis, Crest and Impulse Factors in function of faults degrees are shown, respectively, in rows (3), (4) and (6). The trends of these indicators are approximately similar under partial PDMF and DE, but different under SE case.…”
Section: Resultsmentioning
confidence: 97%
“…From years ago, various signal processing techniques have been applied to extract fault signatures from characteristic signals. However, some techniques have been constrained by their limitations with respect to signals properties [6]. For this purpose, conventional time-and frequency-indicators, extracted from vibration signals, are analyzed with respect to operating conditions and fault severities which can serve in the phase of features selection.…”
Section: Introductionmentioning
confidence: 99%
“…Thus, the Wigner integral is the Fourier transform, with respect to the delay variable τ, of x(t+τ/2) x*(t-τ/2). This procedure avoids any loss of time-frequency resolution, as it happens, for instance, when performing the windowing in the Short Time Fourier Transform [14]. It has Hermitian symmetry in τ remaining always real [21] Unlike other recently applied distributions [13], [15], [17], the Wigner-Ville distribution has the desirable property of fulfilling the marginal conditions [21], thus total signal energy can be calculated in time or in frequency using the Plancherel formula:…”
Section: Wigner-ville Distributionmentioning
confidence: 99%