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Applied Mathematics and Nonlinear Sciences
Volume 5 (2020): Issue 2 (July 2020)
Open Access
Higher-Order Spectral Analysis of Stray Flux Signals for Faults Detection in Induction Motors
Miguel E. Iglesias Martínez
Miguel E. Iglesias Martínez
,
Jose A. Antonino-Daviu
Jose A. Antonino-Daviu
,
Pedro Fernández de Córdoba
Pedro Fernández de Córdoba
and
J. Alberto Conejero
J. Alberto Conejero
| Mar 31, 2020
Applied Mathematics and Nonlinear Sciences
Volume 5 (2020): Issue 2 (July 2020)
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Published Online:
Mar 31, 2020
Page range:
1 - 14
Received:
Sep 04, 2019
Accepted:
Sep 30, 2019
DOI:
https://doi.org/10.2478/amns.2020.1.00032
Keywords
Cumulants
,
Higher-Order Spectra
,
Stray Flux
,
Faults Diagnosis
© 2020 Miguel E. Iglesias Martínez et al., published by Sciendo
This work is licensed under the Creative Commons Attribution 4.0 International License.
Fig. 1
Examples of Eccentricity: a) Without eccentricity (b) Static eccentricity (c) Dynamic eccentricity (d) Mixed eccentricity. [47].
Fig. 2
Higher-Order Spectral classification. Here, Fk(·) denote the k-dimensional Fourier Transform, see [40].
Fig. 3
Symmetry regions for (a) the third-order cumulant and for (b) the bispectrum.
Fig. 4
(a) A cosine signal of 50Hz (0.05 normalized frequency) and (b) its spectrum
Fig. 5
Contour plot of the bispectrum of the 50 Hz (0.05) cosine signal.
Fig. 6
A phase spectrum of a cosine signal of 50Hz (0.05 normalized frequency)
Fig. 7
Contour plot of the phase bispectrum of a cosine signal of 50Hz (0.05 normalized frequency)
Fig. 8
Ilustration of : a) Harmonic Signal b) Harmonic Signal Spectrum
Fig. 9
Contour Plot of: a) Bispectrum of the Harmonic Signal described in (14) and b) an expanded version of it.
Fig. 10
Contour plot of the phase bispectrum of a harmonic signal described in (14).