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Article

Clarke-Domain Dyadic Wavelet Denoising for Three-Phase Induction Motor Current Signals

by
Edgardo de Jesús Carrera Avendaño
1,*,
Iván Antonio Juarez Trujillo
1,
Monica Borunda
2,*,
Carlos Daniel García Beltrán
1,
J. Guadalupe Velásquez Aguilar
3,
Abisai Acevedo Quiroz
1 and
Susana Estefany De León Aldaco
1
1
Centro Nacional de Investigación y Desarrollo Tecnológico, Tecnológico Nacional de México, Cuernavaca 62490, Mexico
2
Centro Nacional de Investigación y Desarrollo Tecnológico, SECIHTI-Tecnológico Nacional de México, Cuernavaca 62490, Mexico
3
Facultad de Ciencias Químicas e Ingeniería, Universidad Autónoma del Estado de Morelos, Avenida Universidad 1001, Colonia Chamilpa, Cuernavaca 62209, Mexico
*
Authors to whom correspondence should be addressed.
Processes 2026, 14(6), 950; https://doi.org/10.3390/pr14060950 (registering DOI)
Submission received: 8 February 2026 / Revised: 9 March 2026 / Accepted: 13 March 2026 / Published: 16 March 2026
(This article belongs to the Special Issue Optimization and Analysis of Energy System)

Abstract

Noise elimination in current signals of three-phase induction motors, considered as energy systems for electromechanical conversion, is a critical preprocessing step for reliable condition monitoring and fault diagnosis. However, conventional wavelet-based denoising approaches often treat noise suppression as a generic filtering task, which may distort diagnostically relevant spectral components and inter-phase relationships. To address this limitation, this paper presents a physically constrained denoising framework that integrates the Clarke transformation with dyadic wavelet analysis to enable diagnostic-safe noise attenuation. The proposed method explicitly preserves frequency bands associated with supply harmonics, mechanical phenomena, and fault-related sidebands, while enforcing inter-phase coherence and zero-sequence stability in the Clarke domain. Wavelet parameters are selected through a diagnostic-oriented multi-criteria framework that jointly balances disturbance attenuation, harmonic fidelity, coherence retention, zero-sequence stability, and time-domain waveform integrity. Experimental validation using real three-phase induction motor current measurements under steady-state conditions shows that the proposed framework achieves noise reduction ratios of approximately 8–10 dB, while preserving the amplitudes of the main harmonic components with deviations below 10−3 dB. These results demonstrate that the proposed method provides a robust and physically consistent preprocessing stage for current-based monitoring of three-phase AC machines.
Keywords: induction motor diagnostics; three-phase current signals; Clarke transform; dyadic wavelet transform; wavelet-based denoising; noise reduction ratio induction motor diagnostics; three-phase current signals; Clarke transform; dyadic wavelet transform; wavelet-based denoising; noise reduction ratio
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MDPI and ACS Style

Avendaño, E.d.J.C.; Trujillo, I.A.J.; Borunda, M.; Beltrán, C.D.G.; Aguilar, J.G.V.; Quiroz, A.A.; Aldaco, S.E.D.L. Clarke-Domain Dyadic Wavelet Denoising for Three-Phase Induction Motor Current Signals. Processes 2026, 14, 950. https://doi.org/10.3390/pr14060950

AMA Style

Avendaño EdJC, Trujillo IAJ, Borunda M, Beltrán CDG, Aguilar JGV, Quiroz AA, Aldaco SEDL. Clarke-Domain Dyadic Wavelet Denoising for Three-Phase Induction Motor Current Signals. Processes. 2026; 14(6):950. https://doi.org/10.3390/pr14060950

Chicago/Turabian Style

Avendaño, Edgardo de Jesús Carrera, Iván Antonio Juarez Trujillo, Monica Borunda, Carlos Daniel García Beltrán, J. Guadalupe Velásquez Aguilar, Abisai Acevedo Quiroz, and Susana Estefany De León Aldaco. 2026. "Clarke-Domain Dyadic Wavelet Denoising for Three-Phase Induction Motor Current Signals" Processes 14, no. 6: 950. https://doi.org/10.3390/pr14060950

APA Style

Avendaño, E. d. J. C., Trujillo, I. A. J., Borunda, M., Beltrán, C. D. G., Aguilar, J. G. V., Quiroz, A. A., & Aldaco, S. E. D. L. (2026). Clarke-Domain Dyadic Wavelet Denoising for Three-Phase Induction Motor Current Signals. Processes, 14(6), 950. https://doi.org/10.3390/pr14060950

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