Low-Computational-Cost Hybrid FEM-Analytical Induction Machine Model for the Diagnosis of Rotor Eccentricity, Based on Sparse Identification Techniques and Trigonometric Interpolation

Since it is not efficient to physically study many machine failures, models of faulty induction machines (IMs) have attracted a rising interest. These models must be accurate enough to include fault effects and must be computed with relatively low resources to reproduce different fault scenarios. Mo...

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Autores principales: Carla Terron-Santiago, Javier Martinez-Roman, Ruben Puche-Panadero, Angel Sapena-Bano
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Lenguaje:EN
Publicado: MDPI AG 2021
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Acceso en línea:https://doaj.org/article/0f98acd325dd4ad8b9caf67cb9f0bc8b
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spelling oai:doaj.org-article:0f98acd325dd4ad8b9caf67cb9f0bc8b2021-11-11T19:00:46ZLow-Computational-Cost Hybrid FEM-Analytical Induction Machine Model for the Diagnosis of Rotor Eccentricity, Based on Sparse Identification Techniques and Trigonometric Interpolation10.3390/s212169631424-8220https://doaj.org/article/0f98acd325dd4ad8b9caf67cb9f0bc8b2021-10-01T00:00:00Zhttps://www.mdpi.com/1424-8220/21/21/6963https://doaj.org/toc/1424-8220Since it is not efficient to physically study many machine failures, models of faulty induction machines (IMs) have attracted a rising interest. These models must be accurate enough to include fault effects and must be computed with relatively low resources to reproduce different fault scenarios. Moreover, they should run in real time to develop online condition-monitoring (CM) systems. Hybrid finite element method (FEM)-analytical models have been recently proposed for fault diagnosis purposes since they keep good accuracy, which is widely accepted, and they can run in real-time simulators. However, these models still require the full simulation of the FEM model to compute the parameters of the analytical model for each faulty scenario with its corresponding computing needs. To address these drawbacks (large computing power and memory resources requirements) this paper proposes sparse identification techniques in combination with the trigonometric interpolation polynomial for the computation of IM model parameters. The proposed model keeps accuracy similar to a FEM model at a much lower computational effort, which could contribute to the development and to the testing of condition-monitoring systems. This approach has been applied to develop an IM model under static eccentricity conditions, but this may extend to other fault types.Carla Terron-SantiagoJavier Martinez-RomanRuben Puche-PanaderoAngel Sapena-BanoMDPI AGarticlefault diagnosissparse identificationmodel order reductioninduction machinesChemical technologyTP1-1185ENSensors, Vol 21, Iss 6963, p 6963 (2021)
institution DOAJ
collection DOAJ
language EN
topic fault diagnosis
sparse identification
model order reduction
induction machines
Chemical technology
TP1-1185
spellingShingle fault diagnosis
sparse identification
model order reduction
induction machines
Chemical technology
TP1-1185
Carla Terron-Santiago
Javier Martinez-Roman
Ruben Puche-Panadero
Angel Sapena-Bano
Low-Computational-Cost Hybrid FEM-Analytical Induction Machine Model for the Diagnosis of Rotor Eccentricity, Based on Sparse Identification Techniques and Trigonometric Interpolation
description Since it is not efficient to physically study many machine failures, models of faulty induction machines (IMs) have attracted a rising interest. These models must be accurate enough to include fault effects and must be computed with relatively low resources to reproduce different fault scenarios. Moreover, they should run in real time to develop online condition-monitoring (CM) systems. Hybrid finite element method (FEM)-analytical models have been recently proposed for fault diagnosis purposes since they keep good accuracy, which is widely accepted, and they can run in real-time simulators. However, these models still require the full simulation of the FEM model to compute the parameters of the analytical model for each faulty scenario with its corresponding computing needs. To address these drawbacks (large computing power and memory resources requirements) this paper proposes sparse identification techniques in combination with the trigonometric interpolation polynomial for the computation of IM model parameters. The proposed model keeps accuracy similar to a FEM model at a much lower computational effort, which could contribute to the development and to the testing of condition-monitoring systems. This approach has been applied to develop an IM model under static eccentricity conditions, but this may extend to other fault types.
format article
author Carla Terron-Santiago
Javier Martinez-Roman
Ruben Puche-Panadero
Angel Sapena-Bano
author_facet Carla Terron-Santiago
Javier Martinez-Roman
Ruben Puche-Panadero
Angel Sapena-Bano
author_sort Carla Terron-Santiago
title Low-Computational-Cost Hybrid FEM-Analytical Induction Machine Model for the Diagnosis of Rotor Eccentricity, Based on Sparse Identification Techniques and Trigonometric Interpolation
title_short Low-Computational-Cost Hybrid FEM-Analytical Induction Machine Model for the Diagnosis of Rotor Eccentricity, Based on Sparse Identification Techniques and Trigonometric Interpolation
title_full Low-Computational-Cost Hybrid FEM-Analytical Induction Machine Model for the Diagnosis of Rotor Eccentricity, Based on Sparse Identification Techniques and Trigonometric Interpolation
title_fullStr Low-Computational-Cost Hybrid FEM-Analytical Induction Machine Model for the Diagnosis of Rotor Eccentricity, Based on Sparse Identification Techniques and Trigonometric Interpolation
title_full_unstemmed Low-Computational-Cost Hybrid FEM-Analytical Induction Machine Model for the Diagnosis of Rotor Eccentricity, Based on Sparse Identification Techniques and Trigonometric Interpolation
title_sort low-computational-cost hybrid fem-analytical induction machine model for the diagnosis of rotor eccentricity, based on sparse identification techniques and trigonometric interpolation
publisher MDPI AG
publishDate 2021
url https://doaj.org/article/0f98acd325dd4ad8b9caf67cb9f0bc8b
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