Diagnosis of Bearing Faults Using Optimal Teager-Kaiser Energy Concentrated Time-Frequency Transforms

被引:1
作者
Krishnendu, K. [1 ]
Pradhan, Pyari Mohan [1 ]
机构
[1] IIT Roorkee, Dept Elect & Commun Engn, Roorkee 247667, Uttarakhand, India
关键词
Time-frequency analysis; Fault diagnosis; Vibrations; Time-domain analysis; Machinery; Estimation; Transient analysis; Frequency estimation; Accuracy; Symmetric matrices; Machine fault analysis; Teager-Kaiser energy concentrated optimal discrete window (TKECODW); Teager-Kaiser energy operator (TKEO); time-frequency analysis (TFA); time-frequency representation (TFR); SPHEROIDAL WAVE-FUNCTIONS; FOURIER-ANALYSIS;
D O I
10.1109/TIM.2025.3548066
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
The early detection of machinery faults plays a major role in high-cost and safety critical industrial processes. The nonstationary signal analysis is one of the means of machinery fault diagnosis. Time-frequency analysis (TFA) is an efficient tool to identify fault frequency components that reveal the machinery health information hidden in the nonstationary signals. Teager-Kaiser energy operator (TKEO) is a frequency-weighted energy estimation tool that can extract amplitude, frequency, and phase modulations associated with fault signals. The predominant focus of analysis so far has revolved around utilizing TKEO primarily as a demodulation algorithm rather than emphasizing its role as an energy estimation method. The aim of this article is to demonstrate the efficacy of TKEO as an energy estimation method in creating a compact window that is intended to concurrently optimize the Teager-Kaiser energy concentration (TKEC) within a specific time duration and frequency interval simultaneously. A multiobjective optimization method is used to determine the maximum time- and frequency-domain TKEC for sequences of finite length. A Teager-Kaiser energy concentrated optimal discrete window (TKECODW) is designed, and its characteristics are mathematically analyzed. Furthermore, TKECODW is used for detecting faults in machines using vibration signals.
引用
收藏
页数:11
相关论文
共 40 条
[1]  
Auger F., 2008, TIME FREQUENCY ANAL, P131, DOI DOI 10.1002/9780470611203.CH5
[2]  
Bertsekas D., 2009, CONVEX OPTIMIZATION
[3]  
Boashash B, 2003, TIME FREQUENCY SIGNAL ANALYSIS AND PROCESSING: A COMPREHENSIVE REFERENCE, P627
[4]  
Bodo R, 2020, 2020 IEEE INTERNATIONAL WORKSHOP ON METROLOGY FOR INDUSTRY 4.0 & IOT (METROIND4.0&IOT), P27, DOI [10.1109/MetroInd4.0IoT48571.2020.9138294, 10.1109/metroind4.0iot48571.2020.9138294]
[5]   ON DETERMINANT OF CERTAIN PENTADIAGONAL MATRIX [J].
Borowska, Jolanta ;
Lacinska, Lena ;
Rychlewska, Jowita .
JOURNAL OF APPLIED MATHEMATICS AND COMPUTATIONAL MECHANICS, 2013, 12 (03) :21-26
[6]  
Angelow ABA, 2008, Arxiv, DOI arXiv:quant-ph/9903100
[7]   Computation of an eigendecomposition-based discrete fractional Fourier transform with reduced arithmetic complexity [J].
de Oliveira Neto, Jose R. ;
Lima, Juliano B. ;
da Silva, Gilson J., Jr. ;
Campello de Souza, Ricardo M. .
SIGNAL PROCESSING, 2019, 165 :72-82
[8]   Research on an Adaptive Variational Mode Decomposition with Double Thresholds for Feature Extraction [J].
Deng, Wu ;
Liu, Hailong ;
Zhang, Shengjie ;
Liu, Haodong ;
Zhao, Huimin ;
Wu, Jinzhao .
SYMMETRY-BASEL, 2018, 10 (12)
[9]   A Comparison of the Squared Energy and Teager-Kaiser Operators for Short-Term Energy Estimation in Additive Noise [J].
Dimitriadis, Dimitrios ;
Potamianos, Alexandros ;
Maragos, Petros .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2009, 57 (07) :2569-2581
[10]  
GABOR D, 1946, J I ELECT ENG LOND, V93, P429, DOI DOI 10.1049/JI-3-2.1946.0074