A noise reduction method for rolling bearing based on improved Wiener filtering

To accurately identify compound faults of bearings, a new noise reduction method is presented. With the new method, input signals and the order of Wiener filtering are adaptively determined according to feature mode decomposition (FMD), signal evaluation index, and Euclidean distance. First, to effectively separate frequency components from vibration signals, vibration signals are decomposed into modal components based on the FMD algorithm; second, kurtosis, root mean square, and variance, which are sensitive to fault information, are selected to build evaluation vectors. Third, the Euclidean distance between the evaluation vectors of the component signal and the original signal are calculated to represent the correlation among signals. By acquiring the two component signals that have the greatest and least correlation to original signals, an actual signal and a mixed signal required by Wiener filtering can be adaptively determined. Furthermore, the order of Wiener filtering is adaptively determined with maximum kurtosis as the criterion. Finally, fault features are extracted through the spectral analysis of signals after Wiener filtering and the type of compound faults is judged based on that. To demonstrate the accuracy and effectiveness of the proposed method, the proposed method is compared with the classical method. The result of comparison shows that the presented method can restrict the noise more effectively and determine the type of complex faults of bearings more accurately.

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Publication Details

Journal
Review of Scientific Instruments
Published
2025-02-01
DOI
https://doi.org/10.1063/5.0217945
Citations
4
Primary Topic
Machine Fault Diagnosis Techniques
Type
article
Field-Weighted Citation Impact
4.86

Funders

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article

A noise reduction method for rolling bearing based on improved Wiener filtering

Chuang Han, Yan Wang, Mingyue Yu, Jingwen Su
4 citations
Review of Scientific Instruments
Machine Fault Diagnosis Techniques
4.86
article

A noise reduction method for rolling bearing based on improved Wiener filtering

Chuang Han, Yan Wang, Mingyue Yu, Jingwen Su
article en
4 citations

Abstract

To accurately identify compound faults of bearings, a new noise reduction method is presented. With the new method, input signals and the order of Wiener filtering are adaptively determined according to feature mode decomposition (FMD), signal evaluation index, and Euclidean distance. First, to effectively separate frequency components from vibration signals, vibration signals are decomposed into modal components based on the FMD algorithm; second, kurtosis, root mean square, and variance, which are sensitive to fault information, are selected to build evaluation vectors. Third, the Euclidean distance between the evaluation vectors of the component signal and the original signal are calculated to represent the correlation among signals. By acquiring the two component signals that have the greatest and least correlation to original signals, an actual signal and a mixed signal required by Wiener filtering can be adaptively determined. Furthermore, the order of Wiener filtering is adaptively determined with maximum kurtosis as the criterion. Finally, fault features are extracted through the spectral analysis of signals after Wiener filtering and the type of compound faults is judged based on that. To demonstrate the accuracy and effectiveness of the proposed method, the proposed method is compared with the classical method. The result of comparison shows that the presented method can restrict the noise more effectively and determine the type of complex faults of bearings more accurately.

Review of Scientific InstrumentsVol. 96(2)
Indiana Hand to Shoulder Center (US)
National Natural Science Foundation of China, Department of Education of Liaoning Province
Openalex Percentile: Top 6%
Machine Fault Diagnosis Techniques
4.86
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A noise reduction method for rolling bearing based on improved Wiener filtering — Chuang Han, Yan Wang, et al. · Review of Scientific Instruments (2025) | TGRS Research Map | TGRS