JOURNAL ARTICLE

Fault Diagnosis of a Rolling Bearing Using Wavelet Packet Denoising and Random Forests

Ziwei WangQinghua ZhangJianbin XiongMing XiaoGuoxi SunHe Jun

Year: 2017 Journal:   IEEE Sensors Journal Vol: 17 (17)Pages: 5581-5588   Publisher: IEEE Sensors Council

Abstract

The faults of rolling bearings can result in the deterioration of rotating machine operating conditions, how to extract the fault feature parameters and identify the fault of the rolling bearing has become a key issue for ensuring the safe operation of modern rotating machineries. This paper proposes a novel hybrid approach of a random forests classifier for the fault diagnosis in rolling bearings. The fault feature parameters are extracted by applying the wavelet packet decomposition, and the best set of mother wavelets for the signal pre-processing is identified by the values of signal-to-noise ratio and mean square error. Then, the mutual dimensionless index is first used as the input feature for the classification problem. In this way, the best features of the five mutual dimensionless indices for the fault diagnosis are selected through the internal voting of the random forests classifier. The approach is tested on simulation and practical bearing vibration signals by considering several fault classes. The comparative experiment results show that the proposed method reached 88.23% in classification accuracy, and high efficiency and robustness in the models.

Keywords:
Wavelet Random forest Pattern recognition (psychology) Robustness (evolution) Wavelet packet decomposition Feature extraction Artificial intelligence Bearing (navigation) Computer science Daubechies wavelet Engineering Wavelet transform

Metrics

352
Cited By
19.19
FWCI (Field Weighted Citation Impact)
12
Refs
1.00
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Gear and Bearing Dynamics Analysis
Physical Sciences →  Engineering →  Mechanical Engineering
Machine Fault Diagnosis Techniques
Physical Sciences →  Engineering →  Control and Systems Engineering
Advanced machining processes and optimization
Physical Sciences →  Engineering →  Mechanical Engineering

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