journal article·2018-04-16Open access

Fault Diagnosis of Rotating Machinery Based on the Multiscale Local Projection Method and Diagonal Slice Spectrum

Yong Lv, Rui Yuan, Wei Shi

Applied Sciences· Volume 8· Issue 4

Abstract

The vibration signals of bearings and gears measured from rotating machinery usually have nonlinear, nonstationary characteristics. The local projection algorithm cannot only reduce the noise of the nonlinear system, but can also preserve the nonlinear deterministic structure of the signal. The influence of centroid selection on the performance of noise reduction methods is analyzed, and the multiscale local projection method of centroid was proposed in this paper. This method considers both the geometrical shape and statistical error of the signal in high dimensional phase space, which can effectively eliminate the noise and preserve the complete geometric structure of the attractors. The diagonal slice spectrum can identify the frequency components of quadratic phase coupling and enlarge the coupled frequency component in the nonlinear signal. Therefore, the proposed method based on the above two algorithms can achieve more accurate results of fault diagnosis of gears and rolling bearings. The simulated signal is used to verify its effectiveness in a numerical simulation. Then, the proposed method is conducted for fault diagnosis of gears and rolling bearings in application researches. The fault characteristics of faulty bearings and gears can be extracted successfully in the researches. The experimental results indicate the effectiveness of the novel proposed method.
Source: crossref · Quality: baseline

Research context

OpenAlex topics: Machine Fault Diagnosis Techniques · Structural Health Monitoring Techniques · Image and Signal Denoising Methods

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

Key Laboratory of Metallurgical Equipment and Control Technology, Wuhan University of Science and Technology, Ministry of Education, Wuhan 430081, China

Hubei Key Laboratory of Mechanical Transmission and Manufacturing Engineering, Wuhan University of Science and Technology, Wuhan 430081, China

Wuhan Ship Development & Design Institute, Wuhan 430064, China

Funding

National Natural Science Foundation of China · Natural Science Foundation of Hubei province · State Key Laboratory of Refractories and Metallurgy, Wuhan University of Science and Technology

References (36)

Show source-provided references
1. Bearing fault diagnosis based on variational mode decomposition and total variation denoising10.1088/0957-0233/27/7/075101 ↗
2. Multivariate empirical mode decomposition and its application to fault diagnosis of rolling bearing10.1016/j.ymssp.2016.03.010 ↗
3. Li, K., Su, L., Wu, J., Wang, H., and Chen, P. (2017). A Rolling Bearing Fault Diagnosis Method Based on Variational Mode Decomposition and an Improved Kernel Extreme Learning Machine. Appl. Sci., 7.10.3390/app7101004 ↗
4. Research of high-resolution vibration signal detection technique and application to mechanical fault diagnosis10.1016/j.ymssp.2005.10.001 ↗
5. Early fault diagnosis of bearing and stator faults of the single-phase induction motor using acoustic signals10.1016/j.measurement.2017.08.036 ↗
6. Recognition of armature current of DC generator depending on rotor speed using FFT, MSAF-1 and LDA10.17531/ein.2015.1.9 ↗
7. Application of the largest Lyapunov exponent algorithm for feature extraction in low speed slew bearing condition monitoring10.1016/j.ymssp.2014.05.021 ↗
8. Fuzzy fault detection filter design for t-s fuzzy systems in finite frequency domain10.1109/TFUZZ.2016.2593921 ↗
9. Distributed state estimation, fault detection and isolation filter design for heterogeneous multi-agent linear parameter-varying systems10.1049/iet-cta.2016.0912 ↗
10. Empirical mode decomposition-based time-frequency analysis of multivariate signals: The power of adaptive data analysis10.1109/MSP.2013.2267931 ↗
11. The continuous wavelet transform: Moving beyond uni-and bivariate analysis10.1111/joes.12012 ↗
12. Empirical wavelet transform10.1109/TSP.2013.2265222 ↗
13. Zhou, B., and Liu, Z. (2015, January 19–20). Method of multi-resolution and effective singular value decomposition in under-determined blind source separation and its application to the fault diagnosis of roller bearing. Proceedings of the 2015 11th International Conference on Computational Intelligence and Security (CIS), Shenzhen, China.10.1109/CIS.2015.117 ↗
14. Local-geometric-projection method for noise reduction in chaotic maps and flows10.1103/PhysRevA.46.3057 ↗
15. A noise reduction method for signals from nonlinear systems10.1016/0167-2789(92)90108-Y ↗
16. Kantz, H., and Schreiber, T. (2003). Nonlinear Time Series Analysis, Cambridge University Press.10.1017/CBO9780511755798 ↗
17. Practical method for determining the minimum embedding dimension of a scalar time series10.1016/S0167-2789(97)00118-8 ↗
18. Fault classification of rolling bearing based on reconstructed phase space and Gaussian mixture model10.1016/j.jsv.2009.01.003 ↗
19. Singular-spectrum analysis: A toolkit for short, noisy chaotic signals10.1016/0167-2789(92)90103-T ↗
20. 2366. A novel scheme on multi-channel mechanical fault signal diagnosis based on augmented quaternion singular spectrum analysis10.21595/jve.2016.17239 ↗
21. Generalized phase space projection for nonlinear noise reduction10.1016/j.physd.2005.01.011 ↗
22. Nonlinear time series analysis of Kepler Space Telescope data: Mutually beneficial progress10.1002/asna.201211791 ↗
23. Projective filtering of time warped ECG beats10.1016/j.compbiomed.2007.08.002 ↗
24. Nonlinear time sequence analysis10.1142/S0218127491000403 ↗
25. On noise reduction methods for chaotic data. Chaos: An Interdisciplinary
26. Smooth local subspace projection for nonlinear noise reduction10.1063/1.4865754 ↗
27. Improvements to local projective noise reduction through higher order and multiscale refinements10.1063/1.4922473 ↗
28. Tugnait, J.K., and Luo, W. (2003, January 6–10). On channel estimation using superimposed training and first-order statistics. Proceedings of the 2003 IEEE International Conference on Acoustics, Speech, and Signal Processing, Hong Kong, China.
29. Blind Identification and equalisation based on second-order statistics: A time domain approach10.1109/18.312157 ↗
30. Higher-order spectra measurement techniques of termite emissions. A characterization framework10.1016/j.measurement.2006.10.002 ↗
31. Application of higher order statistics/spectra in biomedical signals—A review10.1016/j.medengphy.2010.04.009 ↗
32. Zheng, K., Li, T., Zhang, B., Zhang, Y., Luo, J., and Zhou, X. (2017). Incipient Fault Feature Extraction of Rolling Bearings Using Autocorrelation Function Impulse Harmonic to Noise Ratio Index Based SVD and Teager Energy Operator. Appl. Sci., 7.10.3390/app7111117 ↗
33. Jiang, Z., Hu, M., Feng, K., and He, Y. (2017). Weak fault feature extraction scheme for intershaft bearings based on linear prediction and order tracking in the rotation speed difference domain. Appl. Sci., 7.10.3390/app7090937 ↗
34. Loparo, K.A. (2017, October 30). Bearings Vibration Data Set, Case Western Reserve University. Available online: http://csegroups.case.edu/bearingdatacenter/home.
35. Tutorial on higher-order statistics (spectra) in signal processing and system theory: Theoretical results and some applications10.1109/5.75086 ↗
36. Signal processing with higher-order spectra10.1109/79.221324 ↗