參考文獻 |
[1] McFaddent, P. D. and Smith, J. D., 1984, “Model for the vibration produced by a signal point defect in a rolling element bearing”, Journal of Sound and Vibration, Vol. 96, Issue 1, pp.69-82.
[2] Patil, M. S., Mathew, J., Rajendrakumar, P. K., and Desai, S., 2012, “A theoretical model to predict the effect of localized defect on vibrations associated with ball bearing, ” International Journal of Mechanical Sciences, Vol.52, pp.1193-1201.
[3] Petersen, D., Howard, C., Sawalhi N., Ahmadi A. M., and Singh, S., 2015, “Analysis of bearing stiffness variations, contact forces and vibrations in radially loaded double row rolling element bearings with raceway defects”,Mechanical Systems and Signal Processing, Vol.50-51, pp.139-160.
[4] Ghalamchi, B., Sopanen, J., and Mikkola, A., 2016, “Modeling and dynamic analysis of spherical roller bearing with localized defects: analytical formulation to calculate defect depth and Stiffness”, Hindawi Publishing Corporation Shock and Vibration,Vol. 2016, Article ID 2106810, 11 pages.
[5] Harris, T. A. , and Kotzalas M. N.,2006, Rolling Bearing Analysis-essential concepts of bearing technology, Taylor & Francis, New York.
[6] Harris, T. A., Kotzalas M. N., 2006, Rolling Bearing Analysis-advanced concepts of rolling technology ,Taylor & Francis, 2006, New York.
[7] Rai, A., and Upadhyay, S. H., 2016, “A review on signal processing techniques utilized in the fault diagnosis of rolling element bearings”, Tribology International, Vol.96, pp.289-306.
[8] Randall, R. B. and Antoni, J., 2011, “Rolling element bearing diagnostics-a tutorial”, Mechanical Systems and Signal Processing, Vol.25, pp.485-520.
[9] Antoni, J., 2006, “The spectral kurtosis: a useful tool for characterizing non-stationary signals”, Mechanical Systems and Signal Processing, Vol.20 , pp.282-307.
[10] Randall, R. B. and Antoni J., 2006, “The spectral kurtosis: application to the vibratory surveillance and diagnostics of rotating machines,” Mechanical Systems and Signal Processing, Vol.20 , pp.308-331.
[11] Antoni, J., 2007, “Fast computation of the kurtogram for the detection of transient faults”,Mechanical Systems and Signal Processing, Vol.21, pp.108-124.
[12] Sawalhi, N., Randall, R.B., and Endo, H., 2007, “The enhancement of fault detection and diagnosis in rolling element bearings using minimum entropy deconvolution combined with spectral kurtosis”, Mechanical Systems and Signal Processing, Vol.21, pp.2616-2633.
[13] Huang, N. E., Shen, Z., Long, S. R., Wu, M. C., Shih, H. H., Zheng, Q., Yen, N. C., Tung, C. C., Liu, H. H., 1998, “The empirical mode decomposition and Hilbert spectrum for nonlinear and non-stationary time series analysis”, Proceeding of the Royal Society London, Vol.454, pp.903-995.
[14] Yu, D., Cheng, J. and Yang, Y., 2003, “Application of EMD method and Hilbert Spectrum to the diagnosis of roller bearing”, Mechanical Systems and Signal Processing, Vol.19, pp.259-270.
[15] Cheng, J., Yu, D., and Yang, Y., 2006, “A fault diagnosis approach for roller bearings based on EMD method and AR model”, Mechanical Systems and Signal Processing, Vol.20, pp.350-362.
[16] Dong, G. and Chen, J., 2012, “Noise resistant time frequency analysis and application in fault diagnosis of rolling element bearings”, Mechanical Systems and Signal Processing, Vol.33, pp. 212-236.
[17] Klein, R., Masad, E., Rudyk, E., and Winkler, I., 2014, “Bearing diagnostics using image processing methods”, Mechanical Systems and Signal Processing, Vol.45, pp.105-113.
[18] Li, C., Sanchez, V., Zurita G., Lozada M. C., and Cabrera, D., 2016, “Rolling element bearing defect detection using the generalized synchrosqueezing transform guided by time-frequency ridge enhancement”, ISA Transactions, Vol.60, pp.274-284.
[19] Li, L., Qu, L., and Liao, X., 2007, “Haar wavelet for machine fault diagnosis Haar wavelet for machine fault diagnosis”, Mechanical Systems and Signal Processing, Vol.21, pp.1773-1786.
[20] Su, W., Wang, F., Zhu, H., Zhang, Z., and Guo, Z., 2010, “Rolling element bearing faults diagnosis based on optimal Morlet wavelet filter and autocorrelation enhancement”, Mechanical Systems and Signal Processing, Vol. 24, pp.1458-1472.
[21] Li, H., Zhang, Y., and Zheng, H., 2011, “Application of Hermitian wavelet to crack fault detection in gearbox”, Mechanical Systems and Signal Processing, Vol.25, pp.1353-1363.
[22] Borghesani, P., Pennacchi, P., Randall, R. B., Sawalhi, N., and Ricci, R., 2013, “Application of cepstrum pre-whitening for the diagnosis of bearing faults under variable speed conditions”, Mechanical Systems and Signal Processing ,Vol.36 ,pp.370-384.
[23] Barszcz, T. and Jablonski, A.,2011, “novel method for the optimal band selection for vibration signal demodulation and comparison with the Kurtogram”, Mechanical Systems and Signal Processing, Vol.25 , pp.431-451.
[24] Mishra, C., Samantaray, K., and Chakraborty, G., 2016, “Rolling element bearing defect diagnosis under variable speed operation through angle synchronous averaging of wavelet de-noised estimate”, Mechanical Systems and Signal Processing, Vol.72-73, pp.206-222.
[25] Abboud, D., Antoni, J., Eltabach, M., and Zieba, S. S., 2015, “Anglentime cyclostationarity for the analysis of rolling element bearing vibrations”, Measurement , Vol.75, pp. 29-39.
[26] Ming, Y., Chen, J., and Dong, G., 2011, “Weak fault feature extraction of rolling bearing based on cyclic Wiener filter and envelope spectrum”, Mechanical Systems and Signal Processing, Vol.25, pp. 1773-1785.
[27] Singh, S., Howard, C. Q., and Hansen, C. H., 2015, “An extensive review of vibration modelling of rolling element bearings with localised and extended defects”, Journal of Sound and Vibration, Vol.357, pp.300-330.
[28] 王彬,2012,Matlab 數位訊號處理,五南圖書出版社,台北市。
[29] Cooley, J. W. and Tukey, J. W., 1965, “An algorithm for the machine calculation of complex Fourier series”, Mathematics of Computation, Vol.19, No.90, pp.297-301.
[30] Pei, S. C. and Ding, J. J., 2007, “Relations between gabor transforms and fractional Fourier transforms and their applications for signal processing”, IEEE Transactions on Signal Processing, Vol.55, NO.10. |