Vibration analysis of a cracked rotor using Hilbert-Huang transform

Mechanical Systems and Signal Processing

Volumn 21, Issue 8, 2007, Pages 3030-3041

  Guo, D ^a   Peng, Z K ^a  

^a TSINGHUA UNIVERSITY   (China)

Author keywords

Cracked rotor; FEM; Hilbert huang transform; Vibrations

Indexed keywords

FINITE ELEMENT METHOD; HARMONIC ANALYSIS; HILBERT SPACES; NONLINEAR ANALYSIS; ROTORS;

CRACKED ROTOR; HILBERT-HUANG TRANSFORM;

VIBRATION ANALYSIS;

EID: 34648813615     PISSN: 08883270     EISSN: 10961216     Source Type: Journal    
DOI: 10.1016/j.ymssp.2007.05.004     Document Type: Article

References (22)

1. Wauer J. On the dynamics of cracked rotors: a literature survey. Applied Mechanics Review 43 (1990) 13-17
2. Dimarogonas A.D. Vibration of cracked structures: a state of the art review. Engineering Fracture Mechanics 55 (1996) 831-857
3. I. W. Mayes, W. G. R. Davies, A method of calculating the vibrational behaviour of coupled rotating shafts containing transverse crack, in: Institute of Mechanical Engineers Conference, Vibration in Rotating Machinery, London, 1980, pp. 17-27.
4. Imam I., Azzaro S.H., Bankert R.J., and Scheibel J. Development of on-line rotor crack detection and monitoring system. American Society of Mechanical Engineers. Journal of Vibration, Acoustics, Stress and Reliability in Design 111 (1989) 241-250
5. W. Jiang, Z. Luo, Z. Fang, A transient analysis of a vertical rotor through critical speed, in: Proceedings of International Conference on Hydrodynamic Bearings-Rotor System Dynamics, X'ian, China, 1990, pp. 278-282.
6. Sekhar A.S., and Prabhu B.S. Transient analysis of a cracked rotor passing through the critical speed. Journal of Sound and Vibration 173 (1994) 415-421
7. Piaut R.H., Andruet R.H., and Suherman S. Behavior of a cracked rotating shaft during passage through a critical speed. Journal of Sound and Vibration 173 (1994) 577-589
8. Asewusi S.A., and Albedoor B.O. Wavelet analysis of vibration signal of an overhang rotor with a propagating transverse crack. Journal of Sound and Vibration 246 (2001) 777-793
9. Prabhakar S., Sekhar A.S., and Mohanty A.R. Crack versus coupling misalignment in a transient rotor system. Journal of Sound and Vibration 256 (2002) 773-786
10. Sekhar A.S. Crack detection through wavelet transform for a run-up rotor. Journal of Sound and Vibration 259 (2003) 461-472
11. Darpe A.K., Gupta K., and Chawla A. Transient response and breathing behaviour of a cracked Jeffcott rotor. Journal of Sound and Vibration 272 (2004) 207-243
12. Sekhar A.S. Crack detection and monitoring in a rotor supported on fluid film bearings: start-up vs run-down. Mechanical Systems and Signal Processing 17 (2003) 897-901
13. Huang N., Shen Z., Long S., Wu M., Shih H., Zheng Q., Yen N., Tung C., and Liu H. The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis. Proceeding of the Royal Society of London Series A-Mathematical Physical and Engineering Sciences 454 (1998) 903-995
14. A.D. Dimarogonas, S.A Paipetis, Analytical methods in rotor dynamics, in: Applied Science, London, 1983, pp. 144-193.
15. D. Guo, F. Chu, Y. He, Vibration analysis of rotor with transverse surface cracks, American Society of Mechanical Engineers, International Gas Turbine Institute, Turbo Expo (Publication) IGTI, Vol. 4, 2003, pp. 459-472.
16. Huang N.E., Shen Z., and Long S.R. A new view of nonlinear water waves: The Hilbert spectrum. Annual Review of Fluid Mechanics 31 (1999) 417-457
17. Momtesinos M.E., Munozcobo J.L., and Perez C. Hilbert-Huang analysis of BWR neutron detector signals: application to DR calculation and to corrupted signal analysis. Annals of Nuclear Energy 30 (2003) 715-727
18. Naprstek J., and Fischer C. Non-stationary response of structures excited by random seismic processes with time variable frequency content. Soil Dynamics and Earthquake Engineering 22 (2002) 1143-1150
19. Yang B.Z., and Suh C.S. Interpretation of crack-induced rotor non-linear response using instantaneous frequency. Mechanical Systems and Signal Processing 18 (2004) 491-513
20. J.N. Yang, Y. Lei, System identification of linear structures using hilbert transform and empirical mode decomposition, in: Proceeding of 18th International Modal Analysis Conference: A Conference on Structural Dynamics San Antonio, TX, 2000, pp. 213-219.
21. Peng Z.K., Tse P., and Chu F. A comparison study of Improved Hilbert-Huang transform and wavelet transform: applocation to fault diagnosis for rolling bearing. Mechanical Systems and Signal Processing 19 (2005) 974-988
22. Newmark N. A method of computation for structural dynamics. Journal of the Engineering Mechanics Division ASCE (1959) 67-94