Multi-mass rotating shaft analysis and identification

Proceedings of the Institution of Mechanical Engineers, Part K: Journal of Multi-body Dynamics

Volumn 213, Issue 2, 1999, Pages 73-85

  Aleyaasin, M ^b   Ebrahimi, M ^a   Whalley, R ^b  

^a UNIVERSITY OF BRADFORD   (United Kingdom)

^b NONE

Author keywords

Distributed; Identification; Lumped; Rotor; Transfer function

Indexed keywords

EID: 0347871338     PISSN: 14644193     EISSN: None     Source Type: Journal    
DOI: 10.1243/1464419991544072     Document Type: Article

References (26)

1. Nelson, H. D. and McVaugh, J. M. The dynamics of rotor bearing systems using finite elements. Trans. ASME, J. Engng for Industry, 1976, 98, 593-600.
2. Rouch, K. E. and Kao, J. S. Dynamic reduction in rotor dynamics by the finite element method. Trans. ASME, J. Mech. Des., 1980, 102, 360-367.
3. Kim, Y. D. and Lee, C. W. Finite element analysis of rotor bearing systems using a modal transformation matrix. J. Sound and Vibr., 1986, 111(3), 441-456.
4. Glasgow, D. A. and Nelson, H. D. Stability analysis of rotor-bearing systems using component mode synthesis. Trans. ASME, J. Mech. Des., 1980, 102, 353-359.
5. Lund, J. W. Stability and damped critical speeds of a flexible rotor in fluid-film bearings. Trans. ASME, J. Engng for Industry, May 1974, 509-517.
6. Myklestad, N. O. A new method for calculating natural modes of uncoupled bending vibration of airplane wings and other types of beam. J. Aeronaut. Sci., April 1944, 153-162.
7. Hibner, D. G. Dynamic response of viscous-damped multi-shaft jet engines. J. Aircraft, 1975, 12(4).
8. Lund, J. W. Modal response of a flexible rotor in fluid-film bearings. Trans. ASME, J. Engng for Industry, May 1974, 525-533.
9. Burrows, C. R. and Sahinkaya, M. N. Vibration control of multi-mode rotor-bearing systems. Proc. R. Soc. Lond., 1983, A386, 77-94.
10. Burrows, C. R. and Sahinkaya, M. N. Parameter estimation of multi-mode rotor-bearing systems. Proc. R. Soc. Lond., 1982, A379, 367-387.
11. Huang, J. Y. Magnetic bearing control using fuzzy logic. IEEE Trans. on Industry Applic., November-December 1995, 31(6), 1492-1497.
12. Yang, B. S. and Pilkey, W. D. Accurate free vibration analysis for rotating shafts. In Rotating Machinery and Vehicle Dynamics, 1991, Vol. DE-35, pp. 133-138 (American Society of Mechanical Engineers, New York).
13. Yang, B. S., Pilkey, W. D. and Fergusson, N. J. Frequency dependent element matrices for rotor dynamics analysis. J. Sound and Vibr., 1992, 159(2), 339-351.
14. Whalley, R. The response of distributed-lumped parameter systems. Proc. Instn Mech. Engrs, Part C, Journal of Mechanical Engineering Science, 1988, 202(C6), 421-429.
15. Bartlett, H. and Whalley, R. Gas flow in pipes and tunnels. Proc. Instn Mech. Engrs, Part I, Journal of Systems and Control Engineering, 1995, 209(I1), 41-52.
16. Bartlett, H., Whalley, R. and Rizvi, S. S. I. Hybrid modelling, simulation and torque control of a marine propulsion system. Proc. Instn Mech. Engrs, Part I, Journal of Systems and Control Engineering, 1999, 213(11), 1-10.
17. Aleyaasin, M., Ebrahimi, M. and Whalley, R. Vibration analysis of distributed-lumped rotor systems. In Computer Methods in Applied Mechanics and Engineering, 1999 (in press).
18. Bunday, B. D. Basic Optimisation Methods, 1984 (Edward Arnold, London).
19. Gantmacher, F. R. The Theory of Matrices, 1977 (Chelsea Publishing Company, New York).
20. Chen, C. W., Juang, J. N. and Lee, G. Frequency domain state-space system identification. Trans. ASME, J. Vibr. Acoust., 1994, 116, 523-528.
21. Multivariable Frequency Domain Toolbox for Use with MATLAB, 1998 (Cambridge Control Limited).
22. McKelvey, T. Identification of state space models from time and frequency data. PhD thesis 380, Linköping University, 1995.
23. Aleyaasin, M. The response of distributed-lumped systems using inverse Fourier transforms. Internal report, Department of Mechanical Engineering, University of Bradford, March 1998.
24. Beards, C. F. Engineering Vibration Analysis with Application to Control Systems, 1995 (Edward Arnold, London).
25. Using MATLAB Version 5, 1997 (The Math Works Inc., Massachusetts).
26. Lee, C. W., Katz, A. G. and Scott, R. A. Modal analysis of a distributed parameter rotating shaft. J. Sound and Vibr., 1988, 122, 119-130.