Multivariable hybrid models for rotor-bearing systems

Journal of Sound and Vibration

Volumn 233, Issue 5, 2000, Pages 835-856

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

^a UNIVERSITY OF BRADFORD   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

BEARINGS (MACHINE PARTS); FEEDBACK CONTROL; FREQUENCY DOMAIN ANALYSIS; FREQUENCY RESPONSE; MATHEMATICAL MODELS; OPTIMIZATION; ROTORS; STIFFNESS MATRIX; SYSTEM STABILITY; TRANSFER FUNCTIONS;

FLEXURAL VIBRATION; FLUID FILM BEARINGS; FREQUENCY DOMAIN IDENTIFICATION; ROTOR BEARING SYSTEMS;

VIBRATIONS (MECHANICAL);

EID: 0034205524     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1999.2852     Document Type: Article

References (25)

1. NELSON H. D., MCVAUGH J. M. The dynamics of rotor bearing systems using finite elements. Transactions of the ASME, Journal of Engineering for Industry. 98:1976;593-600.
2. FAN G. W., NELSON H. D., MIGNOLET M. P. Optimal output feedback control of asymmetric systems using complex modes. Transactions of the ASME Journal of Engineering for Gas Turbines and Power. 115:1993;307-330.
3. BURROWS C. R., SAHINKAYA M. N. Vibration control of multi-mode rotor-bearing systems. Proceedings of Royal Society of London, Part A. 386:1983;77-94.
4. MYKLESTAD N. O. A new method of calculating natural modes of uncoupled bending vibration of aeroplane wings and other type of beams. Journal of Aerosol Science. 11:1944;153-162.
5. PROHL M. A. A general method for calculating critical speeds of flexible rotors. Journal of Applied Mechanics. 12:1945;142-148.
6. LUND J. W. Stability and damped critical speeds of a flexible rotor in fluid-film bearings. Transactions of the ASME, Journal of Engineering for Industry. 96:1974;509-517.
7. FIROOZIAN R., ZHU H. A hybrid method for the vibration analysis of rotor-bearing systems. Proceedings of the Institution of Mechanical Engineers Part C. 205:1991;131-137.
8. LEE A. C., KANG Y., LIU S. L. A modified transfer matrix method for linear rotor-bearing systems. ASME Journal of Applied Mechanics. 58:1991;776-783.
9. LIVESLEY R. K. Matrix Methods of Structural Analysis. 1964;Pergamon Press, Oxford.
10. WILLIAMS F. W., WITTRICK W. H. An automatic computational procedure for calculating natural frequencies of skeletal structures. International Journal of Mechanical Sciences. 12:1970;781-791.
11. KULLA P. H. High precision finite elements. Finite Element in analysis and Design. 26:1997;97-114.
12. CURTI G., RAFFA F. A., VATTA F. The dynamic stiffness matrix method in the analysis of rotating systems. Tribology Transactions. 34:1991;81-85.
13. RAFFA F. A., VATTA F. The dynamic stiffness method for linear rotor-bearing systems. Transactions of the ASME, Journal of Vibration and Acoustics. 118:1996;333-339.
14. WHALLEY R. The response of distributed-lumped parameter systems. Proceedings of the Institution of Mechanical Engineers Part C. 202:1988;421-429.
15. M. ALEYAASIN, R. WHALLEY, M. EBRAHIMI 2000, Computer Methods in Applied Mechanics and Engineering, Vibration analysis of distributed-lumped rotor systems.
16. OKAMURA H., SHINNO A., YAMANAKA T., SUZUKI A., SOGABE K. Simple modelling and analysis for crankshaft three dimensional vibrations, Part 1: background and application to free vibrations. Transactions of the ASME, Journal of Vibration and Acoustics. 117:1995;70-79.
17. OKAMURA H., SHINNO A. Dynamic stiffness matrix method for the three dimensional analysis of crankshaft vibrations. Multibody Dynamic Conference: C23/88, IMechE. 1988;95-108.
18. CHEN C. W., JUANG J. N., LEE G. Frequency domain state-space system identification. Transactions of the ASME, Journal of Vibration and Acoustics. 116:1994;523-528.
19. Multivariable Frequency Domain Toolbox For Use with MATLAB. 1998.
20. M. ALEYAASIN, 1998, Internal Report, CSDG135, Department of Mechanical Engineering University of Bradford, The response of distributed-lumped systems using inverse fourier transforms.
21. BEARDS C. F. Engineering Vibration Analysis with Application to Control Systems. 1995;Edwards Arnold, London.
22. Using MATLAB Version 5. 1997.
23. BUNDAY B. D. Basic Optimization Methods. 1984;Edward Arnold, London.
24. BURROWS C. R., SAHINKAYA M. N., CLEMENTS C. Active vibration control of flexible rotors: an experimental and theoretical study. Proceedings of Royal Society London, Part A. 422:1989;123-146.
25. HABERMANN H., LIARD G. An active magnetic bearings system. Tribology International. 13:1980;85-89.