Further results for modal characteristics of rotating tapered Timoshenko beams

Journal of Sound and Vibration

Volumn 219, Issue 1, 1999, Pages 157-174

  Bazoune, A ^a   Khulief, Y A ^a   Stephen, N G ^b  

^a KING FAHD UNIVERSITY OF PETROLEUM AND MINERALS   (Saudi Arabia)

^b UNIVERSITY OF SOUTHAMPTON   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

FINITE ELEMENT METHOD; PARAMETER ESTIMATION; ROTATION; SHEAR DEFORMATION; STIFFNESS MATRIX; VIBRATIONS (MECHANICAL);

TAPERED BEAMS;

BEAMS AND GIRDERS;

EID: 0033531023     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1998.1906     Document Type: Article

References (22)

1. R. L. SUTHERLAND 1949 Journal of Applied Mechanics 16, 389-394. Bending vibation of a rotating blade vibrating in the plane of rotation.
2. M. SCHILHANSL 1958 ASME Journal of Applied Mechanics 25, 28-30. Bending frequency of a rotating cantilever beam.
3. W. CARNEGIE 1959 Journal Mechanical Engineering Science 1, 235-240. Vibrations of rotating cantilever blading: theoretical approaches to the frequency problem based on energy methods.
4. D. PNUELI 1972 ASME Journal of Applied Mechanics 39, 602-604. Natural bending frequency comparable to rotational frequency in rotating cantilever beam.
5. L. H. JONES 1975 Quarterly of Applied Mathematics 33, 193-203. The transverse vibration of a rotating beam with tip mass: the method of integral equations.
6. Y. A. KHULIEF and LAJEOON YI 1988 Computers and Structures 42, 781-795. Lead-lag frequencies of a rotating beam with end mass.
7. S. V. HOA 1979 Journal of Sound and Vibration 67, 369-381. Vibration of rotating beams with end mass.
8. D. H. HODGES and M. J. RUTKOWSKI 1981 American Institute of Aeronautics and Astronautics Journal 19, 1459-1466. Free vibration analysis of rotating beams by a variable-order finite-element method.
9. A. D. WRIGHT, C. E. SMITH, R. W. THRESHER and J. L. C. WANG 1982 ASME Journal of Applied Mechanics 49, 197-202. Vibration modes of centrifugally stiffened beams.
10. D. STORTI and Y. ABOELNAGA 1987 ASME Journal of Applied Mechanics 54, 311-314. Bending vibration of a class of rotating beams with hypergeometric solutions.
11. Y. A. KHULIEF 1989 Journal of Sound and Vibration 134, 87-97. Vibration frequencies of a rotating tapered beam with end mass.
12. R. O. STAffORD and V. GIURGIUTIU 1975 International Journal of Mechanical Sciences 17, 719-727. Semi-analytic method for rotating Timoshenko beams.
13. S. PUTTER and H. MANOR 1978 Journal of Sound and Vibration 56, 175-185. Natural frequencies of radial rotating beams.
14. T. YOKOYAMA 1988 International Journal of Mechanical Science 30, 743-755. Free vibration characteristics of rotating Timoshenko beams.
15. H. DU, M. K. LIM and K. M. LIEW 1994 Journal of Sound and Vibration 175, 505-523. A power series solution for vibrations of a rotating Timoshenko beam.
16. A. BAZOUNE and Y. A. KHULIEF 1992 Journal of Sound and Vibration 156, 141-164. A finite beam element for vibration analysis of rotating tapered Timoshenko beams.
17. Y. A. KHULIEF and A. BAZOUNE 1992 Computers and Structures 42, 781-795. Frequencies of rotating tapered Timoshenko beams with different boundary conditions.
18. S. MULMULE, G. SINGH and G. VENKATESWARA RAO 1993 Journal of Sound and Vibration 160, 372-377. Flexural vibrations of rotating tapered Timoshenko beams.
19. S. NAGULESWARAN 1994 Journal of Sound and Vibration 174, 559-560. Comments on: Flexural vibrations of rotating tapered Timoshenko beams.
20. S. H. HSIEH and J. F. ABEL 1995 Journal of Sound and Vibration 182, 91-107. Comparison of two finite element approaches for analysis of rotating bladed-disk assemblies.
21. M. A. DOKAINISH and S. RAWTANI 1971 International Journal for Numerical Methods in Engineering 3, 233-248. Vibrations of rotating cantilever plates.
22. S. NAGULESWARAN 1994 Journal of Sound and Vibration 176, 613-624. Lateral vibration of a centrifugally tensioned Euler-Bernoulli beam.