Vibration characteristics of rotating fgm circular cylindrical shells using wave propagation method

European Journal of Scientific Research

Volumn 36, Issue 2, 2009, Pages 184-235

  Ahmad, Mumtaz ^a   Naeem, Muhammad Nawaz ^a  

^a GOVERNMENT COLLEGE UNIVERSITY   (Pakistan)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 70349904283     PISSN: 1450216X     EISSN: 1450202X     Source Type: Journal    
DOI: None     Document Type: Article

References (38)

1. Arnold, R.N. and G.B. Warburton, 1953. The flexural vibrations of thin cylinders, Proc. Inst. Mech. Engrs. (London), vol.167, pp. 62-80.
2. Bishop, R.E.D. and D.C. Johnson, 1960. The mechanics of vibration. Cambridge University London
3. Blevins, R.D. 1979. Formulas for natural frequency and mode shape, New York: van Nostrand Reinhold.
4. Bryan, G. H., 1890. On the beats in the vibration of revolving cylinder, Proceedings of the Cambridge Philosophical Society, vol. 7, pp. 101-111.
5. Budiansky, B. and J.L. Sanders, 1963. On the best first order linear shell theory, Progress in Applied Mechanics. The Prager Anniversary Volume, vol. 192, MacMillan, Inc., Greenwich, Conn., pp. 129-140.
6. Callahan, J. and H. Baruh, 1999. A closed-form solution procedure for circular cylindrical shell vibrations, International Journal of Solids and Structures, Vol. 36, pp. 2973-3013.
7. Chen, Y., H. B. Zhao, and Z. P. Chen, 1993. Vibrations of high speed rotating shells with calculations for cylindrical shells, Journal of Sound and Vibration, vol. 160, pp. 137-160.
8. Chung, H., 1979. Free vibration analysis of circular cylindrical shells, Journal of Sounds and Vibration, vol. 74, no.3, pp.331-350.
9. Di Taranto, R. A. and M. Lessen, 1964. Coriolis acceleration effect on the vibration of a rotating thin-walled circular cylinder. Trans. ASME. Journal of Applied Mechanics, vol. 31, pp. 700-701.
10. Forsberg, K. 1964. Influence of boundary conditions on the model characteristics of thin cylindrical shells, Journal of American Institute of Aeronautics and Astronautics, Vol. 2, pp. 2150-2157.
11. Goldman, R. L; 1974. Mode shape and frequencies of clamped-clamped cylindrical shells, AIAA Journal, Vol. 12, pp. 1755-1756.
12. Hua. L, 2000. Influence of boundary conditions on the vibrations of rotating truncated circular multi layered conical shells, Composites: Part B, vol. 31, pp. 265-275.
13. Hua, L. and K. Y. Lam, 2001. Orthotropic influence on frequency characteristics of a thin rotating composites laminated conical shell using the generalized differential quadrature method, International Journal of Solids and Structures, vol. 38, pp. 3995-4015.
14. Huang, S. C. and W. Soedel, 1988. On the forced vibration of simply supported Rotating cylindrical shells, Journal of Acoustical Society of America, vol. 84. no.1. pp. 275-285.
15. Lam, K. Y. and C. T. Loy, 1995. Analysis of rotating laminated cylindrical shells using different thin shell theories, Journal of Sound and Vibration, vol. 186, pp. 23-35.
16. Lam, K.Y. and L. Hua, 1997. Vibration analysis of a rotating truncated circular conical shell, International Journal of Solids and Structures, vol. 34, no. 17, pp. 2183-2197.
17. Lam, K.Y., X.M. Zhang, and G.R. Liu G.R, 2001. Coupled vibration analysis of fluid-filled cylindrical shells using wave propagation approach, Journal of Applied Acoustics, vol. 62. pp. 229-243.
18. Leissa, A.W, 1993. Vibration of shells, NASASP-288, 1973. Reprinted by Acoustical Society of American Institute of Physics.
19. Li Bing-Ru, Wang Xuan-Yin, De Hui-Piang and Ding Yuan-Ming, 2005. Study of applicability of modal analysis of the finite length cylindrical shells using wave propagation method, Journal of Zhejiang University Science, ISSN 1009-3095. Univ. SCI 2005 6A (10). 1122-1127.
20. Loy, C. T., K.Y. Lam, and C. Shu, 1997. Analysis of cylindrical shells using generalized differential quadrature method Shock and Vibrations 4, pp. 193-198.
21. Loy, C. T., K.Y. Lam, and J.N. Reddy, 1999. Vibration of functionally graded cylindrical shells, International Journal of Mechanical Sciences, vol. 41, pp. 309-324.
22. Miyamoto, Y., W.A. Kaysser, B.H. Rabin, A. Kawasaki, and R.G. Ford, 1999. Functionally graded materials, design, processing and applications. Kulwer Academic Publishers, London.
23. Naeem, M. N. and C.B. Sharma, 1999. Prediction of natural frequencies for thin circular cylindrical shell, Proc. Instn. Mech. Engrs. vol. 214.
24. Naeem, M. N., 2002. Ph. D. Thesis submitted to the University of Manchester Institute of Science and Technology, Manchester, UK.
25. Pradhan, S.C., C.T. Loy, K.Y. Lam, and J.N. Reddy, J.N; 2000. Vibration characteristics of functionally graded cylindrical shells under various boundary conditions, Journal of Applied Acoustics, vol. 61, pp. 111-129.
26. Sewall, J. L. and E.C. Naumann, 1968. An experimental and analytical vibration study of thin cylindrical shells with and without longitudinal stiffeners, NASA TN D-4705, Langley Station, Hampton.
27. Sharma, C.B. and D.J. Johns, 1971. Vibration characteristics of a clamped-free and clamped-ring stiffened circular cylindrical shell. Journal of Sounds and Vibration, vol.14, pp. 459-474.
28. Sharma, C.B., 1974. Calculation of natural frequencies of fixed-free circular cylindrical shells, Journal of Sounds and Vibration, vol. 35, no.1, pp. 55-76.
29. Sharma, C. B., 1979. Vibration characteristics of thin circular cylinders, Journal of Sounds and Vibration, vol. 63, no.4, pp. 581-592.
30. Sriniivan, A.V. and G.F. Lauterbach, 1971. Traveling waves in rotating cylindrical shells, Trans. ASME, Journal of Engineering for Industry, vol.93, pp.1229-1232.
31. Wang, S.S. and Y. Chen, 1974. Effects of rotation on vibrations of circular cylindrical shell, Journal of the Accountant Society of America, vol. 55, pp. 1340-1342.
32. Wang, C. M., S. Swaddiwudhipong and J.Tian, 1997. Ritz method for vibration analysis of cylindrical shells with ring stiffeners, Journal of Engineering Mechanics, vol. 123, no. 2, pp. 134-142.
33. Yamanouchi, M., M. Koizumi, T. Hirai, and I. Shiota, 1990. Functionally gradient materials. In: Proceeding of the First International Symposium on Functionally Gradient Materials,pp.327-332. Functionally Graded Materials Forum, Sendai, Japan.
34. Yamaoka, H.M. Yuki,K. Tahara, T. Irisawa, and A. Kawasaki, 1993. Fabrication of functionally gradient material by slurry stacking and sintering process, Ceramic transaction, functionally gradient materials. 34,165-172.
35. Zohar, A. and J. Aboudi, 1973. The free vibrations of thin circular finite rotating cylinder, International Journal of Mechanical Sciences, vol. 15, pp. 269-278.
36. Zhang, X. M., G. R. Liu and K.Y. Lam, 2001. Coupled vibration analysis of fluid-filled cylindrical shells using wave propagation approach Journal of Applied Acoustics, vol. 62, pp. 229-243.
37. Zhang, X.M., and G.R. Liu and K.Y. Lam, 2001. Vibration analysis of thin cylindrical shells using wave propagation approach Journal of Sound and Vibration pp. 397-403.
38. Zhao, X., K. M. Liew, and T. Y. Ng, 2002. Vibrations of rotating cross-ply laminated circular cylindrical shells with stringer and ring stiffeners. International Journal of Solids and Structures. 39, 529-545.