Frequency analysis of cylindrical panels using a wave propagation approach

Applied Acoustics

Volumn 62, Issue 5, 2001, Pages 527-543

  Zhang, X M ^a   Liu, G R ^a   Lam, K Y ^a  

^a INSTITUTE OF HIGH PERFORMANCE COMPUTING   (Singapore)

Author keywords

[No Author keywords available]

Indexed keywords

ACOUSTIC WAVE TRANSMISSION; STIFFNESS; VIBRATIONS (MECHANICAL);

CYLINDRICAL PANELS; FREQUENCY ANALYSIS;

STRUCTURAL PANELS;

EID: 0035342536     PISSN: 0003682X     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0003-682X(00)00059-1     Document Type: Article

References (20)

1. A.E.H. Love A treatise on the mathematical theory of elasticity 1952 Cambridge University Press Cambridge
2. W. Flugge Stresses in shells 1962 Springer-Verlag Berlin
3. R.D. Blevins Formulas for natural frequency and mode shape 1979 Van Nostrand Reinhold New York
4. A.E. Armenakas D. Gazis G. Herrmann Free vibration of circular cylindrical shells 1969 Pergamon Press Oxford
5. Mirsky I, Herrmann G. Nonaxially symmetric motions of cylindrical shells. Journal of the Acoustical Society of American 1957: 116–1124.
6. Khdeir AA, Reddy JN. Influence of edge conditions on the modal characteristics of cross-ply laminated shells. Computers and Structures 1990: 817–26.
7. Lam KY, Loy CT. Effects of boundary conditions on frequencies of a multi-layered cylindrical shell. Journal of Sound and Vibration 1995: 363–84.
8. Soldatos KP, Hadjigeoriou VP. Three-dimensional solution of the free vibration problem of homogeneous isotropic cylindrical shells and panels. Journal of Sound and Vibration 1990: 369–84.
9. Lam KY, Loy CT. Vibration characteristics of thin cylindrical panels. Applied Acoustics 1994: 347–59.
10. Loy CT, Lam KY. Vibrations of rotating thin cylindrical panels. Applied Acoustics 1995: 327–43.
11. Loy CT, Lam KY, Li H, Liu GR. Vibration of antisymmetric angle-ply laminated cylindrical panels with different boundary conditions. Q.Jl Mech Appl Math 1999: 55–71.
12. Loy CT, Lam KY, Shu C. Analysis of cylindrical shells using generalized differential quadrature. Shock and Vibration 1997: 193–8.
13. Harari A. Wave propagation in a cylindrical shell with joint discontinuity. Shock and Vibration Bulletin 1978: 53–61.
14. Fuller CR. The effect of wall discontinuities on the propagation of flexural waves in cylindrical shells. Journal of Sound and Vibration 1981: 207–228.
15. Mead DJ. Wave and modes in finite beams: application of the phase-closure principle. Journal of Sound and Vibration 1994: 695–702.
16. Zhang XM, Zhang WH. Vibrational power flow in a cylindrical shell. Proceedings of ASME PVP 1990.
17. Zhang XM, White RG. Vibrational power input to a cylindrical shell due to point force excitation. The 4th International Congress on Intensity Techniques 1993, France.
18. Xu MB, Zhang XM, Zhang WH. The effect of wall joint on the vibrational power flow propagation in a fluid-filled shell. Journal of Sound and Vibration 1999: 395–410.
19. Xu MB, Zhang XM. Vibrational power flow in a fluid-filled cylindrical shell. Journal of Sound and Vibration 1998: 587–98.
20. Xu MB, Zhang XM, Zhang WH. Space-harmonic analysis of input power flow in a periodically stiffened shell filled with fluid. Journal of Sound and Vibration 1999: 531–46.