An analytical method for hydroelastic vibration of a partially liquid-
filled cylindrical shell with arbitrary classical boundary conditions
was developed by means of the finite; Fourier transform anti the Fouri
er series expansion based on Sanders' shell theory. To demonstrate the
validity and accuracy of the analytical method, the finite element an
alyses were performed for partially liquid-filled circular cylindrical
shell with clamped-free and with clamped-clamped boundary conditions.
Evaluation of the results showed excellent agreement between the anal
ytical method and the finite element analyses. In addition, it was fou
nd that the variation of the normalized natural frequencies to the fil
ling ratio depended on the axial mode number and circumferential wave
number. The normalized natural frequency was defined as the natural fr
equency of a specific vibrational mode of liquid-filled cylindrical sh
ell divided by the natural frequency of the identical vibrational mode
of empty cylindrical shell. The analytical results showed that the nu
mber of transition plateaus of the normalized natural frequencies was
identical to that of axial nodal points of the shell. (C) 1997 Elsevie
r Science Ltd.