Coupled vibration of partially fluid-filled cylindrical shells with ring stiffeners
β Scribed by Young-Wann Kim; Young-Shin Lee; Sung-Ho Ko
- Publisher
- Elsevier Science
- Year
- 2004
- Tongue
- English
- Weight
- 596 KB
- Volume
- 276
- Category
- Article
- ISSN
- 0022-460X
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β¦ Synopsis
A theoretical method is developed to investigate the coupled vibration characteristics of the ring-stiffened cylindrical shells partially filled with an inviscid, incompressible and irrotational fluid having a free surface. As the effect of free surface waves is taken into account in the analysis, the bulging and sloshing modes are studied. The Rayleigh-Ritz method is used to derive the frequency equation of the ring-stiffened and partially fluid-filled shells based on Love's thin shell theory. The solution for the velocity potential of fluid movement is assumed as a sum of two sets of linear combinations of suitable harmonic functions that satisfy Laplace equation and the relevant boundary conditions. The effect of fluid level, stiffener's number and position on the coupled vibration characteristics is investigated. To demonstrate the validity of present theoretical method, the published results are compared for simply supported shell and the finite element analysis is performed for unstiffened/stiffened, partially fluid-filled shells with clamped-free boundary condition.
π SIMILAR VOLUMES
The dynamics of a tank partially filled with a liquid having a free surface is investigated. In the analysis, the effect of free surface waves is taken into account, so that both bulging and sloshing modes are studied. The structure is completely flexible, and is composed of a vertically standing ci
The exact solution to the free vibration problem of circular cylindrical shells half-filled with liquid and with the shell axis orthogonal to the gravitational field is analytically obtained and approximate models are proposed to estimate natural frequencies and mode shapes of partially filled shell
The finite element method, using axisymmetric elements, is used to investigate the natural frequencies and mode shapes of thin circular cylindrical shells with stiffening rings. Each stiffening ring is treated as a discrete element. The method has the advantage over most approximate analyses of bein