The free vibration and the effect of material damping on damping factors are analyzed. An improved shell theory with shear deformation and rotatory inertia has been used, together with a semi-analytical higher order sub-parametric finite element with five nodes per element and 25 degrees of freedom.
Dynamic Analysis of Circular Cylindrical Shells with Material Damping
โ Scribed by K.R. Sivadas; N. Ganesan
- Publisher
- Elsevier Science
- Year
- 1993
- Tongue
- English
- Weight
- 427 KB
- Volume
- 166
- Category
- Article
- ISSN
- 0022-460X
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โฆ Synopsis
The dynamic response of shells plays an important role in structural dynamics. In the present paper, one of the widely used shelis of revolution, a circular cylindrical shell, is analyzed for its dynamic response due to different types of transient loads. A first order shell theory with shear deformation and rotatory inertia (improved) is used for the solution in conjunction with a higher order subparametric axisymmetric finite element with 25 degrees of freedom per element. The effect of material damping on dynamic stress response is also studied. Isotropic and laminated shells of different boundary conditions are considered for the solution.
๐ SIMILAR VOLUMES
Following Fl . u ugge's exact derivation for the buckling of cylindrical shells, the equations of motion for transient dynamic loading of orthotropic circular cylindrical shells under external hydrostatic pressure have been formulated. The normal mode theory is used to provide transient dynamic resp
A theoretical development is presented for the parametric resonance of layered anisotropic circular cylindrical shells. The shell's ends are clamped and subjected to axial loading consisting of a static part and a harmonic part. The shell is modelled by using linear shell theory; classical laminatio
Numerical results for the parametric resonance response of layered anisotropic circular cylindrical shells are presented based on a theoretical development given in part I [1]. The principal regions of parametric resonance are determined numerically from the system of Mathieu equations derived in pa