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
Dynamic Instability Of Layered Anisotropic Circular Cylindrical Shells, Part II: Numerical Results
β Scribed by A. Argento; R.A. Scott
- Publisher
- Elsevier Science
- Year
- 1993
- Tongue
- English
- Weight
- 276 KB
- Volume
- 162
- Category
- Article
- ISSN
- 0022-460X
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β¦ Synopsis
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 part I. Results are given for two particular graphite-epoxy shells. The effects of pre-instability inertia in the composite shell is shown to be similar to that discussed previously [2] in connection with isotropic shells. Specifically, it is found that inclusion of pre-instability inertia may result in increased widths of the instability regions of modes having instability forcing frequency very close to a natural frequency of the pre-instability motion of the shell. Also, the effect of pre-instability spatial variation on the principal regions of parametric resonance is separately studied. It is found that the widths of the instability regions may be greatly increased by inclusion of these spatial variations.
π SIMILAR VOLUMES
The non-linear response of empty and #uid-"lled circular cylindrical shells to harmonic excitations is investigated. Both modal and point excitations have been considered. The model is suitable to study simply supported shells with and without axial constraints. Donnell's non-linear shallow-shell th