Forced motion of a semi-infinite plate of linearly varying thickness based on classical theory is analyzed by an eigenfunction method. Uniformly distributed and concentrated impulsive loads applied to plates clamped at both the edges and cantilever plates are taken as example problems. Numerical res
FORCED RESPONSE OF A SEMI-INFINITE PLATE OF PARABOLICALLY VARYING THICKNESS
โ Scribed by A.P. Gupta; N. Sharma
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 219 KB
- Volume
- 219
- Category
- Article
- ISSN
- 0022-460X
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โฆ Synopsis
Forced motion of a semi-infinite plate of parabolically varying thickness is analyzed by the eigenfunction method. Analysis is based on classical theory. An exact closed form solution is obtained for free vibration. Plates clamped at both the edges and cantilever plates subjected to constant and half sine pulse loads uniformly distributed over a portion of the plate are taken as example problems. Numerical results computed for the transverse deflection are plotted in graphs.
๐ SIMILAR VOLUMES
Forced motion of a plate of infinite length whose thickness, density and elastic properties vary in steps along the finite breadth, is analysed by an eigenfunction method. The numerical results for transverse deflection computed for a clamped-clamped plate subjected to constant or half-sine pulse lo
An analysis of the transverse vibration of nonhomogeneous orthotropic viscoelastic circular plates of parabolically varying thickness in the radial direction is presented. The thickness of a circular plate varies parabolically in a radial direction. For nonhomogeneity of the circular plate material,