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A C0ELEMENT FOR THE FREE VIBRATION ANALYSIS OF LAMINATED COMPOSITE PLATES

✍ Scribed by C.A. Shankara; N.G.R. Iyengar


Publisher
Elsevier Science
Year
1996
Tongue
English
Weight
568 KB
Volume
191
Category
Article
ISSN
0022-460X

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πŸ“œ SIMILAR VOLUMES


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Free vibration analysis of symmetrically laminated composite rectangular plates with all edges elastically restrained against rotation was carried out based on the first order anisotropic shear deformation plate theory. The iterative Kantorovich method and the Rayleigh-Ritz method with three differe

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A finite element analysis for the free vibration behaviour of doubly curved shells is presented in which eight-noded curved quadrilateral isoparametric finite elements are used. The first order shear deformation theory for thin and shallow shells is used in the formulation. Results are obtained for

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Two versions of a {1, 2} higher order laminate plate theory are derived for elastodynamics and used to compute natural frequencies and mode shapes for homogeneous and laminated plates. The theories include deformations due to transverse shear and transverse normal stretching and account for rotary a

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A partial hybrid plate element vibration analysis is established for orthotropic laminated plates. The inertia effect is considered by adding kinetic energy to the modified HellingerReissner principle. The dynamic governing equations of the plate are then derived variationally. As the through-thickn

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This paper presents a new 4-node ΓΏnite-element for the analysis of laminated composite plates. The element is based on a ΓΏrst-order shear deformation theory and is obtained through a mixed-enhanced approach. In fact, the adopted variational formulation includes as variables the transverse shear as w

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A finite element analysis for the free vibration behaviour of point supported laminated composite cylindrical shells is presented. Eight-noded curved quadrilateral isoparametric elements are used. The formulation is based on the assumptions of the first order shear deformation theory for thin, shall