
doi: 10.1007/bf01175794
This paper deals with the substantiation of a shear deformable theory of cross-ply laminated composite shallow shells. While the developed theory preserves all the advantages of the first order transverse shear deformation theory it succeeds in eliminating some of its basic shortcomings. The theory is further employed in the analysis of the eigenvibration and static buckling problems of doubly curved shallow panels. In this context, the state space concept is used in conjunction with the Lévy method, allowing one to analyze these problems is a unified manner, for a variety of boundary conditions. Numerical results are presented and some pertinent conclusions are formulated.
Lévy method, Membranes, Vibrations in dynamical problems in solid mechanics, static buckling problems, Bifurcation and buckling, doubly curved shallow panels, Composite and mixture properties, cross-ply laminated composite shallow shells, state space concept, eigenvibration
Lévy method, Membranes, Vibrations in dynamical problems in solid mechanics, static buckling problems, Bifurcation and buckling, doubly curved shallow panels, Composite and mixture properties, cross-ply laminated composite shallow shells, state space concept, eigenvibration
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