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Analytical solutions for bending analysis of rectangular laminated plates with arbitrary lamination and boundary conditions Ali Mohammad Naserian Nik
The Journal of Mechanical Science and Technology, vol. 23, no. 8, pp.2253-2267, 2009
Abstract : The intent of the present study is to employ the extended Kantorovich method for semi-analytical solutions of laminated
composite plates with arbitrary lamination and boundary conditions subjected to transverse loads. The method
based on separation of spatial variables of displacement field components. Within the displacement field of a first-order
shear deformation theory, a laminated plate theory is developed. Using the principle of minimum total potential energy,
two systems of coupled ordinary differential equations with constant coefficients are obtained. The equations are
solved analytically by using the state-space approach. The results obtained are compared with the Levy-type solutions
of cross-ply and antisymmetric angle-ply laminates with various admissible boundary conditions to verify the validity
and accuracy of the present theory. Also, for other laminations and boundary conditions that there exist no Levy-type
solutions the present results are compared with those obtained by other investigators and finite element method. It is
found that the present results have very good agreements with those obtained by other methods.
Keyword :
Extended Kantorovich method; Laminated composite plates; Arbitrary boundary conditions; First-order shear deformation theory
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