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• W1149197489 abstract "Abstract The closed-form solution of a generalized hybrid type quasi-3D higher order shear deformation theory (HSDT) for the bending analysis of functionally graded shells is presented. From the generalized quasi-3D HSDT (which involves the shear strain functions “ f ( ζ )” and “ g ( ζ )” and therefore their parameters to be selected “ m ” and “ n ”, respectively), infinite six unknowns' hybrid shear deformation theories with thickness stretching effect included, can be derived and solved in a closed-from. The generalized governing equations are also “ m ” and “ n ” parameter dependent. Navier-type closed-form solution is obtained for functionally graded shells subjected to transverse load for simply supported boundary conditions. Numerical results of new optimized hybrid type quasi-3D HSDTs are compared with the first order shear deformation theory (FSDT), and other quasi-3D HSDTs. The key conclusions that emerge from the present numerical results suggest that: (a) all non-polynomial HSDTs should be optimized in order to improve the accuracy of those theories; (b) the optimization procedure in all the cases is, in general, beneficial in terms of accuracy of the non-polynomial hybrid type quasi-3D HSDT; (c) it is possible to gain accuracy by keeping the unknowns constant; (d) there is not unique quasi-3D HSDT which performs well in any particular example problems, i.e. there exists a problem dependency matter." @default.
• W1149197489 created "2016-06-24" @default.
• W1149197489 creator A5035751550 @default.
• W1149197489 date "2015-12-01" @default.
• W1149197489 modified "2023-10-16" @default.
• W1149197489 title "Refined and generalized hybrid type quasi-3D shear deformation theory for the bending analysis of functionally graded shells" @default.
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• W1149197489 doi "https://doi.org/10.1016/j.compositesb.2015.08.048" @default.
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