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Levy type Fourier analysis of thick cross-ply doubly curved panels

机译:厚交叉双曲面板的征型傅里叶分析

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摘要

A hitherto unavailable Levy type analytical solution to the problem of deformation of a finite-dimensional general cross-ply thick doubly curved panel of rectangular plan-form, modeled using a higher order shear deformation theory (HSDT), is presented. A solution methodology, based on a boundary-discontinuous generalized double Fourier series approach is used to solve a system of five highly coupled linear partial differential equations, generated by the HSDT-based general cross-ply shell analysis, with the SS2-type simply supported boundary condition prescribed on two opposite edges, while the remaining two edges are subjected to the SS3-type constraint. The numerical accuracy of the solution is ascertained by studying the convergence characteristics of deflections and moments of a moderately thick cross-ply spherical panel. Hitherto unavailable important numerical results presented include sensitivity of the predicted response quantities of interest to lamination, lamina material property, and thickness and curvature effects, as well as their interactions.
机译:针对高阶剪切变形理论(HSDT)建模,提出了迄今无法获得的Levy型解析方法,用于求解有限平面的矩形平面双层厚双曲面板的变形问题。基于边界不连续的广义双傅立叶级数方法的求解方法用于求解由基于HSDT的一般交叉层壳分析生成的五个高度耦合的线性偏微分方程组,并且仅支持SS2型边界条件规定在两个相对的边上,而其余的两个边则受到SS3类型约束。通过研究中等厚度的交叉层球形面板的挠度和弯矩的收敛特性,可以确定该解决方案的数值精度。迄今为止,尚无法获得的重要数值结果包括预期的预期响应量对叠层的敏感度,薄片材料特性,厚度和曲率效应及其相互作用。

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