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首页> 外文期刊>Meccanica: Journal of the Italian Association of Theoretical and Applied Mechanics >Buckling analysis of sandwich plates with FGM face sheets resting on elastic foundation with various boundary conditions: An analytical approach
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Buckling analysis of sandwich plates with FGM face sheets resting on elastic foundation with various boundary conditions: An analytical approach

机译:FGM面板在不同边界条件下位于弹性地基上的夹层板的屈曲分析:一种分析方法

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摘要

This paper presents an analytical investigation on the buckling analysis of symmetric sandwich plates with functionally graded material (FGM) face sheets resting on an elastic foundation based on the first-order shear deformation plate theory (FSDT) and subjected to mechanical, thermal and thermo-mechanical loads. The material properties of FGM face sheets are assumed to be graded in the thickness direction according to a simple power law distribution in terms of the volume fractions of the constituents. The core layer is still homogeneous and made of an isotropic material. An analytical approach is used to reduce the governing equations of stability and then solved using an analytical solution which is named as power series Frobenius method for symmetric sandwich plates with six different boundary conditions. A detailed numerical study is carried out to examine the influence of the plate aspect ratio, side-to-thickness ratio, loading type, sandwich plate type, volume fraction index, elastic foundation coefficients and boundary conditions on the buckling response of FGM sandwich plates. This has not been done before and serves to fill the gap of knowledge in this area.
机译:本文基于一阶剪切变形板理论(FSDT),对基于功能梯度材料(FGM)的对称夹层板在弹性基础上的屈曲分析进行了分析研究,并对其进行了机械,热和热力分析。机械负载。假定根据简单的幂定律分布,FGM面板的材料特性在厚度方向上按成分的体积分数分级。芯层仍然是均质的并且由各向同性材料制成。使用一种解析方法来简化稳定性控制方程,然后使用解析解求解,该解析解被称为幂级数Frobenius方法,用于具有六个不同边界条件的对称夹心板。进行了详细的数值研究,以检验板的长宽比,边长比,载荷类型,夹心板类型,体积分数指数,弹性地基系数和边界条件对FGM夹心板屈曲响应的影响。之前从未做过,并且可以填补这一领域的知识空白。

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