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Nonlinear postbuckling of symmetric S-FGM plates resting on elastic foundations using higher order shear deformation plate theory in thermal environments

机译:热环境中基于高阶剪切变形板理论的弹性地基上对称S-FGM板的非线性后屈曲

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摘要

This paper presents an analytical investigation on the postbuckling behaviors of thick symmetric functionally graded plates resting on elastic foundations and subjected to thermomechanical loads in thermal environments. Material properties are graded in the thickness direction according to a Sigmoi power law distribution in terms of the volume fractions of constituents (S-FGM). The formulations are based on third order shear deformation plate theory and stress function taking into account Von Karman nonlinearity, initial geometrical imperfection, temperature and Pasternak type elastic foundation. By applying Galerkin method, closed-form relations of buckling loads and postbuckling equilibrium paths for simply supported plates are determined. The effects of material and geometrical properties, temperature, boundary conditions, foundation stiffness and imperfection on the mechanical and thermal buckling and postbuckling loading capacity of the S-FGM plates are analyzed and discussed.
机译:本文提出了对厚对称对称功能梯度板的屈曲行为的分析研究,该对称梯度功能函数板位于弹性基础上并在热环境中承受热机械载荷。根据成分的体积分数(S-FGM),根据Sigmoi幂定律分布在厚度方向上对材料特性分级。该公式基于三阶剪切变形板理论和应力函数,并考虑了冯卡曼非线性,初始几何缺陷,温度和Pasternak型弹性地基。通过应用Galerkin方法,确定了简单支撑板的屈曲载荷与屈曲后平衡路径的闭合形式关系。分析和讨论了材料和几何特性,温度,边界条件,基础刚度和缺陷对S-FGM板的机械和热屈曲及屈曲后承载能力的影响。

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