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Mechanical buckling of a functionally graded cylindrical shell with axial and circumferential stiffeners using the third-order shear deformation theory

机译:基于三阶剪切变形理论的带有轴向和圆周加劲肋的功能梯度圆柱壳的机械屈曲

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摘要

This paper deals with an analytical approach of the buckling behavior of a functionally graded circular cylindrical shell under axial pressure with external axial and circumferential stiffeners. The shell properties are assumed to vary continuously through the thickness direction. Fundamental relations and equilibrium and stability equations are derived using the third-order shear deformation theory. The resulting equations are employed to obtain the closed-form solution for the critical buckling loads. A simply supported boundary condition is considered for both edges of the shell. The comparison of the results of this study with those in the literature validates the present analysis. The effects of material composition (volume fraction exponent), of the number of stiffeners and of shell geometry parameters on the characteristics of the critical buckling load are described. The analytical results are compared and validated using the finite-element method. The results show that the inhomogeneity parameter, the geometry of the shell and the number of stiffeners considerably affect the critical buckling loads.
机译:本文研究了一种功能梯度圆柱壳在轴向压力下具有外部轴向和周向加劲肋的屈曲行为的分析方法。假设壳的性质在厚度方向上连续变化。使用三阶剪切变形理论推导基本关系以及平衡和稳定性方程。所得方程被用于获得临界屈曲载荷的闭合形式解。对于壳的两个边缘,考虑一个简单支持的边界条件。这项研究的结果与文献中的结果进行比较,验证了本分析。描述了材料成分(体积分数指数),加劲肋数量和壳几何参数对临界屈曲载荷特性的影响。分析结果使用有限元方法进行了比较和验证。结果表明,不均匀性参数,壳体的几何形状和加劲肋的数量极大地影响了临界屈曲载荷。

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