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首页> 外文期刊>International journal of structural stability and dynamics >Nonlinear Static and Dynamic Buckling Analyses of Imperfect FGP Cylindrical Shells Resting on Nonlinear Elastic Foundation Under Axial Compression
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Nonlinear Static and Dynamic Buckling Analyses of Imperfect FGP Cylindrical Shells Resting on Nonlinear Elastic Foundation Under Axial Compression

机译:轴压下非线性弹性基础搁置不完全FGP圆柱壳的非线性静态屈曲分析

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摘要

In this paper, semi-analytical and analytical methods for the nonlinear static and dynamic buckling analyses of imperfect functionally graded porous (FGP) cylindrical shells subjected to axial compression are presented. The structure is embedded within a generalized nonlinear elastic foundation, treated as a two-parameter Winkler-Pasternak foundation augmented by a nonlinear cubic stiffness. The material property of the shell changes continuously through the thickness. Two types of FGP distributions, i.e. uniform porosity distribution (UPD) and nonuniform porosity distribution (NPD), are considered. By applying the Galerkin's method to the von Karman equations, the buckling of the shells was solved. The fourth-order Runge-Kutta method is utilized to obtain the responses of nonlinear dynamic buckling (NDB). The results obtained for some special cases are compared with those available elsewhere. The effects of various geometrical properties, material parameters and elastic foundation coefficients are investigated on the nonlinear static buckling (NSB) and dynamic buckling (DB) analyses of the shells. It was shown that various types of porosity, imperfection and the elastic foundation parameters have a strong effect on the buckling behaviors of the FGP cylindrical shells.
机译:本文介绍了对经受轴向压缩的不完全功能梯度多孔(FGP)圆柱形壳的非线性静态和动态屈曲分析的半分析和分析方法。该结构嵌入在广义的非线性弹性基础内,作为由非线性立方刚度增强的双参数Winkler-Pasternak基础。壳体的材料性能连续地通过厚度变化。考虑两种类型的FGP分布,即均匀的孔隙度分布(UPD)和非均匀孔隙率分布(NPD)。通过将Galerkin的方法应用于Von Karman方程,壳体的屈曲得到了解决。利用第四阶runge-Kutta方法来获得非线性动态屈曲(NDB)的响应。将一些特殊情况获得的结果与其他地方的结果进行比较。研究了各种几何特性,材料参数和弹性地基系数的影响,对壳体的非线性静电弯曲(NSB)和动态屈曲(DB)分析进行了研究。结果表明,各种类型的孔隙率,缺陷和弹性基础参数对FGP圆柱形壳的屈曲行为具有很强的影响。

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