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Buckling Analysis of Variable Thickness Radially Functionally Graded Annular Sector Plates Resting on Two-Parameter Elastic Foundations by the GDQ Method

机译:GDQ法在两参数弹性地基上的变厚度径向功能梯度环形扇形板的屈曲分析

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摘要

In this paper, buckling analysis of thick radially functionally graded circular/annular sector plates with variable thickness resting on two-parameter elastic foundations is studied. The material properties vary along radial direction according to either an exponential or a power-law distribution. The stability equations are derived using the adjacent equilibrium criterion and are based on a higher order shear deformation theory. The generalized differential quadrature method is employed to discretize the stability equations and convert them into a system of algebraic eigenvalue problem. The formulation and method of solution are validated by performing comparison studies with the available results in the open literature. Then, the effects of power-law index, boundary conditions, thickness variation and coefficients of foundation on the critical buckling load of the circular/annular sector plates subjected to different types of in-plane compressions or in-plane shear are investigated in detail.
机译:本文研究了在两参数弹性基础上具有可变厚度的径向功能梯度厚圆形/环形扇形板的屈曲分析。材料特性沿径向方向根据指数或幂律分布而变化。稳定性方程式是使用相邻的平衡准则导出的,并基于高阶剪切变形理论。采用广义微分求积法将稳定性方程离散化,并将其转换为代数特征值问题系统。通过比较研究和公开文献中的可用结果,可以验证溶液的配方和方法。然后,详细研究了幂律指数,边界条件,厚度变化和地基系数对承受不同类型的平面内压缩或平面内剪切的圆形/环形扇形板的临界屈曲载荷的影响。

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