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Three-Dimensional Shear Post-Buckling of Functionally Graded Material Annular Sector Plates

机译:功能梯度材料环形扇形板的三维剪切后屈曲

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In this paper, shear post-buckling analysis of functionally graded material (FGM) annular sector plates is considered. In-plane shear loads have been applied to either radial, circumferential, or all edges of the annular sector plates. Material properties are graded asymmetrically in the thickness direction according to a simple power law distribution in terms of the volume fractions of constituents while the Poisson's ratio is assumed to be constant. The governing equations are based on the three dimensional theory of elasticity in conjunction with non-linear Green strain tensor instead of the approximate plate theories and Von Karman assumptions. The governing equations are developed based on the principle of virtual work and solved based on the graded finite element method. The effects of material gradient exponent, different sector angles and different boundary conditions on the post-buckling behavior of FGM annular sector plates have been investigated. Two different boundary conditions have been examined: (1) Movable simply supported edges. (2) Immovable simply supported radial edges and free circumferential edges. Results denote that due to weak coupling between applied shear loads and the resulting twisting moments, shear post-buckling behavior of simply supported FGM plates is of the bifurcation-type buckling following a stable post-buckling path.
机译:在本文中,考虑了功能梯度材料(FGM)环形扇形板的剪切后屈曲分析。平面内剪切载荷已施加到环形扇形板的径向,圆周或所有边缘。根据简单的幂定律分布,根据成分的体积分数,材料特性在厚度方向上不对称地分级,而泊松比被假定为常数。控制方程是基于三维弹性理论,结合非线性格林应变张量,而不是近似板理论和冯卡曼假设。该控制方程是根据虚功原理开发的,并基于分级有限元法求解。研究了材料梯度指数,不同扇形角和不同边界条件对FGM环形扇形板屈曲后行为的影响。研究了两种不同的边界条件:(1)可移动的简单支撑边缘。 (2)无法移动的简单支撑的径向边缘和自由圆周边缘。结果表明,由于施加的剪切载荷与所产生的扭转力矩之间的耦合较弱,简单支撑的FGM板的剪切后屈曲行为是沿着稳定的后屈曲路径的分叉型屈曲。

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