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Finite element analysis of functionally graded plates under transverse load

机译:横向荷载作用下功能梯度板的有限元分析

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The nonlinear behaviors of functionally graded material (FGM) plates under transverse distributed load are investigated here using a high precision plate bending finite element. Material properties of the plate are assumed to be graded in the thickness direction according to a simple power-law distribution in terms of volume fractions of the constituents. The effective material properties are then evaluated based on the rule of mixture. The formulation is developed based on the first-order shear deformation theory considering the physical/exact neutral surface position. The shear correction factors are evaluated employing the energy equivalence principle. The transverse shear stresses and transverse normal stress components are obtained using the in-plane stresses evaluated from the constitutive equations and the three-dimensional equilibrium equations. The nonlinear governing equations are obtained following a standard finite element procedure and solved through Newton-Raphson iteration technique to predict the lateral pressure load versus central displacement relationship.
机译:本文使用高精度板弯曲有限元研究了功能梯度材料(FGM)板在横向分布载荷下的非线性行为。假定板的材料特性根据简单的幂律分布按照成分的体积分数在厚度方向上分级。然后根据混合规则评估材料的有效性能。考虑到物理/精确中性表面位置,该配方是根据一阶剪切变形理论开发的。剪切校正因子采用能量等效原理进行评估。使用根据本构方程和三维平衡方程评估的面内应力获得横向剪应力和横向法向应力分量。遵循标准有限元程序获得非线性控制方程,并通过Newton-Raphson迭代技术求解以预测侧向压力载荷与中心位移的关系。

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