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Thermoelastic analysis of functionally graded doubly curved shell panels using nonlinear finite element method

机译:非线性有限元法对功能梯度双曲壳板的热弹性分析

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In this article, large amplitude flexural behaviour of functionally graded doubly curved shell panel is investigated numerically under the thermomechanical load. The nonlinear mathematical model of doubly curved shell panel is developed first time based on higher-order shear deformation theory and Green-Lagrange geometrical nonlinearity. In order to achieve the exact flexure of the structure, all the nonlinear higher order terms are included in the mathematical model. The effective material properties of functionally graded material (metal/ceramic) have been obtained based on Voigt's micromechanical model. The continuous gradation of metal and ceramic is achieved through the power-law distribution. The governing equation of the panel structure is obtained using the variational principle and a direct iterative method is employed to compute the desired responses numerically. The convergence behaviour of the proposed numerical analysis has been checked and validated through different comparisons to that available literature. Wide variety of examples is solved to reveal the effect of different geometrical parameters, material properties, constraint conditions and thermal and/or mechanical loads on the linear and nonlinear flexural behaviour of functionally graded curved panels. (C) 2015 Elsevier Ltd. All rights reserved.
机译:本文对功能梯度双曲壳板在热机械载荷作用下的大振幅挠曲行为进行了数值研究。基于高阶剪切变形理论和格林-拉格朗日几何非线性,首次建立了双曲壳板的非线性数学模型。为了获得结构的精确挠曲,所有非线性高阶项都包含在数学模型中。基于Voigt的微力学模型,已获得功能梯度材料(金属/陶瓷)的有效材料性能。金属和陶瓷的连续渐变是通过幂律分布实现的。利用变分原理获得了面板结构的控制方程,并采用直接迭代方法来数值计算所需的响应。通过与现有文献的不同比较,对提出的数值分析的收敛性进行了检查和验证。解决了各种各样的示例,以揭示不同的几何参数,材料特性,约束条件以及热和/或机械载荷对功能梯度曲面板的线性和非线性弯曲行为的影响。 (C)2015 Elsevier Ltd.保留所有权利。

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