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Levy solution for bending analysis of functionally graded sandwich plates based on four variable plate theory

机译:基于四变量板理论的功能梯度夹层板弯曲分析的征解

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In the present study, static analysis of a functionally graded sandwich plate with two opposite simply supported edges is studied using a four variable refined plate theory. The core of sandwich plate is assumed isotropic and material properties of face layers are assumed graded through thickness direction by the power law. Displacement fields are defined by using the four variable plate theory. Equilibrium equations of the sandwich plate are obtained using virtual work principle. Levy type solution with state space concept is used to derive governing equations. The results of deflection, normal and shear stress of uniformly loaded functionally graded square sandwich plates with two opposite simply supported edges are presented. The accuracy of the solution is verified by comparing it with available results in the literature. (C) 2017 Elsevier Ltd. All rights reserved.
机译:在本研究中,使用四变量精制板理论研究了具有两个相对的简单支撑边缘的功能梯度夹层板的静态分析。假定夹心板的核心是各向同性的,并且假定面层的材料属性通过幂律在厚度方向上渐变。位移场是通过四变量板理论定义的。利用虚功原理得到了夹层板的平衡方程。具有状态空间概念的征式解被用于导出控制方程。给出了具有两个相对的简单支撑边缘的均匀加载的功能梯度方形夹心板的挠度,法向应力和剪切应力的结果。通过与文献中的可用结果进行比较,可以验证解决方案的准确性。 (C)2017 Elsevier Ltd.保留所有权利。

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