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New Shape Function for the Bending Analysis of Functionally Graded Plate

机译:功能梯度板弯曲分析的新形状函数

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摘要

The bending analysis of thick and moderately thick functionally graded square and rectangular plates as well as plates on Winkler–Pasternak elastic foundation subjected to sinusoidal transverse load is presented in this paper. The plates are assumed to have isotropic, two-constituent material distribution through the thickness, and the modulus of elasticity of the plate is assumed to vary according to a power-law distribution in terms of the volume fractions of the constituents. This paper presents the methodology of the application of the high order shear deformation theory based on the shape functions. A new shape function has been developed and the obtained results are compared to the results obtained with 13 different shape functions presented in the literature. Also, the validity and accuracy of the developed theory was verified by comparing those results with the results obtained using the third order shear deformation theory and 3D theories. In order to determine the procedure for the analysis and the prediction of behavior of functionally graded plates, the new program code in the software package MATLAB has been developed based on the theories studied in this paper. The effects of transversal shear deformation, side-to-thickness ratio, and volume fraction distributions are studied and appropriate conclusions are given.
机译:本文给出了正弦向横向荷载作用下厚,中厚功能梯度方形和矩形板以及Winkler-Pasternak弹性地基上的板的弯曲分析。假定板在整个厚度上具有各向同性的两成分材料分布,并且假定板的弹性模量根据幂定律分布在成分的体积分数方面变化。本文提出了基于形状函数的高阶剪切变形理论的应用方法。已经开发了新的形状函数,并将获得的结果与文献中提供的13种不同形状函数的结果进行了比较。此外,通过将这些结果与使用三阶剪切变形理论和3D理论获得的结果进行比较,验证了所开发理论的有效性和准确性。为了确定功能梯度板的分析和行为预测程序,基于本文研究的理论,开发了MATLAB软件包中的新程序代码。研究了横向剪切变形,厚度比和体积分数分布的影响,并给出了适当的结论。

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