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Finite element based post-buckling analysis of refined graphene oxide reinforced concrete beams with geometrical imperfection

机译:基于有限元的后屈曲分析,具有几何缺陷的精制石墨烯氧化物钢筋混凝土梁

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摘要

The present paper researches post-buckling behaviors of geometrically imperfect concrete beam resting on elastic foundation reinforced with graphene oxide powders (GOPs) based on finite element method (FEM). Distribution of GOPs are considered as uniform and linearly graded through the thickness. Geometric imperfection is considered as first buckling mode shape of the beam, the GOP reinforced beam is rested in initial position. The material properties of GOP reinforced composite have been calculated via employment of Halpin-Tsai micromechanical scheme. The provided refined beam element verifies the shear deformation impacts needless of any shear correction coefficient. The post-buckling load-deflections relations have been calculated via solving the governing equations having cubic non-linearity implementing FEM. Obtained findings indicate the importance of GOP distributions, GOP weight fraction, matrix material, geometric imperfection, shear deformation and foundation parameters on nonlinear buckling behavior of GOP reinforced beam.
机译:本文研究了基于有限元法(FEM)的石墨烯氧化物粉末加固的弹性基础上基于石墨烯粉末(FEM)的弹性地基休息的后屈曲行为。 GOP的分布被认为是通过厚度的均匀和线性分级。几何缺陷被认为是光束的第一屈曲模式形状,GOP加强梁搁置在初始位置。通过使用Halpin-Tsai微机械方案计算了GOP增强复合材料的材料特性。提供的精制光束元件验证了剪切变形的影响,无需任何剪切校正系数。通过求解具有CEM的立方非线性的控制方程来计算后屈曲的负载偏转关系。获得的调查结果表明了GOP分布,GOP重量分数,矩阵材料,几何缺陷,剪切变形和基础参数对GOP加固梁的非线性屈曲行为的重要性。

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