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Investigating post-buckling of geometrically imperfect metal foam nanobeams with symmetric and asymmetric porosity distributions

机译:研究具有不对称和不对称孔隙率分布的几何不完美的金属泡沫纳米束的后屈曲

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In this research, analysis of post-buckling behavior of porous metal foam nanobeams is performed based on a nonlocal nonlinear refined shear deformation beam model with geometric nonlinearity and imperfection. In the metal foam nanobeam, porosities are dispersed by uniform, symmetric and asymmetric models. The present nanobeam model satisfies the shear deformation effect needless of any shear correction factor. The post-buckling load-deflection relation is obtained by solving the governing equations having cubic nonlinearity applying Galerkin's method needless of any iteration process. New results show the importance of porosity coefficient, porosity distribution, geometrical imperfection, nonlocal parameter, foundation parameters and slenderness ratio on nonlinear buckling behavior of porous nanoscale beams. Specially, porosities have a great impact on post-buckling configuration of both ideal and imperfect nanobeams.
机译:本研究基于具有几何非线性和缺陷的非局部非线性精细剪切变形梁模型,对多孔金属泡沫纳米束的屈曲后行为进行了分析。在金属泡沫纳米束中,孔隙率通过均匀,对称和不对称模型分散。本纳米束模型不需要任何剪切​​校正因子就可以满足剪切变形效果。通过使用Galerkin方法求解具有三次非线性的控制方程,而无需任何迭代过程,即可获得屈曲后的载荷-挠度关系。新结果表明,孔隙度系数,孔隙度分布,几何缺陷,非局部参数,基础参数和细长比对多孔纳米尺度梁的非线性屈曲行为具有重要意义。特别是,孔隙率对理想和不完美纳米束的屈曲后构型都有很大影响。

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