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Elastic buckling and static bending of shear deformable functionally graded porous beam

机译:剪切可变形功能梯度多孔梁的弹性屈曲和静态弯曲

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This paper presents the elastic buckling and static bending analysis of shear deformable functionally graded (FG) porous beams based on the Timoshenko beam theory. The elasticity moduli and mass density of porous composites are assumed to be graded in the thickness direction according to two different distribution patterns. The open-cell metal foam provides a typical mechanical feature for this study to determine the relationship between coefficients of density and porosity. The partial differential equation system governing the buckling and bending behavior of porous beams is derived based on the Hamilton's principle. The Ritz method is employed to obtain the critical buckling loads and transverse bending deflections, where the trial functions take the form of simple algebraic polynomials. Four different boundary conditions are considered in the paper. A parametric study is carried out to investigate the effects of porosity coefficient and slenderness ratio on the buckling and bending characteristics of porous beams. The influence of varying porosity distributions on the structural performance is highlighted to shed important insights into the porosity design to achieve improved buckling resistance and bending behavior. (C) 2015 Elsevier Ltd. All rights reserved.
机译:本文基于Timoshenko梁理论,对可剪切可变形功能梯度(FG)多孔梁进行了弹性屈曲和静态弯曲分析。假定多孔复合材料的弹性模量和质量密度根据两种不同的分布方式在厚度方向上分级。开孔金属泡沫为这项研究提供了一种典型的机械特性,以确定密度系数和孔隙率之间的关系。基于汉密尔顿原理,推导了控制多孔梁屈曲和弯曲行为的偏微分方程组。 Ritz方法用于获得临界屈曲载荷和横向弯曲挠度,其中试验函数采用简单的代数多项式形式。本文考虑了四个不同的边界条件。进行了参数研究,研究了孔隙率和细长比对多孔梁屈曲和弯曲特性的影响。强调了孔隙率分布的变化对结构性能的影响,从而为孔隙率设计提供了重要的见识,以实现改善的抗屈曲性和弯曲性能。 (C)2015 Elsevier Ltd.保留所有权利。

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