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Elastic Properties of Open-Cell Foams with Tetrakaidecahedral Cells Using Finite Element Analysis

机译:四面体单元的开孔泡沫的弹性特性的有限元分析

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A finite-element-method-based micromechanics has been used for predicting the orthotropic properties of open-cell foams that have tetrakaidecahedral unit cells. Foams with equisided and Kelvin-elongated tetrakaidecahedron as unit cells are studied. The results for elastic constants from the finite element models agree well with those of available analytical models. The struts were modeled using both Euler-Bernoulli and Timoshenko beam elements. It is found that classical beam theory overpredicts the elastic moduli when the struts have smaller length-to-thickness ratios. The effect of varying strut cross section on the elastic constants is studied. The variation is assumed to be such that the strut cross section gradually decreases from maximum value at the support ends to minimum value at the beam midsection. It is found that for the same relative density, foams with varying cross sections have much lower elastic moduli than foams with uniform cross sections.
机译:基于有限元方法的微力学已用于预测具有四面十二面体晶胞的开孔泡沫的正交各向异性特性。研究了以等长和开尔文伸长的十四烷基十二面体为单位孔的泡沫。有限元模型的弹性常数结果与可用分析模型的结果非常吻合。使用Euler-Bernoulli和Timoshenko梁单元对支柱进行建模。已发现,当支柱的长度与厚度之比较小时,经典梁理论会过高地预测弹性模量。研究了变化的支柱横截面对弹性常数的影响。假定该变化是这样的,即,杆的横截面从支撑端的最大值逐渐减小到梁中部的最小值。发现对于相同的相对密度,具有变化的横截面的泡沫具有比具有均匀的横截面的泡沫低得多的弹性模量。

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