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MICROMECHANICAL ANALYSIS OF THREE-DIMENSIONALOPEN-CELL FOAMS USING THE MATRIX METHOD FORSPACE FRAME STRUCTURES

机译:基于空间框架结构矩阵方法的三维开孔泡沫的微观力学分析

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A micromechanical model for three-dimensional open-cell foams is developed by using the matrixmethod for space frames in structural mechanics and tetrakaidecahedral unit cells. The effective elasticproperties of foams are determined employing unit cells subjected to three different modes of loading.The thirty-six struts of each tetrakaidecahedral unit cell are treated as uniform slender beams, and thetwenty-four vertices as rigid joints. All four deformation mechanisms (I.e., stretching, shearing, bendingand twisting) possible under the specified loadings are incorporated, and four different strut cross sectionshapes (I.e., circle, square, equilateral triangle and Plateau border) are treated in a unified manner. Theformulas for determining the effective Young’s modulus, Poisson’s ratio and shear modulus of open-cellfoams that are undergoing linearly elastic deformations are derived using the composite homogenizationtheory. The new formulas include all necessary parameters, unlike those provided by existing models.These formulas indicate that the foam elastic properties depend on the relative foam density, the shapeand size of the strut cross section, and the Young’s modulus and Poisson’s ratio of the strut material. Byapplying the new model, a parametric study of sample cases is conducted for carbon foams, whosemodeling motivated this study. The predicted values of the effective properties agree favorably with thosebased on existing models and experimental data for the Mode I loading case, which is the only case thathas been well studied in the literature. Comparisons of the effective elastic properties for the three loadingcases quantitatively show that carbon foams exhibit certain degree of anisotropy.
机译:通过使用结构力学中的空间框架和四面体十二面体晶胞的矩阵方法,开发了三维开孔泡沫的微力学模型。泡沫的有效弹性特性是通过承受三种不同载荷模式的晶胞来确定的。每个四面体单元晶胞的36个支杆被视为均匀的细长梁,而二十四个顶点被视为刚性节点。合并了在指定载荷下所有可能的四种变形机制(即拉伸,剪切,弯曲和扭曲),并统一处理了四种不同的支杆横截面形状(即圆形,正方形,等边三角形和高原边界)。利用复合均质化理论推导了确定发生线性弹性变形的开孔泡沫的有效杨氏模量,泊松比和剪切模量的公式。与现有模型不同,新公式包括所有必要参数,这些公式表明泡沫弹性特性取决于相对泡沫密度,支杆横截面的形状和尺寸以及支杆材料的杨氏模量和泊松比。通过应用新模型,对碳泡沫进行了样本案例的参数研究,其建模激励了这项研究。有效模式的预测值与基于现有模式和模式I加载情况的实验数据的预测值非常吻合,这是文献中唯一经过充分研究的情况。三种载荷工况的有效弹性性能的定量比较表明,碳泡沫表现出一定程度的各向异性。

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