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Calculations of the Effective Thermal Conductivity in a Model of Syntactic Metallic Hollow Sphere Structures Using a Lattice Monte Carlo method

机译:用格子蒙特卡洛法测定句法金属空心球体结构模型中有效导热性

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In this paper, a Lattice Monte Carlo method is used to determine the effective thermal conductivity in two dimensional models of adhesively bonded metallic hollow sphere structures (MHSS). In contrast to earlier approaches, more realistic distributions of spheres without the simplification of cubic symmetric arrangements are considered in this study. For the Monte Carlo analyses, two-dimensional periodic lattices representing different cutting planes through MHSS are generated. Therefore, an algorithm is used which sequentially fills the lattice by adding cut spherical shells and inclusions in the matrix. Another focus of this work is the analysis of the influence of different geometric circle distributions on the effective thermal conductivity. The findings of the random arrangements are also compared to a regular primitive cubic arrangement and with a Maxwell-type approach.
机译:在本文中,使用格子蒙特卡罗方法来确定粘合金属中空球体结构(MHSS)的二维模型中的有效导热性。与前面的方法相比,在本研究中考虑了没有简化立方对称布置的领域的更现实的分布。对于蒙特卡罗分析,产生代表通过MHSS的不同切割平面的二维周期性格子。因此,使用算法,其通过在矩阵中添加切割球形壳和夹杂物来顺序地填充晶格。这项工作的另一个重点是分析不同几何圆分布对有效导热性的影响。随机排列的发现也与常规原始立方排列和Maxwell类型的方法进行比较。

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