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Monte Carlo Modelling of the Effective Diffusivity of a Composite Material

机译:复合材料有效扩散率的蒙特卡洛建模

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In this paper we perform a systematic Monte Carlo study of the effective diffusivity in a 2D composite in which the dispersed phase (squares) is arranged in square planar and brick-work patterns within the matrix phase. We focus on the commonly encountered case where the dispersed phase has a much lower diffusivity than the matrix and where the segregation of the diffusant favours the matrix phase. It is found that while the generalized Maxwell -Garnett Equation generally describes the effective diffusivity semi-quantitatively, in order to have an accurate representation of the effective diffusivity at moderate volume fractions of the dispersed phase, it is necessary to use a more refined Maxwell-Garnett Equation that takes into account the actual shape and geometry of the dispersed phase.
机译:在本文中,我们对二维复合材料中的有效扩散率进行了系统的蒙特卡洛研究,其中,分散相(正方形)在矩阵相中以正方形平面和砖砌图案排列。我们关注的是分散相的扩散率比基质低得多的情况,并且扩散剂的偏析有利于基质相。我们发现,虽然广义的麦克斯韦-加纳特方程通常以半定量方式描述了有效扩散率,但是为了准确表示分散相的中等体积分数下的有效扩散率,有必要使用更精细的麦克斯韦- Garnett方程,考虑了分散相的实际形状和几何形状。

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