介电常数
准静态过程
电介质
真空介电常数
周期边界条件
材料科学
极限(数学)
数学分析
复合数
相(物质)
相对介电常数
边值问题
数学
物理
复合材料
量子力学
光电子学
作者
Bruno Sareni,Laurent Krähenbühl,Abderrahmane Béroual,Christian Brosseau
摘要
We present computer simulation data for the effective permittivity (in the quasistatic limit) of a system composed of discrete inhomogeneities of permittivity ε1, embedded in a three-dimensional homogeneous matrix of permittivity ε2. The primary purpose of this paper is to study the related issue of the effect of the geometric shape of the components on the dielectric properties of the medium. The secondary purpose is to analyse how the spatial arrangement in these two-phase materials affects the effective permittivity. The structures considered are periodic lattices of inhomogeneities. The numerical method proceeds by an algorithm based upon the resolution of boundary integral equations. Finally, we compare the prediction of our numerical simulation with the effective medium approach and with results of previous analytical works and numerical experiments.
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