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LOCAL FIELDS EFFECTS AND OPTICAL SUSCEPTIBILITY OF COMPOSITE MEDIA

机译:复合介质的局部场效应和光学敏感性

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摘要

The hierarchy of the different mathematical expressions for a macroscopic mixture of a two-component medium is classified in terms of the screening factor of inclusions. The importance of a proper choice of the mesoscopic local factor becomes evident from comparison with the exact results for 2D case and equal concentrations of the phases, i.e., the Dykhne formula for the effective permittivity of a two-phase film as the geometric mean permittivity (ε_aε_b)~(1/2) of the constituents. In addition, the macroscopic optical properties of doped media with embedded impurities are considered. By using the earlier developed generalized method of integral equations (GMIE) one can take into account the discrete nature of the impurities as well as that of the host medium and for the first time calculate a clustering effect of impurities in the host medium. This approach permits to account the microgeometry of the components for any solvable mesoscopic structure (Maxwell Garnett model, columnar geometry, etc.).
机译:对于两组分介质的宏观混合物,不同数学表达式的层次根据夹杂物的筛选因子进行分类。通过与2D情况和相等浓度的相的精确结果进行比较,可以明显看出适当选择介观局部因子的重要性,即将两相膜的有效介电常数作为几何平均介电常数的Dykhne公式( ε_aε_b)〜(1/2)。另外,考虑了具有嵌入杂质的掺杂介质的宏观光学性质。通过使用较早开发的广义积分方程(GMIE)方法,可以考虑杂质以及宿主介质的离散性质,并首次计算出宿主介质中杂质的聚类效果。这种方法可以解决任何可解决的介观结构(麦克斯韦·加内特模型,圆柱几何等)的部件的微观几何形状。

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