导电纳米颗粒复合材料的有效介电常数

A. Abrameshin, V. Chetverikov
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引用次数: 1

摘要

考虑了一种由介电基和少量具有相同旋转椭球形状的半导体纳米粒子混合物组成的复合材料模型。假设杂质的均匀空间分布和旋转轴的均匀方向性分布。结果表明,所得的复合材料有效介电常数公式对应于两个不同松弛时间的德拜过程的叠加。介电常数与旋转椭球半轴的比值有很强的非线性关系。这一特征使人们能够获得与实验数据很好的一致性,表明即使在低浓度下纳米颗粒也有聚集的可能性。由模型可知,在导电纳米粒子的聚集不随浓度的增加而增加的情况下,复合材料的介电常数与杂质浓度呈线性关系。对于纳米颗粒聚集的复合材料,这种依赖关系表现为非线性增长。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Effective Dielectric Constant of a Composite with Conductive Nanoparticles
A model of a composite consisting of a dielectric base with a small admixture of semiconductor nanoparticles having the shape of identical ellipsoids of revolution is considered. A uniform spatial distribution of the impurity and a uniform distribution of the directivity of the axes of revolution are assumed.It is shown that the obtained formulas for the effective dielectric constant of the composite correspond to a superposition of two Debye processes with different relaxation times. The dielectric constant has a strong nonlinear dependence on the ratio of the semi-axes of the ellipsoids of revolution. This feature allows one to obtain good agreement with experimental data, suggesting the possibility of aggregation of nanoparticles even at low concentrations.It follows from the model that in the absence of an increase in the aggregation of conducting nanoparticles with an increase in concentration, a linear dependence of the dielectric constant of the composite on the impurity concentration takes place. For a composite with growing aggregation of nanoparticles, this dependence exhibits nonlinear growth.
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