热极化玻璃二阶非线性成因的实验与理论研究

A. Le Calvez, E. Freysz, A. Ducasse
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引用次数: 0

摘要

为了模拟极化过程,玻璃被同化为中性的“固体电解质”。在极化过程中,在分别位于x=0和x=L的阴极和阳极之间施加电压V0。然后用包含不同离子种类的扩散方程和拉普拉斯方程的耦合方程系统来描述离子浓度的演变。由于熔融二氧化硅在约300℃时主要是钠离子,而钠离子是可移动的,因此假定阴离子是不可移动的。根据这些近似,在通常的极化条件下(T≈300°C, V0≈3kV),我们计算了极化过程中样品电位的表达式。在图1中,我们绘制了典型二氧化硅样品的电位V(x),电荷分布ρ(x)和相关电场E(x)。由于阴极和阳极的屏蔽距离di和d2远小于样品厚度,因此玻璃界面处的电场E(x)~V0/d2~108 V/m非常高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Experimental and theoretical study of the origin of the second-order nonlinearities induced in thermally poled glasses
To model the poling process, the glass is assimilated to a neutral "solid electrolyte". During the poling process, an electric voltage V0 is applied between the cathode and the anode respectively located at x=0 and x=L. The evolution of the ion concentrations is then described by a system of coupled equations containing the equations of diffusion for the different ionic species and Laplace's equation. Since in fused silica, at about 300°C, it is mainly sodium ions, which are mobile, the anions are assumed to be immobile1. According to these approximations and under usual poling conditions (T≈300°C, V0≈3kV), we computed the expression of the potential across the sample during the poling. On Figure 1, we have plotted the potential V(x), the charge distribution ρ(x) and the associated electric field E(x) for a typical silica sample. Since the screening distances di and d2 at the cathode and the anode are much smaller than the sample thickness, the electric field E(x)~V0/d2~108 V/m at the glass interfaces is very high.
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