Electrical Conductivity of Molten Salts and Ionic Conduction in Electrolyte Solutions

S. Tamaki, S. Matsunaga, M. Kusakabe
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Abstract

A microscopic description for the partial DC conductivities in molten salts has been discussed by using a Langevin equation for the constituent ions. The memory function γ (t) can be written as in the form of a decaying function with time. In order to solve the mutual relation between the combined-velocity correlation functions Z σ (cid:1) (t) and the memory function γ (t) in a short time region, a new recursion method is proposed. Practical application is carried out for molten NaCl by using MD simulation. The fitted function is described by three kinds of Gaussian functions and their physical backgrounds are discussed. Also the electrical conductivity in aqueous solution of electrolyte has been obtained, based on a generalized Langevin equation for cation and anion in it. This treatment can connect and compare with the work of computer simulation. The obtained results for concentration dependence of electrical conductivity are given by a function of the square root of concentration. The electrophoretic effect and the relaxation one are also discussed.
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熔盐的电导率和电解质溶液中的离子电导率
本文用朗之万方程讨论了熔盐中部分直流电导率的微观描述。记忆函数γ (t)可以写成随时间衰减的函数形式。为了解决组合速度相关函数Z σ (cid:1) (t)与记忆函数γ (t)在短时间内的相互关系,提出了一种新的递推方法。用MD模拟方法对熔融NaCl进行了实际应用。用三种高斯函数来描述拟合函数,并讨论了它们的物理背景。根据电解质水溶液中阳离子和阴离子的广义朗之万方程,得到了电解质水溶液中的电导率。这种处理方法可以与计算机仿真工作相比较。得到的电导率与浓度有关的结果是由浓度的平方根函数给出的。并讨论了电泳效应和弛豫效应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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