Microscopic Transport Phenomena in a Liquid Alkali Metal K39

G. Dhingra
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Abstract

Received:21/Jan/2019, Accepted: 14/Feb/2019, Online 28/Feb/2019 Abstract— Microscopic equations of an interacting and correlated system of particles has been solved to compute two of the transport properties, namely diffusion coefficient and longitudinal viscosity, of liquid potassium near its melting point, at 343K, for a wave vector range: 0.9 nm −1 to 17.0 nm −1 . The present theoretical approach uses microscopic theory as a tool to compute the detailed dynamical structure factor, current-current correlation function and hence, the diffusion coefficient as well as the coefficient of longitudinal viscosity. Microscopic theory uses interparticle-interaction present among particles of a liquid to yield density-density response function and hence, its complete dynamics. The diffusion coefficient is evolved as a realistic parameter which has been fit to explain the experimental dynamical structure factors. The coefficient of longitudinal viscosity on the other hand is directly related to static structure factor and diffusion coefficient in the regime where wavevector and frequency approaches zero. It also depends upon velocity of sound which, in the present communication, has been calculated from peak positions of current-current correlation functions in the limit wavevector approaches zero. Computed results for both of the transport coefficients, self diffusion coefficient and longitudinal viscosity are found to agree well with the corresponding experimentally reported values.
液态碱金属K39中的微观输运现象
摘要/ Abstract摘要:在0.9 nm−1 ~ 17.0 nm−1的波矢量范围内,求解了一个相互作用和相关粒子系统的微观方程,计算了液态钾在熔点附近(343K)的两个输运性质,即扩散系数和纵向粘度。本理论方法以微观理论为工具,计算详细的动力结构因子、电流-电流相关函数,进而计算扩散系数和纵向粘度系数。微观理论利用液体中存在的粒子间相互作用来产生密度-密度响应函数,从而得到其完整的动力学。扩散系数演化为一个真实的参数,可以很好地解释实验动力结构因素。另一方面,纵向粘度系数与静态结构因子和扩散系数在波向和频率趋近于零的区域直接相关。它还取决于声速,在目前的通信中,声速是从极限波矢量接近零时电流-电流相关函数的峰值位置计算出来的。输运系数、自扩散系数和纵向黏度的计算结果与相应的实验报告值吻合较好。
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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