粘度
菲克扩散定律
扩散
常量(计算机编程)
分子动力学
热力学
工作(物理)
航程(航空)
统计物理学
沃罗诺图
度量(数据仓库)
材料科学
物理
化学
数学
计算化学
几何学
数据库
复合材料
程序设计语言
计算机科学
作者
Ni Zhan,John R. Kitchin
标识
DOI:10.1080/08927022.2021.2012572
摘要
One goal in materials simulation is finding relationships between atomic scale and continuum properties. The Stokes–Einstein–Sutherland (SES) equation relates diffusion and viscosity in liquids through the effective diameter d, which is frequently observed to be constant with the ratio T/(Dη) where T is the temperature, D is the diffusion coefficient, and η is the viscosity. The SES has a practical use in estimating diffusion from viscosity or vice versa as they can be difficult to measure experimentally. The constant effective diameter observed in the SES holds for many liquids within a temperature range, but at low temperatures, deviations where d is not constant have been observed. This work investigates SES in liquid Al–Si using molecular dynamics. We analyze the local order using Voronoi polyhedrons and agglomerative clustering. Clustering methods from machine learning allowed us to analyze the large amount of data generated from molecular dynamics trajectories in an efficient manner. We found that clusters have minimal effect on diffusion while increasing viscosity, which is a likely origin of the SES deviation for liquid Al–Si at low temperatures near the melting temperature.
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