通过分子动力学研究液-液界面张力和混合自由能的力学和热力学途径

Rei Ogawa, Hiroki Kusudo, Takeshi Omori, Edward R. Smith, Laurent Joly, Samy Merabia, Yasutaka Yamaguchi
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摘要

在这项研究中,我们对具有不同混溶性的两种不同伦纳德-琼斯成分之间的液-液界面进行了平衡分子动力学(EMD)模拟,并采用机械方法和热力学方法研究了界面张力与隔离自由能之间的关系。利用机械方法,我们获得了具有平坦 LL 接口的准一维(1D)EMD 系统周围的应力分布。从应力分布中,我们根据巴克尔方程计算出了液-液界面张力,该方程使用了界面周围的应力各向异性,并测量了应力随混溶度的变化情况。第二种方法使用热力学积分,通过强制两种液体的准静态隔离来计算自由能。第二种方法使用热力学积分法,强制将两种液体进行准静态隔离,从而计算自由能。这种方法使用与机械方法相同的 EMD 系统,同时采用扩展干表面和象限壁(PW)方案。当两组分不溶时,只要在应力中包含所有动力学和相互作用的贡献,界面张力和隔离自由能就能很好地吻合。当两组份不相溶时,它们的数值有很大差异。从 PW 对完全混合液体的结果来看,差异归因于在两组分完全分离之前将二元混合物分离成单组分所需的额外自由能,即混合自由能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Mechanical and thermodynamic routes to the liquid-liquid interfacial tension and mixing free energy by molecular dynamics
In this study, we carried out equilibrium molecular dynamics (EMD) simulations of the liquid-liquid interface between two different Lennard-Jones components with varying miscibility, where we examined the relation between the interfacial tension and isolation free energy using both a mechanical and thermodynamic approach. Using the mechanical approach, we obtained a stress distribution around a quasi-one-dimensional (1D) EMD systems with a flat LL interface. From the stress distribution, we calculated the liquid-liquid interfacial tension based on Bakker's equation, which uses the stress anisotropy around the interface, and measures how it varies with miscibility. The second approach uses thermodynamic integration by enforcing quasi-static isolation of the two liquids to calculate the free energy. This uses the same EMD systems as the mechanical approach, with both extended dry-surface and phantom-wall (PW) schemes applied. When the two components were immiscible, the interfacial tension and isolation free energy were in good agreement, provided all kinetic and interaction contributions were included in the stress. When the components were miscible, the values were significantly different. From the result of PW for the case of completely mixed liquids, the difference was attributed to the additional free energy required to separate the binary mixture into single components against the osmotic pressure prior to the complete detachment of the two components, i.e., the free energy of mixing.
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