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通过分子模拟和密度梯度理论研究二元 Lennard-Jones 混合物的界面性质。

Interfacial properties of binary Lennard-Jones mixtures by molecular simulation and density gradient theory.

作者信息

Stephan Simon, Langenbach Kai, Hasse Hans

机构信息

Laboratory of Engineering Thermodynamics (LTD), TU Kaiserslautern, Kaiserslautern, Germany.

出版信息

J Chem Phys. 2019 May 7;150(17):174704. doi: 10.1063/1.5093603.

DOI:10.1063/1.5093603
PMID:31067907
Abstract

A systematic study of interfacial properties of binary mixtures of simple fluids was carried out by molecular dynamics (MD) simulation and density gradient theory (DGT). The fluids are described by the Lennard-Jones truncated and shifted (LJTS) potential with truncation radius of 2.5 diameters. The following interfacial properties were studied: surface tension, relative adsorption, enrichment, and interfacial thickness. A recently developed equation of state for the LJTS fluid, the Perturbed Lennard-Jones truncated and shifted equation of state (PeTS EOS) was used as the basis for DGT. Six binary mixtures (components 1 + 2) were studied at a constant temperature, which was chosen such that the high-boiling component 1 is subcritical, while the low-boiling component 2 is either subcritical or supercritical. Furthermore, a parameter ξ in the combination rule for the unlike dispersive interaction was varied such that the resulting mixtures showed three types of behavior: high-boiling azeotrope, ideal, and low-boiling azeotrope. The parameters of the LJTS potential, including ξ, were also used in the PeTS EOS without any adjustment. Despite this simple approach, excellent agreement between the results of the PeTS EOS and the MD results for the phase equilibrium and the interfacial properties is observed. Enrichment at the interface is only found for the low-boiling component 2. The enrichment increases with decreasing concentration of component 2 and is favored by high boiling point differences of the pure components 1 and 2 and positive deviations from Raoult's law for the mixture 1 + 2.

摘要

通过分子动力学(MD)模拟和密度梯度理论(DGT)对简单流体二元混合物的界面性质进行了系统研究。这些流体由截断半径为2.5个直径的Lennard-Jones截断和位移(LJTS)势描述。研究了以下界面性质:表面张力、相对吸附、富集和界面厚度。最近开发的LJTS流体状态方程,即微扰Lennard-Jones截断和位移状态方程(PeTS EOS)被用作DGT的基础。在恒定温度下研究了六种二元混合物(组分1 + 2),选择该温度使得高沸点组分1为亚临界,而低沸点组分2为亚临界或超临界。此外,不同色散相互作用组合规则中的参数ξ发生变化,使得所得混合物呈现三种行为类型:高沸点共沸物、理想物和低沸点共沸物。LJTS势的参数,包括ξ,也未经任何调整就用于PeTS EOS。尽管采用了这种简单方法,但观察到PeTS EOS的结果与MD结果在相平衡和界面性质方面具有出色的一致性。仅在低沸点组分2中发现了界面处的富集。富集程度随着组分2浓度的降低而增加,并且受到纯组分1和2的高沸点差异以及混合物1 + 2对拉乌尔定律的正偏差的促进。

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