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Vapor-liquid equilibrium and equation of state of two-dimensional fluids from a discrete perturbation theory

机译:离散扰动理论的蒸汽液平衡与二维流体状态的方程

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The interest in the description of the properties of fluids of restricted dimensionality is growing for theoretical and practical reasons. In this work, we have firstly developed an analytical expression for the Helmholtz free energy of the two-dimensional square-well fluid in the Barker-Henderson framework. This equation of state is based on an approximate analytical radial distribution function for d-dimensional hard-sphere fluids (1 = d = 3) and is validated against existing and new simulation results. The so-obtained equation of state is implemented in a discrete perturbation theory able to account for general potential shapes. The prototypical Lennard-Jones and Yukawa fluids are tested in its two-dimensional version against available and new simulation data with semiquantitative agreement. Published by AIP Publishing.
机译:由于理论和实际原因,限制维度的流体性质描述的兴趣正在增长。 在这项工作中,我们首先为Barker-Henderson框架中的二维方形井流体的亥姆霍兹自由能开发了一个分析表达。 该状态方程基于D维硬球流体的近似分析径向分布函数(1& = d& = 3),并针对现有和新的仿真结果验证。 所获得的状态方程在能够考虑一般潜在形状的离散扰动理论中实现。 原型Lennard-jones和yukawa液体在其二维版本中测试了可用的和新的仿真数据,具有半定量协议。 通过AIP发布发布。

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