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通过蒙特卡罗模拟计算表面张力:模型是否会对有限尺寸效应产生影响?

Calculation of the surface tension from Monte Carlo simulations: does the model impact on the finite-size effects?

作者信息

Biscay F, Ghoufi A, Goujon F, Lachet V, Malfreyt P

机构信息

IFP, 92852 Rueil Malmaison Cedex, France.

出版信息

J Chem Phys. 2009 May 14;130(18):184710. doi: 10.1063/1.3132708.

Abstract

We report two-phase Monte Carlo simulations of the liquid-vapor interface of the Lennard-Jones (LJ) fluids in order to study the impact of the methodology used for the energy calculation on the oscillatory behavior of the surface tension with the system sizes. The surface tension values are illustrated through the LJ parameters of methane. The first methodology uses a standard truncated LJ potential, the second one adds a long range correction (LRC) contribution to the energy into the Metropolis scheme, and the third one uses a LJ potential modified by a polynomial function in order to remove the discontinuities at the cutoff distance. The surface tension is calculated from the mechanical and thermodynamic routes and the LRCs to the surface tension are systematically calculated from appropriate expressions within these definitions. The oscillatory behavior has been studied as a function of the size of the interfacial area and of the length of the dimension perpendicular to the surface. We show that the methodology has an important effect on the oscillatory variation in the surface tension with the system size. This oscillatory variation in the surface tension with the system size is investigated through its intrinsic and LRC contributions. We complete this work by studying the dependence of the surface tension with respect to the cutoff distance when the LRC part to the energy is considered into the Metropolis scheme.

摘要

我们报告了 Lennard-Jones(LJ)流体液-气界面的两阶段蒙特卡罗模拟,以研究用于能量计算的方法对表面张力随系统尺寸的振荡行为的影响。通过甲烷的 LJ 参数来说明表面张力值。第一种方法使用标准截断的 LJ 势,第二种方法在 metropolis 方案中向能量添加长程校正(LRC)贡献,第三种方法使用由多项式函数修改的 LJ 势,以消除截止距离处的不连续性。表面张力通过力学和热力学途径计算,并且根据这些定义中的适当表达式系统地计算表面张力的 LRC。已经研究了振荡行为作为界面面积大小和垂直于表面的尺寸长度的函数。我们表明,该方法对表面张力随系统尺寸的振荡变化有重要影响。通过其固有贡献和 LRC 贡献研究了表面张力随系统尺寸的这种振荡变化。当在 metropolis 方案中考虑能量的 LRC 部分时,我们通过研究表面张力对截止距离的依赖性来完成这项工作。

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