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首页> 外文期刊>Journal of Molecular Liquids >Two dimensional fluid with one site-site associating point. Monte Carlo, integral equation and thermodynamic perturbation theory study
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Two dimensional fluid with one site-site associating point. Monte Carlo, integral equation and thermodynamic perturbation theory study

机译:具有一个站点站点相关点的二维流体。 蒙特卡洛,整体方程和热力学扰动理论研究

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In this paper we propose a model for the two dimensional fluid with one site-site. associating point. We studied its structural and thermodynamic properties by the Monte Carlo computer simulations, the site-site integral equation theory (RISM), the Wertheim's thermodynamic perturbation theory (TPT) and the Wertheim's integral equation theory (WIET) for associative liquids. The model can have arbitrary position of the associating point from the center of particles. All particles have Lennard-Jones core while interactions between associating points are modeled as Gaussian like potential where the interaction depends only on the distance between sites. The methods were used to study the thermodynamic and structural properties as a function of the position of associating point, temperature and density. The accuracy of the analytic theories were checked by comparing the theoretical results with the corresponding Monte Carlo ones. The theories are quite accurate for cases when the associating point is on the surface and only dimers can be formed. In this case, the theories correctly predict the pair correlation functions of the model, internal energy, ratios of free and bonded particles and chemical potential. This is no longer true when associating point is away from the surface of particles and the higher clusters are formed. (C) 2017 Elsevier B.V. All rights reserved.
机译:在本文中,我们提出了一种具有一个站点现场的二维流体的模型。关联点。我们通过蒙特卡罗计算机模拟,现场 - 站点整体方程理论(Risc),Wertheim的热力学扰动理论(TPT)和Wertheim的整体方程理论(Wiet)来研究其结构和热力学特性。该模型可以从粒子中心具有关联点的任意位置。所有粒子都有Lennard-Jones核心,而关联点之间的相互作用被建模为像互动只依赖于站点之间的距离的高斯一样。该方法用于研究热力学和结构性能作为关联点,温度和密度的位置的函数。通过将理论结果与相应的蒙特卡罗群岛进行比较来检查分析理论的准确性。当关联点位于表面上时,理论非常准确,并且只能形成二聚体。在这种情况下,理论正确地预测了模型,内能量,自由和粘合颗粒的比率和化学势的对相关功能。当关联点远离粒子表面并且形成更高的簇时,这不再是真的。 (c)2017年Elsevier B.V.保留所有权利。

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