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Generalized Coupling Parameter Expansion: Application to Square-Well and Lennard Jones Fluids

机译:广义耦合参数展开:在平方井和井中的应用   Lennard Jones流体

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摘要

The coupling parameter expansion in thermodynamic perturbation theory ofsimple fluids is generalized to include the derivatives of bridge function. Weapplied seventh order version of the theory to Square-Well (SW) andLennard-Jones (LJ) fluids using Sarkisov Bridge function. In both cases, thetheory reproduced the radial distribution functions obtained from integralequation theory (IET) and simulations with good accuracy. Also, the methodworked inside the liquid-vapor coexistence region where the IETs are known tofail. In the case of SW fluids, the use of Carnahan-Starling expression forfree energy density of Hard-Sphere reference system has improved theliquid-vapor phase diagram (LVPD) over that obtained from IET. We also obtainedthe surface tension of SW fluids of various ranges. Results of present theoryand simulations are in good agreement. In the case of LJ fluids, the equationof state obtained from the present method matched with that obtained from IETwith negligible deviation. We also obtained LVPD of LJ fluid from virial andenergy routes and found that there is slight inconsistency between the tworoutes. The applications lead to the following conclusions. In cases wherereference system properties are known accurately, the present method givesresults which are very much improved over those obtained from the IET with thesame bridge function. In cases where reference system data is not available,the method serves as an alternative way of solving the Ornstein-Zernikeequation with a given closure relation with the advantage that solution can beobtained throughout the phase diagram with a proper choice of the referencesystem.
机译:简单流体热力学扰动理论中的耦合参数扩展被推广为包括桥函数的导数。我们使用Sarkisov桥函数将理论的七阶形式应用于Square-Well(SW)和Lennard-Jones(LJ)流体。在这两种情况下,该理论都很好地再现了从积分方程理论(IET)和模拟获得的径向分布函数。同样,该方法在已知IET失败的液体-蒸汽共存区域内工作。对于SW流体,使用Carnahan-Starling表达式获得硬球参考系统的自由能密度,比从IET获得的液汽相图(LVPD)有所改善。我们还获得了各种范围的SW流体的表面张力。目前的理论和仿真结果吻合良好。对于LJ流体,通过本方法获得的状态方程与通过IET获得的状态方程具有可忽略的偏差相匹配。我们还从病毒和能量途径获得了LJ液的LVPD,发现这两种途径之间存在轻微的不一致。这些应用得出以下结论。在准确地知道参考系统特性的情况下,本方法给出的结果比从具有相同桥函数的IET获得的结果有了很大的改进。在参考系统数据不可用的情况下,该方法可作为求解具有给定闭合关系的Ornstein-Zernike方程的另一种方法,其优点是,在适当选择参考系统的情况下,可以在整个相图中获得解决方案。

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    Ramana, A. Sai Venkata;

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  • 年度 2013
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