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Structure and thermodynamics of the one- and two-component square-well fluid

机译:一组分和二组分方阱流体的结构和热力学

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摘要

We suggest a new procedure for the quantitative description of the square-well (SW) fluid in the framework of the mean spherical approximation (MSA): At first, the direct correlation function inside the hard core (HC) has been expanded in polynomial series. Then, one obtains the analytical expression for the Fourier transform of the direct correlation function for an arbitrary HC pair potential using the MSA. Further, the SW pair potential has been included into this expression. As a result, one gets the analytical expressions for the structure factor and the isothermal compressibility of the SW fluid. For each set of the SW parameters, temperature, and atomic density, the coefficients of the expansion are determined numerically from the condition that the pair correlation function is zero inside the HC. During the determination of the coefficients, the pair distribution function is being computed. Besides, we numerically calculate the potential energy and pressure. Our results for the one-component SW fluid are in a good agreement with numerical results obtained in the literature from the Ornstein–Zernike equation solution within MSA. This fact allows us to hope that the generalization of this method to binary SW mixtures will be fruitful, so this generalization is given at the end of the article.
机译:我们建议在平均球面近似(MSA)框架内定量描述方井(SW)流体的新程序:首先,将硬核(HC)内部的直接相关函数扩展为多项式级数。然后,使用MSA获得任意HC对电位的直接相关函数的傅立叶变换的解析表达式。此外,SW对电位已经包括在该表达式中。结果,得到了SW流体的结构因子和等温压缩率的解析表达式。对于每组SW参数,温度和原子密度,根据HC内部的对相关函数为零的条件,以数值方式确定膨胀系数。在确定系数的过程中,正在计算对分布函数。此外,我们通过数值计算势能和压力。我们对单组份SW流体的结果与文献中从MSA的Ornstein-Zernike方程解获得的数值结果非常吻合。这个事实使我们希望将这种方法推广到二元SW混合物将是富有成果的,因此本文的结尾给出了这种推广。

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