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An integral equation theory for the Widom-Rowlinson mixture

机译:Widom-Rowlinson混合物的积分方程理论

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The Widom Rowlinson mixture is a two-component fluid in which like species do, not interact and unlike species interact via a hard-core repulsion. As the density is increased, this fluid phase separates. Standard integral equation approaches. such as the Percus-Yevick or hypernetted chain, or thermodynamically self-consistent hybrids of these two, make very inaccurate predictions for the location of this critical point in the three-dimensional model. In this article we suggest a family of new approximations for this model that rely on incorporating ic rms in the density expansion of the direct correlation function into the closure approximation. We show that the simplest uf these closures is significantly more accurate than previous theories for the structure and thermodynamics of the fluid. [References: 21]
机译:Widom Rowlinson混合物是一种两种成分的流体,其中类似的物种不会相互作用,并且与不同的物种会通过硬核排斥相互作用。随着密度的增加,该液相分离。标准积分方程法。例如Percus-Yevick链或超网状链,或者这两者的热力学自洽混合,都无法在三维模型中对该临界点的位置进行非常准确的预测。在本文中,我们为该模型提供了一系列新的近似值,这些新近似值依赖于将ic rms纳入直接相关函数的密度展开式到闭合近似中。我们证明,最简单的这些封闭件比以前关于流体的结构和热力学的理论要精确得多。 [参考:21]

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