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Structure of highly asymmetric hard-sphere mixtures: An efficient closure of the Ornstein-Zernike equations

机译:高不对称硬球混合物的结构:Ornstein-Zernike方程的有效逼近

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摘要

A simple modification of the reference hypernetted chain (RHNC) closure of the multicomponent Ornstein-Zernike equations with bridge functions taken from Rosenfeld's hard-sphere bridge functional is proposed. Its main effect is to remedy the major limitation of the RHNC closure in the case of highly asymmetric mixtures-the wide domain of packing fractions in which it has no solution. The modified closure is also much faster, while being of similar complexity. This is achieved with a limited loss of accuracy, mainly for the contact value of the big sphere correlation functions. Comparison with simulation shows that inside the RHNC no-solution domain, it provides a good description of the structure, while being clearly superior to all the other closures used so far to study highly asymmetric mixtures. The generic nature of this closure and its good accuracy combined with a reduced no-solution domain open up the possibility to study the phase diagram of complex fluids beyond the hard-sphere model. (c) 2005 American Institute of Physics.
机译:提出了对具有罗森菲尔德硬球桥函数的桥函数的多组分Ornstein-Zernike方程的参考超网链(RHNC)闭包的简单修改。它的主要作用是在高度不对称混合物的情况下纠正RHNC封闭的主要局限性,即没有解决方案的填充组分的范围很广。修改后的闭包也更快,同时具有相似的复杂性。这是在精度损失有限的情况下实现的,主要是针对大球相关函数的接触值。与仿真的比较表明,在RHNC无溶液域内,它可以很好地描述结构,同时明显优于迄今为止用于研究高度不对称混合物的所有其他密封件。这种闭合的一般性质及其良好的精度与减少的无溶液域相结合,为研究硬球模型以外的复杂流体的相图提供了可能性。 (c)2005年美国物理研究所。

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