Sheu Alice Shu-Yao, Rice Stuart A
Department of Chemistry and the James Franck Institute, The University of Chicago, Chicago, Illinois 60637, USA.
J Chem Phys. 2008 Sep 28;129(12):124511. doi: 10.1063/1.2972982.
We report the results of a theoretical study of locally ordered fluctuations in a quasi-two-dimensional (quasi-2D) binary hard sphere mixture as monitored by the aperture cross-correlation function. Systems with thickness less than two large hard sphere diameters were studied, over a range of large hard sphere density and relative concentration of large and small hard spheres in the liquid state, for two ratios of sphere diameters, 0.2 and 0.3. In several major respects the occurrence and character of the structured fluctuations in a quasi-2D binary hard sphere mixture have similarities with those in a quasi-2D one-component hard sphere fluid, as reported by Sheu and Rice [J. Chem. Phys. 128, 244517 (2008)]. Specifically, our studies establish that structured fluctuations with both hexagonal and square symmetries can be found in the liquid phase well below the freezing density and that the occurrence of particular structured fluctuations is correlated with the symmetry of the solid to which the liquid freezes. However, there is also a major difference, specifically, the presence of the smaller spheres in the binary mixture can suppress the occurrence of all structured fluctuations. We attribute the affect of a small volume fraction of small spheres in a dense binary mixture of small and large spheres on the occurrence of structured fluctuations to the unfavorable entropy change associated with demixing of the small and large spheres.
我们报告了一项理论研究的结果,该研究通过孔径互相关函数监测准二维(准2D)二元硬球混合物中的局域有序涨落。研究了厚度小于两个大硬球直径的系统,涵盖了液态下大硬球的一系列密度以及大、小硬球的相对浓度,针对两种球直径比,分别为0.2和0.3。在几个主要方面,准二维二元硬球混合物中结构化涨落的出现和特征与Sheu和Rice [《化学物理杂志》128, 244517 (2008)]报道的准二维单组分硬球流体中的情况相似。具体而言,我们的研究表明,在远低于凝固密度的液相中可以发现具有六边形和方形对称性的结构化涨落,并且特定结构化涨落的出现与液体凝固而成的固体的对称性相关。然而,也存在一个主要差异,具体来说,二元混合物中较小球体的存在会抑制所有结构化涨落的出现。我们将小体积分数的小球体在大小球体的致密二元混合物中对结构化涨落出现的影响归因于与大小球体混合相关的不利熵变。