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封闭纳米狭缝中二元混合物的对称性破缺。

Symmetry breaking in binary mixtures in closed nanoslits.

作者信息

Berim Gersh O, Ruckenstein Eli

机构信息

Department of Chemical and Biological Engineering, State University of New York at Buffalo, Buffalo, New York 14260, USA.

出版信息

J Chem Phys. 2008 Apr 7;128(13):134713. doi: 10.1063/1.2904880.

Abstract

The symmetry breaking (SB) of the fluid density distribution (FDD) in closed nanoslits between two identical parallel solid walls described by Berim and Ruckenstein [J. Chem. Phys. 128, 024704 (2008)] for a single component fluid is examined for binary mixtures on the basis of a nonlocal canonical ensemble density functional theory. As in Monte Carlo simulations, the periodicity of the FDD in one of the lateral (parallel to the wall surfaces) directions, denoted as the x direction, was assumed. In the other lateral direction, y direction, the FDD was considered to be uniform. The molecules of the two components have different diameters and their Lennard-Jones interaction potentials have different energy parameters. It was found that depending on the average fluid density in the slit and mixture composition, SB can occur for both or none of the components but never for only one of them. In the direction perpendicular to the walls (h direction), the FDDs of both components can be asymmetrical about the middle plane between walls. In the x direction, the SB occurs as bumps and bridges enriched in one of the components, whereas the composition of the mixture between them is enriched in the other component. The dependence of the SB states on the length Lx of the FDD period at fixed average densities of the two components was examined for Lx in the range from 10 to 120 molecular diameters of the smaller size component. It was shown that for large Lx, the stable state of the system corresponds to a bridge. Because the free energy of that state decreases monotonically with increasing Lx, one can conclude that the real period is very large (infinite) and that a single bridge exists in the slit.

摘要

基于非局部正则系综密度泛函理论,研究了二元混合物在由贝里姆和鲁肯斯坦[《化学物理杂志》128, 024704 (2008)]描述的两个相同平行固体壁之间的封闭纳米狭缝中流体密度分布(FDD)的对称性破缺(SB)。与蒙特卡罗模拟一样,假定FDD在一个横向(平行于壁面)方向(记为x方向)上具有周期性。在另一个横向方向y上,认为FDD是均匀的。两种组分的分子具有不同的直径,且它们的 Lennard-Jones 相互作用势具有不同的能量参数。结果发现,取决于狭缝中的平均流体密度和混合物组成,SB可能在两种组分中都出现、都不出现,但绝不会只在其中一种组分中出现。在垂直于壁的方向(h方向)上,两种组分的FDD都可能关于壁之间的中间平面对称。在x方向上,SB表现为一种组分富集的凸起和桥,而它们之间混合物的组成在另一种组分中富集。在两种组分的固定平均密度下,研究了SB状态对FDD周期长度Lx的依赖性,Lx的范围是较小尺寸组分的10到120个分子直径。结果表明,对于较大的Lx,系统的稳定状态对应于一座桥。由于该状态的自由能随Lx的增加单调降低,因此可以得出结论,实际周期非常大(无穷大),且狭缝中存在单个桥。

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