Effect of water-wall interaction potential on the properties of nanoconfined water

承压水 化学物理 分子动力学 分子 平面的 密闭空间 限制 单层 化学 纳米技术 材料科学 计算化学 机械工程 计算机图形学(图像) 工程类 计算机科学 有机化学
作者
Pradeep Kumar,Francis W. Starr,Sergey V. Buldyrev,H. Eugene Stanley
出处
期刊:Physical Review E [American Physical Society]
卷期号:75 (1) 被引量:70
标识
DOI:10.1103/physreve.75.011202
摘要

Much of the understanding of bulk liquids has progressed through study of the limiting case in which molecules interact via purely repulsive forces, such as a hard-core or "repulsive ramp" potential. In the same spirit, we report progress on the understanding of confined water by examining the behavior of waterlike molecules interacting with planar walls via purely repulsive forces and compare our results with those obtained for Lennard-Jones (LJ) interactions between the molecules and the walls. Specifically, we perform molecular dynamics simulations of 512 waterlike molecules interacting via the TIP5P potential and confined between two smooth planar walls that are separated by 1.1nm . At this separation, there are either two or three molecular layers of water, depending on density. We study two different forms of repulsive confinement, when the water-wall interaction potential is either (i) 1r;{9} or (ii) a WCA-like repulsive potential. We find that the thermodynamic, dynamic, and structural properties of the liquid in purely repulsive confinements qualitatively match those for a system with a pure LJ attraction to the wall. In previous studies that include attractions, freezing into monolayer or trilayer ice was seen for this wall separation. Using the same separation as these previous studies, we find that the crystal state is not stable with 1r;{9} repulsive walls but is stable with WCA-like repulsive confinement. However, by carefully adjusting the separation of the plates with 1r;{9} repulsive interactions so that the effective space available to the molecules is the same as that for LJ confinement, we find that the same crystal phases are stable. This result emphasizes the importance of comparing systems only using the same effective confinement, which may differ from the geometric separation of the confining surfaces.

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