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通过分子动力学模拟分析水在疏水表面上的扩散分子动力学。

Analyzing the Molecular Kinetics of Water Spreading on Hydrophobic Surfaces via Molecular Dynamics Simulation.

机构信息

Department of Mechanical Engineering,Virginia Polytechnic Institute and State University, Blacksburg, VA, 24061, USA.

出版信息

Sci Rep. 2017 Sep 7;7(1):10880. doi: 10.1038/s41598-017-11350-6.

Abstract

In this paper, we report molecular kinetic analyses of water spreading on hydrophobic surfaces via molecular dynamics simulation. The hydrophobic surfaces are composed of amorphous polytetrafluoroethylene (PTFE) with a static contact angle of ~112.4° for water. On the basis of the molecular kinetic theory (MKT), the influences of both viscous damping and solid-liquid retarding were analyzed in evaluating contact line friction, which characterizes the frictional force on the contact line. The unit displacement length on PTFE was estimated to be ~0.621 nm and is ~4 times as long as the bond length of C-C backbone. The static friction coefficient was found to be ~[Formula: see text] Pa·s, which is on the same order of magnitude as the dynamic viscosity of water, and increases with the droplet size. A nondimensional number defined by the ratio of the standard deviation of wetting velocity to the characteristic wetting velocity was put forward to signify the strength of the inherent contact line fluctuation and unveil the mechanism of enhanced energy dissipation in nanoscale, whereas such effect would become insignificant in macroscale. Moreover, regarding a liquid droplet on hydrophobic or superhydrophobic surfaces, an approximate solution to the base radius development was derived by an asymptotic expansion approach.

摘要

本文通过分子动力学模拟报告了水在疏水性表面上扩展的分子动力学分析。疏水表面由无定形聚四氟乙烯(PTFE)组成,其静态接触角约为 112.4°,适用于水。基于分子动力学理论(MKT),分析了粘性阻尼和固液阻滞对评估接触线摩擦的影响,接触线摩擦可用于描述接触线上的摩擦力。在 PTFE 上的单位位移长度估计约为 0.621nm,约为 C-C 主链键长的 4 倍。静态摩擦系数约为[Formula: see text]Pa·s,与水的动态粘度处于同一数量级,并随液滴尺寸的增大而增大。提出了一个无量纲数,由润湿速度的标准偏差与特征润湿速度的比值定义,以表示固有接触线波动的强度,并揭示了纳米尺度下增强能量耗散的机制,而在宏观尺度下,这种效应将变得微不足道。此外,对于疏水或超疏水表面上的液滴,通过渐近展开方法推导出了关于基底半径发展的近似解。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/5a6c/5589961/72c2d2f20d9e/41598_2017_11350_Fig1_HTML.jpg

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