利用拉普拉斯压力和终端效应驱动纳米流的策略

Droplet Pub Date : 2024-06-17 DOI:10.1002/dro2.136
Keli Zhang, Hengyu Xu, Jingcun Fan, Cancan Ouyang, Hengan Wu, Fengchao Wang
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引用次数: 0

摘要

纳米流体技术在能源、环境和生物技术等多个领域具有巨大潜力。然而,纳米尺度上的基本驱动机制仍然难以捉摸,这凸显了探索纳米尺度驱动技术的极端重要性。本研究介绍了一种拉普拉斯压力驱动流动方法,该方法可精确控制,且不会干扰界面动力学。在这里,我们首先证实了 Young-Laplace 方程适用于 1 到 10 nm 的液滴半径。随后,在分子动力学模拟中实现了碳纳米管内的稳态液流。这种流动是由纳米通道上的拉普拉斯压差驱动的,而拉普拉斯压差来自分别位于通道两端的两个大小不等的液滴。此外,我们还利用桑普森公式修正了末端效应,最终推导出一个量化流速的理论模型,该模型能令人满意地描述分子动力学模拟结果。这项研究加深了我们对纳米流驱动机制的理解,为进一步探索纳米尺度的流体动力学提供了宝贵的见解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

A strategy to drive nanoflow using Laplace pressure and the end effect

A strategy to drive nanoflow using Laplace pressure and the end effect

Nanofluidics holds significant potential across diverse fields, including energy, environment, and biotechnology. Nevertheless, the fundamental driving mechanisms on the nanoscale remain elusive, underscoring the crucial importance of exploring nanoscale driving techniques. This study introduces a Laplace pressure-driven flow method that is accurately controlled and does not interfere with interfacial dynamics. Here, we first confirmed the applicability of the Young–Laplace equation for droplet radii ranging from 1 to 10 nm. Following that, a steady-state liquid flow within the carbon nanotube was attained in molecular dynamics simulations. This flow was driven by the Laplace pressure difference across the nanochannel, which originated from two liquid droplets of unequal sizes positioned at the channel ends, respectively. Furthermore, we employ the Sampson formula to rectify the end effect, ultimately deriving a theoretical model to quantify the flow rate, which satisfactorily describes the molecular dynamics simulation results. This research enhances our understanding on the driving mechanisms of nanoflows, providing valuable insights for further exploration in fluid dynamics on the nanoscale.

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CiteScore
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