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用无穷小控制体积法研究类纸材料中牛顿流体的吸液作用

Imbibition of Newtonian Fluids in Paper-like Materials with the Infinitesimal Control Volume Method.

作者信息

Song Kui, Huang Ruijie, Hu Xiaoling

机构信息

College of Civil Engineering and Mechanics, Xiangtan University, Xiangtan 411105, China.

Institute of Rheological Mechanics, Xiangtan University, Xiangtan 411105, China.

出版信息

Micromachines (Basel). 2021 Nov 12;12(11):1391. doi: 10.3390/mi12111391.

Abstract

Paper-based microfluidic devices are widely used in point-of-care testing applications. Imbibition study of paper porous media is important for fluid controlling, and then significant to the applications of paper-based microfluidic devices. Here we propose an analytical approach based on the infinitesimal control volume method to study the imbibition of Newtonian fluids in commonly used paper-like materials. Three common paper shapes (rectangular paper strips, fan-shaped and circular paper sheets) are investigated with three modeling methods (corresponding to equivalent tiny pores with circle, square and regular triangle cross section respectively). A model is derived for liquid imbibition in rectangular paper strips, and the control equations for liquid imbibition in fan-shaped and circular paper sheets are also derived. The model is verified by imbibition experiments done using the mixed cellulose ester filter paper and pure water. The relation of imbibition distance and time is similar to that of the Lucas-Washburn (L-W) model. In addition, a new porosity measurement method based on the imbibition in circular paper sheets is proposed and verified. Finally, the flow rates are investigated. This study can provide guidance for the design of different shapes of paper, and for better applications of paper-based microfluidic devices.

摘要

纸质微流控装置广泛应用于即时检测应用中。对纸张多孔介质的渗吸研究对于流体控制很重要,进而对纸质微流控装置的应用具有重要意义。在此,我们提出一种基于无穷小控制体积法的分析方法,以研究牛顿流体在常用类纸材料中的渗吸情况。采用三种建模方法(分别对应横截面为圆形、正方形和正三角形的等效微小孔隙)研究了三种常见纸张形状(矩形纸条、扇形和圆形纸片)。推导了矩形纸条中液体渗吸的模型,还推导了扇形和圆形纸片中液体渗吸的控制方程。通过使用混合纤维素酯滤纸和纯水进行的渗吸实验对该模型进行了验证。渗吸距离与时间的关系与卢卡斯 - 沃什伯恩(L - W)模型相似。此外,提出并验证了一种基于圆形纸片渗吸的新孔隙率测量方法。最后,对流速进行了研究。本研究可为不同形状纸张的设计以及纸质微流控装置的更好应用提供指导。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/620a/8626007/869d6dd6c10d/micromachines-12-01391-g001.jpg

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