垂直平行板间液体自发穿透和沉降的计算模拟

IF 1.8 3区 工程技术 Q3 ENGINEERING, MECHANICAL
M. Naghashnejad, H. Shabgard, T. Bergman
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引用次数: 4

摘要

建立了计算流体动力学模型,研究了垂直平行板间半月板形成和毛细流动的动力学。采用任意拉格朗日-欧拉方法来预测和重建半月板的形状,而不需要使用隐式界面跟踪方案。通过将毛细管平衡高度和半月板形状与现有理论模型的预测结果进行比较,验证了所建立的模型的正确性。该模型用于预测亲水性(银)和疏水性(聚四氟乙烯)垂直通道中水的毛细管流动,壁面间距为0.5 mm至3mm。结果表明,计算模型能准确地预测毛细管流动,而理论模型在较大的壁面间距下不能准确预测毛细管流动。该模型捕获了几个重要的流体动力学现象,这些现象在理论模型中无法解释,包括入口区域发展流动的存在,半月板的时间依赖性形成以及储层中液体的惯性效应。尖锐界面跟踪技术可以直接获得半月板处的流动变量和输运通量,而无需使用平均技术。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Computational Simulation of Spontaneous Liquid Penetration and Depression Between Vertical Parallel Plates
A computational fluid dynamics model is developed to study the dynamics of meniscus formation and capillary flow between vertical parallel plates. An arbitrary Lagrangian–Eulerian approach is employed to predict and reconstruct the shape of the meniscus with no need to employ implicit interface tracking schemes. The developed model is validated by comparing the equilibrium capillary height and meniscus shape with those predicted by available theoretical models. The model was used to predict the capillary flow of water in hydrophilic (silver) and hydrophobic (Teflon) vertical channels with wall spacings ranging from 0.5 mm to 3 mm. It is shown that the computational model accurately predicts the capillary flow regardless of the channel width, whereas the theoretical models fail at relatively large wall spacings. The model captures several important hydrodynamic phenomena that cannot be accounted for in the theoretical models including the presence of developing flow in the entrance region, time-dependent formation of the meniscus, and the inertial effects of the liquid in the reservoir. The sharp interface tracking technique enables direct access to the flow variables and transport fluxes at the meniscus with no need to use averaging techniques.
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来源期刊
CiteScore
4.60
自引率
10.00%
发文量
165
审稿时长
5.0 months
期刊介绍: Multiphase flows; Pumps; Aerodynamics; Boundary layers; Bubbly flows; Cavitation; Compressible flows; Convective heat/mass transfer as it is affected by fluid flow; Duct and pipe flows; Free shear layers; Flows in biological systems; Fluid-structure interaction; Fluid transients and wave motion; Jets; Naval hydrodynamics; Sprays; Stability and transition; Turbulence wakes microfluidics and other fundamental/applied fluid mechanical phenomena and processes
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