交流电场下粘弹性液滴在棘轮微通道中迁移的动力学特性

IF 2.7 2区 工程技术 Q2 MECHANICS
Anant Kumar Nema, Manoj Kumar Tripathi
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引用次数: 0

摘要

基于液滴的微流控装置可通过施加外部电场来供电或操控,而精确控制此类装置中的流动对于各种工程和生物医学应用至关重要。在这项数值研究中,我们研究了棘轮微通道中粘弹性液滴在交流电场影响下的变形动力学。我们采用漏电-介电电动流体力学模型来处理不相溶的两相流体,并采用 Oldroyd-B 模型来处理液滴流体。棘轮类型和棘轮波数等几何参数以及电毛细管数、魏森伯格数和毛细管数等流动参数对液滴形状动力学和聚合物链延伸有显著影响。就本研究中考虑的参数而言,电场力倾向于沿流向拉伸液滴,并增强液滴的变形和聚合物的延伸。棘轮壁的周期性流体动力强迫与电场的耦合产生了几种有趣的效应。具体来说,当棘轮波数较高时,聚合物链延伸呈指数上升;当液滴到达棘轮收缩出口时,电毛细管数较高时,液滴会发生跨流迁移。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Dynamics of a viscoelastic droplet migrating in a ratchet microchannel under AC electric field

Droplet-based microfluidic devices can be powered or manipulated by applying an external electric field, and the ability to precisely control the flow in such devices is essential for various engineering and biomedical applications. In this numerical study, we investigate the deformation dynamics of a viscoelastic droplet in a ratchet microchannel under the influence of an AC electric field. We employ the leaky-dielectric electrohydrodynamic model for both the immiscible fluid phases coupled with the Oldroyd-B model for the droplet fluid. The effect of geometrical parameters such as the type of ratchet and the wavenumber of the ratchets along with the flow parameters such as the electrocapillary number, Weissenberg number and the capillary number significantly affect the droplet shape dynamics and the polymer chain extension. For the parameters considered in this work, the electric force tends to stretch the droplet in the streamwise direction and enhances the droplet deformation and polymer extension. Several interesting effects arise as a result of the coupling of the periodic hydrodynamic forcing of the ratchet walls and the electric field. Specifically, an exponential rise in the polymer chain extension for higher ratchet wavenumbers is observed, along with the cross-stream migration of the droplet for higher electrocapillary numbers when it reaches the outlet of the ratchet constriction.

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来源期刊
CiteScore
5.00
自引率
19.40%
发文量
109
审稿时长
61 days
期刊介绍: The Journal of Non-Newtonian Fluid Mechanics publishes research on flowing soft matter systems. Submissions in all areas of flowing complex fluids are welcomed, including polymer melts and solutions, suspensions, colloids, surfactant solutions, biological fluids, gels, liquid crystals and granular materials. Flow problems relevant to microfluidics, lab-on-a-chip, nanofluidics, biological flows, geophysical flows, industrial processes and other applications are of interest. Subjects considered suitable for the journal include the following (not necessarily in order of importance): Theoretical, computational and experimental studies of naturally or technologically relevant flow problems where the non-Newtonian nature of the fluid is important in determining the character of the flow. We seek in particular studies that lend mechanistic insight into flow behavior in complex fluids or highlight flow phenomena unique to complex fluids. Examples include Instabilities, unsteady and turbulent or chaotic flow characteristics in non-Newtonian fluids, Multiphase flows involving complex fluids, Problems involving transport phenomena such as heat and mass transfer and mixing, to the extent that the non-Newtonian flow behavior is central to the transport phenomena, Novel flow situations that suggest the need for further theoretical study, Practical situations of flow that are in need of systematic theoretical and experimental research. Such issues and developments commonly arise, for example, in the polymer processing, petroleum, pharmaceutical, biomedical and consumer product industries.
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