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Modeling of combined electroosmotic and capillary flow in microchannels

机译:微通道内电渗流与毛细流相结合的模型

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In the present study, theoretical model for the transient response of a capillary flow under the combined effects of electroosmotic and capillary forces at low Reynolds number is presented. The governing equation is derived based on the balance among the electrokinetic, surface, viscous and gravity forces. A non-dimensional transient governing equation for the penetration depth as a function of time is obtained by normalizing the viscous, gravity and electroosmotic forces with surface tension force. A new non-dimensional group for the electroosmotic force, E_o, is obtained through the non-dimensional analysis. This new non-dimensional group is a representation of combined electroosmosis and surface tension, i.e., capillarity. The numerical solution of governing equation is obtained to study the effect of different operating parameters on the flow front transport. In a combined flow, it is observed that the flow with positive and low negative magnitude E_o numbers, the attainment of equilibrium penetration depth is similar to a capillary flow. In case of high negative magnitude E_o numbers, complete filling of the channel is observed. The electrolyte with lower permittivity delays the progress of the flow front whereas a large EDL transports the electrolyte quickly. Higher viscous and gravity forces also delay the transport process in the combined flow. This model suggests that in combined flow the electrokinetic parameters also play an important role on the capillary flow and experiments are required to confirm this electrokinetic effect on capillary transport.
机译:在本研究中,提出了在低雷诺数下电渗和毛细作用力共同作用下毛细流瞬态响应的理论模型。根据电动势,表面力,粘性力和重力之间的平衡来得出控制方程。通过用表面张力对粘滞力,重力和电渗力进行归一化,可以得到渗透深度随时间变化的无量纲瞬态控制方程。通过无量纲分析获得了电渗力的新的无量纲组E_o。这个新的无量纲组代表了电渗和表面张力(即毛细作用)的组合。获得了控制方程的数值解,以研究不同运行参数对流动前沿传输的影响。在组合流中,观察到具有正和低负量E_o数的流,达到的平衡渗透深度类似于毛细管流。在高负幅度E_o数的情况下,观察到通道完全充满。介电常数较低的电解质会延迟流动前沿的进行,而较大的EDL则会迅速输送电解质。较高的粘性和重力也会延迟组合流中的运输过程。该模型表明,在联合流动中,电动参数在毛细管流动中也起着重要作用,需要进行实验以确认这种电动效应对毛细管传输的影响。

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