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Combined electroosmosis-pressure driven flow and mixing in a microchannel with surface heterogeneity

机译:结合电渗-压力驱动的流动并在具有表面异质性的微通道中混合

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We investigate the combined pressure-driven electroosmotic flow near a wall roughness in the form of a rectangular block mounted on one wall of an infinitely long microchannel. The insulated rectangular block has a constant surface potential which is different from the surface potential of the remaining part of the channel walls. The characteristics for the electrokinetic flow are obtained by numerically solving the Navier-Stokes equations coupled with the Nernst-Planck equation for ion transport and the Poisson equation for electric field. Vortical flow develops above the block when the surface potential of the block is in opposite sign to that of the surface potential of the channel. The strength of the re-circulating vortex grows as the surface potential of the block increases. Vortical flow also depends on the Debye length when it is in the order of the channel height. The combined effects due to the geometrical modulation of the channel wall and heterogeneity in surface potential is found to produce a stronger vortex and hence a stronger mixing, as compared with the effect of either of these. The recirculating vortex, which appears on the upper face of the block, grows and the average electroosmotic velocity increases with the increase of the electrolyte concentration. The recirculating vortex does not appear when EDL is thick and the effect of over-potential of the block on electroosmosis is negligible. The loss of momentum near the obstacle is compensated by the electrostatic force near the EDL, which prevents flow separation upstream or downstream of the obstacle. The mixing performance of the present configuration is compared with several other cases of surface modulation. The impact of the imposed pressure gradient on the vortical flow due to surface heterogeneity is analyzed.
机译:我们调查安装在无限长的微通道的一个壁上的矩形块形式的壁面粗糙度附近的组合压力驱动电渗流。绝缘矩形块具有恒定的表面电势,该恒定的表面电势不同于通道壁的其余部分的表面电势。通过数值求解Navier-Stokes方程,结合Nernst-Planck方程的离子迁移和Poisson方程的电场,可获得电动流动的特性。当块的表面电势与通道的表面电势的符号相反时,在块的上方产生涡流。循环涡流的强度随着块体表面电势的增加而增长。当涡流处于通道高度的顺序时,涡流还取决于德拜长度。与这两种效应中的任一种相比,由于通道壁的几何调制和表面电势的不均匀性所产生的综合效应产生了更强的涡旋,从而产生了更强的混合。循环涡流出现在块体的上表面,并随着电解质浓度的增加而增大,平均电渗速度也随之增加。当EDL较厚时,不会出现循环涡旋,并且该模块的过电势对电渗的影响可以忽略不计。障碍物附近的动量损失由EDL附近的静电力补偿,这可防止障碍物上游或下游的流动分离。将本配置的混合性能与表面调制的其他几种情况进行比较。分析了由于表面非均质性而施加的压力梯度对涡流的影响。

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