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首页> 外文期刊>Journal of Fluid Mechanics >Flow of power-law liquids in a Hele-Shaw cell driven by non-uniform electro-osmotic slip in the case of strong depletion
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Flow of power-law liquids in a Hele-Shaw cell driven by non-uniform electro-osmotic slip in the case of strong depletion

机译:强耗竭情况下由不均匀电渗漏驱动的Hele-Shaw池中的幂律液体流动

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We analyse flow of non-Newtonian fluids in a Hele-Shaw cell, subjected to spatially non-uniform electro-osmotic slip. Motivated by their potential use for increasing the characteristic pressure fields, we specifically focus on power-law fluids with wall depletion properties. We derive a p-Poisson equation governing the pressure field, as well as a set of linearized equations representing its asymptotic approximation for weakly non-Newtonian behaviour. To investigate the effect of non-Newtonian properties on the resulting fluidic pressure and velocity, we consider several configurations in one and two dimensions, and calculate both exact and approximate solutions. We show that the asymptotic approximation is in good agreement with exact solutions even for fluids with significant non-Newtonian behaviour, allowing its use in the analysis and design of microfluidic systems involving electrokinetic transport of such fluids.
机译:我们分析了Hele-Shaw细胞中非牛顿流体的流动,该空间受到空间非均匀电渗滑移的影响。由于它们潜在地用于增加特征压力场,因此我们特别关注具有壁耗尽特性的幂律流体。我们导出控制压力场的p-泊松方程,以及代表其对弱非牛顿行为的渐近近似的线性方程组。为了研究非牛顿特性对所得流体压力和速度的影响,我们考虑了一维和二维的几种配置,并计算精确解和近似解。我们表明,即使对于具有重大非牛顿性行为的流体,渐近逼近也与精确解非常吻合,从而使其可用于涉及此类流体的电动运动的微流体系统的分析和设计。

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