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Flow of Power-Law Liquids in a Hele-Shaw Cell Driven by Non-Uniform Electroosmotic Slip in the Case of Strong Depletion

机译:非均匀驱动的Hele-shaw细胞中幂律液体的流动   强消耗情况下的电渗滑移

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摘要

We analyze flow of non-Newtonian fluids in a Hele-Shaw cell, subjected tospatially non-uniform electroosmotic slip. Motivated by their potential use forincreasing the characteristic pressure fields, we specifically focus onpower-law fluids with wall depletion properties. We derive a p-Poisson equationgoverning the pressure field, as well as a set of linearized equationsrepresenting its asymptotic approximation for weakly non-Newtonian behavior. Toinvestigate the effect of non-Newtonian properties on the resulting fluidicpressure and velocity, we consider several configurations in one- andtwo-dimensions, and calculate both exact and approximate solutions. We showthat the asymptotic approximation is in good agreement with exact solutionseven for fluids with significant non-Newtonian behavior, allowing its use inthe analysis and design of microfluidic systems involving electro-kinetictransport 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。由于它们潜在的用途是增加特征压力场,因此我们特别关注具有壁耗尽特性的幂律流体。我们推导了一个覆盖压力场的p-泊松方程,以及一组表示弱非牛顿行为的线性化方程组。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构型,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电动迁移的微流体系统的分析和设计。

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