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Fluid Flow Analysis of a Two-Dimensional Sessile Drop in Linear Shear Flow

机译:线性剪切流中二维无声液滴的流体流动分析

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The fluid mechanics of a viscous liquid drop placed in a gaseous linear shear flow is analyzed in the Stokes-flow regime by using the bipolar coordinate system. This study is motivated by investigations on protein crystal growth for which it is known that shear flow in the protein solution affects the nucleation rate. It is of interest to be able to generate and control shear flow in the sessile-drop geometry which is commonly used for crystal growth and aggregation. While drops for such experiments are usually of the spherical-cap shape, the enormous analytical complexity has led us to deal with a two-dimensional case first, i.e., the cylindrical equivalent of the cap. With the bipolar coordinate system, the circular interface can be exactly identified by constant value of one of the coordinates, and lends itself to satisfying the relevant continuity conditions at the gas-liquid and the solid-liquid interfaces of the system. The analysis yields an exact solution in the creeping-flow regime in the form of a Fourier integral. The numerical evaluation of the integral provides the flow streamlines along with the shear stress distribution within the drop. It is expected that these results will be useful in controlling and qualifying the shear rate in the drop.
机译:通过使用双极坐标系,在斯托克斯流状态下分析了在气态线性剪切流中的粘性液滴的流体力学。这项研究是由对蛋白质晶体生长的研究推动的,众所周知,蛋白质溶液中的剪切流会影响成核速率。令人感兴趣的是,能够在固滴几何结构中产生和控制剪切流,固结液滴几何结构通常用于晶体生长和聚集。虽然用于此类实验的液滴通常为球形帽状,但巨大的分析复杂性使我们首先处理了二维情况,即帽的圆柱形等效物。利用双极坐标系,可以通过其中一个坐标的常数值来精确地识别圆形界面,并使其在系统的气-液和固-液界面处满足相关的连续性条件。该分析以傅立叶积分的形式在蠕变流态中产生了精确的解。积分的数值评估提供了流线以及液滴内的剪切应力分布。预期这些结果将有助于控制和确定液滴中的剪切速率。

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