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Stability of colloidal clusters in shear flow near a wall: Stokesian dynamics simulation studies

机译:胶体团簇在壁附近剪切流中的稳定性:斯托克斯动力学模拟研究

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摘要

An earlier algorithm for Stokesian dynamics simulation of colloid particles in a fluid bounded by a hard wall is extended to the case when a linear shear flow is applied. The algorithm includes many-body hydrodynamic interactions arising from the shear flow with lubrication corrections for pairs of close particles. The extended algorithm is used to simulate small clusters of particles which may interact with each other and with the bounding wall through model potentials with repulsive cores and attractive tails. The pair problem is studied first, in bounded and unbounded fluid, both with and without pair and wall interactions. The critical shear rate necessary to break a bound pair is determined for a range of initial configurations. Whereas in unbounded fluid a bound pair rotates with the vorticity of the shear flow, near a wall the hydrodynamic forces introduce a new breakup mechanism in which the pair tilts through a finite angle relative to the wall before separating. This tilt mechanism requires significantly stronger shear fields than are needed to separate a pair in unbounded fluid. Linear arrays of particles as well as examples of 2- and 3-D bound clusters are studied next to show how the wall and the tile mechanism modify the shear-induced breakup. With a wall potential included, significant changes are seen in the final distribution of particles resulting from cluster breakup.
机译:用于由硬壁界定的流体中的胶体颗粒的斯托克斯动力学模拟的较早算法被扩展到应用线性剪切流的情况。该算法包括剪切流产生的多体流体动力相互作用以及成对的封闭颗粒对的润滑校正。扩展算法用于模拟小粒子簇,它们可以通过具有排斥核心和吸引尾巴的模型电势相互之间以及与边界墙进行交互。首先,在有和没有对和壁相互作用的情况下,在有界和无界流体中研究结对问题。对于一定范围的初始构型,确定打破结合对所需的临界剪切速率。而在无边界流体中,束缚对随剪切流的涡旋而旋转,而在壁附近,流体动力引入了一种新的破碎机制,其中该对在分离之前相对于壁倾斜了有限角度。这种倾斜机制所需要的剪切场要比将一对不受约束的流体分开所需要的剪切场强得多。接下来研究粒子的线性阵列以及2维和3维束缚簇的示例,以显示壁和平铺机制如何改变剪切引起的破裂。包括壁电势,由于团簇破裂而导致的颗粒最终分布发生了显着变化。

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