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Deformation and orientation statistics of neutrally buoyant sub-Kolmogorov ellipsoidal droplets in turbulent Taylor–Couette flow

机译:Taylor-Couette湍流中中性浮力亚科莫哥罗夫椭圆形液滴的变形和取向统计

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摘要

The influence of the underlying flow topology on the shape and size of sub-Kolmogorov droplets dispersed in a turbulent flow is of considerable interest in many industrial and scientific applications. In this work we study the deformation and orientation statistics of sub-Kolmogorov droplets dispersed into a turbulent Taylor–Couette flow. Along with direct numerical simulations (DNS) of the carrier phase and Lagrangian tracking of the dispersed droplets, we solve a phenomenological equation proposed by Maffettone and Minale (J. Non-Newtonian Fluid Mech., vol. 78, 1998, pp. 227–241) to track the shape evolution and orientation of approximately 10 5 ellipsoidal droplets. By varying the capillary number Ca and viscosity ratio μ ^ of the droplets we find that they deform more with increasing capillary number Ca and this effect is more pronounced in the boundary layer regions. This indicates that along with an expected capillary number effect there is also a strong correlation between spatial position and degree of deformation of the droplet. Regardless of the capillary number Ca , the major axis of the ellipsoids tends to align with the streamwise direction and the extensional strain rate eigendirection in the boundary layer region while the distribution is highly isotropic in the bulk due to the strong mixing provided by the large-scale vortical structures. When the viscosity ratio between the droplet and the carrier fluid is increased we find that there is no preferential stretched axis which is due to the increased influence of rotation over stretching and relaxation. Droplets in high viscosity ratio systems are thus less deformed and oblate (disk-like) as compared to highly deformed prolate (cigar-like) droplets in low viscosity ratio systems.
机译:在许多工业和科学应用中,潜在的流动拓扑结构对分散在湍流中的亚-科莫哥罗夫液滴的形状和大小的影响引起了极大的兴趣。在这项工作中,我们研究了分散在湍流的泰勒-库埃特流中的亚科莫哥罗夫液滴的变形和取向统计。连同载流相的直接数值模拟(DNS)和分散液滴的拉格朗日跟踪,我们解决了Maffettone和Minale提出的现象学方程(《非牛顿流体力学》,第78卷,1998年,第227页241)跟踪大约10 5个椭圆形液滴的形状演变和方向。通过改变液滴的毛细管数Ca和粘度比μ^,我们发现它们随着毛细管数Ca的增加而变形更大,并且这种作用在边界层区域中更加明显。这表明,与预期的毛细管数效应一起,液滴的空间位置与变形程度之间也具有很强的相关性。无论毛细数Ca如何,椭圆形的主轴都倾向于与边界层区域中的流向和拉伸应变率本征方向对齐,而大体积的分布由于各向同性的强烈混合而在各向同性方面具有高度的同质性。规模的旋涡结构。当液滴与载体流体之间的粘度比增加时,我们发现没有优先的拉伸轴,这是由于旋转对拉伸和松弛的影响增加了。因此,与低粘度比系统中高度变形的扁长(雪茄状)液滴相比,高粘度比系统中的液滴的变形和扁圆形(盘状)更少。

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