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Theoretical studies of droplet deformation in finite Reynolds number flows

机译:有限雷诺数流中液滴变形的理论研究

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摘要

Abstract: ical technique is presented for the study of drops and particles in three-dimensional flows. Solutions have been obtained for uniform flow past drops, and for linear shear flows past particles and drops. The results indicate that, at low Reynolds (Re) and finite Weber (We) numbers, the drops deform to spherical cap shapes; as the Reynolds number is increased, the shapes become ellipsoidal. Coincident with the ellipsoidal shapes is the appearance of a detached recirculating eddy on the downstream side of the drop. For non-zero shear rates, the lift coefficient is approximately constant over a wide range of intermediate Reynolds numbers. At low Reynolds numbers and shear rates, the lift coefficient varies as Re$+$MIN@1/2$/ for constant shear rate.!28
机译:摘要:提出了用于研究三维流中的液滴和颗粒的物理技术。已经获得了用于均匀流过液滴的解决方案以及用于线性剪切流过颗粒和液滴的解决方案。结果表明,在较低的雷诺数(Re)和有限的韦伯(We)数下,液滴会变形为球形帽状。随着雷诺数的增加,形状变为椭圆形。与椭圆形巧合的是在液滴的下游侧出现了分离的再循环涡流。对于非零剪切速率,升力系数在广泛的中间雷诺数范围内近似恒定。在低雷诺数和低剪切速率下,对于恒定剪切速率,升力系数变化为Re $ + $ MIN @ 1/2 $ /。

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