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The motion and shape of a bubble in highly viscous liquid flowing through an orifice

机译:气泡中的气泡的运动和形状,其流过孔口的高粘性液体

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Experiments and theory concern the behaviour of a small bubble carried through an orifice by a very viscous liquid. The liquid was polybutene oil, of viscosity about 70 Pa s, i.e. 70,000 times that of water. The Reynolds number of the flow is substantially less than one, hence the flow pattern is approximately radial flowing into, and away from, the orifice. These flow patterns have profound effects on the shape of an entrained bubble. On the upstream side, the acceleration of the liquid, as it approaches the orifice, causes elongation of the bubble since the front of the bubble moves faster than the back. On the downstream side, the reverse occurs: the back of the bubble moves fast than the front. Thus the height of the bubble diminishes as it moves away from the orifice, leading to the formation of a 'crescent-moon' shape. The shape of these bubbles can be predicted by considering the motion of a droplet of the same liquid replacing the bubble: the resulting geometric theory gives good predictions of bubble deformation approaching the orifice and of 'crescent-moon' formation downstream of the orifice. (C) 2019 Published by Elsevier Ltd.
机译:实验和理论涉及通过非常粘稠的液体穿过孔口的小气泡的行为。液体是聚丁烯油,粘度约70pa s,即水的70,000倍。流动的雷诺数基本上小于1,因此流动图案大致径向流入,远离孔口。这些流动模式对夹带泡沫的形状具有深远的影响。在上游侧,液体的加速度,在孔口接近孔时,使得气泡的伸长率,因为气泡的前​​部比背部更快地移动。在下游侧,发生反转:气泡的背面比前面快。因此,气泡的高度在远离孔口时减小,导致形成“新月月球”形状。通过考虑相同液体的液滴的运动来预测这些气泡的形状:所得到的几何理论提供了对孔口下游的孔和“新月月球”形成的泡沫变形的良好预测。 (c)2019年由elestvier有限公司出版

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