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Numerical study of wall effects on buoyant gas-bubble rise in a liquid-filled finite cylinder

机译:壁对充液有限气瓶中浮性气泡上升影响的数值研究

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摘要

The wall effects on the axisymmetric rise and deformation of an initially spherical gas bubble released from rest in a liquid-filled, finite circular cylinder are numerically investigated. The bulk and gas phases are considered incompressible and immiscible. The bubble motion and deformation are characterized by the Morton number Mo, Eötvös number Eo, Reynolds number Re, Weber number We, density ratio, viscosity ratio, the ratios of the cylinder height and the cylinder radius to the diameter of the initially spherical bubble (H* =H/d0, R*=R/d0). Bubble rise in liquids described by Eo and Mo combinations ranging from (1,0.01) to (277.5,0.092), as appropriate to various terminal state Reynolds numbers (ReT) and shapes have been studied. The range of terminal state Reynolds numbers includes 0.02T\u3c70. Bubble shapes at terminal states vary from spherical to intermediate spherical-cap–skirted. The numerical procedure employs a front tracking finite difference method coupled with a level contour reconstruction of the front. This procedure ensures a smooth distribution of the front points and conserves the bubble volume. For the wide range of Eo and Mo examined, bubble motion in cylinders of height H*=8 and R≥3, is noted to correspond to the rise in an infinite medium, both in terms of Reynolds number and shape at terminal state. In a thin cylindrical vessel (small R*) the motion of the bubble is retarded due to increased total drag and the bubble achieves terminal conditions within a short distance from release. The wake effects on bubble rise are reduced, and elongated bubbles may occur at appropriate conditions. For a fixed volume of the bubble, increasing the cylinder radius may result in the formation of well-defined rear recirculatory wakes that are associated with lateral bulging and skirt formation. The paper includes figures of bubble shape regimes for various values of R*, Eo, Mo, and ReT. Our predictions agree with existing results reported in the literature.
机译:数值研究了壁对静止的,充满液体的有限圆柱体中从静止释放的初始球形气泡的轴对称上升和变形的影响。本体相和气相被认为是不可压缩的和不溶混的。气泡运动和变形的特征在于莫顿数Mo,Eötvös数Eo,雷诺数Re,韦伯数We,密度比,粘度比,圆柱体高度和圆柱体半径与初始球形气泡直径的比值( H * = H / d0,R * = R / d0)。已经研究了由Eo和Mo组合描述的液体气泡上升范围,从(1,0.01)到(277.5,0.092),适合于各种不同的终态雷诺数(ReT)和形状。终端状态雷诺数的范围包括0.02T \ u3c70。末端状态的气泡形状从球形到中间的球形帽裙都不同。数值程序采用前跟踪有限差分方法,并结合前部的水平轮廓重构。此过程可确保前端的平滑分布并节省气泡量。对于广泛的Eo和Mo范围,在高度H * = 8和R≥3的圆柱体中,气泡运动都对应于无限大介质的上升,无论是雷诺数还是最终状态的形状。在薄的圆柱形容器(小R *)中,气泡的运动由于总阻力的增加而受阻,气泡在离释放的短距离内达到最终条件。减少了气泡上升的尾流影响,并且在适当的条件下可能会出现细长的气泡。对于固定的气泡体积,增加圆柱体半径可能会导致形成明确的后再循环尾流,这与横向凸起和裙边形成有关。本文包括R *,Eo,Mo和ReT的各种值的气泡形状状态图。我们的预测与文献报道的现有结果一致。

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