Numerical Study of Taylor Bubble Dynamics
ORAL
Abstract
Taylor bubble rising is numerically investigated using a front tracking/finite difference method, with systematic studies of bubble shape, the effects of the Reynolds number ($Re_T$), the Weber number ($We_T$), and the Froude number ($Fr$), the thin liquid film thickness ($w$) and the wake length ($l_w$). The effects of density ratio ($\eta$), viscosity ratio ($\lambda$), E\"{o}tv \"{o}s number ($Eo$) and Archimedes number ($Ar$) are examined in detail. The results show that the density ratio and the viscosity ratio have minimal effect on the dynamics of the Taylor bubble. E\"{o}tv\"{o}s number and Archimedes number influence the elongation of the tail and the wake structures, where higher $Eo$ and $Ar$ result in longer $l_w$. A critical value of unity of locally defined Weber number ($We_l$) is found to represent the sudden extension of the bubble tail. The Archimedes number drastically affects the final shape of Taylor bubble, the terminal velocity, the thickness of thin liquid film as well as the wall shear stress. A correlation between thin film thickness ($w/D$) and Archimedes number ($Ar$) is obtained as: $w/D=0.32Ar^{-0.1}$.
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Authors
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Jing Lou
Inst. of High performace Computing, Institute of High Performance Computing
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Shaoping Quan
Institute of High Performance Computing, Inst. of High performace Computing
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Changwei Kang
Inst. of High performace Computing