2016
DOI: 10.1016/j.ces.2016.02.034
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RANS simulation of bubble coalescence and break-up in bubbly two-phase flows

Abstract: In bubbly flows, the bubble size distribution dictates the interfacial area available for the interphase 12 transfer processes and, therefore, understanding the behaviour and the average features of the 13 bubble population is crucial for the prediction of these kinds of flows. In this work, by means of the 14 STAR-CCM+ code, the S population balance model is coupled with an Eulerian-Eulerian two-fluid 15 approach and tested against data on upward bubbly pipe flows. The S model, based on the moments 16 of the … Show more

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Cited by 26 publications
(5 citation statements)
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References 63 publications
(15 reference statements)
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“…Tomiyama et al [67] proposed a lift model that considers the influence of droplet or bubble deformation on the magnitude and the direction of the lift force. However, considering the observed discrepancies using such an approach, the present study considers a constant lift coefficient of 0.1 which has been suggested by several authors [68][69][70].…”
Section: Interfacial Forcesmentioning
confidence: 99%
“…Tomiyama et al [67] proposed a lift model that considers the influence of droplet or bubble deformation on the magnitude and the direction of the lift force. However, considering the observed discrepancies using such an approach, the present study considers a constant lift coefficient of 0.1 which has been suggested by several authors [68][69][70].…”
Section: Interfacial Forcesmentioning
confidence: 99%
“…Moments of the bubble diameter distribution, which is assumed to obey to a pre-defined log-normal shape, are calculated and used to define the SMD in the flow. The one-equation version of the model is considered, which is described in more detail in [15], with source terms for breakup and coalescence defined following [25], where they were successfully validated against air-water bubbly flows. Here, a value of 1.24 is used for the critical Weber number Wecr.…”
Section: Mathematical Modelmentioning
confidence: 99%
“…The liquid phase alters the motion and distribution of bubbles, which mutually impact the continuous phase flow in multiple ways (Liu and Bankoff, 1993a,b;Feng and Bolotnov, 2017). Bubble size distribution continuously evolves, driven by collision and coalescence between bubbles, which can also breakup following interactions with the continuous fluid phase (Liao et al, 2015;Colombo and Fairweather, 2016;Liu and Hibiki, 2018). Most of the time, these processes that impact the large scale fluid behavior are governed by phenomena at much smaller scales (Prince and Blanch, 1990; Legendre and Magnaudet, 1997;Martinez-Bazan et al, 1999;Lucas, 2009, 2010;Bolotnov, 2017, 2018).…”
Section: Introductionmentioning
confidence: 99%