2019
DOI: 10.1016/j.cherd.2019.09.031
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Multi-Fluid VoF model assessment to simulate the horizontal air–water intermittent flow

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Cited by 57 publications
(20 citation statements)
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“…The Multi-Fluid VOF [14] model is provided for coupling the Eulerian and the VOF models, and has been proved to be successful in the simulation of some complex multiphase flow fields in recent years. [15,16] Similarly to the reported cases, the benefits of the Multi-Fluid VOF model are also noticed in this simulation. It is confirmed that both the continuity of bubble plume and the interface characteristics, which are well described by the Eulerian model and the VOF model, respectively, are balanced in the Multi-Fluid VOF model.…”
Section: Introductionsupporting
confidence: 77%
“…The Multi-Fluid VOF [14] model is provided for coupling the Eulerian and the VOF models, and has been proved to be successful in the simulation of some complex multiphase flow fields in recent years. [15,16] Similarly to the reported cases, the benefits of the Multi-Fluid VOF model are also noticed in this simulation. It is confirmed that both the continuity of bubble plume and the interface characteristics, which are well described by the Eulerian model and the VOF model, respectively, are balanced in the Multi-Fluid VOF model.…”
Section: Introductionsupporting
confidence: 77%
“…Since the simulations were mainly devoted to investigate the inner flow field, which is helpful to evaluate the promotion of spiral agitation on hydrate nucleation and growth, we excluded hydrate formation in the simulations, which are difficult to be involved because of the phase change and multiphase flow systems. The method of volume of fluid (VOF) was used, 36,37 where the phase interface was tracked by solving the continuity equation of a fraction function, α (0 ≤ α ≤ 1). In the simulations, the non‐Newtonian flow after hydrate formation 38–40 was ignored, so both of the gas and liquid phases were regarded as Newtonian, immiscible, incompressible, and isothermal, and the continuity and momentum equations for the two‐phase flow were given by Equations () and (), respectively, ()utrue→=0 ()ρtrueut+()ρtrueutrueu=p+[]μ()trueu+utrue→T+ρtrueg+Ftrue→s where trueu is the velocity vector (in m/s); ρ is fluid density (in kg/m 3 ); μ is fluid viscosity (Pa·s); p is pressure (in Pa); and Ftrue→s is the surface tension (in N), which can be calculated using Equation (), Ftrue→s=σ0.5em()α||αα where σ is the surface tension coefficient (in N/m).…”
Section: Methodsmentioning
confidence: 99%
“…For the multi-phase flow model, the VOF model can be used for the system where air and water cannot be integrated with each other. In this paper, the VOF model simulated the gas-liquid two-phase flow [30][31][32]. The coordinate origin of the geometric model was located in the center of the intersection of the nozzle and the ejector tube, with the exit direction of the ejector tube as the positive x direction.…”
Section: Numerical Model Model Establishmentmentioning
confidence: 99%