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2018
DOI: 10.1016/j.ijheatmasstransfer.2018.08.067
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Constitutive equations for vertical upward two-phase flow in rod bundle

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Cited by 15 publications
(4 citation statements)
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“…Based on a certain hypothesis, the constitutive equation is obtained as (Hibiki et al , 2018): where σ ij is deviatoric stress tensor, ζ ij is second order unit tensor, ui uj uk are the velocity of each component, xi xj xk are the coordinate of each component in space, p is the equal pressure.…”
Section: Theory and Methodsmentioning
confidence: 99%
“…Based on a certain hypothesis, the constitutive equation is obtained as (Hibiki et al , 2018): where σ ij is deviatoric stress tensor, ζ ij is second order unit tensor, ui uj uk are the velocity of each component, xi xj xk are the coordinate of each component in space, p is the equal pressure.…”
Section: Theory and Methodsmentioning
confidence: 99%
“…where σ, ρ f , ρ g , and g are surface tension, liquid and gas phase densities, and gravitational acceleration respectively. Hibiki et al (2018) reviewed various drift-flux correlations of the C 0 and V gj for the rod bundle flow channel. They recommended the following correlations of Ozaki et al (2013) for the two-phase flow in the rod bundle flow channel, which were developed from the upwardly-flowing boiling water data taken in a vertical 8×8 rod bundle under high temperature and pressure conditions:…”
Section: Radial Profiles Of Local Gas Velocitymentioning
confidence: 99%
“…The IAC correlation working as the important constitutive model for the two-fluid model is often used to predict the <a i > in the two-phase flow. Limited work has been conducted on developing the IAC correlation in a rod bundle flow channel (Hibiki et al, 2018). The existing IAC correlations developed for circular pipes are usually tested in the two-phase flow in the rod bundle flow channel as Hibiki et al (2006), , and Shen and Deng (2016) did.…”
Section: Area-averaged Iac and Its Comparison With Iac Correlation Prmentioning
confidence: 99%
“…The successful development of the interfacial area transport equation is considered to have produced a significant improvement in the two-fluid model formulation and the prediction accuracy of system codes. The interfacial area concentration has thus been studied experimentally and theoretically over the past twenty years Lin and Hibiki, 2014;Chuang and Hibiki, 2015;Hibiki et al, 2018). At the first stage of the development of the interfacial area transport equation, the equation for the flow in conventional-size pipes was successfully developed by modeling the sink and source terms of the interfacial area concentration due to bubble coalescence and breakup (Liu and Hibiki, 2018;.…”
Section: Introductionmentioning
confidence: 99%