2012
DOI: 10.1016/j.ijheatmasstransfer.2012.04.037
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A lattice Boltzmann method for simulation of liquid–vapor phase-change heat transfer

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Cited by 285 publications
(134 citation statements)
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“…The reduced temperature and the reduced density are defined as T r = T /T cr and ρ r = ρ/ρ cr , respectively, where the critical temperature and the critical density for the Carnahan-Starling EOS are equal to T cr = 0.09432 and ρ cr = 0.11911, respectively. To improve the accuracy of a single-component multiphase model, we use the following expression, the so-called β scheme, for interparticle interaction force [45,46]:…”
Section: Multiphase Pplbmmentioning
confidence: 99%
“…The reduced temperature and the reduced density are defined as T r = T /T cr and ρ r = ρ/ρ cr , respectively, where the critical temperature and the critical density for the Carnahan-Starling EOS are equal to T cr = 0.09432 and ρ cr = 0.11911, respectively. To improve the accuracy of a single-component multiphase model, we use the following expression, the so-called β scheme, for interparticle interaction force [45,46]:…”
Section: Multiphase Pplbmmentioning
confidence: 99%
“…It is therefore currently not possible to simulate boiling and two-phase flow directly. However, by making a number of appropriate approximations it is possible to undertake high fidelity simulation of boiling two-phase flow using the so called Direct Numerical Simulation (DNS) method [16][17] and the lattice Boltzmann (LB) method [18][19]. However, both methods are computationally excessive and applying them to boiling two-phase flow for real surfaces is currently impossible.…”
Section: Simulation and Modelling Of Boiling And Two Phase Flowmentioning
confidence: 99%
“…(2.6), τ 0 is the relaxation time; φ is the source term which is responsible for the phase change derived by Gong and Cheng (2012). Then, the equation for the phase change is as follows…”
Section: Dynamic and Thermal Lattice Boltzmann Modelmentioning
confidence: 99%