2021
DOI: 10.48550/arxiv.2103.01874
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A Volume-of-Fluid method for variable-density, two-phase flows at supercritical pressure

Jordi Poblador-Ibanez,
William A. Sirignano

Abstract: A two-phase, low-Mach-number flow solver is proposed for compressible liquid and gas with phase change.The interface is tracked using a split Volume-of-Fluid method, which solves the advection of the reference phase (i.e., liquid). This split advection method is generalized for the case where the liquid velocity is not divergence-free and both phases exchange mass across the interface, as happens at near-critical and supercritical pressure conditions. In this thermodynamic environment, the dissolution of light… Show more

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Cited by 1 publication
(14 citation statements)
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“…This section provides relevant details about the numerical method used in this work. For a detailed description of the numerical approach used to solve the governing equations and capture the liquid-gas interface, the reader is referred to Poblador-Ibanez and Sirignano [38]. The methodology is validated in the limit of incompressible, two-phase flows, while the extension to low-Mach-number, compressible, twophase flows at high pressures is verified with various benchmark tests.…”
Section: Methodsmentioning
confidence: 99%
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“…This section provides relevant details about the numerical method used in this work. For a detailed description of the numerical approach used to solve the governing equations and capture the liquid-gas interface, the reader is referred to Poblador-Ibanez and Sirignano [38]. The methodology is validated in the limit of incompressible, two-phase flows, while the extension to low-Mach-number, compressible, twophase flows at high pressures is verified with various benchmark tests.…”
Section: Methodsmentioning
confidence: 99%
“…A predictor-projection method with a first-order, explicit temporal integration is used to address the pressure-velocity coupling for low-Mach-number, two-phase flows. The method is outlined in Appendix B and relies on the split pressure-gradient technique for a fast and computationally efficient pressure update using an FFT or DFT solver [38,47]. Moreover, Appendix B presents the necessary extrapolations of fluid compressibilities and phase-wise velocities into a narrow band of cells across the interface.…”
Section: Methodsmentioning
confidence: 99%
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