TY - JOUR
T1 - Diffuse-Interface Capturing Methods for Compressible Two-Phase Flows
AU - Saurel, Richard
AU - Pantano, Carlos
N1 - Publisher Copyright:
© 2018 by Annual Reviews. All rights reserved.
PY - 2018/1/5
Y1 - 2018/1/5
N2 - Simulation of compressible flows became a routine activity with the appearance of shock-/contact-capturing methods. These methods can determine all waves, particularly discontinuous ones. However, additional difficulties may appear in two-phase and multimaterial flows due to the abrupt variation of thermodynamic properties across the interfacial region, with discontinuous thermodynamical representations at the interfaces. To overcome this difficulty, researchers have developed augmented systems of governing equations to extend the capturing strategy. These extended systems, reviewed here, are termed diffuse-interface models, because they are designed to compute flow variables correctly in numerically diffused zones surrounding interfaces. In particular, they facilitate coupling the dynamics on both sides of the (diffuse) interfaces and tend to the proper pure fluid-governing equations far from the interfaces. This strategy has become efficient for contact interfaces separating fluids that are governed by different equations of state, in the presence or absence of capillary effects, and with phase change. More sophisticated materials than fluids (e.g., elastic-plastic materials) have been considered as well.
AB - Simulation of compressible flows became a routine activity with the appearance of shock-/contact-capturing methods. These methods can determine all waves, particularly discontinuous ones. However, additional difficulties may appear in two-phase and multimaterial flows due to the abrupt variation of thermodynamic properties across the interfacial region, with discontinuous thermodynamical representations at the interfaces. To overcome this difficulty, researchers have developed augmented systems of governing equations to extend the capturing strategy. These extended systems, reviewed here, are termed diffuse-interface models, because they are designed to compute flow variables correctly in numerically diffused zones surrounding interfaces. In particular, they facilitate coupling the dynamics on both sides of the (diffuse) interfaces and tend to the proper pure fluid-governing equations far from the interfaces. This strategy has become efficient for contact interfaces separating fluids that are governed by different equations of state, in the presence or absence of capillary effects, and with phase change. More sophisticated materials than fluids (e.g., elastic-plastic materials) have been considered as well.
KW - Compressible two-phase flow
KW - Diffuse-interface methods
KW - Interface sharpening
KW - Nonconservative hyperbolic systems
KW - Phase transition
UR - https://www.scopus.com/pages/publications/85040309866
UR - https://www.scopus.com/pages/publications/85040309866#tab=citedBy
U2 - 10.1146/annurev-fluid-122316-050109
DO - 10.1146/annurev-fluid-122316-050109
M3 - Review article
AN - SCOPUS:85040309866
SN - 0066-4189
VL - 50
SP - 105
EP - 130
JO - Annual Review of Fluid Mechanics
JF - Annual Review of Fluid Mechanics
ER -