Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Goncalvès, Eric
2013.
Numerical study of expansion tube problems: Toward the simulation of cavitation.
Computers & Fluids,
Vol. 72,
Issue. ,
p.
1.
LeMartelot, S.
Saurel, R.
and
Le Métayer, O.
2013.
Steady one-dimensional nozzle flow solutions of liquid–gas mixtures.
Journal of Fluid Mechanics,
Vol. 737,
Issue. ,
p.
146.
Goncalvès, Eric
and
Charrière, Boris
2014.
Modelling for isothermal cavitation with a four-equation model.
International Journal of Multiphase Flow,
Vol. 59,
Issue. ,
p.
54.
Bernard, Manuel
Dellacherie, Stéphane
Faccanoni, Gloria
Grec, Bérénice
and
Penel, Yohan
2014.
Study of a low Mach nuclear core model for two-phase flows with phase transition I: stiffened gas law.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 48,
Issue. 6,
p.
1639.
Pelanti, Marica
and
Shyue, Keh-Ming
2014.
A mixture-energy-consistent six-equation two-phase numerical model for fluids with interfaces, cavitation and evaporation waves.
Journal of Computational Physics,
Vol. 259,
Issue. ,
p.
331.
Solem, Susanne
Aursand, Peder
and
Flåtten, Tore
2015.
The dispersive wave dynamics of a two-phase flow relaxation model.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 49,
Issue. 2,
p.
601.
Rodio, M.G.
and
Abgrall, R.
2015.
An innovative phase transition modeling for reproducing cavitation through a five-equation model and theoretical generalization to six and seven-equation models.
International Journal of Heat and Mass Transfer,
Vol. 89,
Issue. ,
p.
1386.
YOSHIMOTO, Takuya
and
OOIDA, Junichi
2015.
A pressure-based method for solving low Mach number two-phase flows with surface tension.
Journal of Fluid Science and Technology,
Vol. 10,
Issue. 1,
p.
JFST0008.
Morin, Alexandre
and
Flåtten, Tore
2016.
A two-fluid four-equation model with instantaneous thermodynamical equilibrium.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 50,
Issue. 4,
p.
1167.
Chiapolino, Alexandre
Boivin, Pierre
and
Saurel, Richard
2017.
A simple phase transition relaxation solver for liquid–vapor flows.
International Journal for Numerical Methods in Fluids,
Vol. 83,
Issue. 7,
p.
583.
Hurisse, Olivier
2017.
Numerical simulations of steady and unsteady two-phase flows using a homogeneous model.
Computers & Fluids,
Vol. 152,
Issue. ,
p.
88.
Aksenova, Anna
Chudanov, Vladimir
Leonov, Alexey
Makarevich, Artem
and
Alekseenko, S.V.
2017.
Direct numerical simulation of two-phase gas dynamic flows with phase transition for water and for liquid sodium.
MATEC Web of Conferences,
Vol. 115,
Issue. ,
p.
05009.
Seguin, Nicolas
2018.
Theory, Numerics and Applications of Hyperbolic Problems II.
Vol. 237,
Issue. ,
p.
577.
Mathis, Hélène
2019.
A thermodynamically consistent model of a liquid-vapor fluid with a gas.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 53,
Issue. 1,
p.
63.
Dellacherie, Stéphane
Faccanoni, Gloria
Grec, Bérénice
and
Penel, Yohan
2019.
Accurate steam-water equation of state for two-phase flow LMNC model with phase transition.
Applied Mathematical Modelling,
Vol. 65,
Issue. ,
p.
207.
Boukili, Hamza
and
Hérard, Jean-Marc
2019.
Relaxation and simulation of a barotropic three-phase flow model.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 53,
Issue. 3,
p.
1031.
Zhang, Ju
2020.
A simple and effective five-equation two-phase numerical model for liquid-vapor phase transition in cavitating flows.
International Journal of Multiphase Flow,
Vol. 132,
Issue. ,
p.
103417.
Helluy, Philippe
Hurisse, Olivier
and
Quibel, Lucie
2020.
Assessment of numerical schemes for complex two-phase flows with real equations of state.
Computers & Fluids,
Vol. 196,
Issue. ,
p.
104347.
Hérard, Jean-Marc
Hurisse, Olivier
and
Quibel, Lucie
2021.
A four-field three-phase flow model with both miscible and immiscible components.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 55,
Issue. ,
p.
S251.
Hitz, Timon
Jöns, Steven
Heinen, Matthias
Vrabec, Jadran
and
Munz, Claus-Dieter
2021.
Comparison of macro- and microscopic solutions of the Riemann problem II. Two-phase shock tube.
Journal of Computational Physics,
Vol. 429,
Issue. ,
p.
110027.