[1]  Bo W, Jin H, Kim D, Liu X, Lee H, Pestieau N, Yan Y, Glimm J, Grove J. Comparison and validation of multi phase closure models.
Comput Math Appl, 2008, 56: 1291--1302

[2]  Chen Y. Two Phase Flow Analysis of Turbulent Mixing in the Rayleigh-Taylor Instability
[D]. University at Stony Brook, 1995

[3]  Chen Y, Glimm J,  Sharp D H, Zhang Q. A two-phase flow model of the Rayleigh-Taylor mixing zone. Phys Fluids, 1996, 8(3): 816--825

[4]  Cheng B, Glimm J,  Li X L, Sharp D H. Subgrid models and {DNS} studies of fluid mixing//Meshkov E, Yanilkin Y, Zhmailo V, eds.
Proceedings  of the 7th International Conference on the Physics of Compressible Turbulent Mixing, (1999). Sarov, Nizhny Novgorod region, Russia, 2001: 385--390

[5]  Cheng B, Glimm J, Saltz D, Sharp D H. Boundary conditions for a two pressure two phase flow model. Physica D, 1999, 133: 84--105

[6]  Cheng B, Glimm J,  Sharp D H. Density dependence of Rayleigh-Taylor and {R}ichtmyer-{M}eshkov mixing fronts. Phys Lett A, 2000, 268: 366--374

[7]  Drew D A. Mathematical modeling of two-phase flow. Ann Rev Fluid Mech, 1983, 15: 261--291

[8]  Ebin D. Motion of slightly compressible fluids in a bounded domain I. Comm Pure   Appl Math, 1982, 35: 451--485

[9]  Glimm J, Jin H. An asymptotic analysis of two-phase fluid mixing. Bol Soc Bras Mat, 2001, 32: 213--236

[10]  Glimm J, Jin H, Laforest M, Tangerman F, Zhang Y. A two pressure numerical model of two fluid mixing. SIAM J Multiscale Model Simul, 2003, 11: 458--484

[11]  Glimm J, Saltz D, Sharp D H. Statistical evolution of chaotic fluid mixing. Phys Rev Lett, 1998, 80(4): 712--715

[12]   Glimm J, Saltz D, Sharp D H. Two-pressure two-phase flow Chen G -Q,  Li Y, Zhu X,  eds. Nonlinear Partial Differential Equations. Singapore: World Scientific, 1998

[13]  Glimm J, Saltz D, Sharp D H. Two-phase modeling of a fluid mixing layer. J Fluid Mech, 1999, 378: 119--143

[14]  Hoff D. The zero-mach limit of compressible flows. Commun Math Phys, 1998, 192: 543--554

[15]  Jin H. The Incompressible Limit of Compressible Multiphase Flow Equations
[D]. SUNY at Stony Brook, 2001

[16]  Jin H, Glimm J, Sharp D H. Compressible two-pressure two-phase flow models. Phys Lett A, 2006, 353: 469--474

[17]  Jin H, Glimm J, Sharp D H.  Entropy of averaging for compressible two-pressure two-phase models. Phys Lett A, 2006, 360: 114--121

[18]  Klainerman S, Majda A. Singular limits of quasilinear hyperbolic systems with large parameters and the incompressible limit of compressible fluids. Comm Pure Appl Math, 1981, 34: 481--524

[19]  Klainerman S,  Majda A. Compresible and incompressible fluids. Comm Pure Appl Math, 1982, 35: 629--651

[20]  Lim H, Yu Y, Jin H, Kim D, Lee H, Glimm J, Li X -L, Sharp D H. Multiscale models for fluid mixing. Comput Methods Appl Mech Engrg,  2008, 197: 3435--3444

[21]  Ransom V H,  Hicks D L. Hyperbolic two-pressure models for two-phase flow. J Comp Phys, 1984, 53: 124--151

[22]  Stewart H B, Wendroff B. Two-phase flow: Models and methods. J Comp Phys, 1984, 56: 363--409