Sound speed criterion for two-phase critical flow

Journal of Sound and Vibration

Volumn 276, Issue 1-2, 2004, Pages 13-26

  Chung, M S ^a   Park, S B ^a   Lee, H K ^a  

^a Agency for Defence Development   (South Korea)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; COMPUTER SIMULATION; EIGENVALUES AND EIGENFUNCTIONS; FLUID DYNAMICS; HYDRODYNAMICS; MATHEMATICAL MODELS; NOZZLES; POLYNOMIALS;

CRITICAL MASS FLOW; FLOW RATES; SOUND SPEED; TWO-FLUID MODEL;

TWO PHASE FLOW;

EID: 3142537156     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jsv.2003.07.003     Document Type: Article

References (20)

1. Moody F.J. Maximum flow rate of a single-component, two-phase mixture. Transactions of American Society of Mechanical Engineers, Journal of Heat Transfer. 87:1965;134-142.
2. Henry R.E., Fauske H.K. The two-phase critical flow of one-component mixtures in nozzles orifices and short tube. Transactions of American Society of Mechanical Engineers, Journal of Heat Transfer. 93:1971;179-187.
3. Trapp J.A., Ransom V.H. Choked flow calculation criterion for nonhomogeneous nonequilbrium two-phase flows. International Journal of Multiphase Flow. 8:1982;669-681.
4. Jeong J.-J., Ha K.S., Chung B.D., Lee W.J. Development of a multi-dimensional thermal hydraulic system code, MARS 1.3.1. Annals of Nuclear Energy. 26:1999;1611-1642.
5. Drew D.A., Cheng L.Y., Lahey R.T. Jr. The analysis of virtual mass effects in two-phase flow. International Journal of Multiphase Flow. 5:1979;233-242.
6. Thorley A.R.D., Wiggert D.C. The effect of virtual mass on the basic equations for unsteady one-dimensional heterogeneous flows. International Journal of Multiphase Flow. 12:1985;149-160.
7. Stewart H.B. Stability of two-phase flow calculation using two-fluid models. Journal of Computational Physics. 33:1979;259-270.
8. Lee S.J., Chang K.S., Kim S.J. Surface tension effect in the two-fluid equation system. International Journal of Heat and Mass Transfer. 41:1998;2821-2826.
9. Chung M.S., Chang K.S., Lee S.J. Numerical solution of hyperbolic two-fluid two-phase flow model with non-reflecting boundary conditions. International Journal of Engineering Science. 40:2002;789-803.
10. Chung M.S., Lee S.J., Chang K.S. Effect of interfacial pressure jump and virtual mass terms on sound wave propagation in the two-phase flow. Journal of Sound and Vibration. 244:2001;717-728.
11. Chung M.S., Lee S.J., Lee W.J., Chang K.S. An interfacial pressure jump model for two-phase bubbly flow. Numerical Heat Transfer-Part B. 40:2001;83-97.
12. Nguyen K.L., Winter E.R.F., Greiner M. Sonic velocity in two-phase systems. International Journal of Multiphase Flow. 7:1981;311-320.
13. The Marviken Full-Scale Critical-Flow Tests, NUREG/CR-2671, MXC-301, 1982.
14. M. Ishii, K. Mishima, Study of two-fluid model and interfacial area, NUREG/CR-1873, ANL-80-111, Argonne National Laboratory, 1980.
15. Whitham G.B. Linear and Nonlinear Waves. 1974;Wiley, New York.
16. R.E. Henry, M.A. Grolmes, H.K. Fauske, Pressure pulse propagation in two-phase one- and two-component mixtures, ANL-7792, 1971.
17. H.B. Karplus, Propagation of a pressure wave in a mixture of water and steam, Armour Research Foundation of Illinois Institute of Technology Report 4132, 1961.
18. Nakoryakov V.E. The wave dynamics of vapor-liquid medium. International Journal of Multiphase Flow. 14:1988;655-677.
19. D.G. Hall, An inventory of the two-phase critical flow experimental data base, EGG-CAAP-5140, June 1982.
20. A.E. Ruggles, The Propagation of Pressure Perturbations in Bubbly Air/Water Flow, PhD Thesis (Nuclear engineering), Rensselaer Polytechnic Institute, 1987.