Effect of pressure on two-phase stratified flow modeling

被引:6
作者
Ansari, MR [1 ]
机构
[1] Tarbiat Modarres Univ, Fac Engn, Tehran, Iran
关键词
two-phase stratified flow; single-pressure; two-pressure; ill-posedness; Kelvin-Helmholtz instability criterion;
D O I
10.3327/jnst.41.709
中图分类号
TL [原子能技术]; O571 [原子核物理学];
学科分类号
0827 ; 082701 ;
摘要
This paper reviews the use of the single-pressure model in two-phase flow modeling in previous literature, and develops and demonstrates the equations for the two-pressure model. Many of the models investigated previously suffer from an inability to achieve convergence and consistent results because they have complex characteristic values. Two different model specifications - single-pressure (ill-posed condition) and two-pressure (well-posed condition) are considered in this paper. Pressure effect was taken into account for both models. The models discussed in this paper were developed for the case of a transient two-phase air-water stratified flow in a horizontal duct. Terms that induce physical viscosity like surface tension, viscous stress, etc., were not included in the models. Both models were applied to the Kelvin-Helmholtz (K-H) instability case and the equations were solved numerically. The results showed that the two-phase two-pressure flow model pioneered by Ransom and Hicks overcomes the ill-posed condition. Convergence and consistence of results, which cannot be obtained by the ill-posed models, are established using the well-posed two-pressure model.
引用
收藏
页码:709 / 714
页数:6
相关论文
共 30 条
[1]  
AKIMOTO M, 1986, 2 INT TOP M NUCL POW, P72
[2]  
Ansari MR, 2000, IRAN J SCI TECHNOL, V24, P259
[3]   Numerical analysis for slugging of steam-water stratified two-phase flow in horizontal duct [J].
Ansari, MR .
FLUID DYNAMICS RESEARCH, 1998, 22 (06) :329-344
[4]  
ANSARI MR, 1988, P 3 INT TOP M NUCL P, pA115
[7]   SEPARATED FLOW MODELS .1. ANALYSIS OF THE AVERAGED AND LOCAL INSTANTANEOUS FORMULATIONS [J].
BANERJEE, S ;
CHAN, AMC .
INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 1980, 6 (1-2) :1-24
[8]  
Bergles A. E., 1981, 2 PHASE FLOW HEAT TR
[9]  
Gidaspaw D., 1974, HEAT TRANSFER, V7
[10]  
Hicks D.L., 1981, HYPERBOLIC MODELS 2