Flow excursion instability in downward flow systems Part II. Two-phase instability

被引:13
|
作者
Babelli, I
Ishii, M
机构
[1] King Abdulaziz City Sci & Technol, Riyadh 11442, Saudi Arabia
[2] Purdue Univ, Sch Nucl Engn, W Lafayette, IN 47907 USA
关键词
Flow patterns - Fluid dynamics - Pressure drop;
D O I
10.1016/S0029-5493(00)00402-7
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
A mechanistic model is presented in this paper to predict the onset of flow excursion in downward flows at low-pressure conditions. The model is represented in a graphical form on the subcooling number versus the Zuber (phase-change) number plane. The subcooling number and the Zuber number are measures of integral system parameter such as fluid properties, inlet subcooling, heat flux, channel geometry and coolant flow rate (all measurable quantities) resulting in an easy extrapolation of the predictive correlation to the physical system. The model addresses the distinction between the point of significant void and the onset of flow excursion and provides an analytical method for its evaluation. The model is compared with flow excursion data for downward flows and the agreement is satisfactory. (C) 2001 Eisevier Science B.V. All rights reserved.
引用
收藏
页码:97 / 104
页数:8
相关论文
共 50 条
  • [31] Analysis of nonequilibrium effects and flow instability in immiscible two-phase flow in porous media
    Wang, Yuhang
    Aryana, Saman A.
    Furtado, Frederico
    Ginting, Victor
    ADVANCES IN WATER RESOURCES, 2018, 122 : 291 - 303
  • [32] The onset of flow instability for downward flow in vertical channels
    Stelling, R
    McAssey, EV
    Dougherty, T
    Yang, BW
    JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME, 1996, 118 (03): : 709 - 714
  • [33] Dimensionless correlations for forced convection in liquid metals: Part II. Two-phase flow
    Argyropoulos, SA
    Mazumdar, D
    Mikrovas, AC
    Doutre, DA
    METALLURGICAL AND MATERIALS TRANSACTIONS B-PROCESS METALLURGY AND MATERIALS PROCESSING SCIENCE, 2001, 32 (02): : 247 - 252
  • [34] Dimensionless correlations for forced convection in liquid metals: Part II. two-phase flow
    Stavros A. Argyropoulos
    Dipak Mazumdar
    Anthony C. Mikrovas
    Don A. Doutre
    Metallurgical and Materials Transactions B, 2001, 32 : 247 - 252
  • [35] MESOSCALE INSTABILITY OF A BAROCLINIC BASIC FLOW—PART II:TRANSVERSAL INSTABILITY
    张可苏
    Journal of Meteorological Research, 1988, (03) : 313 - 322
  • [36] 6. Inviscid instability of high speed two-phase flow
    G. H. Schnerr
    S. Adam
    Journal of Visualization, 1998, 1 (1) : 7 - 7
  • [37] ACTIVE FLOW INSTABILITY CONTROL FOR TRANSIENT TWO-PHASE ELECTRONICS COOLING
    Zhang, TieJun
    Peles, Yoav
    Wen, John T.
    Jensen, Michael K.
    PROCEEDINGS OF THE ASME INTERNATIONAL HEAT TRANSFER CONFERENCE - 2010 , VOL 3: COMBUSTION, CONDUCTION, ELECTRONIC COOLING, EVAPORATION,TWO-PHASE FLOW, 2010, : 637 - 648
  • [38] Eigenspectra and mode coalescence of temporal instability in two-phase channel flow
    Kaffel, Ahmed
    Riaz, Amir
    PHYSICS OF FLUIDS, 2015, 27 (04)
  • [39] Theoretical study on criteria of natural circulation two-phase flow instability
    Wu, JM
    ENERGY AND ENVIRONMENT, 1998, : 607 - 612
  • [40] Theoretical investigations on two-phase flow instability in parallel multichannel system
    Yun, Guo
    Qiu, S. Z.
    Su, G. H.
    Jia, D. N.
    ANNALS OF NUCLEAR ENERGY, 2008, 35 (04) : 665 - 676