Hydrodynamic dryout in two-phase flows: Observations of low bond number systems

被引:0
|
作者
Weislogel, MM [1 ]
McQuillen, JB [1 ]
机构
[1] NASA, Lewis Res Ctr, Cleveland, OH 44135 USA
关键词
D O I
暂无
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
Dryout occurs readily in certain slug and annular two-phase flows for systems that exhibit partial wetting. The mechanism for the ultimate rupture of the film is attributed to van der Waals forces, but the pace towards rupture is quickened by the surface tension instability (Rayleigh-type) of the annular film left by the advancing slug and by the many perturbations of the free surface present in the Re-g similar to O(10(3)), Re-l similar to O(10(4)), and Ca similar to O(10(-1)) hows. Results from low-gravity experiments using three different test fluids are presented and discussed. For the range of tests conducted, the effect of increasing viscosity is shown to eliminate the film rupture while the decrease of surface tension via a surfactant additive is shown to dramatically enhance it. Laboratory measurements using capillary tubes are presented which reveal the sensitivity of the dryout phenomena to particulate and surfactant contamination. From such observations, dryout due to the hydrodynamic-van der Waals instability can be expected in a certain range of flow parameters in the absence of heat transfer. The addition of heat transfer may only exacerbate the problem by producing thermal transport lines replete with "hot spots." A caution to this effect is issued to future space systems designers concerning the use of partially wetting working fluids.
引用
收藏
页码:413 / 421
页数:9
相关论文
共 50 条
  • [21] Two-phase flows: A review
    Kaban'kov, O.N.
    Sevast'yanov, A.P.
    Heat Transfer Research, 2000, 31 (1-2) : 103 - 122
  • [22] Two-phase microfluidic flows
    Zhao, Chun-Xia
    Middelberg, Anton P. J.
    CHEMICAL ENGINEERING SCIENCE, 2011, 66 (07) : 1394 - 1411
  • [23] Nonlinear systems synchronization for modeling two-phase microfluidics flows
    Fabiana Cairone
    Princia Anandan
    Maide Bucolo
    Nonlinear Dynamics, 2018, 92 : 75 - 84
  • [24] Maximum principle and open systems including two-phase flows
    Lucia, U
    REVUE GENERALE DE THERMIQUE, 1998, 37 (09): : 813 - 817
  • [25] Nonlinear systems synchronization for modeling two-phase microfluidics flows
    Cairone, Fabiana
    Anandan, Princia
    Bucolo, Maide
    NONLINEAR DYNAMICS, 2018, 92 (01) : 75 - 84
  • [26] Hydrodynamic effects of mixing vane attached to grid spacer on two-phase annular flows
    Kawahara, A.
    Sadatomi, M.
    Hirakata, Y.
    Endo, M.
    NUCLEAR ENGINEERING AND DESIGN, 2016, 310 : 648 - 655
  • [27] Low bond number two-phase flow regime transition from slug to annular wavy flow in a microchannel
    Son, SY
    Allen, JS
    Kihm, KD
    JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME, 2003, 125 (04): : 544 - 544
  • [28] Stokes number effects in Lagrangian stochastic models of dispersed two-phase flows
    Reynolds, AM
    JOURNAL OF COLLOID AND INTERFACE SCIENCE, 2004, 275 (01) : 328 - 335
  • [29] Definition of the capillary number for two-phase filtration flows in anisotropic porous media
    N. M. Dmitriev
    M. N. Kravchenko
    M. N. Dmitriev
    Doklady Physics, 2015, 60 : 42 - 45
  • [30] About the Use of the Stokes Number for Mathematical Modeling of Two-Phase Jet Flows
    Zuev, Yu, V
    UCHENYE ZAPISKI KAZANSKOGO UNIVERSITETA-SERIYA FIZIKO-MATEMATICHESKIE NAUKI, 2019, 161 (03): : 341 - 354