A local thermal non-equilibrium model for two-phase flows with phase-change in porous media

被引:77
|
作者
Duval, F
Fichot, F
Quintard, M
机构
[1] Inst RadioProtect & Surete Nucl, Dept Rech Securite, F-13115 St Paul Les Durance, France
[2] Inst Mecan Fluides Toulouse, F-31400 Toulouse, France
关键词
D O I
10.1016/j.ijheatmasstransfer.2003.07.005
中图分类号
O414.1 [热力学];
学科分类号
摘要
The assumption of local thermal equilibrium for describing macroscopic heat transfer in a porous medium subjected to a liquid-vapor flow with phase change has been often investigated. Under certain circumstances, this assumption appears to be too restrictive and fails to be valid. In this paper, the method of volume averaging is used to derive a three-temperature macroscopic model considering local thermal non-equilibrium between the three phases. A closed form of the evaporation rate at the macroscopic level is obtained depending on the macroscopic temperatures and the effective properties. Six pore-scale closure problems are proposed, which allow to determine all the effective transport coefficients for representative unit cells. These closure problems are solved for simple unit cells and analytical results are presented in these cases. For these simplified unit cells, a comparison between averaged temperatures obtained from direct pore-scale simulations and averaged temperatures obtained from the three-equation model has been carried out for purely diffusive phase-change processes. A good agreement is obtained between the theory and the pore-scale calculations. This confirms the validity and the practical interest of the proposed approach. (C) 2003 Elsevier Ltd. All rights reserved.
引用
收藏
页码:613 / 639
页数:27
相关论文
共 50 条
  • [31] Two-phase jet flows in porous media
    N. A. Baryshnikov
    G. V. Belyakov
    S. B. Turuntaev
    Fluid Dynamics, 2017, 52 : 128 - 137
  • [32] Two-phase jet flows in porous media
    Baryshnikov, N. A.
    Belyakov, G. V.
    Turuntaev, S. B.
    FLUID DYNAMICS, 2017, 52 (01) : 128 - 137
  • [33] Numerical analysis of a novel two-phase turbine using thermal non-equilibrium, homogeneous nucleation phase change
    Rane, Sham
    He, Li
    THERMAL SCIENCE AND ENGINEERING PROGRESS, 2021, 22
  • [34] A homogeneous non-equilibrium two-phase critical flow model
    Travis, J. R.
    Koch, D. Piccioni
    Breitung, W.
    INTERNATIONAL JOURNAL OF HYDROGEN ENERGY, 2012, 37 (22) : 17373 - 17379
  • [35] A two-phase numerical model for non-equilibrium sediment transport
    Chen, Xin
    Yu, Xiping
    Lixue Xuebao/Chinese Journal of Theoretical and Applied Mechanics, 2012, 44 (01): : 65 - 70
  • [36] Visualization of Non-Equilibrium Two-Phase Flow
    Rasti, Mehdi
    Jeong, Ji H.
    6TH IIR CONFERENCE ON THERMOPHYSICAL PROPERTIES AND TRANSFER PROCESSES OF REFRIGERANTS (TPTPR2021), 2021, : 119 - 126
  • [37] Averaged model with capillary non-equilibrium for two-phase in strongly non-uniform porous medium
    Panfilov, M.B.
    Panfilova, I.V.
    Izvestiya Akademii Nauk. Mekhanika Zhidkosti I Gaza, 1600, (03): : 93 - 104
  • [38] Fluid Flow and Heat Transfer with Phase Change and Local Thermal Non-equilibrium in Vertical Porous Channels
    Lindner, F.
    Mundt, Ch.
    Pfitzner, M.
    TRANSPORT IN POROUS MEDIA, 2015, 106 (01) : 201 - 220
  • [39] Natural convection of nanoencapsulated phase change suspensions inside a local thermal non-equilibrium porous annulus
    Farooq H. Ali
    Hameed K. Hamzah
    Masoud Mozaffari
    S. A. M. Mehryan
    Mohammad Ghalambaz
    Journal of Thermal Analysis and Calorimetry, 2020, 141 : 1801 - 1816
  • [40] Natural convection of nanoencapsulated phase change suspensions inside a local thermal non-equilibrium porous annulus
    Ali, Farooq H.
    Hamzah, Hameed K.
    Mozaffari, Masoud
    Mehryan, S. A. M.
    Ghalambaz, Mohammad
    JOURNAL OF THERMAL ANALYSIS AND CALORIMETRY, 2020, 141 (05) : 1801 - 1816