Pore network modeling of two-phase flow in a liquid-(disconnected) gas system

被引:14
作者
Bravo, Maria C. [1 ]
Araujo, Mariela
Lago, Marcelo E.
机构
[1] Florida Int Univ, Appl Res Ctr, Miami, FL 33174 USA
[2] Cent Univ Venezuela, Fac Ciencias, Escuela Fis, Caracas 1070A, Venezuela
[3] Univ London Imperial Coll Sci Technol & Med, Dept Earth Sci & Engn, London SW7 2AZ, England
[4] Univ Miami, Rosenstiel Sch Marine & Atmospher Sci, Miami, FL 33149 USA
关键词
two-phase flow; porous media; viscous coupling; relative permeability; pore network modeling; bubbles;
D O I
10.1016/j.physa.2006.08.041
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The appropriate description of two-phase flow in some systems requires a detailed analysis of the fundamental equations of flow and transport including momentum transfer between fluid phases. In the particular case of two-phase flow of oil and gas through porous media, when the gas phase is present as disconnected bubbles, there are inconsistencies in calculated flow properties derived by using the conventional Darcean description. In a two-phase system, the motion of one fluid phase may induce significant changes in the mobility of the second phase, as known from the generalized transport equations derived by Whitaker and Kalaydjian. The relevance of such coupling coefficients with respect to the conventional relative permeability term in two-phase Darcean flow is evaluated in this work for an oil-(disconnected) gas system. The study was performed using a new Pore Network Simulator specially designed for this case. Results considering both, Darcy's equation and generalized flow equations suggest that the four transport coefficients (effective permeabilities and coupling coefficients) are needed for a proper description of the macroscopic flow in a liquid-disconnected gas system. (c) 2006 Elsevier B.V. All rights reserved.
引用
收藏
页码:1 / 17
页数:17
相关论文
共 50 条
  • [21] Two-Phase Flow in Liquid Chromatography, Part 2: Modeling
    Ortner, Franziska
    Mazzotti, Marco
    INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 2018, 57 (09) : 3292 - 3307
  • [22] Can Network Modeling Predict Two-Phase Flow Functions?
    Sorbie, K. S.
    Skauge, A.
    PETROPHYSICS, 2012, 53 (06): : 401 - 409
  • [23] Horizontal Couette-Taylor flow in a two-phase gas-liquid system: flow patterns
    Hubacz, R
    Wronski, S
    EXPERIMENTAL THERMAL AND FLUID SCIENCE, 2004, 28 (05) : 457 - 466
  • [24] Liquid mixing in gas-liquid two-phase flow by meandering microchannels
    Fries, Donata M.
    von Rohr, Philipp Rudolf
    CHEMICAL ENGINEERING SCIENCE, 2009, 64 (06) : 1326 - 1335
  • [25] Simulation of two-phase flow in soils using microscopic pore network model
    Meegoda, Jay N.
    Gao, Shengyan
    Hu, Liming
    Zhang, Pengwei
    Geomechanics from Micro to Macro, Vols I and II, 2015, : 877 - 882
  • [26] Pore-scale modeling of two-phase flow: A comparison of the generalized network model to direct numerical simulation
    Giudici, Luke M.
    Raeini, Ali Q.
    Akai, Takashi
    Blunt, Martin J.
    Bijeljic, Branko
    PHYSICAL REVIEW E, 2023, 107 (03)
  • [27] Pore-scale network simulation of NMR response in two-phase flow
    Talabi, Olumide
    Blunt, Martin J.
    JOURNAL OF PETROLEUM SCIENCE AND ENGINEERING, 2010, 72 (1-2) : 1 - 9
  • [28] Pore-to-Core Upscaling of Solute Transport Under Steady-State Two-Phase Flow Conditions Using Dynamic Pore Network Modeling Approach
    Gong, Yanbin
    Piri, Mohammad
    TRANSPORT IN POROUS MEDIA, 2020, 135 (01) : 181 - 218
  • [29] The Effects of Inlet Geometry and Gas-Liquid Mixing on Two-Phase Flow in Microchannels
    Kawaji, M.
    Mori, K.
    Bolintineanu, D.
    JOURNAL OF FLUIDS ENGINEERING-TRANSACTIONS OF THE ASME, 2009, 131 (04): : 0413021 - 0413027
  • [30] Incorporation of Sub-Resolution Porosity Into Two-Phase Flow Models With a Multiscale Pore Network for Complex Microporous Rocks
    Foroughi, Sajjad
    Bijeljic, Branko
    Gao, Ying
    Blunt, Martin J.
    WATER RESOURCES RESEARCH, 2024, 60 (04)