Two-phase flow in heterogeneous porous media based on Brinkman and Darcy models

被引:0
|
作者
Konopka, Thiago F. [1 ,2 ]
Carvalho, Marcio S. [1 ]
机构
[1] Pontif Catholic Univ Rio de Janeiro, Dept Mech Engn, Rua Marques Sao Vicente 225, Rio De Janeiro, Brazil
[2] Petrobras SA, Ave Republ Chile 65, Rio De Janeiro, Brazil
关键词
Brinkman equation; Relative permeability; Vug; Macroporosity; FINITE-ELEMENT-METHOD; DOUBLE-POROSITY MODEL; HOMOGENIZATION; VUGGY; APPROXIMATION; PERMEABILITY;
D O I
10.1007/s10596-024-10333-7
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Multiphase flow in porous matrix with embedded free-flowing regions has wide application in industry, environment and biological systems. Due to its permo-porosity characteristics, the free-flow regions, represented by fractures and vugs embedded within the porous matrix, make multiphase flow modeling challenging. This study compares different approaches that can be used to describe two-phase flow through vugular porous media. Brinkman equation is used to describe physical phenomena considering both flow through the porous matrix and through free-flow regions. The predictions obtained with Brinkman model are compared with two different Darcy models: heterogeneous and homogeneous. In the heterogeneous Darcy model, the vugular region is characterized as a porous medium with high porosity and permeability. In the homogeneous Darcy model, the complex two-phase flow through the vugular domain is represented by an equivalent absolute permeability and relative permeability curves. The accuracy of the homogenization procedure is evaluated as a function of vug configuration.
引用
收藏
页数:14
相关论文
共 50 条
  • [21] Non-Darcy model for two-phase region of flow condensation in porous media
    Li, Junming
    Wang, Buxuan
    Kung Cheng Je Wu Li Hsueh Pao/Journal of Engineering Thermophysics, 1996, 17 (01): : 91 - 95
  • [22] Two-phase flow in porous media
    Dullien, Francis A.L.
    Chemical Engineering and Technology, 1988, 11 (06): : 407 - 424
  • [23] Analysis of a finite volume-finite element method for Darcy-Brinkman two-phase flows in porous media
    El Dine, Houssein Nasser
    Saad, Mazen
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2018, 337 : 51 - 72
  • [24] Non-Darcian immiscible two-phase flow through porous materials (Darcy-Forchheimer-Brinkman Model)
    Elkady, M. S.
    Abdelaziz, Gamal B.
    Sharshir, Swellam W.
    Mohammed, Abdelkarim Y. A. M.
    Elsaid, Ashraf Mimi
    El-Said, Emad M. S.
    Mohamed, Salwa
    Abdelgaied, Mohamed
    Kabeel, A. E.
    THERMAL SCIENCE AND ENGINEERING PROGRESS, 2022, 29
  • [25] Two-Phase Flow in Heterogeneous Porous Media with Non-Wetting Phase Trapping
    Szymkiewicz, Adam
    Helmig, Rainer
    Kuhnke, Hartmut
    TRANSPORT IN POROUS MEDIA, 2011, 86 (01) : 27 - 47
  • [26] Two-Phase Flow in Heterogeneous Porous Media with Non-Wetting Phase Trapping
    Adam Szymkiewicz
    Rainer Helmig
    Hartmut Kuhnke
    Transport in Porous Media, 2011, 86 : 27 - 47
  • [27] On the inclusion of interfacial area in models of two-phase flow in porous media
    Celia, MA
    Gray, WG
    Montemagno, CD
    Reeves, PC
    GROUNDWATER QUALITY: REMEDIATION AND PROTECTION, 1998, (250): : 81 - 87
  • [28] On the inclusion of interfacial area in models of two-phase flow in porous media
    Environ. Eng. and Water Rsrc. Prog., Dept. Civ. Eng. and Operations Res., Princeton University, Princeton, NJ 08544, United States
    不详
    不详
    IAHS-AISH Publ., 250 (81-87):
  • [29] Vertex Approximate Gradient discretization preserving positivity for two-phase Darcy flows in heterogeneous porous media
    Brenner, K.
    Masson, R.
    Quenjel, E. H.
    JOURNAL OF COMPUTATIONAL PHYSICS, 2020, 409
  • [30] Two-Phase Incompressible Flow with Dynamic Capillary Pressure in a Heterogeneous Porous Media
    Mostefai, Mohamed Lamine
    Choucha, Abdelbaki
    Boulaaras, Salah
    Alrawashdeh, Mufda
    MATHEMATICS, 2024, 12 (19)