Tracking interface and common curve dynamics for two-fluid flow in porous media

被引:26
|
作者
McClure, J. E. [1 ]
Berrill, M. A. [2 ]
Gray, W. G. [3 ]
Miller, C. T. [3 ]
机构
[1] Virginia Tech, Adv Res Comp, Blacksburg, VI 24061 USA
[2] Oak Ridge Natl Lab, Sci Comp Grp, Oak Ridge, TN 37831 USA
[3] Univ N Carolina, Dept Environm Sci & Engn, Chapel Hill, NC 27599 USA
基金
美国国家科学基金会;
关键词
contact lines; multiphase flow; porous media; LATTICE BOLTZMANN-EQUATION; AVERAGING THEORY APPROACH; MOVING CONTACT LINES; CAPILLARY-PRESSURE; 2-PHASE FLOW; NUMERICAL-SIMULATION; MULTIPHASE FLOW; TRANSPORT PHENOMENA; MEDIUM SYSTEMS; MODELING FLOW;
D O I
10.1017/jfm.2016.212
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The movements of fluid-fluid interfaces and the common curve are an important aspect of two-fluid-phase flow through porous media. The focus of this work is to develop, apply and evaluate methods to simulate two-fluid-phase flow in porous medium systems at the microscale and to demonstrate how these results can be used to support evolving macroscale models. Of particular concern is the problem of spurious velocities that confound the accurate representation of interfacial dynamics in such systems. To circumvent this problem, a combined level-set and lattice-Boltzmann method is advanced to simulate and track the dynamics of the fluid-fluid interface and of the common curve during simulations of two-fluid-phase flow in porous media. We demonstrate that the interface and common curve velocities can be determined accurately, even when spurious currents are generated in the vicinity of interfaces. Static and dynamic contact angles are computed and shown to agree with existing slip models. A resolution study is presented for dynamic drainage and imbibition in a sphere pack, demonstrating the sensitivity of averaged quantities to resolution.
引用
收藏
页码:211 / 232
页数:22
相关论文
共 50 条
  • [41] Macroscopic model for generalised Newtonian inertial two-phase flow in porous media
    Sanchez-Vargas, Jessica
    Valdes-Parada, Francisco J.
    Trujillo-Roldan, Mauricio A.
    Lasseux, Didier
    JOURNAL OF FLUID MECHANICS, 2023, 970
  • [42] Two-phase Flow in a Fissurized-porous Media
    Andersen, P. O.
    Evje, S.
    NUMERICAL ANALYSIS AND APPLIED MATHEMATICS (ICNAAM 2012), VOLS A AND B, 2012, 1479 : 2340 - 2343
  • [43] Controllability and observability in two-phase porous media flow
    Van Doren, Jorn F. M.
    Van den Hof, Paul M. J.
    Bosgra, Okko H.
    Jansen, Jan Dirk
    COMPUTATIONAL GEOSCIENCES, 2013, 17 (05) : 773 - 788
  • [44] Analysis of the flow at the interface of a porous media
    Hayashi, Thamy C.
    Malico, Isabel
    Pereira, J.F.C.
    Defect and Diffusion Forum, 2008, 283-286 : 616 - 621
  • [45] Analysis of the Flow at the Interface of a Porous Media
    Hayashi, Thamy C.
    Malico, Isabel
    Pereira, J. F. C.
    DIFFUSION IN SOLIDS AND LIQUIDS IV, 2009, 283-286 : 616 - +
  • [46] Linear stability of double-diffusive two-fluid channel flow
    Sahu, Kirti Chandra
    Govindarajan, Rama
    JOURNAL OF FLUID MECHANICS, 2011, 687 : 529 - 539
  • [47] Dynamics of Air Flow in Partially Water-Saturated Porous Media
    Ben-Noah, Ilan
    Friedman, Shmulik P.
    Berkowitz, Brian
    REVIEWS OF GEOPHYSICS, 2023, 61 (02)
  • [48] Fluid dynamics in porous media with Sailfish
    Coelho, Rodrigo C. V.
    Neumann, Rodrigo F.
    EUROPEAN JOURNAL OF PHYSICS, 2016, 37 (05)
  • [49] Bubble Dynamics in Stationary Two-phase Flow Through Disordered Porous Media
    Sales, J. M. A.
    Seybold, H. J.
    Oliveira, C. L. N.
    Andrade, J. S.
    FRONTIERS IN PHYSICS, 2022, 10
  • [50] Single fluid flow in porous media
    Liu, SJ
    Masliyah, JH
    CHEMICAL ENGINEERING COMMUNICATIONS, 1996, 150 : 653 - 732