Pore-scale modeling of phase change in porous media

被引:24
作者
Cueto-Felgueroso, Luis [1 ]
Fu, Xiaojing [2 ]
Juanes, Ruben [2 ]
机构
[1] Univ Politecn Madrid, Calle Prof Aranguren 3, E-28040 Madrid, Spain
[2] MIT, 77 Massachusetts Ave, Cambridge, MA 02139 USA
来源
PHYSICAL REVIEW FLUIDS | 2018年 / 3卷 / 08期
关键词
STOKES-KORTEWEG EQUATIONS; HELE-SHAW FLOW; TENSION FORCE FORMULATION; LATTICE BOLTZMANN METHOD; DIFFUSE INTERFACE MODEL; CONTACT-LINE DYNAMICS; OF-FLUID METHOD; 2-PHASE FLOW; NUMERICAL SIMULATIONS; COMPOSITIONAL MODEL;
D O I
10.1103/PhysRevFluids.3.084302
中图分类号
O35 [流体力学]; O53 [等离子体物理学];
学科分类号
070204 ; 080103 ; 080704 ;
摘要
The combination of high-resolution visualization techniques and pore-scale flow modeling is a powerful tool used to understand multiphase flow mechanisms in porous media and their impact on reservoir-scale processes. One of the main open challenges in pore-scale modeling is the direct simulation of flows involving multicomponent mixtures with complex phase behavior. Reservoir fluid mixtures are often described through cubic equations of state, which makes diffuse-interface, or phase-field, theories particularly appealing as a modeling framework. What is still unclear is whether equation-of-state-driven diffuse-interface models can adequately describe processes where surface tension and wetting phenomena play important roles. Here we present a diffuse-interface model of single-component two-phase flow (a van der Waals fluid) in a porous medium under different wetting conditions. We propose a simplified Darcy-Korteweg model that is appropriate to describe flow in a Hele-Shaw cell or a micromodel, with a gap-averaged velocity. We study the ability of the diffuse-interface model to capture capillary pressure and the dynamics of vaporization-condensation fronts and show that the model reproduces pressure fluctuations that emerge from abrupt interface displacements (Haines jumps) and from the breakup of wetting films.
引用
收藏
页数:28
相关论文
共 120 条
[21]   Three Periods of Drying of a Single Square Capillary Tube [J].
Chauvet, F. ;
Duru, P. ;
Geoffroy, S. ;
Prat, M. .
PHYSICAL REVIEW LETTERS, 2009, 103 (12)
[22]   Miscible displacements in capillary tubes: Influence of Korteweg stresses and divergence effects [J].
Chen, CY ;
Meiburg, E .
PHYSICS OF FLUIDS, 2002, 14 (07) :2052-2058
[23]   Miscible droplets in a porous medium and the effects of Korteweg stresses [J].
Chen, CY ;
Wang, LL ;
Meiburg, E .
PHYSICS OF FLUIDS, 2001, 13 (09) :2447-2456
[24]   Miscible displacements in capillary tubes .2. Numerical simulations [J].
Chen, CY ;
Meiburg, E .
JOURNAL OF FLUID MECHANICS, 1996, 326 :57-90
[25]   AN EQUATION OF STATE COMPOSITIONAL MODEL [J].
COATS, KH .
SOCIETY OF PETROLEUM ENGINEERS JOURNAL, 1980, 20 (05) :363-376
[26]   ON BEHAVIOR OF A CAPILLARY SURFACE IN A WEDGE [J].
CONCUS, P ;
FINN, R .
PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 1969, 63 (02) :292-&
[27]   A phase-field model of two-phase Hele-Shaw flow [J].
Cueto-Felgueroso, Luis ;
Juanes, Ruben .
JOURNAL OF FLUID MECHANICS, 2014, 758 :522-552
[28]   Macroscopic Phase-Field Model of Partial Wetting: Bubbles in a Capillary Tube [J].
Cueto-Felgueroso, Luis ;
Juanes, Ruben .
PHYSICAL REVIEW LETTERS, 2012, 108 (14)
[29]   Nonlocal Interface Dynamics and Pattern Formation in Gravity-Driven Unsaturated Flow through Porous Media [J].
Cueto-Felgueroso, Luis ;
Juanes, Ruben .
PHYSICAL REVIEW LETTERS, 2008, 101 (24)
[30]  
Davis H., 1987, P S NUM SIM OIL REC, P105