Pore-Scale Modeling of Multiphase Flow and Transport: Achievements and Perspectives

When Irvin Fatt wrote his classical paper on pore-network modeling (Fatt 1956), he would probably not have thought that this field would become one of the largest fields of research in the porous media discipline. Pore-scale modeling has found its way as an expanding field of research for understanding the physics of flow and transport in porous media. In addition, it is becoming a valuable tool for prediction of petrophysical properties as part of the so-called Digital Rock Physics approaches, thus supplementing and replacing expensive and time consuming laboratory experiments. The recent popularity of pore-level modeling can also be attributed to advances in visualization of the pore space, to very high image resolution, and to the steady increase in computing power. This has made it possible to deal with a multitude of processes in the pore space and interactions with the solid phase (van Dijke and Piri 2007). The focus of this special issue of Transport in Porous Media is to provide an overview of some recent developments of various techniques for pore-scale modeling of multiphase flow and reactive transport

[1]  A. Cortis,et al.  Pore-Scale Modeling of Viscous Flow and Induced Forces in Dense Sphere Packings , 2011, Transport in Porous Media.

[2]  Nasiru Idowu,et al.  Relative Permeability Calculations from Two-Phase Flow Simulations Directly on Digital Images of Porous Rocks , 2012, Transport in Porous Media.

[3]  C. Pan,et al.  Lattice‐Boltzmann simulation of two‐phase flow in porous media , 2004 .

[4]  D. Bauer,et al.  Improving the Estimations of Petrophysical Transport Behavior of Carbonate Rocks Using a Dual Pore Network Approach Combined with Computed Microtomography , 2012, Transport in Porous Media.

[5]  S. Bryant,et al.  A level set method for determining critical curvatures for drainage and imbibition. , 2006, Journal of colloid and interface science.

[6]  P. Meakin,et al.  Modeling and simulation of pore‐scale multiphase fluid flow and reactive transport in fractured and porous media , 2009 .

[7]  Daniel H. Rothman,et al.  Lattice‐Boltzmann studies of immiscible two‐phase flow through porous media , 1993 .

[8]  D. Kim,et al.  Dependence of Pore-to-Core Up-scaled Reaction Rate on Flow Rate in Porous Media , 2011 .

[9]  M. Blunt Flow in porous media — pore-network models and multiphase flow , 2001 .

[10]  S. Bryant,et al.  Connectivity of Pore Space as a Control on Two-Phase Flow Properties of Tight-Gas Sandstones , 2012, Transport in Porous Media.

[11]  C. Tsakiroglou,et al.  A Multi-Scale Approach to Model Two-Phase Flow in Heterogeneous Porous Media , 2012, Transport in Porous Media.

[12]  P. Meakin,et al.  A smoothed particle hydrodynamics model for miscible flow in three-dimensional fractures and the two-dimensional Rayleigh-Taylor instability , 2005 .

[13]  S. M. Hassanizadeh,et al.  Analysis of Fundamentals of Two-Phase Flow in Porous Media Using Dynamic Pore-Network Models: A Review , 2012 .

[14]  Mohammad Piri,et al.  Introduction to special section on Modeling of Pore-Scale Processes , 2007 .

[15]  John Stuart Archer,et al.  Capillary pressure characteristics , 1996 .

[16]  C. W. Hirt,et al.  Volume of fluid (VOF) method for the dynamics of free boundaries , 1981 .

[17]  I. Fatt The Network Model of Porous Media , 1956 .

[18]  O. Yu. Dinariev,et al.  Description of a Flow of a Gas‐Condensate Mixture in an Axisymmetric Capillary Tube by the Density‐Functional Method , 2003 .

[19]  Kenneth Stuart Sorbie,et al.  Stochastic Pore Network Generation from 3D Rock Images , 2012, Transport in Porous Media.

[20]  Vahid Joekar-Niasar,et al.  Uniqueness of Specific Interfacial Area–Capillary Pressure–Saturation Relationship Under Non-Equilibrium Conditions in Two-Phase Porous Media Flow , 2012, Transport in Porous Media.