Two-phase flow in a chemically active porous medium.
@article{Darmon2014TwophaseFI, title={Two-phase flow in a chemically active porous medium.}, author={Alexandre Darmon and Michael Benzaquen and Thomas J Salez and Olivier Dauchot}, journal={The Journal of chemical physics}, year={2014}, volume={141 24}, pages={ 244704 } }
We study the problem of the transformation of a given reactant species into an immiscible product species, as they flow through a chemically active porous medium. We derive the equation governing the evolution of the volume fraction of the species, in a one-dimensional macroscopic description, identify the relevant dimensionless numbers, and provide simple models for capillary pressure and relative permeabilities, which are quantities of crucial importance when tackling multiphase flows in…
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References
SHOWING 1-10 OF 57 REFERENCES
Lattice‐Boltzmann studies of immiscible two‐phase flow through porous media
- Physics
- 1993
Using a recently introduced numerical technique known as a lattice-Boltzmann method, we numerically investigate immiscible two-phase flow in a three-dimensional microscopic model of a porous medium…
Thermodynamic basis of capillary pressure in porous media
- Physics
- 1993
Important features of multiphase flow in porous media that distinguish it from single-phase flow are the presence of interfaces between the fluid phases and of common lines where three phases come in…
Macroscopic laws for immiscible two-phase flow in porous media: Results From numerical experiments
- Physics
- 1990
Flow through porous media may be described at either of two length scales. At the scale of a single pore, fluids flow according to the Navier-Stokes equations and the appropriate boundary conditions.…
Flow in porous media II: The governing equations for immiscible, two-phase flow
- Physics
- 1986
The Stokes flow of two immiscible fluids through a rigid porous medium is analyzed using the method of volume averaging. The volume-averaged momentum equations, in terms of averaged quantities and…
Viscous coupling in two-phase flow in porous media and its effect on relative permeabilities
- Engineering
- 1993
An idealized model of a porous rock consisting of a bundle of capillary tubes whose cross-sections are regular polygons is used to assess the importance of viscous coupling or lubrication during…
Origin and quantification of coupling between relative permeabilities for two-phase flows in porous media
- Engineering
- 1990
An extended formulation of Darcy's two-phase law is developed on the basis of Stokes' equations. It leads, through results borrowed from the thermodynamics of irreversible processes, to a matrix of…
Mixing and reaction kinetics in porous media: an experimental pore scale quantification.
- PhysicsEnvironmental science & technology
- 2014
For both regimes, the direct measurement of the spatial distribution of the pore scale reaction rate and conservative component concentration is shown to be crucial to understanding the departure from the Fickian scaling as well as quantifying the basic mechanisms that govern the mixing and reaction dynamics at the pORE scale.
Flow in porous media I: A theoretical derivation of Darcy's law
- Physics
- 1986
Stokes flow through a rigid porous medium is analyzed in terms of the method of volume averaging. The traditional averaging procedure leads to an equation of motion and a continuity equation…
Liquids in porous media
- Engineering
- 1990
The basic mechanisms which take place during the displacement of immiscible fluids in porous media have been observed in micromodels and have been modelled. At the pore level, in drainage, the…
Interface scaling in a two-dimensional porous medium under combined viscous, gravity, and capillary effects.
- EngineeringPhysical review. E, Statistical, nonlinear, and soft matter physics
- 2002
The front width under stable displacement and the threshold for the instability are shown, both experimentally and theoretically, to be controlled by a dimensionless number F which is defined as the ratio of the effective fluid pressure drop at pore scale to the width of the fluctuations in the threshold capillary pressures.