Wettability stabilizes fluid invasion into porous media via nonlocal, cooperative pore filling
arXiv:1509.04423 · doi:10.1103/PhysRevLett.115.164501
Abstract
We study the impact of the wetting properties on the immiscible displacement of a viscous fluid in disordered porous media. We present a novel pore-scale model that captures wettability and dynamic effects, including the spatiotemporal nonlocality associated with interface readjustments. Our simulations show that increasing the wettability of the invading fluid (the contact angle) promotes cooperative pore filling that stabilizes the invasion, and that this effect is suppressed as the flow rate increases, due to viscous instabilities. We use scaling analysis to derive two dimensionless numbers that predict the mode of displacement. By elucidating the underlying mechanisms, we explain classical yet intriguing experimental observations. These insights could be used to improve technologies such as hydraulic fracturing, CO geo-sequestration, and microfluidics.
In review, Physics Review Letters
Cited by in corpus (15)
- Effects of Pore-Scale Disorder on Fluid Displacement in Partially-Wettable Porous Media
- A geometric state function for two-fluid flow in porous media
- Signatures of fluid-fluid displacement in porous media: wettability, patterns, and pressures
- Forced imbibition in porous media: a fourfold scenario
- Fingering patterns in hierarchical porous media
- Validating pore-scale models of drying using microfluidic experiments
- Immiscible fluid displacement in porous media with spatially correlated particle sizes
- Pore-scale direct numerical simulation of Haines jumps in a porous media model
- Characteristics of fluid-fluid displacement in model mixed-wet porous media: patterns, pressures, and scalings
- Critical behavior in porous media flow
- Drying and percolation in spatially correlated porous media
- Verification of a dynamic scaling for the pair correlation function during the slow drainage of a porous medium
- Interface instability of two-phase flow in a three-dimensional porous medium
- Anomalous diffusion in an electrolyte saturated paper matrix
- Dewetting of a corner film wrapping a wall-mounted cylinder