Active Clean Energy

Capillary pressure, relative permeability and wettability at critically-low saturated porous media (CRISP)

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A standard equation for predicting how fluids move through porous rocks breaks down when the fluids are barely present—at the point where one fluid is reduced to isolated droplets or films. This matters because engineers rely on these equations to design systems for storing hydrogen underground, trapping carbon dioxide in rock formations, or predicting how water evaporates from soil. The equations were developed for conditions where both fluids (say, water and gas) flow freely. But at the critical low saturations that occur in real storage sites—where gas is injected into a nearly water-filled rock, or water evaporates to a thin film—the equations no longer describe what physically happens. The researchers will measure capillary pressure, relative permeability, and wettability directly at these low saturations, using experiments that mimic realistic subsurface conditions. If successful, the work will provide the first reliable data and models for fluid behaviour at the edge of saturation. This could improve predictions for hydrogen storage, CO₂ sequestration, and soil moisture dynamics. The project is fundamental science—it addresses a gap in the physical theory of multiphase flow—but its outputs are directly applicable to clean energy infrastructure that depends on accurate subsurface engineering.

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Darcy-scale theories of two-phase flow in porous media rely on two major constitutive equations; capillary-pressure- saturation and relative permeability-saturation equations. Both of these empirical equations are proposed for a range of mobile saturation and measured in the lab under equilibrium condition. Thus, at the residual saturation or below that (such as cases of evaporation, CO2 storage in surface, hydrogen storage at the subsurface) as well as highly dynamic condition these equations become physically not well defined.

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Related Research

Grants with similar aims, by meaning.

Investigation of Rate and Method Dependency in Relative Permeability
The Propagation of Wetting Fronts Through Porous Media
Fluid flow in the Earth: the influence of dehydration reactions and stress
Hysteresis of two-phase flows in porous and fractured media: From micro-scale Haines jumps to macro-scale pressure-saturation curves
Fundamental understanding of turbulent flow over fluid-saturated complex porous media

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