Effects of Pore-scale on the Macroscopic Properties of Natural Convection in Porous Media
Stefan Gasow, Zhe Lin, Hao Chun Zhang, Andrey V. Kuznetsov, Marc, Avila, and Yan Jin

TL;DR
This study uses direct numerical simulations to reveal that pore-scale properties significantly influence the macroscopic natural convection behavior in porous media, challenging traditional Darcy-based models.
Contribution
It demonstrates that pore size and porosity affect convection scaling laws, providing a more accurate understanding of flow in porous media beyond Darcy equations.
Findings
Boundary layer thickness depends on pore size.
Sherwood number scales nonlinearly with Rayleigh number.
Porosity influences Sherwood number at high Rayleigh numbers.
Abstract
Natural convection in porous media is a fundamental process for the long-term storage of CO2 in deep saline aquifers. Typically, details of mass transfer in porous media are inferred from the numerical solution of the volume-averaged Darcy-Oberbeck-Boussinesq (DOB) equations, even though these equations do not account for the microscopic properties of a porous medium. According to the DOB equations, natural convection in a porous medium is uniquely determined by the Rayleigh number. However, in contrast with experiments, DOB simulations yield a linear scaling of the Sherwood number with the Rayleigh number (Ra) for high values of Ra (Ra>>1,300). Here, we perform Direct Numerical Simulations (DNS), fully resolving the flow field within the pores. We show that the boundary layer thickness is determined by the pore size instead of the Rayleigh number, as previously assumed. The mega- and…
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