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- W2022031703 abstract "Abstract The theoretical study of the flow of two fluids in a porous medium begins at the pore level with the Stokes equations. The method of local volume averaging is used to derive the well known extension of Darcy's law. For a heterogeneous porous medium, the method of large-scale averaging is used to average the Darcy-scale equations over a region that is large compared to the length scale of the heterogeneities. The closure problem developed with this method is used to compute the large-scale coefficients, such as the permeability, associated with the heterogeneous porous medium. The closure problem is simplified for the quasi-static (capillary dominant) case, and results are presented for two-dimensional, periodic, heterogeneous media, and stratified media. The experimental study consisted of the waterflooding of a stratified porous medium made up of Berea sandstone and Aerolith-10, a sintered artificial porous medium. During the waterflooding experiments the saturation field was measured by gamma-ray absorption. The large-scale capillary pressure and permeabilities were computed from the independent characterization of the two layers by solving the large-scale closure problem assuming that the quasi-static condition was valid. The numerical results consisting of averaged volume fractions over a section of the stratified medium, and these are compared satisfactorily with the experimental data." @default.
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- W2022031703 date "1989-10-08" @default.
- W2022031703 modified "2023-09-26" @default.
- W2022031703 title "Two-Phase Flow in Heterogeneous Porous Media: The Method of Large-Scale Averaging Applied to Laboratory Experiments in a Stratified System" @default.
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- W2022031703 doi "https://doi.org/10.2118/19682-ms" @default.
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