2021
DOI: 10.1016/j.petrol.2021.108396
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A dynamic coarsening approach to immiscible multiphase flows in heterogeneous porous media

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“…Another important factor for the mobility ratio is the Buckley-Leverett model, which describes the frontal advance of immiscible displacement, such as the displacement of oil by the action of water, in a linear one-dimensional or almost one-dimensional reservoir, introducing a discontinuity of saturation. In this way, the displacement of the front-advance in fractional flow can be described according to equation (2), where S D corresponds to the saturation of the displacement fluid; h is the displacement time; u represents the distance along the flow path; q t characterizes the total rate of fluid flow through the section; A is the section area; U is the porosity; and f d corresponds to the fractional flow of the displacement fluid (Buckley and Leverett, 1942;Dashtbesh et al, 2021;Guérillot et al, 2020):…”
Section: Polymer Floodingmentioning
confidence: 99%
“…Another important factor for the mobility ratio is the Buckley-Leverett model, which describes the frontal advance of immiscible displacement, such as the displacement of oil by the action of water, in a linear one-dimensional or almost one-dimensional reservoir, introducing a discontinuity of saturation. In this way, the displacement of the front-advance in fractional flow can be described according to equation (2), where S D corresponds to the saturation of the displacement fluid; h is the displacement time; u represents the distance along the flow path; q t characterizes the total rate of fluid flow through the section; A is the section area; U is the porosity; and f d corresponds to the fractional flow of the displacement fluid (Buckley and Leverett, 1942;Dashtbesh et al, 2021;Guérillot et al, 2020):…”
Section: Polymer Floodingmentioning
confidence: 99%