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- W2004181763 abstract "Explicit account is given of the nonlocal dynamics (in a quasistatic approximation) involved in two-phase fluid dynamics quantifying flow through porous media. The results are used to derive the dynamical equation of motion of a Darcy-scale interfacial fluid front. We consider the cases of invasion and imbibition separately, and point out the features responsible for the different depinning exponents observed in the two cases. A Flory-type scaling analysis is also performed on this model, yielding a roughness exponent $ensuremath{alpha}phantom{rule{0ex}{0ex}}=phantom{rule{0ex}{0ex}}3/4$ in a range of intermediate length scales---in good agreement with experimental observations. Possible reasons are outlined for the different universality classes of exponents observed during imbibition experiments." @default.
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- W2004181763 date "1998-07-20" @default.
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- W2004181763 title "Dynamics of Two-Phase Fluid Interfaces in Random Porous Media" @default.
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- W2004181763 doi "https://doi.org/10.1103/physrevlett.81.578" @default.
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