HR: 0830h
AN: H11G-0934 [PDF]
TI: Viscous Coupling Effects Of Two-Phase Flow In Porous Media
AU: * Li, H
EM: huinali@email.unc.edu
AF: The University of North Carolina at Chapel Hill
Department of Environmental Sciences and Engineering, 104 Rosenau Hall, CB#7400, Chapel Hill, NC 27599-7400 United States
AU: Pan, C
EM: dpan@email.unc.edu
AF: The University of North Carolina at Chapel Hill
Department of Environmental Sciences and Engineering, 104 Rosenau Hall, CB#7400, Chapel Hill, NC 27599-7400 United States
AU: Miller, C T
EM: casey_miller@unc.edu
AF: The University of North Carolina at Chapel Hill
Department of Environmental Sciences and Engineering, 104 Rosenau Hall, CB#7400, Chapel Hill, NC 27599-7400 United States
AB:
Recent studies have revealed that the viscous coupling effects in immiscible two-phase flow, caused by momentum transfer
between the two fluid phases, are important for a range of cases of porous medium flow. Generalized governing equations for
coupled immiscible two-phase flow in porous media have been suggested through a formulation that includes two viscous
coupling coefficients, in addition to the two conventional relative permeabilities. However, a quantitative understanding of
the coupling effects and their dependence on factors including capillary number, viscosity ratio, and wettability still
remain as open issues.
In this work, we use a three-dimensional parallel processing version of a two-fluid-phase lattice Boltzmann (LB) model to
investigate this phenomenon. A multiple-relaxation-time approximation of the LB equations is used in the simulator, which
leads to stable results. We validate our model by verifying the velocity profiles in Poiseuilleu flow through channels. We
then simulate co-current flow through a
sphere-pack porous medium and determine the four generalized
coefficients. Correlations of the coupling coefficients as a function of the fluid viscosities and wettability are
investigated. The results are qualitatively consistent with experimental observations by Dullien and Dong(1996) and the
numerical simulations of Langaas and Papatzacos(2001).
DE: 0644 Numerical methods
SC: Hydrology [H]
MN: 2003 Fall Meeting