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Gravity driven instabilities in miscible non-Newtonian fluid displacements in porous media

Author

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  • Freytes, V.M.
  • D’Onofrio, A.
  • Rosen, M.
  • Allain, C.
  • Hulin, J.P.

Abstract

Gravity driven instabilities in model porous packings of 1mm diameter spheres are studied by comparing the broadening of the displacement front between fluids of slightly different densities in stable and unstable configurations. Water, water–glycerol and water–polymer solutions are used to vary independently viscosity and molecular diffusion and study the influence of shear-thinning properties. Both injected and displaced solutions are identical but for a different concentration of NaNO3 salt used as an ionic tracer and to introduce the density contrast. Dispersivity in stable configuration increases with polymer concentration – as already reported for double porosity packings of porous grains. Gravity-induced instabilities are shown to develop below a same threshold Péclet number Pe for water and water–glycerol solutions of different viscosities and result in considerable increases of the dispersivity. Measured threshold Pe values decrease markedly on the contrary with polymer concentration. The quantitative analysis demonstrates that the development of the instabilities is controlled by viscosity through a characteristic gravity number G (ratio between hydrostatic and viscous pressure gradients). A single threshold value of G accounts for results obtained on Newtonian and non-Newtonian solutions.

Suggested Citation

  • Freytes, V.M. & D’Onofrio, A. & Rosen, M. & Allain, C. & Hulin, J.P., 2001. "Gravity driven instabilities in miscible non-Newtonian fluid displacements in porous media," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 290(3), pages 286-304.
    • Handle: RePEc:eee:phsmap:v:290:y:2001:i:3:p:286-304
    DOI: 10.1016/S0378-4371(00)00563-X
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    Cited by:

    1. Stevenson, Kristen & Bromhal, Grant S. & Ferer, Martin & Wilder, Joseph & Smith, Duane H., 2004. "Miscible, vertical network model 2-D simulations of two-phase flow displacements in porous media," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 343(C), pages 317-334.

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