Page 240 - Fundamentals of Enhanced Oil and Gas Recovery
P. 240
228 Mohammad Ali Ahmadi
[6] R.E. Terry, J.B. Rogers, B.C. Craft, Applied Petroleum Reservoir Engineering, Prentice Hall, NJ,
United States, 2013.
[7] G.A. Pope, The application of fractional flow theory to enhanced oil recovery, So. Pet. Eng. J. 20
(1980) 191 205.
[8] R. Larson, Analysis of the physical mechanisms in surfactant flooding, Soc. Pet. Eng. J. 18 (1978)
42 58.
[9] J. Patton, K. Coats, G. Colegrove, Prediction of polymer flood performance, Soc. Pet. Eng. J. 11
(1971) 72 84.
[10] R.G. Larson, H. Davis, L. Scriven, Elementary mechanisms of oil recovery by chemical methods,
J. Pet. Technol. 34 (1982) 243 258.
[11] E. DeZabala, J. Vislocky, E. Rubin, C. Radke, A chemical theory for linear alkaline flooding, Soc.
Pet. Eng. J. 22 (1982) 245 258.
[12] Y.-S. Wu, K. Pruess, Z. Chen, Buckley Leverett flow in composite porous media, SPE Adv.
Technol. Ser. 1 (1993) 36 42.
[13] Y.-S. Wu, Theoretical studies of non-Newtonian and Newtonian fluid flow through porous media,
Lawrence Berkeley National Laboratory, United States, 1990.
[14] Y.-S. Wu, K. Pruess, P. Witherspoon, Displacement of a Newtonian fluid by a non-Newtonian fluid
in a porous medium, Transp. Porous Media 6 (1991) 115 142.
[15] Y. Wu, K. Pruess, P. Witherspoon, Flow and displacement of Bingham non-Newtonian fluids in
porous media, SPE Reservoir Eng. 7 (1992) 369 376.
[16] Y.-S. Wu, K. Pruess, Flow of non-Newtonian fluids in porous media, Adv. Porous Media 3 (1996)
87 184.
[17] Y.-S. Wu, K. Pruess, A numerical method for simulating non-Newtonian fluid flow and displace-
ment in porous media, Adv. Water Resources 21 (1998) 351 362.
[18] Y.-S. Wu, Numerical simulation of single-phase and multiphase non-Darcy flow in porous and frac-
tured reservoirs, Transp. Porous Media 49 (2002) 209 240.
[19] Y.S. Wu, Non-Darcy displacement of immiscible fluids in porous media, Water Resources Res. 37
(2001) 2943 2950.
[20] Y.S. Wu, An approximate analytical solution for non-Darcy flow toward a well in fractured media,
Water Resources Res. 38 (2002).
[21] Y.-S. Wu, B. Lai, J.L. Miskimins, P. Fakcharoenphol, Y. Di, Analysis of multiphase non-Darcy flow
in porous media, Transp. Porous Media 88 (2011) 205 223.
[22] Y.-S. Wu, B. Lai, J.L. Miskimins, Simulation of non-Darcy porous media flow according to the
Barree and Conway model, J. Comput. Multiphase Flows 3 (2011) 107 122.
[23] Scheidegger, A.E., 1974. The Physics of Flow Through Porous Media.
[24] R.E. Collins, Flow of Fluids Through Porous Media, Reinhold, New York, NY, 1961, p. 59.
[25] J. Bear, Dynamics of Flow in Porous Media, Dover, NY, 1972.
[26] Fayers, F., Sheldon, J., 1959. The effect of capillary pressure and gravity on two-phase fluid flow in
a porous medium.
[27] P.S. Ache, L.A. Franklin, Inclusion of radial flow in use of permeability distribution in waterflood
calculation, AIME Tech. Pap (1957) 935.
[28] W.E. Stiles, Use of permeability distribution in water-flood calculations, Trans. AIME 186 (1949)
9 13.
[29] S.P. Singh, O.G. Kiel, Waterflood design (pattern, rate, and timing), International Petroleum
Exhibition and Technical Symposium, Society of Petroleum Engineers, January 1982.
[30] J.P. Ekwere, Scaling unstable immiscible displacements, SPE 12331 (1983) 1 6.
[31] H. Millian, A. Parker, Recapturing the Value of Fractional Flow Analysis in a Modern Day
Waterflood, Society of Petroleum Engineers, SPE (2006). 101070.
[32] Zhang, H., Ling, K., Acura, H., 2013. New analytical equations of recovery factor for radial flow
systems. In: North Africa Technical Conference and Exhibition. Society of Petroleum Engineers.
[33] R.H. Brooks, A.T. Corey, Hydraulic Properties of Porous Media. Hydrology Paper No. 3,
Colorado State University, Fort Collins, Colorado, 1964, pp. 22 27.