1887

Abstract

Summary

Storage of CO2 in subsurface porous media may mitigate climate change and contribute to enhanced oil recovery. Naturally fractured aquifers or petroleum reservoirs are abundant but have some challenges. Only the matrix blocks (which are disconnected by fractures) contribute significantly to storage space and injected fluids must displace pre-existing wetting fluid held in place by capillary forces. Luckily, high fluid density differences can contribute to such displacement and even enable enhanced oil recovery before converting a producing oil reservoir to a storage site. A model is described for displacement of wetting fluid (brine or oil) by non-wetting fluid (CO2 or gas) from a matrix block due to gravity drainage in an interplay between gravity- capillarity and compressibility. The amount CO2 that can be stored in the blocks depends on the matrix saturations obtained and the densities. A low CO2 pressure results in high density difference with brine allowing more volume of CO2 to invade the blocks, while a higher pressure reduces the density difference but increases the CO2 density. The optimal conditions to store CO2 are determined as function of matrix block parameters (height, permeability, etc.) and pressure conditions. We also describe ideas for analytical solutions describing co-current and counter-current displacement accounting for the mentioned key mechanisms (capillary forces, gravity and compressibility) although these were not completed before the conference.

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2023-10-02
2025-11-12
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References

  1. 1.Abbasi, J., & Andersen, P. Ø. [2022]. Theoretical comparison of two setups for capillary pressure measurement by centrifuge. Heliyon, 8(9).
    [Google Scholar]
  2. 2.Adibhatla, B., & Mohanty, K. K. [2008]. Oil recovery from fractured carbonates by surfactant-aided gravity drainage: laboratory experiments and mechanistic simulations. SPE Reservoir Evaluation & Engineering, 11(01), 119–130.
    [Google Scholar]
  3. 3.Akin, S. [2005]. Mathematical modeling of steam-assisted gravity drainage. SPE Reservoir Evaluation & Engineering, 8(05), 372–376.
    [Google Scholar]
  4. 4.Aljuboori, F. A., Lee, J. H., Elraies, K. A., & Stephen, K. D. [2019]. Gravity drainage mechanism in naturally fractured carbonate reservoirs; review and application. Energies, 12(19), 3699.
    [Google Scholar]
  5. 5.Andersen, P. Ø., Standnes, D. C, & Skjæveland, S. M. [2017]. Waterflooding oil-saturated core samples-Analytical solutions for steady-state capillary end effects and correction of residual saturation. Journal of Petroleum Science and Engineering, 157, 364–379.
    [Google Scholar]
  6. 6.Andersen, P. Ø. [2019]. A simplified modelling approach for petroleum recovery by spontaneous imbibition in naturally fractured reservoirs. Journal of Natural Gas Science and Engineering, 63, 95–114.
    [Google Scholar]
  7. 7.Andersen, P. Ø., Walrond, K., Nainggolan, C. K., Pulido, E. Y., & Askarinezhad, R. [2020]. Simulation interpretation of capillary pressure and relative permeability from laboratory waterflooding experiments in preferentially oil-wet porous media. SPE Reservoir Evaluation & Engineering, 23(01), 230–246.
    [Google Scholar]
  8. 8.Andersen, P. Ø. [2021]. Analytical modeling and correction of steady state relative permeability experiments with capillary end effects-An improved intercept method, scaling and general capillary numbers. Oil & Gas Science and Technology-Revue d’IFP Energies nouvelles, 76, 61.
    [Google Scholar]
  9. 9.Andersen, P. Ø. [2023]. Intercept Method for Accurately Estimating Residual Fluid Saturation and Approximate Transient Solutions with Production Time Scales in Centrifuge Core Plug Experiments. SPE Journal (in press).
    [Google Scholar]
  10. 10.Bachu, S., & Bennion, D. B. [2009]. Interfacial tension between CO2, freshwater, and brine in the range of pressure from (2 to 27) MPa, temperature from (20 to 125) C, and water salinity from (0 to 334 000) mg• L- 1. Journal of Chemical & Engineering Data, 54(3), 765–775.
    [Google Scholar]
  11. 11.Bakhshian, S., Hosseini, S. A., & Lake, L. W. [2020]. CO2-brine relative permeability and capillary pressure of Tuscaloosa sandstone: Effect of anisotropy. Advances in Water Resources, 135, 103464.
    [Google Scholar]
  12. 12.Bear, J. [1988]. Dynamics of Fluids in Porous Media. Courier Corporation.
    [Google Scholar]
  13. 13.Butler, R M. [1985]. A new approach to the modelling of steam-assisted gravity drainage. Journal of Canadian Petroleum Technology, 24(03), 42–51.
    [Google Scholar]
  14. 14.Butler, R M. [1992]. Gravity drainage to horizontal wells. Journal of Canadian Petroleum Technology, 31(04).
    [Google Scholar]
  15. 15.Cardwell Jr, W. T., & Parsons, R L. [1949]. Gravity drainage theory. Transactions of the AIME, 179(01), 199–215.
    [Google Scholar]
  16. 16.Di Donato, G, Tavassoli, Z., & Blunt, M. J. [2006]. Analytical and numerical analysis of oil recovery by gravity drainage. Journal of Petroleum Science and Engineering, 54(1–2), 55–69.
    [Google Scholar]
  17. 17.Dykstra, H. [1978]. The prediction of oil recovery by gravity drainage. Journal of Petroleum Technology, 30(05), 818–830.
    [Google Scholar]
  18. 18.Farajzadeh, R, Wassing, B., & Boerrigter, P. [2010, September]. Foam assisted gas oil gravity drainage in naturally-fractured reservoirs. In SPE Annual Technical Conference and Exhibition.
    [Google Scholar]
  19. 19.Festøy, S., & Van Golf-Racht, T. D. [1989]. Gas gravity drainage in fractured reservoirs through new dual-continuum approach. SPE Reservoir Engineering, 4(03), 271–278.
    [Google Scholar]
  20. 20.Gupta, R, & Maloney, D. R. [2016]. Intercept method—A novel technique to correct steady-state relative permeability data for capillary end effects. SPE Reservoir Evaluation & Engineering, 19(02), 316–330.
    [Google Scholar]
  21. 21.Hagoort, J. [1980]. Oil recovery by gravity drainage. SPE Journal, 20(03), 139–150.
    [Google Scholar]
  22. 22.Huang, D. D., & Honarpour, M. M. [1998]. Capillary end effects in coreflood calculations. Journal of Petroleum Science and Engineering, 19(1–2), 103–117.
    [Google Scholar]
  23. 23.Leverett, M. [1941]. Capillary behavior in porous solids. Transactions of the AIME, 142(01), 152–169.
    [Google Scholar]
  24. 24.Li, K., & Horne, R. N. [2003, October]. Prediction of oil production by gravity drainage. In SPE Annual Technical Conference and Exhibition. OnePetro.
    [Google Scholar]
  25. 25.Richardson, J. G., Kerver, J. K., Hafford, J. A., & Osoba, J. S. [1952]. Laboratory determination of relative permeability. Journal of Petroleum Technology, 4(08), 187–196.
    [Google Scholar]
  26. 26.Rostami, B., Kharrat, R., Pooladi-Darvish, M., & Ghotbi, C. [2010]. Identification of fluid dynamics in forced gravity drainage using dimensionless groups. Transport in porous media, 83, 725–740.
    [Google Scholar]
  27. 27.Schechter, D. S., Zhou, D., & Orr Jr, F. M. [1994]. Low IFT drainage and imbibition. Journal of Petroleum science and Engineering, 11(4), 283–300.
    [Google Scholar]
  28. 28.Stahl, R. F., Martin, W. A., & Huntington, R. L. [1943]. Gravitational drainage of liquids from unconsolidated Wilcox sand. Transactions of the AIME, 151(01), 138–146.
    [Google Scholar]
  29. 29.Tantciura, S., Qiao, Y., & Andersen, P. Ø. [2022]. Simulation of counter-current spontaneous imbibition based on momentum equations with viscous coupling, Brinkman terms and compressible fluids. Transport in Porous Media, 141, 49–85.
    [Google Scholar]
  30. 30.Wang, Z., Sun, B., & Yan, L. [2015]. Improved density correlation for supercritical CO2. Chemical Engineering & Technology, 38(1), 75–84.
    [Google Scholar]
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