1887

Abstract

Summary

Characterization and modelling of naturally fractured reservoirs (NFR) is usually complicated with very high degree of heterogeneity and uncertainty related to fractures. A commonly used framework for uncertainty estimation such as Monte-Carlo modelling is straightforward but in case of NFR is highly time-consuming as it requires generation of a large number of realizations and their flow simulation. We propose a more efficient method in terms of time cost, for uncertainty estimation in NFR flow performance. The idea of the method is to select a subset of reservoir models reflecting the same uncertainty range in flow response as the full set. The large set of NFR models is generated capturing the variability of fractures parameters. We calculate Euclidean distance between flow responses obtained from results of fast but not accurate flow simulations and apply multidimensional scaling to map realizations into some space representing spatially their uncertainty. Grouping similar realizations in clusters we find those realizations which are located in their centers and hence the most different. Once the most diverse realizations are obtained, an accurate flow simulation is run and uncertainty is quantified using only selected small subset of realizations. We demonstrate the workflow on the synthetic but realistic example.

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/content/papers/10.3997/2214-4609.20140146
2014-04-07
2024-04-23
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References

  1. Ahmed Elfeel, M., & Geiger, S.
    (2012). Static and Dynamic Assessment of DFN Permeability Upscaling. EAGE Anual Conference & Exhibition SPE Europec. Copenhagen, Denmark.
    [Google Scholar]
  2. Ahmed Elfeel, M., Jamal, M., Enemanna, C., Arnold, D., & Geiger, S.
    (2013). Effect of DFN Upscaling on History Matching and Prediction of Natural Fractured Reservoirs. 75th EAGE Conference and Exhibition incorporating SPE EUROPEC 2013. London.
    [Google Scholar]
  3. Borg, & Groenen
    Borg, & Groenen. (2005). Modern Multidimensional Scaling Theory and Application. Springer Series in Statistics.
    [Google Scholar]
  4. Caers, J.
    (n.d.). DIsance-Based Random Field Models: Theory and Applications. Departament of Energy Resources Engineering, Standford University, USA.
  5. Caers, J., & Park, K.
    (2008). A Distance-based Representation of Reservoir Uncertainty: the Metric EnKF. 11th European Conference on the Mathematics of Oil Recovery. Bergen, Norway.
    [Google Scholar]
  6. Dershowitz, B., LaPointe, P., Eiben, T., & Wei, L.
    (2000). Integrating of Discrete Feature Network Methods With Conventional Simulator Approaches. SPE Reservoir Evaluation & Eng. 3 (2).
    [Google Scholar]
  7. Dershowitz, W., & Einstein, H.
    (1988). Characterizing Rock Joint Geometry with Joint System Model. Rock Mechanics and Rock Engineering, vol. 21, 21–55.
    [Google Scholar]
  8. Dershowitz, W., Hurley, N., & Been, K.
    (1991). Stochastic Discrete Fracture Modelling of Heterogeneous and Fractured Reservoirs.
  9. Jung, A., Fenwick, D., & Caers, J.
    (2013). Updating Uncertainty in the Conceptual Geological Representation of Fractured Reservoirs Using Production Data. 75th EAGE Conference and Exhibition incorporating SPE EUROPEC 2013. London.
    [Google Scholar]
  10. (2013). Training Image-based Scenario Modeling of Fractures Reservoirs for Flow Uncertainty Quantification. Computational Geoscience.
    [Google Scholar]
  11. Oda, M.
    (1985). Permeability tensor for discontinuous rock masses. Geotechnique35, 483–495.
    [Google Scholar]
  12. Scheidt, & Caers
    Scheidt, & Caers. (2007). Using Distances and Kernels to Parameterize Spatial Uncertainty for Flow Applications. Petroleum Geostatistics 2007. Cascais, Portugal.
    [Google Scholar]
  13. Scheidt, C., & Caers, J.
    (2008). Representing Spatial Uncertainty Using Distances and Kernels. International Association for Mathematical Geology.
    [Google Scholar]
  14. (2009 December). Uncertainty Quantification in Reservoir Performance Using Distances and Kernels Methods - Application to a West Africa Deepwater Turbidite Reservoir. SPE Journal.
    [Google Scholar]
  15. Scheidt, C., Park, K., & Caers, J.
    (n.d.). Defining a Random Function From a Given Set of Model Realizations. Department of Energy Resources Engineering, Standford University, USA.
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