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Application of Polynomial Chaos Expansion to Optimize Injection-Production Parameters under Uncertainty

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Listed:
  • Liang Zhang
  • ZhiPing Li
  • Hong Li
  • Caspar Daniel Adenutsi
  • FengPeng Lai
  • KongJie Wang
  • Sen Yang

Abstract

The optimization of oil field development scheme considering the uncertainty of reservoir model is a challenging and difficult problem in reservoir engineering design. The most common method used in this regard is to generate multiple models based on statistical analysis of uncertain reservoir parameters and requires a large number of simulations to efficiently handle all uncertainties, thus requiring a huge amount of computational power. In order to reduce the computational burden, a method which combines reservoir simulation, an economic model, polynomial chaos expansion with response surface methodology, and Levy flight particle swarm optimization (LFPSO) algorithm is proposed to determine the optimal injection-production parameters with reservoir uncertainties at a reasonable computational cost. This approach is applied to a five-spot well pattern optimization design for obtaining the optimal parameters, including oil-water well distance, injection rate, and bottom hole pressure, while considering the uncertainties of porosity, permeability, and relative permeability. The results of the case study indicated that the integrated approach is practical and efficient for performing reservoir optimization with uncertain reservoir parameters.

Suggested Citation

  • Liang Zhang & ZhiPing Li & Hong Li & Caspar Daniel Adenutsi & FengPeng Lai & KongJie Wang & Sen Yang, 2020. "Application of Polynomial Chaos Expansion to Optimize Injection-Production Parameters under Uncertainty," Mathematical Problems in Engineering, Hindawi, vol. 2020, pages 1-13, April.
  • Handle: RePEc:hin:jnlmpe:5374523
    DOI: 10.1155/2020/5374523
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    Cited by:

    1. Ali M. Hakami & Kazi N. Hasan & Mohammed Alzubaidi & Manoj Datta, 2022. "A Review of Uncertainty Modelling Techniques for Probabilistic Stability Analysis of Renewable-Rich Power Systems," Energies, MDPI, vol. 16(1), pages 1-26, December.

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