4.5 Article

A surrogate-assisted multi-objective evolutionary algorithm with dimension-reduction for production optimization

Journal

Publisher

ELSEVIER
DOI: 10.1016/j.petrol.2020.107192

Keywords

Multi-objective production optimization; Gaussian process; Surrogate model; Dimension reduction

Funding

  1. National Natural Science Foundation of China [51722406, 61573018, 51874335]
  2. Shandong Provincial Natural Science Foundation [JQ201808]
  3. Major Scientific and Technological Projects of CNPC [ZD2019-183-008]
  4. Science and Technology Support Plan for Youth Innovation of University in Shandong Province [2019KJH002]
  5. National Science and Technology Major Project of China [2016ZX05025001-006]

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Multi-objective optimization (MOO), which involves more than one conflicting objective to be optimized simultaneously, is expected to provide efficient and comprehensive reservoir management (RM) solutions. The multi-objective production optimization problems are considered to be expensive due to the difficulties and cost of operations. Surrogate-assisted evolutionary algorithms (SAEAs), which has proved to be an effective way to solve expensive problems, design computationally cheap function to approximate each objective function. Meanwhile, the optimization process involves a large number of decision variables. However, building a high-quality surrogate model has become difficult due to the curse of dimensionality. Base on characterization, an efficient multi-objective optimization framework called SA-RVEA-PCA is proposed to effectively deal with large-scale and computationally expensive simulation-based optimization problems, including three parts:1) Given a set of simulation results, a Gaussian process (GP) model based on Principal Component Analysis (PCA) for each objective function is trained so that the surrogate models can guide the optimization more accurately. 2) A reference vector guided evolutionary algorithm (RVEA) recently developed is employed as a multi-objective optimizer. 3) The information of uncertainty given by GP and angle-penalized penalized (APD) proposed in RVEA are used to update the surrogate models. To the best of our knowledge, the proposed algorithm is applied to a benchmark function, and two typical applications of MOO with synthetic reservoir models. Results show that the proposed method can provide more comprehensive and efficient RM with a higher convergence speed.

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