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An approximate dynamic programming approach to decision making in the presence of uncertainty for surfactant-polymer flooding

机译:在表面活性剂-聚合物驱存在不确定性的情况下,一种近似的动态规划决策方法

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The least squares Monte Carlo method is a decision evaluation method that can capture the effect of uncertainty and the value of flexibility of a process. The method is a stochastic approximate dynamic programming approach to decision making. It is based on a forward simulation coupled with a recursive algorithm which produces the near-optimal policy. It relies on the Monte Carlo simulation to produce convergent results. This incurs a significant computational requirement when using this method to evaluate decisions for reservoir engineering problems because this requires running many reservoir simulations. The objective of this study was to enhance the performance of the least squares Monte Carlo method by improving the sampling method used to generate the technical uncertainties used in obtaining the production profiles. The probabilistic collocation method has been proven to be a robust and efficient uncertainty quantification method. By using the sampling methods of the probabilistic collocation method to approximate the sampling of the technical uncertainties, it is possible to significantly reduce the computational requirement of running the decision evaluation method. Thus, we introduce the least squares probabilistic collocation method. The decision evaluation considered a number of technical and economic uncertainties. Three reservoir case studies were used: a simple homogeneous model, the PUNQ-S3 model, and a modified portion of the SPE10 model. The results show that using the sampling techniques of the probabilistic collocation method produced relatively accurate responses compared with the original method. Different possible enhancements were discussed in order to practically adapt the least squares probabilistic collocation method to more realistic and complex reservoir models. Furthermore, it is desired to perform the method to evaluate high-dimensional decision scenarios for different chemical enhanced oil recovery processes using real reservoir data.
机译:最小二乘蒙特卡洛方法是一种决策评估方法,可以捕获不确定性的影响和过程的灵活性。该方法是用于决策的随机近似动态规划方法。它基于前向仿真和递归算法,该算法可产生接近最佳的策略。它依靠蒙特卡洛模拟来产生收敛的结果。当使用这种方法评估储层工程问题的决策时,这引起了巨大的计算需求,因为这需要运行许多储层模拟。这项研究的目的是通过改进用于产生技术不确定性的采样方法来提高最小二乘蒙特卡洛方法的性能,从而获得生产资料。概率搭配方法已被证明是一种可靠且有效的不确定性量化方法。通过使用概率搭配方法的抽样方法来近似技术不确定性的抽样,可以显着降低运行决策评估方法的计算需求。因此,我们介绍了最小二乘概率搭配方法。决策评估考虑了许多技术和经济不确定性。使用了三个储层案例研究:一个简单的均质模型,PUNQ-S3模型和SPE10模型的修改部分。结果表明,与原始方法相比,使用概率搭配方法的采样技术产生了相对准确的响应。为了使最小二乘概率并置方法实际适用于更现实和复杂的储层模型,讨论了各种可能的增强方法。此外,期望执行使用真实储层数据来评估用于不同化学强化油采收过程的高维决策方案的方法。

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