潜流系统中潜在空间数据同化的深度学习

Syamil Mohd Razak, Atefeh Jahandideh, U. Djuraev, B. Jafarpour
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摘要

我们提出了一种深度学习架构,用于集成数据同化的高效降阶实现。具体来说,深度学习用于改进数据同化工作流程的两个重要方面:(i)用于基于地质一致性特征的模型更新的复杂储层属性分布的低秩表示,以及(ii)有效预测模型更新所需的统计信息。该方法使用深度卷积自编码器将原始复杂高维参数非线性映射到紧凑表示原始参数的低维参数潜在空间上。此外,构建了一个低维数据潜空间来预测各模型参数实现的可观测响应,用于计算数据同化步骤所需的统计信息。这两个映射被开发为一个联合深度学习架构,其中有两个连接并一起训练的自编码器。训练使用模型参数集合及其相应的生产响应预测,以实现标准的基于集合的数据同化框架。同时训练两个映射导致一个联合数据-参数流形,该流形捕获两个空间中最显著的信息,以便更有效地进行数据同化,其中仅包括相关数据和参数特征。此外,参数到数据的映射提供了一个快速的预测模型,该模型可用于增加集合大小以获得更准确的数据同化,而不需要大量的计算开销。我们将开发的方法应用于一系列数值实验,包括基于北海Volve油田的三维实例。对于涉及迭代方案的数据同化方法,如具有多重数据同化的集成平滑或集成卡尔曼滤波的迭代形式,所提出的方法提供了一种计算上具有竞争力的替代方案。我们的研究结果表明,与标准算法相比,使用深度学习架构的集成数据同化的完全低维实现具有几个优势,包括尊重每个空间中显著特征的联合数据参数约简、基于地质一致性特征的更新、增加集成规模以提高更新步骤计算统计数据的准确性和计算效率。
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Deep Learning for Latent Space Data Assimilation LSDA in Subsurface Flow Systems
We present a deep learning architecture for efficient reduced-order implementation of ensemble data assimilation. Specifically, deep learning is used to improve two important aspects of data assimilation workflows: (i) low-rank representation of complex reservoir property distributions for geologically consistent feature-based model updating, and (ii) efficient prediction of the statistical information that are required for model updating. The proposed method uses deep convolutional autoencoders to nonlinearly map the original complex and high-dimensional parameters onto a low-dimensional parameter latent space that compactly represents the original parameters. In addition, a low-dimensional data latent space is constructed to predict the observable response of each model parameter realization, which can be used to compute the statistical information needed for the data assimilation step. The two mappings are developed as a joint deep learning architecture with two autoencoders that are connected and trained together. The training uses an ensemble of model parameters and their corresponding production response predictions as needed in implementing the standard ensemble-based data assimilation frameworks. Simultaneous training of the two mappings leads to a joint data-parameter manifold that captures the most salient information in the two spaces for a more effective data assimilation, where only relevant data and parameter features are included. Moreover, the parameter-to-data mapping provides a fast forecast model that can be used to increase the ensemble size for a more accurate data assimilation, without a major computational overhead. We implement the developed approach to a series of numerical experiments, including a 3D example based on the Volve field in the North Sea. For data assimilation methods that involve iterative schemes, such as ensemble smoothers with multiple data assimilation or iterative forms of ensemble Kalman filter, the proposed approach offers a computationally competitive alternative. Our results show that a fully low-dimensional implementation of ensemble data assimilation using deep learning architectures offers several advantages compared to standard algorithms, including joint data-parameter reduction that respects the salient features in each space, geologically consistent feature-based updates, increased ensemble sizes to improve the accuracy and computational efficiency of the calculated statistics for the update step.
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