卷积变分自编码器的大维参数化:在河道化地质相模型历史匹配中的应用

Júlia Potratz, S. A. Canchumuni, José David Bermudez Castro, A. Emerick, M. Pacheco
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引用次数: 1

摘要

历史拟合是油气田数值模型中动态数据的同化问题。在文献中已有的方法中,迭代系综窒息法在实际中应用较多。然而,这些方法假设所有变量都是高斯分布,这限制了它们在以更新模型中岩石类型(相)分布为目标的问题中的应用。事实上,在石油工业中,利用动态数据更新地质相模型仍然是一个悬而未决的问题。这个问题依赖于能够保持模型的地质真实性的参数化模型的发展。在这种情况下,基于深度学习的参数化技术,如卷积变分自编码器网络(CVAE),在与集成窒息相结合时,在这一领域显示出了有希望的结果。然而,对于大型油藏模型,这些类型的网络存在可扩展性的困难,因为随着输入维数的增加,网络参数的数量呈指数增长。这项工作通过引入两种新的基于cvae的网络架构来解决这个问题,这两种网络架构可用于大型油藏模型的建模。第一个提出的网络在其设计中纳入了“深度可分离卷积”,而第二个引入了“初始模块”。结果表明,对于第一个网络,可训练参数的数量显著减少,而对于第二个网络,可训练参数的数量与输入维数保持不变。
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Large Dimension Parameterization with Convolutional Variational Autoencoder: An Application in the History Matching of Channelized Geological Facies Models
History matching is the problem of assimilating dynamic data in numerical models of oil and gas reservoirs. Among the methods available in the literature, the iterative ensemble smothers are often used in practice. However, these methods assume that all variables are Gaussian, which limits their application in a problem where the objective is to update the distribution of rock types (facies) in the model. In fact, updating models of geological facies using dynamic data is still an open issue in the oil industry. The problem relies on the development of a parametrical model able to preserve the geological realism of the models. In this context, parameterization techniques based on deep learning, such as convolutional variational autoencoders network (CVAE), have shown promising results in this area when combined with ensemble smothers. Nevertheless, these types of networks present difficulties of scalability for large-sized reservoir models, because as the input dimension increases, the number of network parameters increases exponentially. This work addresses this problem by introducing two new CVAE-based network architectures that can be used for modeling large-scale reservoir models. The first proposed network incorporates the “depthwise separable convolution” in its design, while the second introduces the “inception module”. Results show a considerable reduction of trainable parameters for the first network, while, for the second one, the number becomes invariant to the input dimension.
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