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首页> 外文期刊>Mathematical geosciences >Uncertainty Quantification in Reservoir Prediction: Part 1Model Realism in History Matching Using Geological Prior Definitions
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Uncertainty Quantification in Reservoir Prediction: Part 1Model Realism in History Matching Using Geological Prior Definitions

机译:水库预测中的不确定性量化:利用地质前定义历史匹配中的第1Model现实主义

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摘要

Bayesian uncertainty quantification of reservoir prediction is a significant area of ongoing research, with the major effort focussed on estimating the likelihood. However, the prior definition, which is equally as important in the Bayesian context and is related to the uncertainty in reservoir model description, has received less attention. This paper discusses methods for incorporating the prior definition into assisted history-matching workflows and demonstrates the impact of non-geologically plausible prior definitions on the posterior inference. This is the first of two papers to deal with the importance of an appropriate prior definition of the model parameter space, and it covers the key issue in updating the geological modelhow to preserve geological realism in models that are produced by a geostatistical algorithm rather than manually by a geologist. To preserve realism, geologically consistent priors need to be included in the history-matching workflows, therefore the technical challenge lies in defining the space of all possibilities according to the current state of knowledge. This paper describes several workflows for Bayesian uncertainty quantification that build realistic prior descriptions of geological parameters for history matching using support vector regression and support vector classification. In the examples presented, it is used to build a prior description of channel dimensions, which is then used to history-match the parameters of both fluvial and deep-water reservoir geostatistical models. This paper also demonstrates how to handle modelling approaches where geological parameters and geostatistical reservoir model parameters are not the same, such as measured channel dimensions versus affinity parameter ranges of a multi-point statistics model. This can be solved using a multilayer perceptron technique to move from one parameter space to another and maintain realism. The overall workflow was implemented on three case studies, which refer
机译:贝叶斯不确定性量化水库预测是持续研究的重要领域,主要努力集中在估计可能性。然而,之前的定义在贝叶斯语境中同样重要,并且与储层模型描述中的不确定性有关,因此受到了不太关注。本文讨论了将先前定义纳入辅助历史匹配的工作流程的方法,并证明了非地质上可符合的前后定义对后部推理的影响。这是两个论文中的第一个,以处理模型参数空间的适当先前定义的重要性,它涵盖了更新地质模型的关键问题,以便在地质统计算法而不是手动生产的模型中保存地质现实主义由地质学家。为了保护现实主义,地质上一致的前瞻性需要包括在历史匹配的工作流程中,因此技术挑战在于根据当前知识状态定义所有可能性的空间。本文介绍了贝叶斯不确定性量化的几个工作流程,以便使用支持向量回归和支持向量分类构建历史匹配的地质参数的现实事先描述。在所提出的示例中,它用于构建信道尺寸的前面描述,然后将其用于历史匹配河流和深水库地质统计模型的参数。本文还演示了如何处理地质参数和地质统计库模型参数不相同的建模方法,例如测量的通道尺寸与多点统计模型的关系参数范围。这可以使用多层的Perceptron技术来解决,以从一个参数空间移动到另一个参数空间并保持现实主义。整体工作流程是在三个案例研究中实施的,这是指

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