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Application of the two-stage Markov chain Monte Carlo method for characterization of fractured reservoirs using a surrogate flow model

机译:两级马尔可夫链蒙特卡罗方法在替代流模型表征裂缝性油藏中的应用

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In this paper, we develop a procedure for subsurface characterization of a fractured porous medium. The characterization involves sampling from a representation of a fracture's permeability that has been suitably adjusted to the dynamic tracer cut measurement data. We propose to use a type of dual-porosity, dual-permeability model for tracer flow. This model is built into the Markov chain Monte Carlo (MCMC) method in which the permeability is sampled. The Bayesian statistical framework is used to set the acceptance criteria of these samples and is enforced through sampling from the posterior distribution of the permeability fields conditioned to dynamic tracer cut data. In order to get a sample from the distribution, we must solve a series of problems which requires a fine-scale solution of the dual model. As direct MCMC is a costly method with the possibility of a low acceptance rate, we introduce a two-stage MCMC alternative which requires a suitable coarse-scale solution method of the dual model. With this filtering process, we are able to decrease our computational time as well as increase the proposal acceptance rate. A number of numerical examples are presented to illustrate the performance of the method.
机译:在本文中,我们开发了破裂的多孔介质的地下特征描述程序。表征涉及从裂缝渗透率的表示中取样,该渗透率已根据动态示踪剂切割测量数据进行了适当调整。我们建议对示踪剂流量使用一种双孔隙度,双渗透率模型。该模型内置于马尔可夫链蒙特卡罗(MCMC)方法中,在该方法中对渗透率进行了采样。贝叶斯统计框架用于设置这些样品的接受标准,并通过对条件为动态示踪剂切割数据的渗透率场的后验分布进行采样来实施。为了从分布中获取样本,我们必须解决一系列问题,这些问题需要对偶模型的精细解决方案。由于直接MCMC是一种昂贵的方法,可能会降低接受率,因此,我们引入了两阶段MCMC替代方案,它需要一种适用于对偶模型的粗尺度求解方法。通过此过滤过程,我们能够减少计算时间并提高提案接受率。给出了许多数值示例来说明该方法的性能。

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