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Uncertainty Quantification of the Fracture Network with a Novel Fractured Reservoir Forward Model

机译:具有新型裂缝储层前进模型的裂缝网络的不确定性定量

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A major part of the uncertainty for shale reservoirs comes from the distribution and properties of the fracture network.However,explicit fracture models are rarely used in uncertainty quantification due to their high computational cost.This paper presents a workflow to match the history of reservoirs with complex fracture network with a novel forward model.By taking advantage of the efficiency of the model,fractures can be explicitly characterized,and the corresponding uncertainty about the distribution and properties of fractures can be evaluated.No upscaling of the fracture properties is necessary,which is usually a required step in a traditional workflow.The embedded discrete fracture model(EDFM)has recently been studied by many researchers due to its high efficiency compared to other explicit fracture models.By assuming a linearly distributed pressure near fractures,EDFM can provide a sub-grid resolution that lifts the requirement to refine near the fractures to a comparable size as the fracture aperture.Although efficient,considerable error is reported when applying this method to simulate flow barriers,especially when dominant flux direction is across instead of along the fractures.In this work,a novel discrete fracture model,compartmental EDFM(cEDFM)is developed based on the original EDFM framework.However,different from the original method,in cEDFM the fracture would split matrix grid blocks when intersecting them.The new model is benchmarked for single phase as well as multi-phase cases,and the accuracy is evaluated by comparing to fine explicit cases.Results indicate the improved model yields much better accuracy even for multi-phase flow simulation with flow barriers.In the second part of the work,we applied the model in history matching and performed uncertainty quantification to the fracture network for two synthetic cases.We used Ensemble Kalman Filter(EnKF)as the data assimilation algorithm due to its robustness for cases with large uncertainty.The initial state does not need to be close to the truth to achieve convergence.Also EnKF performs well for the history matching of reservoirs with complex fracture network,where the number of parameters can be large.Therefore,it is advantageous compared to using Ensemble Smoother(ES)or Markov Chain Monte Carlo(MCMC)for fractured reservoirs.After the final step of data assimilation,a good match is obtained that can predict the production reasonably well.The proposed cEDFM model shows its robustness to be incorporated into the EnKF workflow,and benefit from the efficiency of the model,this work made it practical to perform history matching with explicit fracture models.
机译:页岩储层的不确定性的主要部分来自骨折网络的分布和性质。然而,由于其高计算成本,无论何种明确的骨折模型都很少用于不确定量化。本文提出了一种与水库历史相匹配的工作流程复杂的骨折网络具有新的前向模型。通过利用模型的效率,可以明确表征裂缝,并且可以评估裂缝分布和性质的相应不确定性。不需要骨折性能,是必要的,这是必要的通常在传统的工作流程。所需要的步骤嵌入离散的骨折模型(EDFM)最近已经研究了许多研究人员由于其高效率相比其他明确的断裂models.By假设邻近骨折直线分布的压力,EDFM可以提供一个子网格分辨率抬起要求将裂缝附近精确到可比尺寸A.裂缝孔径。在应用这种方法时,虽然有效,但在应用这种方法时,特别是当主导磁通方向而不是沿着骨折时,尤其是当这项工作中,一种新的离散骨折模型,隔间EDFM(CEDFM)基于原始EDFM框架开发的。然而,与原始方法不同,在CEDFM中,骨折将在交叉时拆分矩阵网格块。新模型是单相的基准测试,以及多相情况,评估准确度。通过比较精细的明确情况。结果表明改进的模型即使对于具有流动障碍的多相流模拟,还产生了更好的准确性。在工作的第二部分,我们在历史匹配中应用了模型并对裂缝网络进行了不确定性量化对于两个合成案例。我们使用的集合卡尔曼滤波器(ENKF)作为具有大不确定性的案例的鲁棒性,作为数据同化算法。 Itial State不需要接近真相来实现趋同.ALSO ENKF对储层与复杂骨折网络的历史匹配表现良好,参数的数量可能很大。因此,与使用集合更顺畅相比,有利的是有利的( ES)或Markov Chain Monte Carlo(MCMC)用于裂缝储层。在数据同化的最后一步之后,获得了一个很好的比赛,可以合理地预测生产。建议的CEDFM模型显示其稳健性,将其融入到ENKF工作流程中,从模型的效率中受益,这项工作使得执行与显式骨折模型的历史匹配实用。

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