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Consistent Downscaling of Seismic Inversions to Cornerpoint Flow Models

机译:地震反演到角点流模型的一致降尺度

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Reservoir simulation models are constructed from sparse welldata, dense seismic data, and using geologic concepts to constrainstratigraphy and property variations. Because of thesparseness of well data, stochastically inverted seismic dataoffer important constraints on reservoir geometry and averageproperties. Although seismic data are densely distributed, theyare uninformative about meter-scale features. Conversely, welldata reveal fine-scale features but cannot specify intrawell geometry.To build a consistent model, conceptual stacking andfacies models must be constrained by well and seismic data.Stochastic ensembles of geomodels are used to capture variabilityassociated with seismic downscaling, lateral variability andconceptual models. The resulting geomodels must be griddedfor flow simulation using methods that describe stratal architectureflexibly and efficiently.In this paper, geomodels integrate stochastic seismic inversionresults (for means and variances of “packages” ofmeter-scale beds), geologic modeling (for a framework and priors),rock physics (to relate seismic to flow properties), andgeostatistics (for spatially correlated variability). These elementsare combined in a Bayesian framework. The proposedworkflow produces models with plausible bedding geometries,where each geomodel agrees with seismic data to the level consistentwith the signal-to-noise ratio of the inversion. An ensembleof subseismic models estimates the means and variancesof properties throughout the flow simulation grid.Grid geometries with possible pinchouts can be simulatedusing auxiliary variables in a Markov Chain Monte Carlo(MCMC) method. Efficient implementations of this method requirea posterior covariance matrix for layer thicknesses. Underassumptions that are not too restrictive, the inverse of theposterior covariance matrix can be approximated as a Toeplitzmatrix, which makes the MCMC calculations efficient. Theproposed method is validated and examined using two-layerexamples. Convergence is demonstrated for a synthetic threedimensional,10,000 trace, 10 layer cornerpoint model. Performanceis acceptable (305 s on a 2 GHz Pentium-M processor).The Bayesian framework introduces plausible subseismicfeatures into flow models, whilst avoiding overconstraining toseismic data, well data, or the conceptual geologic model. Themethods outlined in this paper for honoring probabilistic constraintson total thickness are general, and need not be confinedto thickness data obtained from seismic inversion: any spatiallydense estimates of total thickness and its variance can be used,or the truncated geostatistical model could also be used withoutany dense constraints.
机译:用稀疏井构建储层模拟模型 数据,密集的地震数据,并使用地质学概念进行约束 地层和物性变化。因为 井数据稀疏,随机倒置地震数据 对储层的几何形状和平均值提供了重要的限制 特性。尽管地震数据是密集分布的,但是它们 对仪表刻度的功能信息不足。反过来说 数据显示出精细的特征,但无法指定井内几何形状。 为了建立一致的模型,概念上的堆叠和 相模型必须受到井和地震数据的约束。 地理模型的随机合奏用于捕获变化性 与地震降尺度,横向变化和 概念模型。生成的地理模型必须网格化 使用描述层状体系结构的方法进行流动模拟 灵活高效。 本文中,地质模型整合了随机地震反演 结果(针对“包装”的均值和方差 米级床),地质建模(针对框架和先验条件), 岩石物理学(将地震与流动特性相关联),以及 地统计学(用于空间相关的变异性)。这些要素 在贝叶斯框架中组合在一起。建议 工作流程会生成具有合理的床上用品几何形状的模型, 每个地理模型与地震数据一致的水平一致 与反演的信噪比。合奏 模型的估计均值和方差 整个流动模拟网格中的属性。 可以模拟具有可能的引出线的网格几何形状 在马尔可夫链蒙特卡罗(MCMC)方法中使用辅助变量。此方法的有效实现需要 层厚度的后协方差矩阵。在下面 不太严格的假设, 后协方差矩阵可以近似为Toeplitz 矩阵,使MCMC计算效率更高。这 两层方法对所提方法进行了验证和检验 例子。证明了合成三维的收敛性, 10,000条迹线,10层角点模型。表现 是可以接受的(在2 GHz Pentium-M处理器上为305秒)。 贝叶斯框架引入了合理的亚地震作用 流量模型中的特征,同时避免过度约束 地震数据,井数据或概念地质模型。这 本文概述的概率概率约束方法 总厚度是通用的,不需要限制 地震反演获得的厚度数据:任何空间上 可以使用总厚度及其方差的密集估计, 或者也可以不使用截断的地统计学模型 任何密集的约束。

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