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Geostatistical scaling laws applied to core and log data

机译:适用于核心和日志数据的地统计比例定律

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Reconciling data from different scales is a longstanding problem in reservoir characterization. Data from core plugs, well logs of different types, and seismic data must all be accounted for in the construction of a geostatistical reservoir model. These data are at vastly different scales and it is inappropriate to ignore the scale difference when constructing a geostatistical model. Geostatistical scaling laws were devised in the 1960s and 1970s primarily in the mining industry where the concern was ineral grades in selective mining unit (SMU) blocks of different sizes. These principles can be extended to address problems of core, log and seismic data. The adoption of these classic volume - variance or scaling relationships presents some challenges. Some specific concerns are (1) the ill-defined volume of measurement, (2) uncertainty in the small-scale variogram structure, and (3) non-linear averaging of many responses including acoustic properties and permeability. We demonstrate the application of volume-variance relations for upscaling and downscaling techniques to integrate data of different scales. Practical concerns are addressed with data from a chalk reservoir in the Danish North Sea. A direct sequential simulation algorithm accounting for data at all scales is documented.
机译:在储层表征中,不同规模的数据协调是一个长期存在的问题。在构造地统计油藏模型时,必须考虑岩心塞数据,不同类型的测井数据和地震数据。这些数据的比例差异很大,因此在构建地统计模型时忽略比例差异是不合适的。地统计缩放定律是在1960年代和1970年代设计的,主要是在采矿业中,其中关注的是不同大小的选择性采矿单位(SMU)块中的矿物等级。这些原理可以扩展到解决岩心,测井和地震数据的问题。这些经典的体积-方差或缩放关系的采用提出了一些挑战。一些特定的问题是:(1)测量量的定义不明确;(2)小规模变异函数结构的不确定性;(3)许多响应的非线性平均,包括声学特性和磁导率。我们演示了体积-方差关系在升尺度和降尺度技术中的应用,以集成不同尺度的数据。丹麦北海白垩储层的数据解决了实际问题。一个直接的顺序仿真算法可以说明所有规模的数据。

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