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首页> 外文期刊>Mathematical geosciences >Direct Multiple-Point Geostatistical Simulation of Edge Properties for Modeling Thin Irregularly Shaped Surfaces
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Direct Multiple-Point Geostatistical Simulation of Edge Properties for Modeling Thin Irregularly Shaped Surfaces

机译:边缘特性的直接多点地统计模拟,用于建模不规则形状的薄表面

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摘要

Thin, irregularly shaped surfaces such as clay drapes often have a major control on flow and transport in heterogeneous porous media. Clay drapes are often complex, curvilinear three-dimensional surfaces and display a very complex spatial distribution. Variogram-based stochastic approaches are also often not able to describe the spatial distribution of clay drapes since complex, curvilinear, continuous, and interconnected structures cannot be characterized using only two-point statistics. Multiple-point geostatistics aims to overcome the limitations of the variogram. The premise of multiple-point geostatistics is to move beyond two-point correlations between variables and to obtain (cross) correlation moments at three or more locations at a time using training images to characterize the patterns of geological heterogeneity. Multiple-point geostatistics can reproduce thin irregularly shaped surfaces such as clay drapes, but this is often computationally very intensive. This paper describes and applies a methodology to simulate thin, irregularly shaped surfaces with a smaller CPU and RAM demand than the conventional multiple-point statistical methods. The proposed method uses edge properties for indicating the presence of thin irregularly shaped surfaces. Instead of pixel values, edge properties indicating the presence of irregularly shaped surfaces are simulated using snesim. This method allows direct simulation of edge properties instead of pixel properties to make it possible to perform multiple-point geostatistical simulations with a larger cell size and thus a smaller computation time and memory demand. This method is particularly valuable for three-dimensional applications of multiple-point geostatistics.
机译:薄的,不规则形状的表面(例如,粘土悬垂窗帘)通常对非均质多孔介质中的流动和传输具有主要控制作用。黏土窗帘通常是复杂的曲线三维表面,并且显示非常复杂的空间分布。基于变异函数的随机方法通常也无法描述粘土悬垂物的空间分布,因为复杂,曲线,连续和相互连接的结构无法仅使用两点统计来表征。多点地统计旨在克服变异函数的局限性。多点地统计学的前提是要超越变量之间的两点相关性,并使用训练图像来表征地质异质性模式,一次获得三个或更多位置的(交叉)相关矩。多点地统计学可以重现不规则形状的薄表面,例如粘土悬垂窗帘,但这在计算上通常非常密集。本文介绍并应用了一种方法来模拟较薄的不规则形状的表面,与传统的多点统计方法相比,其具有较小的CPU和RAM需求。所提出的方法使用边缘特性来指示薄的不规则形状的表面的存在。代替像素值,使用snesim模拟表明存在不规则形状表面的边缘属性。此方法允许直接模拟边缘属性而不是像素属性,从而可以执行更大单元格大小的多点地统计模拟,从而减少计算时间和内存需求。该方法对于多点地统计的三维应用特别有价值。

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