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Numerical modeling of macrodispersion in heterogeneous media: a comparison of multi-Gassian and non-multi-Gaussian models

机译:非均质介质中宏观分散的数值模拟:多高斯模型和非多高斯模型的比较

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摘要

The macrodispersion of an inert solute in a 2-D heterogeneous porous media is estimated numerically in a series of fields of varying heterogeneity. Four different random function(RF) models are used to model log-transmissivity(ln T)spatial variability, and for each of these Gaussian histogram and the same isotropic covariance, but different from one another in terms of the Spatial connectivity patterns at extreme transmissivity values. More specifically model A is a Multivariate Gaussian model for which, by definition, extreme values(both high and low)are Spatially uncorrelated.
机译:惰性溶质在二维非均质多孔介质中的宏观分散是通过一系列不同非均质性领域进行数值估算的。使用四个不同的随机函数(RF)模型来建模对数透射率(ln T)空间变异性,并且对于每个这些高斯直方图和相同的各向同性协方差,但是在极端透射率的空间连通性模式方面彼此不同价值观。更具体地说,模型A是多元高斯模型,根据定义,该模型的极值(高和低)在空间上不相关。

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