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首页> 外文期刊>Journal of hydroscience and hydraulic engineering >MICROSCOPIC AND MACROSCOPIC DISPERSIONS IN NUMERICALLY GENERATED HETEROGENEOUS POROUS MEDIA
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MICROSCOPIC AND MACROSCOPIC DISPERSIONS IN NUMERICALLY GENERATED HETEROGENEOUS POROUS MEDIA

机译:数值生成的非均质多孔介质中的微观和宏观分散

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摘要

An evaluation of the dispersion coefficient or the dispersivity is important for the solute transport in groundwater flow. In this paper, an evaluation of the dispersion coefficient by the numerical simulation for the heterogeneous porous media is attempted. The heterogeneous porous media consists of 39 X 19 blocks with the packed glass beads of six different diameters. For each block, microscopic dispersivity, hydraulic conductivity and porosity are known. The forty cases for evaluating the macroscopic dispersion are studied. Specifically, the relationship between the integral scale of the log-transformed hydraulic conductivity and macroscopic dispersivity is examined. It is suggested that the macroscopic dispersion depend on the integral scale and that the sufficiently large observation scale be necessary for obtaining the converged macroscopic dispersion coefficient.
机译:评估分散系数或分散性对于地下水中溶质的迁移很重要。本文尝试通过数值模拟评估非均质多孔介质的色散系数。异质多孔介质由39个X 19块组成,具有六个不同直径的填充玻璃珠。对于每个嵌段,已知微观分散性,水力传导率和孔隙率。研究了评估宏观色散的40种情况。具体地,检查了对数转化的水力传导率的积分比例与宏观分散性之间的关系。建议宏观色散取决于积分尺度,并且为获得收敛的宏观色散系数必须有足够大的观察尺度。

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