层状含水层的有效垂直各向异性。

Ground water Pub Date : 2024-08-16 DOI:10.1111/gwat.13432
Mark Bakker, Bram Bot
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引用次数: 0

摘要

许多沉积含水层由较粗和较细的小层物质组成。在模拟这些含水层中的地下水流时,可将整个含水层的水力传导性模拟为均匀但各向异性。在实践中,各向异性系数,即水平水力传导系数除以垂直水力传导系数的比值,通常设定为 10。这里,我们通过数值实验来确定含水层的有效各向异性,含水层由 400 个水平层组成,其中各向同性的水力传导系数相差两个数量级。模拟了地下水流向部分贯通的水渠和部分贯通的水井。通过改变地层的顺序而不是其导电率,对 400 个地层进行了 1000 次随机实验。实验证明,均质模型的有效各向异性是一个取决于流场的模型参数。例如,在由完全相同的 400 层组成的含水层中,流向部分贯通运河的有效各向异性与流向部分贯通水井的有效各向异性是不同的。有效各向异性还取决于层序。在所考虑的情况下,1000 次模拟的有效各向异性值大致在 5 到 50 之间。系数 10 代表一个中值(对于本文考虑的电导率变化,这是一个开始校准模型的合理值)。中值与等效各向异性相似,等效各向异性的定义是水力电导率的算术平均值除以谐波平均值。
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The Effective Vertical Anisotropy of Layered Aquifers.

Many sedimentary aquifers consist of small layers of coarser and finer material. When groundwater flow in these aquifers is modeled, the hydraulic conductivity may be simulated as homogeneous but anisotropic throughout the aquifer. In practice, the anisotropy factor, the ratio of the horizontal divided by the vertical hydraulic conductivity, is often set to 10. Here, numerical experiments are conducted to determine the effective anisotropy of an aquifer consisting of 400 horizontal layers of which the homogeneous and isotropic hydraulic conductivity varies over two orders of magnitude. Groundwater flow is simulated to a partially penetrating canal and a partially penetrating well. Numerical experiments are conducted for 1000 random realizations of the 400 layers, by varying the sequence of the layers, not their conductivity. It is demonstrated that the effective anisotropy of the homogeneous model is a model parameter that depends on the flow field. For example, the effective anisotropy for flow to a partially penetrating canal differs from the effective anisotropy for flow to a partially penetrating well in an aquifer consisting of the exact same 400 layers. The effective anisotropy also depends on the sequence of the layers. The effective anisotropy values of the 1000 realizations range from roughly 5 to 50 for the considered situations. A factor of 10 represents a median value (a reasonable value to start model calibration for the conductivity variations considered here). The median is similar to the equivalent anisotropy, defined as the arithmetic mean of the hydraulic conductivities divided by the harmonic mean.

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