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Modeling of unsaturated water flow in double-porosity soils by the homogenization approach

机译:均质化方法模拟双孔隙土中非饱和水的流动

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Double-porosity media are composed of two distinct regions with contrasted hydraulic parameters. Due to this type of structure, transient water flow is characterized by local non-equilibrium conditions. This paper will present a macroscopic model of water flow in such media that was obtained by the method of homogenization. This method enables us to derive the macroscopic model and its effective parameters from a description of the phenomena at the local scale, without any a priori hypothesis for the form of the model. The macroscopic non-equilibrium water flow is described by a single macroscopic equation with a highly non-linear exchange term, leading to a tailing effect. The effective properties, namely the hydraulic conductivity tensor and the specific water capacity, are defined as depending on the hydraulic characteristics of the more conductive (and connected) domain and the local geometry of the medium. A numerical implementation (Fortran program) of the proposed model was developed. Numerical simulations were performed for two different types of geometry. For each problem the results obtained from homogenization are compared with a fine scale numerical simulation where heterogeneous structure of the medium is explicitly represented (SWMS_3D commercial software). Comparisons with the phenomenological approach of Gerke and van Genuchten [Water Resour. Res. 29 (1993) 305] are also presented.
机译:双孔隙介质由两个截然不同的区域组成,具有不同的水力参数。由于这种类型的结构,瞬时水流的特征在于局部非平衡条件。本文将介绍通过均质化方法获得的这种介质中水流的宏观模型。这种方法使我们能够从局部尺度上的现象描述中得出宏观模型及其有效参数,而无需对模型的形式进行任何先验假设。宏观的非平衡水流由具有高度非线性交换项的单个宏观方程式描述,从而导致拖尾效应。有效特性,即水力传导率张量和比水容量,定义为取决于更具导电性(和连通性)的区域的水力特性以及介质的局部几何形状。开发了所建议模型的数值实现(Fortran程序)。对两种不同类型的几何图形进行了数值模拟。对于每个问题,均质化获得的结果与精细数值模拟相比较,其中明确表示了介质的异构结构(SWMS_3D商业软件)。与Gerke和van Genuchten的现象学方法的比较[水资源。 Res。 29(1993)305]。

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