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A semi-analytical model for solute transport in layered dual-porosity media

机译:层状双孔隙介质中溶质运移的半解析模型

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The vulnerability of groundwater from chemical leaching through soil is a concern at some locations. Because measurements are laborious, time-consuming, and expensive, simulation models are frequently used to assess leaching risks. But the significance of simulated solute movement through a layered soil is questionable if vertical homogeneity of physical soil properties has been assumed. In the present study, a semi-analytical model for solute leaching in soils is presented. The model is relatively simple, but it does account for soil layers having different physical properties. The model includes the mobile-immobile model (MIM) to describe one-dimensional (1-D) nonequilibrium, transient solute transport under steady-state flow conditions. The MIM is rewritten as a second-order differential equation and solved by a numerical scheme. Differing from fully analytical or fully numerical solutions, the new approach solves the differential equation numerically with respect to time and analytically with respect to distance. Numerical experiments for a single layered soil profile show that the semi-analytical solution (SA-MIM) is numerically stable for a wide range of parameter values. The accuracy of SA-MIM predictions is comparable to that of analytical solutions. Numerical experiments for a multilayered profile indicate that the model correctly predicts effluent curves from finite layered soil profiles under steady-state flow conditions. The SA-MIM simulations with typical parameter values suggest that neglecting vertical heterogeneity of flow paths in a layered soil can lead to inaccurate prediction of soil-solute leaching. The quality of predictions is generally improved if parameter estimates for the different soil layers are considered. However, the mobile-immobile-parameter estimates obtained in a number of previous studies may not be transferable to a field situation that is characterized by a slow and steady flow of water. Further field experiments to determine mobile-immobile parameters under such conditions are desirable.
机译:在某些地方,化学浸出土壤对地下水的脆弱性令人担忧。由于测量工作费力,费时且昂贵,因此仿真模型经常用于评估浸出风险。但是,如果假定了物理土壤性质的垂直均匀性,则模拟溶质在层状土壤中运动的重要性值得怀疑。在本研究中,提出了土壤溶质淋溶的半分析模型。该模型相对简单,但是它确实考虑了具有不同物理特性的土壤层。该模型包括移动固定模型(MIM),用于描述稳态流动条件下的一维(1-D)非平衡瞬态溶质迁移。 MIM被重写为二阶微分方程,并通过数值方案求解。与完全解析或完全数值的解决方案不同,该新方法从时间上以数值方式从距离上解析微分方程。单层土壤剖面的数值实验表明,半解析解(SA-MIM)对于较大范围的参数值在数值上都是稳定的。 SA-MIM预测的准确性与分析解决方案的准确性相当。多层剖面的数值实验表明,该模型可以正确地预测稳态流动条件下有限层土壤剖面的出水曲线。具有典型参数值的SA-MIM模拟表明,忽略层状土壤中流径的垂直异质性可能导致对土壤溶质淋溶的预测不准确。如果考虑不同土壤层的参数估计,则通常可以提高预测的质量。但是,在先前的许多研究中获得的移动固定参数估计值可能无法转换为以缓慢而稳定的水流为特征的现场情况。需要在这种条件下进行进一步的现场试验以确定移动固定参数。

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