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A Numerical Investigation of Transient Groundwater Flows with a Phreatic Surface Along Complex Hillslopes

机译:沿着复杂的Hillslopes的潜水表面瞬态地下水流动的数值研究

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Most of the existing models for analyzing unconfined flows in hillslope aquifers are based on the Boussinesq (1877) equation. In the development of these models, the assumption of negligible bed-normal velocity was employed, thus restricting their application to shallow groundwater-flow situations. On the basis of a non-hydrostatic pressure approach, a ground-water-flow model that considers the effects of the vertical curvature of the flow streamlines and the three-dimensional geometry of the underlying bedrock was proposed. A dissipative two-four finite-difference scheme was utilized to discretize and solve the model equation. The applicability of the model was assessed by conducting numerical experiments on transient unconfined flows in convergent- and divergent-type hillslope aquifers with non-uniform bedrock slopes. The numerical results for the phreatic-surface profiles and outflow discharges were compared to the experimental data, and a good agreement was obtained. The results of the comparison attested that the dynamics of the hillslope drainage processes were accurately portrayed by the proposed model. This study highlights the necessity of considering the effects of the plan shape and the profile curvature of complex hillslopes in order to improve the overall performance of the computational model.
机译:用于分析Hillslope含水层中非整合流量的大多数现有模型基于Boussinesq(1877)方程。在这些模型的发展中,采用了可忽略的床正常速度的假设,从而限制了它们在浅层地下水流动情况下的应用。基于非静液压压力方法,提出了一种地下水流模型,其考虑了流动流线的垂直曲率和底层基岩的三维几何形状的效果。利用耗散的两四个有限差分方案来离散和解决模型方程。通过对具有非均匀基岩坡度的瞬时非整合流动的瞬态非整合流程进行数值实验来评估模型的适用性。将潜水表面轮廓和流出放电的数值结果与实验数据进行比较,获得了良好的一致性。比较结果证明了山坡排水过程的动态被提出的模型准确地描绘了。本研究突出了考虑平面形状和复杂山坡轮廓曲率的效果的必要性,以提高计算模型的整体性能。

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