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Infiltration into Soil with Dynamic Surface Seals

机译:用动态表面密封剂渗入土壤

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For the purpose of developing infiltration equation under a dynamically sealling soil surface, Richards' equation of unsaturated flow for a layered system is considered. An analytical approach based on the concept of dynamic wetting front is utilized to form the basis of fundamental solutions of Richards' equation applied to the layered system. Since the interface between the layer and the substrate gives rise to a discontinuity in water content, another dynamic variable representing hydraulic conductance is introduced to facilitate the analysis. Thus, we consider a dynamic seal of thickness h(t) to be on top of the soil column, z ≥ h. Both media are homogeneous and isotropic and the seal is much less conductive than the column and h is of the order of a few millimeters. First, the general solution of unsaturated flow with appropriate boundary conditions are developed, which consists of concentration and flux boundary value cases. The dynamic condition at the interfaces, between the seal and the substrate permits utilization of these solutions to yield infiltration rate under natural rainfall condition. The same set of solutions also are used to examine the role played by the seal parameters. In particular, infiltration process by the concept of hydrodynamic conductance is examined through the solutions of Richards' equation. The dynamics of cumulative infiltration R is studied at the end by the solution of a set of differential equations in terms of R, wetting front *, and the interfacial water content 2_0. An analytical closed for m solution for R is also found for certain cases.
机译:为了建立动态封闭土壤表面下的渗透方程,考虑了层状系统的Richards非饱和流动方程。利用基于动态润湿前沿概念的分析方法,为应用于分层系统的Richards方程的基本解奠定了基础。由于层和基材之间的界面会导致水含量的不连续性,因此引入了另一个表示水力传导率的动态变量来促进分析。因此,我们认为厚度为h(t)的动态密封位于土柱顶部z≥h。两种介质都是均质且各向同性的,并且密封层的导电性比色谱柱低得多,h约为几毫米。首先,建立了具有适当边界条件的非饱和流的一般解,其中包括浓度和通量边界值的情况。在密封件和基底之间的界面处的动态条件允许利用这些溶液在自然降雨条件下产生渗透率。同一套解决方案也用于检查密封参数所起的作用。尤其是,通过理查兹方程的解来研究水动力传导概念的渗透过程。最后,通过一组关于R,湿润前沿*和界面含水量2_0的微分方程的解来研究累积入渗R的动力学。在某些情况下,还可以找到R的m解的闭合解。

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