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Simulation System for the Prediction of Water Flow and Solute Transport in Partially Saturated Soils

机译:用于预测水流量的仿真系统及部分饱和土壤溶质输送

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A numerical scheme of Richards' equation in its bidimensional form is presented. The finite difference scheme is obtained using the integral interpolation method. Integrals are evaluted considering weight factors in the extremes, so the resulting scheme is a Crank Nicholson type. The scheme is applied to a rectangular mesh with variable steps in space and time, so that, the mathematical model is transformed in a nonlinear equation system, solved applying a Picard iterative technique. van Genuchten relationships are used to represent the hydrodynamic properties of soil (hydraulic conductivity k ( PSI ), storage capacity of soil s( PSI ) and matric potential ( PSI ). This are empirical relations adjusted with experimental data. Beside this, the advection- dispersion equation for conservative solute transport were discrettized using the same technique. The resulting model were compared with an analytical solution that considers an isotropic, homogeneous media with permanent unidirectional flux.
机译:的Richards的在其二维形式方程的数值方案。利用积分插值方法获得的差分格式。积分是evaluted考虑在极端的权重因子,因此所得到的方案是一种曲柄尼克尔森类型。该方案被应用于一个矩形网孔与在空间和时间变量的步骤,以使得,所述数学模型在非线性方程系统转化的,解决了施加的Picard迭代技术。求算Van Genuchten关系用来表示土壤的流体力学性质(液压传导率k(PSI),土壤S(PSI的存储容量)和基质势(PSI),这是与实验数据调整的经验关系。除了这一点,advection-用于保守溶质运输色散方程使用相同的技术discrettized。将得到的模型与认为其与永久磁通单向的各向同性的,均匀的介质的解析解进行比较。

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