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Shallow water table dynamics in irrigation districts.

机译:灌溉区的浅层地下水位动态。

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摘要

A numerical model for water transfer simulation in shallow water tables is presented. The model is based on a differential equation resulting from the integration of Richards' equation in the vertical direction. The numerical scheme to solve this equation is obtained from its integration using a finite element approach in space, and from the integration using a finite difference-centred-scheme approach in time. The solution domain used in the construction, calibration, and application of the modelwas an irrigation district in the northern part of the State of Sinaloa, Mexico. The application of the model was carried out in two stages: the first is an inverse simulation to estimate the recharge flow for several periods of time, and the second is adirect simulation of the response of the system under different scenarios. It was concluded that the model is very useful for planning purposes. Additionally, a study on spatial variability of shallow water-table fluctuation in the domain study is presented, where semivariograms of this variate can be adequately represented by a potential theoretical semivariogram with an exponent beta=1.5, and this is uniquely related to the fractal dimension (D?.25) for shallow water-table surfaces.
机译:提出了用于浅水地下水位模拟的数值模型。该模型基于微分方程,该微分方程是由Richards方程在垂直方向上的积分得出的。通过使用空间有限元方法对其进行积分,以及使用有限差分中心方案随时间进行积分,可以得出求解该方程的数值方案。在模型的构建,校准和应用中使用的解决方案领域是墨西哥锡那罗亚州北部的一个灌溉区。该模型的应用分两个阶段进行:第一阶段是反模拟,以估计多个时间段的补给流量;第二阶段是系统在不同情况下的响应的直接模拟。结论是该模型对于计划目的非常有用。此外,在领域研究中还对浅水位波动的空间变异性进行了研究,该变异体的半变异函数可以用指数为β= 1.5的潜在理论半变异函数来充分表示,这与分形维数唯一相关。 (D?.25)用于浅水位表面。

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