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An Analytical Solution of Boussinesq Equation to Predict Water Table Fluctuations Due to Time Varying Recharge and Withdrawal from Multiple Basins, Wells and Leakage Sites

机译:Boussinesq方程的解析解决方案,用于预测由于多个盆地,水井和渗漏场所的补给和回撤随时间变化而引起的地下水位波动

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摘要

Recharging and pumping are the integral part of any scheme of ground water resources development and both processes significantly affect the dynamic behavior of the aquifer system. Leakage from the aquifer's base, if present, is other process which affects the water table variation. Therefore, an accurate estimation of water table fluctuation induced by recharging, pumping and leakage is pre-requisite to ensure sustainability of groundwater resources. In the present work an analytical solution of a 2-D linearized Boussinesq equation is developed to predict water table fluctuations in the presence of time varying recharge, pumping and leakage from any number of recharge basins, wells and leakage sites of any dimension for any number of recharge and pumping cycles. The rate of time varying recharge (or pumping) is approximated by using a series of linear elements of different lengths and slopes which are dependent on the nature of variation in the recharge (or pumping) rate. Application of the solution in the prediction of water table fluctuation in the presence of time varying recharge, pumping and leakage is demonstrated with the help of a numerical example. These numerical results indicate significant effect of the time varying recharge/pumping rates and leakage on the water table variation. Such information is useful for the proper management of groundwater.
机译:补给和抽水是任何地下水资源开发方案必不可少的组成部分,这两个过程都会显着影响含水层系统的动态行为。如果含水层底部漏水,则是影响地下水位变化的其他过程。因此,准确估算由补给,抽水和渗漏引起的地下水位波动是确保地下水资源可持续性的前提。在本工作中,开发了二维线性化Boussinesq方程的解析解决方案,以预测在存在随时间变化的补给,抽水和渗漏的情况下水位的波动,这些补给,抽水和渗漏来自任意数量的任意数量的补给池,井和大小不等的任何数量补水和抽水周期。通过使用一系列不同长度和斜率的线性元素来近似随时间变化的补给(或泵送)速率,这些线性元素取决于补给(或泵送)速率的变化性质。借助数值示例,说明了该解决方案在存在时变补给,抽水和渗漏的情况下在地下水位波动预测中的应用。这些数值结果表明,随时间变化的补给/抽水速率和渗漏对地下水位变化具有重大影响。这些信息对于正确管理地下水很有用。

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