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Longitudinal dispersion with constant source concentration along unsteady groundwater flow in finite aquifer: analytical solution with pulse type boundary condition

机译:有限含水层中沿不稳定地下水流源浓度恒定的纵向弥散:脉冲型边界条件的解析解

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Analytical solution is obtained to predict the contaminant concentration with presence and absence of pollution source in finite aquifer subject to constant point source concentration. A longitudinal dispersion along unsteady groundwater flow in homogeneous and finite aquifer is considered which is initially solute free that is, aquifer is supposed to be clean. The constant source concentration in intermediate portion of the aquifer system is considered with pulse type boundary condition and at the other end of the aquifer, concentration gradient is supposed to be zero. The Laplace Transformation Technique (LTT) is used to obtain the analytical solution of the formulated solute transport model with suitable initial and boundary conditions. The time varying velocities are considered. Analytical solutions are perhaps most useful for benchmarking the numerical codes and models. It may be used as the preliminary predictive tools for groundwater management.
机译:获得分析溶液以预测受恒定点源浓度限制的有限含水层中有无污染源时的污染物浓度。在均匀有限的含水层中,沿着不稳定地下水流的纵向扩散被认为是最初无溶质的,也就是说,含水层应该是干净的。在脉冲系统边界条件下,考虑含水层系统中间部分的恒定源浓度,在含水层的另一端,浓度梯度假定为零。拉普拉斯变换技术(LTT)用于在适当的初始和边界条件下获得配制的溶质运移模型的解析解。考虑时变速度。对于基准数字代码和模型,分析解决方案可能最有用。它可以用作地下水管理的初步预测工具。

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