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Solutions of the Boussinesq equation subject to a nonlinear Robin boundary condition

机译:非线性Robin边界条件下Boussinesq方程的解。

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摘要

[1] The case of inflow to an aquifer or porous medium inhibited by the presence of a semipervious (clogging) layer is investigated. The flow process is characterized by transient, free surface flow conditions. Here, unlike in previous studies, the nonlinear Boussinesq equation is considered. The influence of the clogging layer is simulated by imposing a nonlinear Robin (third kind) boundary condition at the edge of the aquifer. A semianalytical solution was derived by using the Adomian decomposition method, whose validity was checked by solving the problem by a finite difference method. By adopting a nondimensional analysis, the hydraulic behavior of the investigated problem was presented also in tabular form. Potential application examples are the study of water body-aquifer interactions and the hydraulic processes inside a permeable dam with a semipervious core.
机译:[1]研究了由于半透(堵塞)层的存在而阻止流入含水层或多孔介质的情况。流动过程的特征在于瞬时的自由表面流动条件。与以前的研究不同,这里考虑了非线性的Boussinesq方程。通过在含水层边缘施加非线性Robin(第三类)边界条件来模拟堵塞层的影响。通过使用Adomian分解方法得出半解析解,并通过有限差分法解决该问题,从而验证了其有效性。通过采用无量纲分析,所研究问题的水力行为也以表格形式呈现。潜在的应用示例是水体-含水层相互作用以及具有半透水岩心的透水坝内部水力过程的研究。

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  • 来源
    《Water resources research 》 |2013年第1期| 7-18| 共12页
  • 作者单位

    Laboratory of Ecological Engineering and Technology, Department of Environmental Engineering,School of Engineering, Democritus University of Thrace, 67100 Xanthi,Greece;

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  • 正文语种 eng
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