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Quantification of Lagrangian travel time statistics under nonstationary random groundwater flow conditions

机译:非平稳随机地下水流动条件下拉格朗日旅行时间统计的量化

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This study presents a Lagrangian description of advection dominated field-scale transport of inert solutes, namely, the statistics of advective solute travel time and trajectory, in nonstationary random groundwater flow fields. The vertical flow field is generated by the effects of changes in total stress applied in fluid-saturated heterogeneous deformable porous media. The Lagrangian statistics are developed directly from the velocity statistics based on the application of stochastic methodology such as the representation theorem and Fourier-Stieltjes integral representation. The focus of our numerical evaluation is placed on the influence of the soil compressibility on the Lagrangian statistics. The prediction on the statistics of solute travel time and trajectory may serve as the basic input to the environmental risk assessment.
机译:这项研究提出了非平稳随机地下水流场中对流占主导地位的惰性溶质运移的拉格朗日描述,即对流溶质的传播时间和轨迹的统计数据。垂直流场是通过流体饱和的非均质可变形多孔介质中施加的总应力变化的影响而产生的。拉格朗日统计是基于表示方法,例如定理和傅里叶-斯蒂列斯积分表示法,从速度统计直接发展而来的。我们数值评估的重点放在土壤可压缩性对拉格朗日统计量的影响上。对溶质旅行时间和轨迹的统计预测可以作为环境风险评估的基础输入。

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