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Transient unsaturated flow in the drainage layer of a highway: solution and drainage performance

机译:公路排水层中的瞬态非饱和流动:解吸性能

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摘要

In order to quickly remove water entering pavement layers so as to mitigate water-induced damage, drainage layers are widely used in highway pavements. This paper introduces a 1-D mathematical model in order to quantify the transient behaviour of the groundwater flow in the drainage layer of highway pavements. The model takes into account the capillary effect and the nonlinear relationship between hydraulic conductivity and saturation. The analytical solution is obtained and validated against the 2-D Richards equation-based model. Then, sensitivity analysis is carried out and the results show that the drainage time is reduced and drainage efficiency is enhanced by capillarity. The drainage capacity (the total water drained from the drainage layer) depends on the water retention curve (e.g. alpha(G) in the Gardner equation). In view of material selection, a relatively low value of alpha(G) helps improve the drainage capacity of the drainage layer, whereas a suitable amount of fine particles also leads to a better drainage performance. Furthermore, the drainage material with hydraulic properties is recommended in terms of drainage performance improvement and strength requirement. The analytical solution, which is simple and easy to use, provides guidance for assessing the capillary effects on the effectiveness and efficiency of subsurface drainage systems of a highway.
机译:为了快速去除进入路面层中的水以减轻由水引起的破坏,排水层广泛用于公路路面中。为了量化高速公路路面排水层中地下水流动的瞬态行为,本文引入了一维数学模型。该模型考虑了毛细管效应以及水力传导率和饱和度之间的非线性关系。获得了解析解,并针对基于二维理查兹方程的模型进行了验证。然后进行了敏感性分析,结果表明,毛细管现象减少了排水时间,提高了排水效率。排水能力(从排水层排出的总水量)取决于保水曲线(例如Gardner方程中的alpha(G))。考虑到材料选择,相对较低的alpha(G)值有助于改善排水层的排水能力,而适量的细颗粒也可以带来更好的排水性能。此外,从改善排水性能和强度要求的角度,推荐使用具有水力特性的排水材料。该分析解决方案简单易用,可为评估毛细管作用对高速公路地下排水系统的有效性和效率提供指导。

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