论文标题

使用多相晶格Boltzmann方法研究土壤水特征曲线中滞后的来源

Investigating the source of hysteresis in the Soil-Water Characteristic Curve using the multiphase lattice Boltzmann method

论文作者

Hosseini, Reihaneh, Kumar, Krishna, Delenne, Jean-Yves

论文摘要

土壤水特征曲线(SWCC)是不饱和土壤力学中最基本的关系,将土壤中的水量与相应的矩阵吸入有关。从实验证据中,已知SWCC表现出滞后(即润湿/干燥路径依赖性)。已经提出了各种因素作为SWCC滞后的贡献者,包括空气夹带,接触角磁滞,墨水瓶效应以及由于肿胀和收缩而导致的土壤织物的变化,但是,其贡献的重要性是有争议的。从我们的孔隙尺度数值模拟中,使用多相晶格玻尔兹曼方法,我们看到,即使控制所有这些因素,SWCC磁滞仍然存在,这表明在这些因素中存在某些基本源。我们通过比较2D和3D颗粒包装的模拟润湿和干燥实验的液体/气相分布来发现这种潜在来源。我们看到,在润湿(即孔填充)期间,许多液体桥同时膨胀,并将其连接在一起以从最小到最大的毛孔填充毛孔,从而使半月板具有较大的曲率半径(下矩阵吸力)。鉴于在干燥期间(即孔隙排空),只有有限的现有气体簇才能扩展,这会受到周围孔口开口的大小的限制,并导致半月板的曲率半径(较高的矩阵吸力)。

The soil-water characteristic curve (SWCC) is the most fundamental relationship in unsaturated soil mechanics, relating the amount of water in the soil to the corresponding matric suction. From experimental evidence, it is known that SWCC exhibits hysteresis (i.e. wetting/drying path dependence). Various factors have been proposed as contributors to SWCC hysteresis, including air entrapment, contact angle hysteresis, ink-bottle effect, and change of soil fabric due to swelling and shrinkage, however, the significance of their contribution is debated. From our pore-scale numerical simulations, using the multiphase lattice Boltzmann method, we see that even when controlling for all these factors SWCC hysteresis still occurs, indicating that there is some underlying source that is not accounted for in these factors. We find this underlying source by comparing the liquid/gas phase distributions for simulated wetting and drying experiments of 2D and 3D granular packings. We see that during wetting (i.e. pore filling) many liquid bridges expand simultaneously and join together to fill the pores from the smallest to the largest, allowing menisci with larger radii of curvature (lower matric suction). Whereas, during drying (i.e. pore emptying), only the limited existing gas clusters can expand, which become constrained by the size of the pore openings surrounding them and result in menisci with smaller radii of curvature (higher matric suction).

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