多孔介质中水- napl -空气吸力-饱和度关系的滞后模拟

Lohit Krishna Pranav Puligadda, M. Kikumoto
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引用次数: 1

摘要

我们提出了一种新的方法来捕捉多孔介质中三相流体的吸饱和度(s-S)滞后。我们定义了有效吸力s',它包含了由于迟滞引起的饱和度变化的延迟,以及它在吸力空间的封闭域中的运动。该区域定义了一个可能的有效吸力范围,其中矩阵吸力s始终位于轨迹中心,矩阵吸力的增量变化决定了有效吸力空间的运动。这种有效的吸力被纳入由van Genuchten方程定义的独特s-S关系中,以获得湿润和干燥扫描路径中由于滞后引起的饱和度的延迟变化。通过将整个有效吸力空间纳入van Genuchten s-S关系,我们提出了一种直接而适度的方法,通过三角形模型中的单点来表示空气、NAPL和水的饱和度,以及它们在两相和三相系统中各自可能的滞后变化。还模拟了实际土壤行为的垂直剖面,以了解通过将所提出的模型纳入三相系统中的滞后效应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Modeling Hysteresis of Water–NAPL–Air Suction–Saturation Relationship in Porous Media
We propose a novel approach to capture the hysteresis of suction–degree of saturation (s–S), relationship of three–phase fluids in porous media. We defined effective suction, s', that incorporates the delay in the variation of saturation due to hysteresis, with its movement in a closed domain in suction space. This domain defines a possible range of effective suction in which matric suction s always locates at the center of locus, and the incremental change in matric suction determines the movement in the effective suction space. This effective suction is incorporated in a unique s–S relationship defined by the van Genuchten’s equation to obtain a delayed variation in the degrees of saturation caused due to hysteresis during wetting and drying scanning paths. Through the incorporation of entire effective suction space in the van Genuchten’s s–S relationship, we proposed a direct and modest approach to represent the saturation of air, NAPL, and water through a single point in a triangular model along with their possible respective hysteretic variation in both, 2–phase and 3–phase systems. Vertical profiles of realistic soil behavior are also simulated to understand the effect of hysteresis by incorporating the proposed model in a 3–phase system.
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