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A Continuum Theory of Nonequilibrium Two-Phase Flow through Porous Media with Capillary Relaxation

机译:通过毛细血管松弛的多孔介质,通过多孔介质的非QuigiBibrium两相流的连续性理论

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Capillary relaxation is an important effect that must be properly characterized in modeling subsurface flow and transport processes. Here we present a continuum theory of porous media that accounts for the effects of capillary relaxation. A new procedure is proposed to determine relaxation times based on the acoustical technique. By virtue of the notion of linear viscoelasticity, a new model is developed to take into account the hereditary effects of capillarity. Numerical examples are presented to illustrate the time-dependent effects of the soil moisture characteristics (SMC). It is shown that increase in the rate of matric suction shifts upward the drying SMC curve and that this effect diminishes with decrease in the capillary relaxation time. Numerical results are consistent with experimental observations, implying that the proposed theory can be used to simulate the nonequilibrium flow in unsaturated soils.
机译:毛细管松弛是必须正确特征的重要效果,以建模地下流动和运输过程。 在这里,我们提出了一种多孔介质的连续理论,其占毛细血管松弛的影响。 提出了一种新的程序来确定基于声学技术的弛豫时间。 凭借线性粘弹性的概念,开发了一种新模型,以考虑毛细血管性的遗传作用。 提出了数值实例以说明土壤湿度特性(SMC)的时间依赖性作用。 结果表明,测力抽吸速率的增加向上移动干燥SMC曲线,并且这种效果随着毛细血管弛豫时间的减少而降低。 数值结果与实验观察一致,这意味着所提出的理论可用于模拟不饱和土壤中的非喹硫齐。

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