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Continuum percolation theory for water retention and hydraulic conductivity of fractal soils: estimation of the critical volume fraction for percolation

机译:分形土壤的保水性和水力传导率的连续渗流理论:渗流临界体积分数的估计

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摘要

Systematic experimental deviations from theoretical predictions for water retention characteristics of fractal porous media develop at a moisture content, θ_d. Below θ_d larger suction pressures are required than would otherwise be predicted from the implied fractal pore-size distribution. Inferred values of θ_d were shown to be compatible with observed values of the volumetric moisture content, θ_t, at which solute diffusion vanishes. The comparison was based on an accurate phenomenological result for θ_t. The approximate equivalence of the two moisture contents was interpreted in the context of continuum percolation theory (at low moisture contents, below a critical volume fraction of water, α_c, connections for capillary flow are interrupted, leading to a near vanishing of solute diffusion and increasing enormously the time required for equilibration to new pressures). The experimental results for θ_d are now investigated to determine whether their values are generally compatible with theoretically based estimates for α_c.
机译:分形多孔介质保水特性的理论预测出现系统性实验偏差,其含水量为θ_d。低于θ_d时,所需的吸气压力要比根据隐含的分形孔径分布所预期的大。推断出的θ_d值与溶质扩散消失的体积水分含量θ_t的观测值兼容。比较是基于θ_t的精确现象学结果。在连续渗流理论的背景下解释了两种水分的近似当量(在低水分含量,低于水的临界体积分数α_c时,毛细流的连接被中断,导致溶质扩散几乎消失并增加。平衡到新压力所需的时间非常大)。现在研究θ_d的实验结果,以确定它们的值是否总体上与基于理论的α_c估计值兼容。

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