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首页> 外文期刊>Journal of Contaminant Hydrology >Mass-transfer impact on solute mobility in porous media: A new mobile- immobile model
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Mass-transfer impact on solute mobility in porous media: A new mobile- immobile model

机译:传质对多孔介质中溶质迁移率的影响:一种新的不动模型

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The theory for modeling non-equilibrium solute transport in porous media is still based on approximations to a model proposed by Lapidus and Amundson in 1952 that has not been updated. This Mobile–Immobile Model (MIM) is based on the definition of a mass-transfer coefficient (α), which has been proven subject to some severe limitations. Measurements at both laboratory and field scales have demonstrated the scale-dependency ofαvalues. This means that the MIM theory fails in real applications, since α is not constant, as defined in the kinetic model theory, but is a time-residence (or distance) dependent coefficient. Multi-rate mass-transfer models have been proposed in recent literature to capture real-world solute transport with a multiple mass transfer. In this study, we propose a novel model, which implements the analytical solution of Fick's second law of diffusion directly in the nonequilibrium advection/dispersion equation of solute transport in porous media. New model solutions properly fitted data collected during tracer tests carried out at the CNR-IRSA Laboratory (Bari, Italy) in a horizontal sandbox, 2 m of length, by using sodium chloride as the conservative tracer. Selected breakthrough curves at specific positions were used to validate the proposed model solution and estimate both conventional and proposed coefficients of mass transfer. Results have shown a decreasing trend of α from 0.09 to 0.04 h−1after about 1.2 m of filtration for the investigated sand, whereas new solutions provide two scale-invariant tracer coefficients of rate of tracer mass-transfer (0.004 ± 0.005 h−1) and of tracer time delay (1.19 ± 0.01). The proposed model performs very well, since it provides a readily solved analytical solution with respect to the conventional MIM. Results of the proposed MIM are very similar to those provided by the conventional MIM. The new model solution can be implemented in particle tracking or random walk software in order to solve two-dimensional nonequilibrium solute transport in groundwater.
机译:多孔介质中非平衡溶质运移建模的理论仍基于Lapidus和Amundson在1952年提出的尚未更新的模型的近似值。该移动-非移动模型(MIM)基于传质系数(α)的定义,事实证明,传质系数受到一些严重限制。在实验室规模和现场规模上的测量都证明了α值的尺度依赖性。这意味着MIM理论在实际应用中会失败,因为α不是动力学模型理论中定义的常数,而是与时间(或距离)有关的系数。在最近的文献中已经提出了多速率传质模型,以利用多重传质来捕获现实世界中的溶质传递。在这项研究中,我们提出了一个新颖的模型,该模型直接在多孔介质中溶质运移的非平衡对流/扩散方程中直接实现了Fick第二扩散定律的解析解。通过使用氯化钠作为保守示踪剂,新模型解决方案正确拟合了在CNR-IRSA实验室(意大利巴里)在水平沙箱中进行的示踪剂测试期间收集的数据,水平沙箱的长度为2μm。使用在特定位置选择的穿透曲线来验证所提出的模型解,并估计常规传质系数和拟传质系数。结果表明,经过滤的沙粒经过约1.2μm的过滤后,α从0.09减小到0.04 h-1的趋势,而新的解决方案提供了示踪剂传质速率的两个尺度不变的示踪系数(0.004±0.005 h-1)。示踪剂延迟时间(1.19±±0.01)。所提出的模型性能非常好,因为它相对于常规MIM提供了易于解决的分析解决方案。提议的MIM的结果与常规MIM提供的结果非常相似。新的模型解决方案可以在粒子跟踪或随机游走软件中实现,以解决地下水中的二维非平衡溶质运移问题。

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