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Colloid-Associated Groundwater Contaminant Transport in Homogeneous Saturated Porous Media: Mathematical and Numerical Modeling

机译:均质饱和多孔介质中胶体结合的地下水污染物运移:数学和数值模型

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摘要

During the past two decades, significant efforts have been made to study contaminant transport in the presence of colloids. Several researchers reported that colloidal particles could enhance the migration of contaminants in groundwater by reducing retardation factor. When the colloidal particles are present in the aquifer, the subsurface system can be considered as a three-phase system with two solid phases and an aqueous phase. The interaction between contaminants, colloids, and solid matrix should be considered in assessing the fate and transport of the contaminant in the groundwater flow system. In this study, a one-dimensional numerical model is developed by employing a fully implicit finite difference method. This model is based on mass balance equations and mass partition mechanisms between the carriers and solid matrix, as well as between the carriers and contaminants in a saturated homogeneous porous medium. This phenomenon is presented by two approaches: equilibrium approach and fully kinetic first-order approach. The formulation of the model can be simplified by employing equilibrium partitioning of particles. However, contaminant transport can be predicted more accurately in realistic situations by kinetic modeling. To test the sensitivity of the model, the effect of the various chemical and physical coefficients on the migration of contaminant was investigated. The results of numerical modeling matched favorably with experimental data reported in the literature.
机译:在过去的二十年中,人们在研究胶体存在下的污染物迁移方面做出了巨大的努力。一些研究人员报告说,胶体颗粒可以通过降低阻滞因子来增强地下水中污染物的迁移。当胶体颗粒存在于含水层中时,地下系统可以被认为是具有两个固相和一个水相的三相系统。在评估地下水流系统中污染物的命运和迁移时,应考虑污染物,胶体和固体基质之间的相互作用。在这项研究中,通过采用完全隐式有限差分方法建立了一维数值模型。该模型基于载体与固体基质之间以及饱和均质多孔介质中载体与污染物之间的质量平衡方程式和质量分配机制。这种现象由两种方法表示:平衡方法和完全动力学一阶方法。通过采用粒子的均衡分配可以简化模型的公式化。但是,可以通过动力学建模在实际情况下更准确地预测污染物的传输。为了测试模型的敏感性,研究了各种化学和物理系数对污染物迁移的影响。数值模拟的结果与文献报道的实验数据相吻合。

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