Simulation of diffusive solute transport in heterogeneous porous media with dipping anisotropy

被引:3
|
作者
Su, Danyang [1 ]
Xie, Mingliang [1 ]
Mayer, Klaus Ulrich [1 ]
MacQuarrie, Kerry T. B. [2 ]
机构
[1] Univ British Columbia, Dept Earth Ocean & Atmospher Sci, Vancouver, BC, Canada
[2] Univ New Brunswick, Dept Civil Engn, Fredericton, NB, Canada
来源
FRONTIERS IN WATER | 2022年 / 4卷
关键词
dipping anisotropy; solute transport; heterogeneous; porous media; sedimentary rock; CONTAMINANT TRANSPORT; FLOW; ROCKS; MODEL;
D O I
10.3389/frwa.2022.974145
中图分类号
TV21 [水资源调查与水利规划];
学科分类号
081501 ;
摘要
Dipping anisotropy is a common feature in heterogeneous porous media that can substantially affect solute transport. For problems with complex geometry the influence of dipping anisotropy must be analyzed using numerical models, since suitable analytical solutions are not available. The most straightforward approach is to use a Cartesian coordinate system aligned with the material coordinate system. However, this approach is usually not practical, especially in 3D simulation domains with dipping layers and heterogeneous material properties. Furthermore, in the case of diffusion-dominated transport, the effect of anisotropy is often neglected. In this research, a general-purpose, fully 3-D unstructured grid code was developed to simulate diffusion-dominated solute transport in systems with dipping anisotropy, while accounting for complex geometry. The code has been verified against both 2-D and 3-D analytical solutions and has then been applied to two anisotropic diffusion problems, including an in-situ diffusion experiment and a hypothetical deep geologic repository, respectively. The simulation results indicate that consideration of anisotropy is required if the solute distribution in the rock matrix is of importance, in particular for assessing long-term evolution in layered systems. The formulation presented provides a versatile method for assessing diffusion-dominated solute transport in systems with dipping anisotropy subject to complex geometry.
引用
收藏
页数:14
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