Faculty of Science and Technology, Meijo University, 1-501 Shiogamaguchi, Tenpaku-ku, Nagoya, Aichi 468-8502, Japan.
J Contam Hydrol. 2020 Oct;234:103688. doi: 10.1016/j.jconhyd.2020.103688. Epub 2020 Jul 26.
When seawater intrudes into a subterranean estuary, there is interaction between groundwater and surface water, and ocean tides and waves can influence the salt concentration distribution in subsurface of the estuary. However, numerical simulations of seawater intrusion into a subterranean estuary often neglect the atmosphere and surface water and simply specify hydrostatic pressure and a constant seawater salt concentration. This study examined the influence of fluid flow and pressure in a surface water-atmosphere system consisting of both atmosphere and surface water on the salt distribution in subsurface and in the surface water by a numerical simulation that couples fluid flows in the surface water-atmosphere system and groundwater. This study first confirmed the precision of the simulation method by comparing experimentally determined salt concentration distributions in silica beads unsaturated with water. This study then conducted an experiment in a two-dimensional tank filled with seawater and glass beads (mean diameter 0.2 mm) and carried out two simulations of this tank experiment: one of a limited system consisting of the porous medium and surface water only, and the other of a full system, consisting of the porous medium, surface water, and atmosphere. Darcy's law has frequently been applied in limited system simulations by assigning extremely high permeability to the surface water. This study therefore also conducted a third, simpler numerical simulation of the limited system that used only Darcy's law. The salt concentration distribution obtained by the full system simulation was closer to the experimental distribution than that obtained by the limited system simulation. This result implies that fluid flow and pressure in both the atmosphere and surface water influence water flow and water pressure in the porous medium. Furthermore, the third simulation using Darcy's law only could not precisely reproduce flow in the surface water. Therefore, when variable-density flow in surface water and a shallow subsurface are numerically simulated, the simulation system needs to include atmosphere and surface water to take account of the influence of fluid flow and fluid pressure in both the atmosphere and surface water on the fluid flow and transport of salt in a shallow subsurface.
当海水侵入地下河口时,地下水与地表水相互作用,海洋潮汐和波浪会影响河口地下水中的盐浓度分布。然而,海水侵入地下河口的数值模拟通常忽略大气和地表水,简单地指定静水压力和恒定的海水盐度。本研究通过耦合地表水-大气系统中的流体流动和地下水,研究了由大气和地表水组成的地表水-大气系统中的流体流动和压力对地下和地表水盐分分布的影响。本研究首先通过比较未饱和水的硅胶珠的实验确定的盐浓度分布,验证了模拟方法的精度。然后,本研究在一个充满海水和玻璃珠(平均直径 0.2 毫米)的二维水箱中进行了实验,并对该水箱实验进行了两次模拟:一次是仅由多孔介质和地表水组成的有限系统模拟,另一次是包括多孔介质、地表水和大气的全系统模拟。达西定律经常被应用于有限系统的模拟中,通过将极高的渗透率分配给地表水。因此,本研究还对仅使用达西定律的有限系统进行了第三次更简单的数值模拟。全系统模拟得到的盐浓度分布比有限系统模拟更接近实验分布。这一结果表明,大气和地表水的流体流动和压力会影响多孔介质中的水流和水压。此外,仅使用达西定律的第三次模拟无法精确再现地表水的流动。因此,当对地表水和浅层地下的可变密度流进行数值模拟时,模拟系统需要包括大气和地表水,以考虑大气和地表水的流体流动和流体压力对浅层地下的流体流动和盐运移的影响。