Department of Chemistry, Vanderbilt University, 37235, Nashville, TN, USA.
Environ Monit Assess. 1993 May;26(1):49-64. doi: 10.1007/BF00555061.
Simple mathematical models are developed to account for the rather slow mass transport of nonaqueous phase liquid (NAPL) into aqueous solution in groundwater during flushing operations. The models are based on the assumption that this bottleneck in the process is associated with diffusion in the aqueous phase in the porous medium from the location of the NAPL drops/ganglia in a region of relatively low permeability out into a region of substantially higher permeability, somewhat analogous to diffusion from a block of porous rock into a nearby fracture, where the fracture system overwhelmingly dominates the overall permeability. The models include batch flushing, flushing in a laboratory column, and a one-dimensional model for flushing by means of a single recovery well.
简单的数学模型被开发出来,以解释在冲洗操作过程中非水相液体(NAPL)在地下水中缓慢进入水溶液的情况。这些模型基于这样的假设,即这个过程中的瓶颈与多孔介质中水溶液中的扩散有关,从相对低渗透性区域中 NAPL 液滴/聚集体的位置扩散到渗透性高得多的区域,这有点类似于从多孔岩块扩散到附近的裂缝,其中裂缝系统在很大程度上主导着整体渗透性。这些模型包括批量冲洗、实验室柱冲洗以及通过单个回收井进行一维冲洗的模型。