文章摘要
王全荣,唐仲华,文章,詹红兵.越流含水层抽水井附近非达西流与达西流区界面位置变化规律研究[J].水利学报,2012,43(10):
越流含水层抽水井附近非达西流与达西流区界面位置变化规律研究
Numeric simulation for flow to a pumping well with moving boundary of the non-Darcian flow region in a leaky aquifer
  
DOI:
中文关键词: 非达西流  边界条件  有限差分法  Izbash定律
英文关键词: non-Darcian flow  boundary condition  finite difference method  lzbash’s Low
基金项目:
作者单位
王全荣 中国地质大学(武汉) 环境学院湖北武汉430074 
唐仲华 中国地质大学(武汉) 环境学院湖北武汉430074 
文章 中国地质大学(武汉) 环境学院湖北武汉430074 
詹红兵 1. 中国地质大学(武汉) 工程学院湖北武汉4300742. 德克萨斯农工大学地质与地球物理系美国 
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中文摘要:
      为了研究越流含水层系统中大口径完整井附近地下水流动规律,根据Reynolds数将渗流场分为非达西流与达西流两个区域,提出了一种基于有限差分原理的迭代法,来模拟两区界面位置(RcD)随时间的变化规律,并采用实测数据验证本文解的实用性。结果表明:抽水初期,RcD 很小,本文解与全达西流解析解几乎重合;抽水中期,RcD 逐渐增大,解析解与数值解的降深曲线差别很明显,而在非达西流区域,本文解与全非达西流解析解的降深曲线斜率差别不大;在抽水后期,地下水流场达到稳定,RcD 达到最大值,同时,在非达西流区域中,本文解与全非达西解吻合较好,在达西流区域,本文解与全达西流解吻合较好。RcD 对井筒半径和滤水管半径比较敏感。当RcD 趋于无穷大时本文解转化为全非达西流解;当RcD 趋于0时本文解转化为全达西流解。
英文摘要:
      In this study,groundwater flowing to a large-diameter well in a leaky aquifer has been investigated. The groundwater flow around the well were divided into two regions, Darcian flow region and non-Darcian flow region,based on the critical Reynolds number. An iteration method was proposed by using the finite difference method to estimate the interface (RcD) of these two regions. The interface is assumed to be a moving interface, meaning that RcD is a function of pumping time. The solution obtained in this study can be used to estimate the aquifer parameters when the pumping data is available. The results show that RcD is small at early pumping stage and the new solution is almost the same as that of the one-region Darcian flow model. In the middle stage of pumping, RcD increases and the difference between the new solution and the former analytical solution is relatively larger, while the slope of the drawdown-time behavior for the new solution is almost the same as that of the one-region non-Darcian flow model. For the late stage of pumping, RcD approaches a maximum value, and the new solution is almost the same as that of one-region non-Darcian flow model for the non-Darcian flow region, and it is the same as that of one-region Darcian flow model for the Darcian flow region. RcD is sensitive to the values of the radius of well casing and well screen. The new solution becomes the one-region non-Darcian flow solution when RcD approaches infinite,while it becomes the one-region Darcian flow solution when RcD approaches 0.
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