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Stream aquifer interactions: analytical solution to estimate stream depletions caused by stream stage fluctuations and pumping wells near streams

机译:溪流含水层相互作用:分析解决方案以估算由溪流水位波动和溪流附近的抽水井引起的溪流枯竭

摘要

This dissertation is composed of three parts of contributions. Systems of a fully penetrating pumping well in a confined aquifer near a fully penetrating stream with and without streambeds are discussed in Chapter II. In Chapter III, stream-aquifer systems with a fully penetrating pumping well in a confined aquifer between two parallel fully penetrating streams with and without streambeds are discussed. Stream depletion rates in Chapter II are solved using Laplace and Fourier transform methods, and stream depletion rates in Chapter III are solved using the potential method. Chapter II presents analytical solutions in the Laplace domain for general stream depletion rates caused by a pumping well and caused by stream stage fluctuations. For seasonal case, the stream stage is a function of time. For an individual flood wave, the stream stage is a function of time and distance along the stream. Semi-analytical solutions of seasonal stream depletion rates in time domain, using a cosine function to simulate stream stage fluctuations, are presented. The stream depletion rate caused by pumping is solved analytically, while the stream depletion rate caused by stream stage fluctuations is solved numerically. Various parameters affecting stream depletion rates, such as flood period and streambed, are analyzed. For a short-term case, the pumping rate is assumed to be constant, and a Gaussian function is used as an example of floodwaves. This part is solved using the same method as used in the seasonal case. Early time and late time approximations of the stream depletion rates are also presented. This approximation leads to an interesting finding that the stream depletion rate caused by seasonal stream stage fluctuations can be neglected if the stream aquifer system has a long time to equilibrate. In Chapter III, analytical stream depletion rates caused by a pumping well between two parallel streams with and without streambeds are presented. In this chapter, stream stage is assumed to be constant. Capture zone delineations were analyzed in the case without streambed. For the case with streambed, streambed conductance, which is an important factor controlling stream depletion, is analyzed. All solutions discussed in this dissertation can be used to predict stream depletion rates and to estimate parameters controlling stream depletion rates, which is crucial for water management. In addition to the stream depletion, the derived semi-analytical solutions in the Laplace-Fourier domain can also be used to predict drawdown in the aquifer near the stream. The derived solutions may also be used inversely to find the streambed and aquifer parameters if the stream stage fluctuation can be well described.
机译:本文由三部分组成。在第二章中讨论了在有和没有河床的完全渗透流附近的密闭含水层中的完全渗透泵井系统。在第三章中,讨论了在带有和不带有河床的两个平行的完全渗透的流之间的密闭含水层中具有完全渗透的抽水井的流-含水层系统。使用拉普拉斯和傅立叶变换法求解第二章中的流耗率,使用势能法求解第三章中的流耗率。第二章介绍了在拉普拉斯域中由抽水井引起的和由水位波动引起的一般流失率的分析解决方案。对于季节性情况,流阶段是时间的函数。对于单个洪水波,河段是沿河时间和距离的函数。提出了使用余弦函数模拟河流水位波动的时域季节性河流枯竭率的半解析解。通过分析解决了由抽水引起的水流枯竭率,而从数值上解决了由水位波动引起的水流枯竭率。分析了影响河流枯竭率的各种参数,例如洪水期和河床。对于短期情况,假定抽水率是恒定的,并且使用高斯函数作为泛洪波的示例。这部分的解决方法与季节性情况下使用的方法相同。还提供了流耗率的早期和晚期近似值。这种近似导致一个有趣的发现,即如果水流含水层系统有很长的平衡时间,则可以忽略由季节性水位波动引起的水流枯竭率。在第三章中,介绍了由具有和不具有流床的两条平行流之间的抽水井引起的分析流枯竭率。在本章中,假定流阶段是恒定的。在没有流床的情况下分析了捕获带的轮廓。对于有河床的情况,分析了河床电导,这是控制河水耗竭的重要因素。本文讨论的所有解决方案都可用于预测水流枯竭率并估算控制水流枯竭率的参数,这对于水的管理至关重要。除流耗竭外,拉普拉斯-傅里叶域中的派生半解析解也可用于预测流附近含水层的降水量。如果可以很好地描述水位波动,则导出的解也可以反过来用于查找河床和含水层参数。

著录项

  • 作者

    Intaraprasong Trin;

  • 作者单位
  • 年度 2009
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  • 原文格式 PDF
  • 正文语种 en_US
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