An Analytical Solution for Horizontal or Slanted Wells in Confined Aquifers near a Stream

碩士 === 國立中興大學 === 水土保持學系所 === 98 === Pumping in a vertical well may produce a large drawdown cone near the well. In this paper, the solution is first developed for describing the groundwater flow associated with a point source in a confined aquifer near a stream. Based on the principle of superpos...

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Main Authors: Pei-Rong Tsou, 鄒佩蓉
Other Authors: Zheng-Yi Feng
Format: Others
Language:en_US
Published: 2010
Online Access:http://ndltd.ncl.edu.tw/handle/59829156027627543867
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spelling ndltd-TW-098NCHU50800182015-10-30T04:05:02Z http://ndltd.ncl.edu.tw/handle/59829156027627543867 An Analytical Solution for Horizontal or Slanted Wells in Confined Aquifers near a Stream 水平井與傾斜井於河邊受壓含水層抽水之解析 Pei-Rong Tsou 鄒佩蓉 碩士 國立中興大學 水土保持學系所 98 Pumping in a vertical well may produce a large drawdown cone near the well. In this paper, the solution is first developed for describing the groundwater flow associated with a point source in a confined aquifer near a stream. Based on the principle of superposition, analytical solutions for horizontal and slanted wells are then developed by integrating the point source solution along the well axis. The solutions can be simplified to quasi-steady solutions by neglecting the exponential terms to describe the late-time drawdown, which can provide useful information in designing horizontal well location and length. The stream depletion rate (SDR) implying the reduction of groundwater flow relative to infiltration from the stream can be obtained from Darcy’s law. The direction of the well axis can be determined from the best SDR subject to the drawdown constraint. It is found that hydraulic conductivity in the direction perpendicular to the stream plays a crucial role in influencing the time required for reaching quasi-steady SDR. In addition, the effects of the well length as well as the distance between the well and stream on the SDR are also examined. Zheng-Yi Feng 馮正一 2010 學位論文 ; thesis 33 en_US
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description 碩士 === 國立中興大學 === 水土保持學系所 === 98 === Pumping in a vertical well may produce a large drawdown cone near the well. In this paper, the solution is first developed for describing the groundwater flow associated with a point source in a confined aquifer near a stream. Based on the principle of superposition, analytical solutions for horizontal and slanted wells are then developed by integrating the point source solution along the well axis. The solutions can be simplified to quasi-steady solutions by neglecting the exponential terms to describe the late-time drawdown, which can provide useful information in designing horizontal well location and length. The stream depletion rate (SDR) implying the reduction of groundwater flow relative to infiltration from the stream can be obtained from Darcy’s law. The direction of the well axis can be determined from the best SDR subject to the drawdown constraint. It is found that hydraulic conductivity in the direction perpendicular to the stream plays a crucial role in influencing the time required for reaching quasi-steady SDR. In addition, the effects of the well length as well as the distance between the well and stream on the SDR are also examined.
author2 Zheng-Yi Feng
author_facet Zheng-Yi Feng
Pei-Rong Tsou
鄒佩蓉
author Pei-Rong Tsou
鄒佩蓉
spellingShingle Pei-Rong Tsou
鄒佩蓉
An Analytical Solution for Horizontal or Slanted Wells in Confined Aquifers near a Stream
author_sort Pei-Rong Tsou
title An Analytical Solution for Horizontal or Slanted Wells in Confined Aquifers near a Stream
title_short An Analytical Solution for Horizontal or Slanted Wells in Confined Aquifers near a Stream
title_full An Analytical Solution for Horizontal or Slanted Wells in Confined Aquifers near a Stream
title_fullStr An Analytical Solution for Horizontal or Slanted Wells in Confined Aquifers near a Stream
title_full_unstemmed An Analytical Solution for Horizontal or Slanted Wells in Confined Aquifers near a Stream
title_sort analytical solution for horizontal or slanted wells in confined aquifers near a stream
publishDate 2010
url http://ndltd.ncl.edu.tw/handle/59829156027627543867
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