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An Improved Straight-Line Fitting Method for Analyzing Pumping Test Recovery Data

机译:一种改进的直线拟合方法,用于分析抽水试验恢复数据

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摘要

Theis (1935) derived an exact solution for the residual drawdown in a well after the cessation of a pumping test by summing two drawdowns: one (s_1), caused by imaginary continuation of the original pumping and the other (s_2), due to an imaginary injection at the same constant rate. We approximated the Theis solution to obtain a simple linear relation for determining the transmissivity and storage coefficient from recovery data. Unlike other existing straight-line fitting methods, in our method, we applied different approximations to the well functions in the solutions of s_1 and s_2. We used the well-known Cooper-Jacob approximation for s_1, truncating the expansion of the well function in s_2 to its first three terms. For the same level of truncation errors, while the Cooper-Jacob approximation requires the argument u_1 ≤ 0.01, the second approximation requires the argument u_2 ≤ 0.2, thus dramatically improving the utility of short-term recovery data. Application of our method requires only recovery data from a single observation well and no knowledge of the drawdown at the moment of pumping cessation.
机译:Theis(1935)通过对两个抽水量求和,求出抽水试验停止后井中残余抽水量的精确解:一个是由于原始抽水的假想连续而造成的,另一个是s_2,这是由于假想注射以相同的恒定速率进行。我们对Theis解进行了近似,以获得了一个简单的线性关系,用于根据恢复数据确定透射率和储能系数。与其他现有的直线拟合方法不同,在我们的方法中,我们对s_1和s_2的解中的井函数应用了不同的近似值。我们对s_1使用了著名的Cooper-Jacob逼近,将s_2中的阱函数的展开截断为前三个项。对于相同水平的截断误差,尽管Cooper-Jacob逼近要求参数u_1≤0.01,但第二个逼近要求参数u_2≤0.2,因此大大提高了短期恢复数据的效用。应用我们的方法仅需从单个观测井中获取恢复数据,而无需在停止抽水时了解水位下降的情况。

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