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Validation of aquifer parameter determination by extrapolation fitting and treating thickness as an unknown

机译:通过外推拟合和将厚度视为未知来验证含水层参数确定

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A genetic algorithm is used here to guess-estimate a close-to-true set of trial values as input to a three-staged quasi-linear inverse modeling scheme for the determination of aquifer parameters. To validate the parameter determination, in addition to the conventional measures of misfit root mean squares (rms) and distribution, the aquifer thickness is treated as an unknown parameter and the model parameters are further evaluated by comparing the expected drawdown with the observed drawdown at wells which are not used for parameter determination (extrapolation fitting). The method is tested with synthetic and observed drawdown data from five partially screened monitoring wells in a water-table aquifer. Test results for synthetic data doped with random errors indicate that modeling based on two or more well data can yield satisfactory parameter values and extrapolation misfits in an ideal aquifer. For field data, the results indicate that a model misfit on par with the standard error of the data is achievable for each individual well or a combination of two wells but the extrapolation misfit distributions are generally biased and their rms are far greater-possibly due to aquifer heterogeneity. Consistent parameter values can be obtained from the geometric means for multiple runs of the genetic-inverse modeling of one-, two-, three-, and four-well data. Our test aquifer can be represented by a set of parameters with 10 to 15% consistency, including transmissivity, storativity, vertical-to-horizontal conductivity ratio, and storativity-to-specific yield ratio, as affirmed by model aquifer thicknesses that deviate less than 10% from the actual thickness. (C) 2002 Published by Elsevier Science B.V. [References: 22]
机译:在这里,使用遗传算法来猜测一组近似真实的试验值,作为三阶段拟线性反演模型方案的输入,以确定含水层参数。为了验证参数确定,除了常规的均方根均方根(rms)和分布不均的常规测量方法外,将含水层厚度视为未知参数,并通过将期望的井喷量与在井中观察到的井喷量进行比较,进一步评估模型参数不用于参数确定(外推拟合)。用地下水位含水层中五个部分筛选的监测井的合成和观测到的沉降数据测试了该方法。掺杂有随机误差的合成数据的测试结果表明,基于两个或多个井数据的建模可以在理想的含水层中产生令人满意的参数值和外推失配。对于现场数据,结果表明,对于每个单独的井或两个井的组合,都可以实现与数据的标准误差相当的模型失配,但是外推失配分布通常存在偏差,并且其均方根可能更大,这是由于含水层非均质性。可以从几何方法获得一致的参数值,以对一口,两口,三口和四口数据进行遗传逆向建模。我们的测试含水层可以用一组具有10%到15%一致性的参数表示,包括透射率,透光率,垂直与水平的电导率比以及透光率与比产率的比值,这取决于模型含水层厚度的偏差小于实际厚度的10%。 (C)2002由Elsevier Science B.V.出版[参考文献:22]

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