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A Novel Approach for Prediction of Monthly Ground Water Level Using a Hybrid Wavelet and Non-Tuned Self-Adaptive Machine Learning Model

机译:混合小波和非调整自适应机器学习模型预测月地下水水位的新方法

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In recent decades, due to groundwater withdrawal in the Kabodarahang region, Iran, Hamadan, hazardous events such as sinkholes, droughts, water scarcity, etc., have occurred. This study models groundwater level (GWL) of the Kabodarahang region using two novel techniques including Self-Adaptive Extreme Learning Machine (SAELM) and Wavelet-Self-Adaptive Extreme Learning Machine (WA-SAELM). Using the stepwise selection as different lags along with different input combinations, ten different SAELM and WA-SAELM models were developed. First, the best activation function is chosen for numerical models. After that, GWL values were normalized to equalize the values and enhance speed and accuracy of modeling. Then, an optimized mother wavelet is selected in order to simulate GWLs. Next, the best model was introduced as the superior model in which values of the correlation coefficient (R), Root Mean Squared Error (RMSE) and Nash-Sutcliffe efficiency coefficient (NSC) were obtained 0.969, 0.358 and 0.939, respectively. In addition, the results of the superior model are compared with classical neural network models such as Artificial Neural Network (ANN), Wavelet-Artificial Neural Network (WA-ANN), Support Vector Machine (SVM) and Wavelet-Support Vector Machine (WA-SVM). Among all models, WA-SAELM approximated GWLs with higher accuracy. Furthermore, based on the results obtained from an uncertainty analysis, the superior model was identified as a model with an underestimated performance. Additionally, an explicit and practical matrix was proposed for computing GWLs. Finally, the matrix was validated for another piezometer.
机译:近几十年来,由于在伊朗,哈马丹(Kamadarahang)的卡博达拉杭地区(Kabodarahang)抽取地下水,发生了诸如沉陷,干旱,缺水等危险事件。这项研究使用两种新技术对Kabodarahang地区的地下水位(GWL)进行建模,其中包括自适应极端学习机(SAELM)和小波自适应极端学习机(WA-SAELM)。使用逐步选择作为不同的滞后以及不同的输入组合,开发了十种不同的SAELM和WA-SAELM模型。首先,为数值模型选择最佳的激活函数。之后,将GWL值标准化以均衡这些值并提高建模的速度和准确性。然后,选择优化的母小波以模拟GWL。接下来,引入最佳模型作为上级模型,其中相关系数(R),均方根误差(RMSE)和Nash-Sutcliffe效率系数(NSC)的值分别为0.969、0.358和0.939。此外,将高级模型的结果与经典神经网络模型进行了比较,例如人工神经网络(ANN),小波-人工神经网络(WA-ANN),支持向量机(SVM)和小波支持向量机(WA -SVM)。在所有模型中,WA-SAELM都以更高的精度近似了GWL。此外,基于从不确定性分析获得的结果,高级模型被确定为性能低估的模型。此外,提出了一个明确而实用的矩阵来计算GWL。最终,对另一个压力计验证了矩阵。

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