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Gaussian Process Regression Tuned by Bayesian Optimization for Seawater Intrusion Prediction

机译:贝叶斯优化调整的高斯过程回归用于海水入侵预测

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摘要

Accurate prediction of the seawater intrusion extent is necessary for many applications, such as groundwater management or protection of coastal aquifers from water quality deterioration. However, most applications require a large number of simulations usually at the expense of prediction accuracy. In this study, the Gaussian process regression method is investigated as a potential surrogate model for the computationally expensive variable density model. Gaussian process regression is a nonparametric kernel-based probabilistic model able to handle complex relations between input and output. In this study, the extent of seawater intrusion is represented by the location of the 0.5 kg/m3 iso-chlore at the bottom of the aquifer (seawater intrusion toe). The initial position of the toe, expressed as the distance of the specific line from a number of observation points across the coastline, along with the pumping rates are the surrogate model inputs, whereas the final position of the toe constitutes the output variable set. The training sample of the surrogate model consists of 4000 variable density simulations, which differ not only in the pumping rate pattern but also in the initial concentration distribution. The Latin hypercube sampling method is used to obtain the pumping rate patterns. For comparison purposes, a number of widely used regression methods are employed, specifically regression trees and Support Vector Machine regression (linear and nonlinear). A Bayesian optimization method is applied to all the regressors, to maximize their efficiency in the prediction of seawater intrusion. The final results indicate that the Gaussian process regression method, albeit more time consuming, proved to be more efficient in terms of the mean absolute error (MAE), the root mean square error (RMSE), and the coefficient of determination (R2).
机译:对于许多应用,例如地下水管理或保护沿海含水​​层免受水质恶化的影响,必须准确预测海水的入侵程度。但是,大多数应用程序通常需要大量的模拟,但要牺牲预测精度。在这项研究中,高斯过程回归方法作为一种潜在的替代模型而进行了研究,该模型是计算上昂贵的可变密度模型。高斯过程回归是基于非参数核的概率模型,能够处理输入和输出之间的复杂关系。在这项研究中,海水入侵的程度由含水层底部0.5 kg / m 3 等氯的位置(海水入侵脚趾)表示。脚趾的初始位置(表示为特定线距海岸线上多个观察点的距离)以及抽水速率是替代模型输入,而脚趾的最终位置构成输出变量集。替代模型的训练样本包含4000个可变密度模拟,这些模拟不仅在抽速模式上不同,而且在初始浓度分布上也不同。拉丁超立方体采样方法用于获得抽气速率模式。为了进行比较,采用了许多广泛使用的回归方法,特别是回归树和支持向量机回归(线性和非线性)。贝叶斯优化方法应用于所有回归变量,以最大化其在预测海水入侵方面的效率。最终结果表明,尽管耗时更多,但高斯过程回归方法在平均绝对误差(MAE),均方根误差(RMSE)和确定系数(R 2 )。

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