多元多步长短期记忆神经网络同时预测水流变量

M. Khosravi, Bushra Monowar Duti, Munshi Md. Shafwat Yazdan, Shima Ghoochani, Neda Nazemi, Hanieh Shabanian
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引用次数: 2

摘要

在水资源管理领域,实施多元预测分析以确定包括溶解氧、比电导、流量、水位、温度、pH值和浊度在内的水流参数是至关重要的。在气候快速变化的时期,这一点尤其重要,因为天气模式不断变化,因此很难准确预测与水有关的不同问题的这些SW变量。各种基于物理的数值模型被用来预测与地表水(SW)相关的变量。这些模型依赖于大量的水文参数,需要广泛的实验室调查和校准,以尽量减少不确定性。然而,随着数据驱动分析和预测方法的出现,深度学习算法在处理序列数据方面表现出令人满意的性能。在本研究中,进行了全面的探索性数据分析(EDA)和特征工程来准备数据集,以确保预测模型的最佳性能。使用数年的日常数据训练长短期记忆(LSTM)神经网络回归模型,可以提前一周预测SW变量(称为提前期)并具有令人满意的准确性。通过比较预测数据与观测数据,分析误差分布,利用误差矩阵来评价模型的性能。通过增加epoch的数量和微调超参数来提高性能。通过应用适当的特征工程和优化,该模型可以适用于其他位置,以促进单变量预测分析,并可能支持软件变量的实时预测。
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Multivariate Multi-Step Long Short-Term Memory Neural Network for Simultaneous Stream-Water Variable Prediction
Implementing multivariate predictive analysis to ascertain stream-water (SW) parameters including dissolved oxygen, specific conductance, discharge, water level, temperature, pH, and turbidity is crucial in the field of water resource management. This is especially important during a time of rapid climate change, where weather patterns are constantly changing, making it difficult to forecast these SW variables accurately for different water-related problems. Various numerical models based on physics are utilized to forecast the variables associated with surface water (SW). These models rely on numerous hydrologic parameters and require extensive laboratory investigation and calibration to minimize uncertainty. However, with the emergence of data-driven analysis and prediction methods, deep-learning algorithms have demonstrated satisfactory performance in handling sequential data. In this study, a comprehensive Exploratory Data Analysis (EDA) and feature engineering were conducted to prepare the dataset, ensuring optimal performance of the predictive model. A neural network regression model known as Long Short-Term Memory (LSTM) was trained using several years of daily data, enabling the prediction of SW variables up to one week in advance (referred to as lead time) with satisfactory accuracy. The model’s performance was evaluated by comparing the predicted data with observed data, analyzing the error distribution, and utilizing error matrices. Improved performance was achieved by increasing the number of epochs and fine-tuning hyperparameters. By applying proper feature engineering and optimization, this model can be adapted to other locations to facilitate univariate predictive analysis and potentially support the real-time prediction of SW variables.
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