Probabilistic water demand forecasting using quantile regression algorithms

• URL: http://arxiv.org/abs/2104.07985v1
• Date: Fri, 16 Apr 2021 09:17:00 GMT
• Title: Probabilistic water demand forecasting using quantile regression algorithms
• Authors: Georgia Papacharalampous, Andreas Langousis
• Abstract summary: We automate and extensively compare several quantile-regression-based practical systems for probabilistic one-day ahead urban water demand forecasting. The results mostly favour the practical systems designed using the linear boosting algorithm. The forecasts of the mean and median combiners are also found to be skilful in general terms.
• Score: 0.0
• License: http://creativecommons.org/licenses/by/4.0/
• Abstract: Machine and statistical learning algorithms can be reliably automated and applied at scale. Therefore, they can constitute a considerable asset for designing practical forecasting systems, such as those related to urban water demand. Quantile regression algorithms are statistical and machine learning algorithms that can provide probabilistic forecasts in a straightforward way, and have not been applied so far for urban water demand forecasting. In this work, we aim to fill this gap by automating and extensively comparing several quantile-regression-based practical systems for probabilistic one-day ahead urban water demand forecasting. For designing the practical systems, we use five individual algorithms (i.e., the quantile regression, linear boosting, generalized random forest, gradient boosting machine and quantile regression neural network algorithms), their mean combiner and their median combiner. The comparison is conducted by exploiting a large urban water flow dataset, as well as several types of hydrometeorological time series (which are considered as exogenous predictor variables in the forecasting setting). The results mostly favour the practical systems designed using the linear boosting algorithm, probably due to the presence of trends in the urban water flow time series. The forecasts of the mean and median combiners are also found to be skilful in general terms.

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