A data-driven surrogate modelling approach for acceleration of short-term simulations of a dynamic urban drainage simulator
Mahmood Mahmoodian (Luxembourg Institute of Science and Technology, TU Delft - Civil Engineering & Geosciences)
Jairo Arturo Torres-Matallana (Luxembourg Institute of Science and Technology, Wageningen University & Research)
Ulrich Leopold (Luxembourg Institute of Science and Technology)
Georges Schutz (RTC4Water, Belval)
Francois H.L.R. Clemens (TU Delft - Civil Engineering & Geosciences, Deltares)
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Abstract
In this study, applicability of a data-driven Gaussian Process Emulator (GPE) technique to develop a dynamic surrogate model for a computationally expensive urban drainage simulator is investigated. Considering rainfall time series as the main driving force is a challenge in this regard due to the high dimensionality problem. However, this problem can be less relevant when the focus is only on short-term simulations. The novelty of this research is the consideration of short-term rainfall time series as training parameters for the GPE. Rainfall intensity at each time step is counted as a separate parameter. A method to generate synthetic rainfall events for GPE training purposes is introduced as well. Here, an emulator is developed to predict the upcoming daily time series of the total wastewater volume in a storage tank and the corresponding Combined Sewer Overflow (CSO) volume. Nash-Sutcliffe Efficiency (NSE) and Volumetric Efficiency (VE) are calculated as emulation error indicators. For the case study herein, the emulator is able to speed up the simulations up to 380 times with a low accuracy cost for prediction of the total storage tank volume (medians of NSE = 0.96 and VE = 0.87). CSO events occurrence is detected in 82% of the cases, although with some considerable accuracy cost (medians of NSE = 0.76 and VE = 0.5). Applicability of the emulator for consecutive short-term simulations, based on real observed rainfall time series is also validated with a high accuracy (NSE = 0.97, VE = 0.89).
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