Bayesian Optimization is proposed for data-efficient learning of optimal control strategies aimed at minimizing the energy related costs for operating pumps in a water distribution network. The control strategies are defined as pressure-based rules, whose parameters are the decision variables of the optimization problem. A probabilistic description is used to model the optimization problem from parameters to energy cost. The probabilistic model is learned from data obtained by testing a set of parameters via software hydraulic simulation. Bayesian Optimization selects the next values of the parameters to evaluate in a principled way, proving to be able to find globally optimal control strategies, within relatively few trials (i.e., software simulation runs). The proposed Bayesian Optimization framework deals with a quite general formalization of the control problem, including constraints, also black box. Relevant results on a real-life water distribution network are reported, also in comparison with Pure Random Search and Genetic Algorithms.
Candelieri, A., Ponti, A., Archetti, F. (2021). Data efficient learning of implicit control strategies in Water Distribution Networks. In IEEE International Conference on Automation Science and Engineering (pp.1812-1816). IEEE Computer Society [10.1109/CASE49439.2021.9551619].
Data efficient learning of implicit control strategies in Water Distribution Networks
Candelieri A.
;Ponti A.;Archetti F.
2021
Abstract
Bayesian Optimization is proposed for data-efficient learning of optimal control strategies aimed at minimizing the energy related costs for operating pumps in a water distribution network. The control strategies are defined as pressure-based rules, whose parameters are the decision variables of the optimization problem. A probabilistic description is used to model the optimization problem from parameters to energy cost. The probabilistic model is learned from data obtained by testing a set of parameters via software hydraulic simulation. Bayesian Optimization selects the next values of the parameters to evaluate in a principled way, proving to be able to find globally optimal control strategies, within relatively few trials (i.e., software simulation runs). The proposed Bayesian Optimization framework deals with a quite general formalization of the control problem, including constraints, also black box. Relevant results on a real-life water distribution network are reported, also in comparison with Pure Random Search and Genetic Algorithms.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.