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An influent responsive control strategy with machine learning: Q-learning based optimization method for a biological phosphorus removal system.
- Source :
-
Chemosphere . Nov2019, Vol. 234, p893-901. 9p. - Publication Year :
- 2019
-
Abstract
- Biological phosphorus removal (BPR) is an economical and sustainable processes for the removal of phosphorus (P) from wastewater, achieved by recirculating activated sludge through anaerobic and aerobic (An/Ae) processes. However, few studies have systematically analyzed the optimal hydraulic retention times (HRTs) in anaerobic and aerobic reactions, or whether these are the most appropriate control strategies. In this study, a novel optimization methodology using an improved Q-learning (QL) algorithm was developed, to optimize An/Ae HRTs in a BPR system. A framework for QL-based BPR control strategies was established and the improved Q function, Q t + 1 ( s t , s t + 1 ) = Q t ( s t , s t + 1 ) + k · [ R ( s t , s t + 1 ) + γ · max a t Q t ( s t , s t + 1 ) − Q t ( s t , s t + 1 ) ] was derived. Based on the improved Q function and the state transition matrices obtained under different HRT step-lengths, the optimum combinations of HRTs in An/Ae processes in any BPR system could be obtained, in terms of the ordered pair combinations of the <current state-transition state>. Model verification was performed by applying six different influent chemical oxygen demand (COD) concentrations, varying from 150 to 600 mg L−1 and influent P concentrations, varying from 12 to 30 mg L−1. Superior and stable effluent qualities were observed with the optimal control strategies. This indicates that the proposed novel QL-based BPR model performed properly and the derived Q functions successfully realized real-time modelling, with stable optimal control strategies under fluctuant influent loads during wastewater treatment processes. Image 1 • A fluctuant influent responsive QL-based BPR optimizing control method was developed. • Q t + 1 ( s t , s t + 1 ) = Q t ( s t , s t + 1 ) + k · [ R ( s t , s t + 1 ) + γ · max a t Q t ( s t , s t + 1 ) − Q t ( s t , s t + 1 ) ] was derived. • State transition matrices obtained under different HRT step-lengths were developed. • Ordered pair of <current state-transition state > corresponds optimal control strategy. • Superior effluents achieved by optimal control strategies confirm the model validity. [ABSTRACT FROM AUTHOR]
Details
- Language :
- English
- ISSN :
- 00456535
- Volume :
- 234
- Database :
- Academic Search Index
- Journal :
- Chemosphere
- Publication Type :
- Academic Journal
- Accession number :
- 138479562
- Full Text :
- https://doi.org/10.1016/j.chemosphere.2019.06.103