Simulation and Control of Chlorine Levels in Water Distribution Networks
Autor: | Bernard Brémond, Paul Morel, Sophie Constans |
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Přispěvatelé: | Ouvrages et réseaux hydrauliques (UR ORBX), Centre national du machinisme agricole, du génie rural, des eaux et forêts (CEMAGREF), Université de Bordeaux (UB), Irstea Publications, Migration |
Jazyk: | angličtina |
Rok vydání: | 2003 |
Předmět: |
[SDE] Environmental Sciences
Mathematical optimization Linear programming Geography Planning and Development 0207 environmental engineering Water supply chemistry.chemical_element 02 engineering and technology 010501 environmental sciences Management Monitoring Policy and Law 01 natural sciences Software Quality (physics) Chlorine 020701 environmental engineering 0105 earth and related environmental sciences Water Science and Technology Civil and Structural Engineering business.industry Environmental engineering 6. Clean water System dynamics Current (stream) chemistry [SDE]Environmental Sciences Environmental science Water quality business |
Zdroj: | Journal of Water Resources Planning and Management Journal of Water Resources Planning and Management, American Society of Civil Engineers, 2003, 129 (2), pp.135-145 |
ISSN: | 0733-9496 |
Popis: | International audience; Chlorine concentration is an important parameter used to assess the quality of water supplied by a distribution network. While several water quality simulators are readily available (e.g., EPANET software), water quality optimization decision support tools are currently lacking. A new control-oriented calculation model for chlorine concentrations in distribution networks is presented for general water distribution networks operating under periodic demand conditions. The model is based upon the analysis of the characteristic curves of the concentration transport-reaction equation over each pipe in a network. Numerical results are comparable with EPANET results, but unlike other water quality algorithms, the current method requires neither discretizations along the pipes, nor the choice of initial conditions. Moreover, it is a first step toward a method for controlling concentrations, yielding linear relationships between the concentrations at both ends of each pipe by the explicit inclusion of system dynamics. These relationships can be used as constraints in a linear programming optimization model that minimizes deviations from permissible concentration levels. |
Databáze: | OpenAIRE |
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