TECHNICAL PAPERS
May 1, 2008

Pressure-Driven Demand and Leakage Simulation for Water Distribution Networks

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Publication: Journal of Hydraulic Engineering
Volume 134, Issue 5

Abstract

Increasingly, water loss via leakage is acknowledged as one of the main challenges facing water distribution system operations. The consideration of water loss over time, as systems age, physical networks grow, and consumption patterns mature, should form an integral part of effective asset management, rendering any simulation model capable of quantifying pressure-driven leakage indispensable. To this end, a novel steady-state network simulation model that fully integrates into a classical hydraulic representation, pressure-driven demand and leakage at the pipe level is developed and presented here. After presenting a brief literature review about leakage modeling, the importance of a more realistic simulation model allowing for leakage analysis is demonstrated. The algorithm is then tested from a numerical standpoint and subjected to a convergence analysis. These analyses are performed on a case study involving two networks derived from real systems. Experimentally observed convergence/error statistics demonstrate the high robustness of the proposed pressure-driven demand and leakage simulation model.

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Acknowledgments

The writers wish to thank the associate editor and reviewers for their thorough and insightful review of the manuscript. The reviews have proven to be particularly important for improving the quality of this article.

References

Ackley, J. R. L., Tanyimboh, T. T., Tahar, B., and Templeman, A. B. (2001). “Head-driven analysis of water distribution systems.” Proc., Computer and Control in Water Industry (CCWI), Water Software Systems: Theory and Applications, B. Ulanicki, ed., Vol. 1, Research Studies Press, England, 183–192.
Ainola, L., Koppel, T., Tiiter, T., and Vassiljev, A. (2000). “Water network model calibration based on grouping pipes with similar leakage and roughness estimates.” Proc., Joint Conf. on Water Resource Engineering and Water Resource Planning and Management (EWRI) (CD-ROM), ⟨http://cedb.asce.org⟩.
Almandoz, J., Cabrera, E. M., Arregui, F., Cabrera, E., Jr., and Cobacho, R. (2005). “Leakage assessment through water distribution network simulation.” J. Water Resour. Plann. Manage., 131(6), 458–466.
Berardi, L., Savic, D. A., and Giustolisi, O. (2005). “Investigation of burst-prediction formulas for water distribution systems by evolutionary computing.” Proc., Computer and Control in Water Industry (CCWI), Vol. 2, 275–280.
Chandapillai, J. (1991). “Realistic simulation of water distribution system.” J. Transp. Eng., 117(2), 258–263.
Colombo, A. F., and Karney, B. W. (2002). “Energy and costs of leaky pipes: Toward a comprehensive picture.” J. Water Resour. Plann. Manage., 128(6), 441–450.
Germanopoulos, G. (1985). “A technical note on the inclusion of pressure dependent demand and leakage terms in water supply network models.” Civ. Eng. Syst., 2, 171–179.
Germanopoulos, G., and Jowitt, P. W. (1989). “Leakage reduction by excessive pressure minimization in a water supply network.” Proc. Inst. Civ. Eng., Part 2. Res. Theory, 87, 195–214.
Gupta, R., and Bhave, P. R. (1996). “Comparison of methods for predicting deficient-network performance.” J. Water Resour. Plann. Manage., 122(3), 214–217.
Jowitt, P. W., and Xu, C. (1990). “Optimal valve control in water distribution networks.” J. Water Resour. Plann. Manage., 116(4), 455–472.
Kalungi, P., and Tanyimboh, T. (2003). “Redundancy model for water distribution systems.” Reliab. Eng. Syst. Saf., 82(3), 275–286.
Kettler, A. J., and Goulter, I. C. (1985). “An analysis of pipe breakage in urban water distribution networks.” Can. J. Civ. Eng., 12, 286–293.
Kleiner, Y., and Rajani, B. B. (2001). “Comprehensive review of structural deterioration of water mains: Statistical models.” Urban Water, 3(3), 121–150.
Kleiner, Y., and Rajani, B. B. (2002). “Forecasting variations and trends in water-main breaks.” J. Infrastruct. Syst., 8(4), 122–131.
Lambert, A. O. (1994). “Accounting for losses: The bursts and background concept (BABE).” J. Inst. Water Environ. Manage., 8(2), 205–214.
Lambert, A. O. (2001). “What do we know about pressure: Leakage relationships in distribution systems?” Proc., IWA Conf. on System Approach to Leakage Control and Water Distribution Systems Management.
Lambert, A. O., and Hirner, W. (2000). The blue pages, IWA Publishing, London, U.K.
May, J. (1994). “Pressure dependent leakage.” World Water Environmental Engineering Management.
McKay, M. D., Conover, W. J., and Beckman, R. J. (1979). “A comparison of three methods for selecting values of input variables in the analysis of output from a computer code.” Technometrics, 211, 239–245.
Rossman, L. A. (2000). EPANET 2 user’s manual, U.S. Environmental Protection Agency, Cincinnati.
Savic, D. A., and Walters, G. A. (1997). “Genetic algorithms for the least-cost design of water distribution networks.” J. Water Resour. Plann. Manage., 123(2), 67–77.
Shamir, U., and Howard, C. D. D. (1979). “An analytic approach to scheduling pipe replacement.” J. Am. Water Works Assoc., 117(5), 248–258.
Todini, E. (2003). “A more realistic approach to the “extended period simulation” of water distribution networks.” Advances in water supply management, C. Maksimovic, D. Butler, and F. A. Memon, eds., Balkema, Lisse, The Netherlands, 173–184.
Todini, E., and Pilati, S. (1988). “A gradient algorithm for the analysis of pipe networks.” Computer applications in water supply (Systems analysis and simulation), B. Coulbeck, and C. H. Orr, eds., Vol. 1, Wiley, London, 1–20.
Vairavamoorthy, K., and Lumbers, J. (1998). “Leakage reduction in water distribution systems: optimal valve control.” J. Hydraul. Eng., 124(9), 1146–1154.
Wagner, J. M., Shamir, U., and Marks, D. H. (1988). “Water distribution reliability: Simulation methods.” J. Water Resour. Plann. Manage., 114(3), 276–294.
Walski, T. M. (1987). “Replacement rules for water mains.” J. Am. Water Works Assoc., 79(9), 33–38.
Walski, T. M., and Pelliccia, A. (1982). “Economics analysis of water main breaks.” J. Am. Water Works Assoc., 74(3), 140–147.
Wu, Z. Y., Wang, R. H., Walski, T. M., Yang, S. Y., and Boudler, D. (2006). “Efficient pressure dependent demand model for large water distribution system analysis.” Proc., 8th Water Distribution System Analysis Symp. (CD-ROM), ⟨http://scitation.aip.org⟩.

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Go to Journal of Hydraulic Engineering
Journal of Hydraulic Engineering
Volume 134Issue 5May 2008
Pages: 626 - 635

History

Received: Jan 19, 2007
Accepted: Sep 10, 2007
Published online: May 1, 2008
Published in print: May 2008

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Authors

Affiliations

Orazio Giustolisi
Professor, Dean, II Engineering Faculty, Dept. of Civil and Environmental Engineering, Technical Univ. of Bari, via Turismo, 8, 74100 Taranto, Italy (corresponding author). E-mail: [email protected]
Dragan Savic
Professor, Centre for Water Systems, Univ. of Exeter, Harrison Building, North Park Rd., EX4 4QF Exeter, U.K. E-mail: d.savic@ex,ac,uk
Zoran Kapelan
Senior Lecturer, Centre for Water Systems, Univ. of Exeter, Harrison Building, North Park Rd., EX4 4QF Exeter, U.K. E-mail: z.kapelan@ex,ac,uk

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