Numerical methods for dispersion in water distribution pipes and networks

Proceedings of the International Workshop on Numerical Modelling of Hydrodynamics for Water Resources - Numerical Modelling of Hydrodynamics for Water Resources

Volumn , Issue , 2008, Pages 345-349

  Tzatchkov, V G ^a  

^a INSTITUTO MEXICANO DE TECNOLOGÍA DEL AGUA   (Mexico)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY VALUE PROBLEMS; CONCENTRATION (PROCESS); DISPERSION (WAVES); FISCHER-TROPSCH SYNTHESIS; FLUID DYNAMICS; GREEN'S FUNCTION; HYDRAULICS; HYDRODYNAMICS; LINEAR EQUATIONS; NUMERICAL METHODS; PIPE; PROBABILITY DENSITY FUNCTION; SOLUTIONS; TECHNICAL PRESENTATIONS; TURBULENCE; TURBULENT FLOW; WATER DISTRIBUTION SYSTEMS; WATER SUPPLY; WATER SUPPLY SYSTEMS;

DISPERSION IN WATERS; GREEN FUNCTIONS; HYDRODYNAMIC PROCESSES; LARGE SYSTEMS; LOW ORDER SYSTEMS; NETWORK NODES; NUMERICAL MODELING; NUMERICAL SOLUTIONS; PIPE JUNCTIONS; PIPE NETWORKS; REACTION EQUATIONS; RECENT DEVELOPMENTS; SYSTEM OF LINEAR EQUATIONS; TRIDIAGONAL SYSTEMS; UNKNOWN QUANTITIES;

WATER RESOURCES;

EID: 55549100956     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (9)

1. Aldama, A.A., Tzatchkov, V.G. & Arreguin, F.I. 1998. The numerical Green's function technique for boundary value problems in networks. In W.R. Blain (ed), Hydraulic Engineering Software VII: 121-130. Southampton: Computational Mechanics Publications/WIT Press.
2. Buchberger, S.G. Li, Z. & Tzatchkov, V.G. 2003. Hydraulic characterization of pipe network subject to stochastic water demands, In C.A. Brebbia (ed), Water Resources Management II: 161-170, Southampton: WIT Press.
3. Li, Z., Buchberger, S.G. & Tzatchkov, V.G. 2005. Importance of dispersion in network water quality modeling. In Proceedings of the ASCE World Water & Environmental Resources Congress, Anchorage, AL, May 15-19.
4. Li, Z., Buchberger, S.G. & Tzatchkov, V.G. 2006. Integrating Distribution Network Models with Stochastic Water Demands and Mass Dispersion. In Proc. 8th Annual Water Distribution System Analysis Symposium, University of Cincinnati, 27-30 August 2006.
5. Tzatchkov, V.G., Aldama, A.A. & Arreguin, F.I. 2000. Modelación numérica de la advección y dispersión de solutos en redes de distribución de agua potable. Ingenieria Hidráulica en México, 15(3): 101-115 (in Spanish).
6. Tzatchkov, V.G., Aldama, A.A. & Arreguin, F.I. 2002. Advection-dispersion-reaction modeling in water distribution networks. J of Water Resources Planning and Management. 128(5): 334-342.
7. Tzatchkov, V.G., Aldama, A.A. & Arreguín, F.I. 2003. A domain decomposition strategy for the numerical simulation of contaminant transport in pipe networks. In I. Herrera, D.E. Keys, O.B. Widlund, R. Yates (eds), Domain Decomposition Methods in Science and Engineering: 483-490, Mexico: UNAM.
8. Tzatchkov, V.G., Aldama, A.A., Arreguín, F.I., Buchberger, S.G & Lee Y. 2001. Advection-dispersion transport in water distribution networks with intermittent flow. In C.A. Brebbia, P. Anagnostopoulos, K. Katsifarakis & A.H-D. Cheng (eds) Water Resources Management: 217-226, Southampton: WIT Press.
9. Tzatchkov, V.G., Arreguin, F.I. & Aldama, A.A. 1998. An application of the numerical Green's function technique to advection-diffusion contaminant transport in water supply networks. In W.R. Blain (ed), Hydraulic Engineering Software VII: 587-596, Southampton: WIT Press.