Forces on sanitary solids in small sewers

Water Science and Technology

Volumn 52, Issue 3, 2005, Pages 85-92

  Butler, D ^a   Littlewood, K ^b   Orman, N ^b  

^a IMPERIAL COLLEGE LONDON   (United Kingdom)

^b WRC PLC   (United Kingdom)

Author keywords

Forces; Intermittent flow; Sanitary solids; Small sewers

Indexed keywords

DEPOSITION; FLOW OF SOLIDS; MATHEMATICAL MODELS; UNSTEADY FLOW;

INTERMITTENT FLOW; SANITARY SOLIDS; SMALL SEWERS;

SEWERS;

INTERMITTENT FLOW; SEWER; SOLID WASTE;

ARTICLE; CALIBRATION; CONTROLLED STUDY; FLOW RATE; HYDROSTATIC PRESSURE; MATHEMATICAL MODEL; PIPELINE; POLLUTION TRANSPORT; PREDICTION; SANITATION; SEWER; WEIGHT;

EID: 25844514125     PISSN: 02731223     EISSN: None     Source Type: Journal    
DOI: 10.2166/wst.2005.0064     Document Type: Article

References (9)

1. Butler, D. (1986). An algorithm for the determination of limiting gradients for pipes flowing partially full. Proc. Instn. Civ. Engrs., 81(Pt.2), 125-131.
2. Butler, D. and Davies, J.W. (2004). Urban Drainage, 2nd Edn., Spon Press, London.
3. Butler, D., Littlewood, K. and Orman, N. (2004). A model for the movement of large solids in small sewers. Proc. 6th Int. Conf. Urban Drainage Modelling: UDM '04, Dresden, Germany, September.
4. Davies, J.W., Butler, D. and Xu, Y.L. (1996). Gross solids movement in sewers: laboratory studies as a basis for a model. Journ. Instn. Wat. Envir. Mant., 10(1), 52-58.
5. Littlewood, K. (2000). Movement of gross solids in small diameter sewers. Unpublished PhD thesis, Imperial College, University of London.
6. Littlewood, K. and Butler, D. (2002). Influence of diameter on the movement of gross solids in small pipes. Proc. Intl. Conf. Sewer Operation and Maintenance SOM 2002, Bradford, November.
7. Littlewood, K. and Butler, D. (2003). Movement mechanisms of gross solids in intermittent flow. Wat. Sci. Tech., 47(4), 45-50.
8. Swaffield, J.A. and Galowin, L.S. (1992). The engineered design of building drainage systems, Ashgate, Aldershot, UK.
9. Swaffield, J.A., Bridge, S. and Galowin, L.S. (1982). Mathematical modelling of time dependant wave attenuation and discrete body transport in gravity driven partially filled pipe flows. Proc. 4th Int. Conf. Elements in Water Resources, Hanover, Germany, June.