Discharge Formulas for Subsurface Drainage of Retention Pond
Publication: Journal of Irrigation and Drainage Engineering
Volume 136, Issue 3
Abstract
Excessive runoff and its undesirable effects (erosion, siltation, and suspended load), as well as water quality degradation in agricultural landscapes, are recurrent concerns in France. Special sediment control or pollution mitigation basins can consist of agricultural fields simultaneously ponded and subsurface drained. After having identified convenient nondimensional parameters for system description, two hydraulic methods for flow modeling and empiric design formulas are presented in this technical note for the evaluation of adequate water filtration flow rates through such remediation devices, under given hydraulic head conditions. The first method is an analytical one with an infinite soil domain and the second is a numerical one limited to the vicinity of the ponded zone. For engineering purposes, discharge capacity is given as a function of the number of drains as well as drain spacing, radius, and depth.
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References
Carlier, J. P., Kao, C., and Ginzburg, I. (2007). “Field-scale modeling of subsurface tile-drained soils using an equivalent-medium approach.” J. Hydrol., 341(1–2), 105–115.
Fiener, P., Auerswald, K., and Weigand, S. (2005). “Managing erosion and water quality in agricultural watersheds by small detention ponds.” Agric., Ecosyst. Environ., 110(3–4), 132–142.
Hatt, B. E., Fletcher, T. D., and Deletic, A. (2009). “Hydrologic and pollutant removal performance of stormwater biofiltration systems at the field scale.” J. Hydrol., 365(3–4), 310–321.
Hunt, W. F., Jarrett, A. R., Smith, J. T., and Sharkey, L. J. (2006). “Evaluating bioretention hydrology and nutrient removal at three field sites in North Carolina.” J. Irrig. Drain. Eng., 132(6), 600–608.
Kirkham, D., Van der Ploeg, R. R., and Horton, R. (1997). “Potential theory for dual-depth subsurface drainage of ponded land.” Water Resour. Res., 33(7), 1643–1654.
Mathieu, A., and Joannon, A. (2003). “How farmers view their job in Pays de Caux, France—Consequences for grassland in water erosion.” Environ. Sci. Policy, 6(1), 29–36.
Muskat, M. (1946). The flow of homogeneous fluids through porous media, J. W. Edwards Inc., Ann Arbor, Mich., 1.
Simunek, J., van Genuchten, M. T., and Sejna, M. (2007). “Modeling subsurface water flow and solute transport with HYDRUS and related numerical software packages.” Numerical modelling of hydrodynamics for water resources, P. G. Navarro and E. Playan, eds., Int. Workshop, Centro Politecnico Superior, Univ. of Zaragoza Spain, Taylor & Francis Group, London, 95–114.
Wöhling, T., Schmitz, G. H., and Mailhol, J. C. (2004). “Modeling two-dimensional infiltration from irrigation furrows.” J. Irrig. Drain. Eng., 130(4), 296–303.
Youngs, E. G., and Leeds-Harrison, P. B. (2000). “Improving efficiency of desalinization with subsurface drainage.” J. Irrig. Drain. Eng., 126(6), 375–380.
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© 2010 ASCE.
History
Received: May 21, 2008
Accepted: Aug 3, 2009
Published online: Aug 6, 2009
Published in print: Mar 2010
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