244-3 An Improved Solution for the Infiltration-Advance Problem In Irrigation Hydraulics.



Tuesday, October 18, 2011: 1:20 PM
Henry Gonzalez Convention Center, Room 006A, River Level

John H. Knight, Faculty of Science and Technology, Queensland University of Technology, Brisbane, Australia, Freeman J. Cook, CSIRO Land and Water, Dutton Park, Australia, Rebecca C. Doble, CSIRO Land and Water, Glen Osmond, Australia and Steven R. Raine, National Centre for Engineering in Agriculture, University of Southern Queensland, Toowoomba, Australia
The irrigation advance problem has been around for a number of decades in irrigation hydraulics and has spread across the engineering and soil science literature.  The Lewis-Milne volume balance framework and its solution by Philip and Farrell using Laplace transforms have been extensively used, but finding a suitable infiltration equation has been a problem.  The Philip two-term infiltration equation is only suitable for early time irrigation and will underestimate the infiltration and over estimate the advance at longer time.  At long times the approach of Collis-George can be used but this is unsuitable at short times, where it over estimates the infiltration and underestimates the advance.  The linear soil infiltration function is shown to give suitable infiltration behaviour and a solution is described which has the correct behaviour over all time scales. We consider the forward problem and compare the predictions using the Philip two-term, Collis-George and linear soil infiltration functions for a range of soil properties.  We also investigate the inverse problem of deriving the soil hydraulic properties from advance data in border-dyke irrigation. Our method can also be used to model the simultaneous infiltration and radial spread of water on the soil surface from a point source of supply.
See more from this Division: S01 Soil Physics
See more from this Session: General Soil Physics: I