TECHNICAL PAPERS
Nov 1, 1993

Border Advance Using Improved Volume‐Balance Model

Publication: Journal of Irrigation and Drainage Engineering
Volume 119, Issue 6

Abstract

A simple cost‐efficient model is developed to predict advance phase in border irrigation. Assuming a power function for the water‐depth profile, a volume‐balance equation is applied using an adjusted surface shape factor. In addition, the zero‐inertia motion equation is evaluated at the upstream end of the border. A system of two equations containing two unknowns (the advance position and the water depth at the head of the border) is thus constructed and solved at each time step. Comparison of dimensionless advance trajectory and surface‐profile solutions indicate that predictions of the present method are in agreement with zero‐inertia solutions. The proposed model is also tested for four well‐documented field irrigations. It is shown that even for level or small slope borders for which the traditional volume‐balance models give poor results, the proposed method is accurate. Programming requirements and computation cost of the present method are significantly less than for sophisticated models.

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References

1.
Atchison, K. T. (1973). “Retardance coefficients and other data for a vegetated irrigation border,” M.S. thesis, Univ. of Arizona, Tucson, Ariz.
2.
Bassett, D. L., Fangmeier, D. D., and Strelkoff, T. (1983). “Hydraulics of surface irrigation.” Design and operation of farm irrigation systems, ASAE Monograph #3, M. E. Jensen, ed., ASAE, St. Joseph, Mich.
3.
Hall, W. A. (1956). “Estimating irrigation border flow.” Agric. Engrg., 37(4), 263–265.
4.
Hart, W. E., Basset, D. L., and Strelkoff, T. (1968). “Surface irrigation hydraulics‐kinematics.” J. Irrig. and Drain. Div., ASCE, 94(4), 419–440.
5.
Katopodes, N. D., and Strelkoff, T. (1977). “Dimensionless solutions for border irrigation advance.” J. Irrig. and Drain. Div., ASCE, 103(4), 401–417.
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Katopodes, N. D., Tang, J. H., and Clemmens, A. J. (1990). “Estimation of surface irrigation parameters.” J. Irrig. and Drain. Engrg., ASCE, 116(5), 676–695.
7.
Schmitz, G. H., and Seus, G. J. (1990). “Mathematical zero‐inertia modeling of surface irrigation: advance in borders.” J. Irrig. and Drain. Engrg., 116(5), 603–615.
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Souza, F. (1981). “Nonlinear hydrodynamic model of furrow irrigation,” Ph.D. thesis, Univ. of California at Davis, Davis, Calif.
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Strelkoff, T., and Katopodes, N. D. (1977). “Border irrigation hydraulics with zero‐inertia.” J. Irrig. Drain. Div., ASCE, 103(3), 325–342.
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Published In

Go to Journal of Irrigation and Drainage Engineering
Journal of Irrigation and Drainage Engineering
Volume 119Issue 6November 1993
Pages: 1006 - 1013

History

Received: Dec 9, 1991
Published online: Nov 1, 1993
Published in print: Nov 1993

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Authors

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John D. Valiantzas
Asst. Prof., Lab. of Agric. Hydr., Agric. Univ. of Athens, 75 Iera Odos, 11855 Athens, Greece

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