1990
DOI: 10.1061/(asce)0733-9437(1990)116:1(114)
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Shooting Method for Saint Venant Equations of Furrow Irrigation

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Cited by 33 publications
(7 citation statements)
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“…A closely related aspect of irrigation is the effect of water level on infiltration rate and ensuing soil water distributions in the soil profile. Previous studies have shown that the effect of water level on infiltration in borders is relatively minimal ͑Philip 1958; Parlange 1972͒ but that with furrows it has a first-order effect on the surface area over which infiltration occurs ͑Fangmeier and Ramsey 1978;Souza 1981;Wallender and Rayej 1990͒. The main objective of this study was to monitor twodimensional field-scale water flow and solute transport, and to more precisely evaluate the effect of water level on transport and distributions of water and bromide in a field with blocked-end furrows under variable conditions.…”
Section: Introductionmentioning
confidence: 99%
“…A closely related aspect of irrigation is the effect of water level on infiltration rate and ensuing soil water distributions in the soil profile. Previous studies have shown that the effect of water level on infiltration in borders is relatively minimal ͑Philip 1958; Parlange 1972͒ but that with furrows it has a first-order effect on the surface area over which infiltration occurs ͑Fangmeier and Ramsey 1978;Souza 1981;Wallender and Rayej 1990͒. The main objective of this study was to monitor twodimensional field-scale water flow and solute transport, and to more precisely evaluate the effect of water level on transport and distributions of water and bromide in a field with blocked-end furrows under variable conditions.…”
Section: Introductionmentioning
confidence: 99%
“…The flow regime in surface irrigation is usually sub critical and the downstream conditions influence the upstream conditions. The finite difference solution begins from the downstream and estimates the upstream flow conditions (Wallender and Rayej, 1990). The roughness at any surface irrigation systems has been expressed often in terms of the Manning roughness coefficient "n" which can be calculated from equation 2 2For border irrigation, A is the variable flow cross-section area in m 2 , S is the border water surface bottom slope in m.m -1 , Q is the flow rate in m 3 .m -1 s -1 and P is the variable wetted perimeter in m.…”
Section: Mathematical Analysis Approachmentioning
confidence: 99%
“…An approximation of these equations was developed by rewriting them in an integral form and by a numerical integration by using weighted averages. The integral can be defined in either the Lagrangian coordinate system, which describes the flow by a cell that moves at an average flow velocity and deforms as it moves (Elliot et al, 1982;Wallender and Rayej, 1990), or in the Eulerian coordinate system, which consists of a space-time solution grid (Walker and Skogerboe, 1987;Bautista and Wallender, 1992;Tabuada et al, 1995). The last approach was followed in the hydrodynamic model for the conservation of mass and momentum as described by Walker and Skogerboe (1987).…”
Section: The Sirmod Modelmentioning
confidence: 99%