Simulation of open- and closed-end border irrigation systems using SIRMOD

Archives of Agronomy and Soil Science

Volumn 61, Issue 7, 2015, Pages 929-941

  Mahdizadeh Khasraghi, Maryam ^a   Gholami Sefidkouhi, Mohammad Ali ^a   Valipour, Mohammad ^b  

^a SARI AGRICULTURAL SCIENCES AND NATURAL RESOURCES UNIVERSITY   (Iran)

^b ISLAMIC AZAD UNIVERSITY   (Iran)

Author keywords

Border irrigation; Free drainage; Simplification; SIRMOD; Uncertainty

Indexed keywords

EID: 84924432462     PISSN: 03650340     EISSN: 14763567     Source Type: Journal    
DOI: 10.1080/03650340.2014.981163     Document Type: Article

References (28)

1. Abbasi F, Shooshtari MM, Feyen J. 2003. Evaluation of various surface irrigation numerical simulation models. J Irrig Drain Eng. 129:208–213.
2. Chen B, Ouyang Z, Sun Z, Wu L, Li F. 2013. Evaluation on the potential of improving border irrigation performance through border dimensions optimization: a case study on the irrigation districts along the lower Yellow River. Irrig Sci. 31:715–728.
3. Chow VT. 1959. Open channel hydraulics. New York (NY): McGraw-Hill
4. Dholakia M, Misra R, Zaman MS. 1998. Simulation of border irrigation system using explicit MacCormack finite difference method. Agric Water Manage. 36:181–200.
5. Ebrahimian H, Liaghat A. 2011. Field evaluation of various mathematical models for furrow and border irrigation systems. Soil Water Res. 6:91–101.
6. Esfandiari M, Maheshwari BL. 2001. SW—soil and water: field evaluation of furrow irrigation models. J Agric Eng Res. 79:459–479.
7. Gharbi A, Daghari H, Cherif K. 1993. Effect of flow fluctuations on free draining, sloping furrow and border irrigation systems. Agric Water Manage. 24:299–319.
8. Holzapfel EA, Marino MA, Chavez-Morales J. 1984. Comparison and selection of furrow irrigation models. Agric Water Manage. 9:105–125.
9. Jain SK, Singh VP. 1989. A numerical kinematic wave model for border irrigation. Irrig Sci. 10:253–263.
10. Katopodes ND. 1994. Hydrodynamics of surface irrigation: vertical structure of the surge front. Irrig Sci. 15:101–111.
11. Katopodes ND, Tang JH, Clemmens AJ. 1990. Estimation of surface irrigation parameters. J Irrig Drain Eng. 116:676–696.
12. Khanna M, Malano HM. 2006. Modelling of basin irrigation systems: a review. Agric Water Manage. 83:87–99.
13. Maheshwari BL, McMahon TA, Turner AK. 1990. Sensitivity analysis of parameters of border irrigation models. Agric Water Manage. 18:277–287.
14. Schmitz GH, Seus GJ. 1990. Mathematical zero-inertia modeling of surface irrigation: advance in borders. J Irrig Drain Eng. 116:603–615.
15. Singh VP, Ram RS. 1983. A kinematic model for surface irrigation: verification by experimental data. Water Resour Res. 19:1599–1612.
16. Soroush F, Fenton JD, Mostafazadeh-Fard B, Mousavi SF, Abbasi F. 2013. Simulation of furrow irrigation using the Slow-change/slow-flow equation. Agric Water Manage. 116:160–174.
17. Strelkoff T. 1969. One-dimensional equation of open channel flow. J Hydraul Div. 95:861–876.
18. Strelkoff T, Katapodes ND. 1977. Border irrigation hydraulics with zero-inertia. J Irrig Drain Div. 103:325–342.
19. Tabuada MA, Rego ZJC, Vachaud G, Pereira LS. 1995. Modelling of furrow irrigation. Advance with two-dimensional infiltration. Agric Water Manage. 28:201–221.
20. Turbak AS, Morel-Seytoux HJ. 1988a. Analytical solutions for surface irrigation. I: Constant infiltration rate. J Irrig Drain Eng. 114:31–47.
21. Turbak AS, Morel-Seytoux HJ. 1988b. Analytical solutions for surface irrigation. II: Variable infiltration rate. J Irrig Drain Eng. 114:48–60.
22. Valipour M. 2012. Comparison of surface irrigation simulation models: full hydrodynamic, zero inertia, kinematic wave. J Agric Sci. 4:68–74.
23. Valipour M. 2013. Increasing irrigation efficiency by management strategies: cutback and surge irrigation. ARPN J Agric Biol Sci. 8:35–43.
24. Valipour M, Montazar AA. 2012a. Optimize of all effective infiltration parameters in furrow irrigation using visual basic and genetic algorithm programming. Aust J Basic Appl Sci. 6:132–137.
25. Valipour M, Montazar AA. 2012b. Sensitive analysis of optimized infiltration parameters in SWDC model. Adv Environ Biol. 6:2574–2581.
26. Valipour M, Montazar AA. 2012c. An evaluation of SWDC and WINSRFR models to optimize of infiltration parameters in furrow irrigation. Am J Sci Res. 69:128–142.
27. Walker WR. 1993. SIRMOD, a surface irrigation model. Logan: Utah State University, Department of Biological and Irrigation Engineering.
28. Zhang S, Xu D, Bai M, Li Y, Xia Q. 2014. Two-dimensional zero-inertia model of surface water flow for basin irrigation based on the standard scalar parabolic type. Irrig Sci. doi:10.1007/s00271-014-0429-1