SURCOS: A software tool to simulate irrigation and fertigation in isolated furrows and furrow networks

Computers and Electronics in Agriculture

Volumn 103, Issue , 2014, Pages 91-103

  Burguete, J ^a,c   Lacasta, A ^b   Garcia Navarro P ^b  

^a CSIC   (Spain)

^b CSIC   (Spain)

^c UNIVERSITY OF ZARAGOZA   (Spain)

Author keywords

Fertigation; Furrows; Infiltration; Irrigation; Simulation software

Indexed keywords

COMPUTER SOFTWARE; INFILTRATION;

COMPUTATIONAL MODEL; COMPUTATIONAL SPEED; FERTIGATIONS; FURROWS; HIGH-RESOLUTION TVD; NUMERICAL COMPUTATIONS; SIMULATION SOFTWARE; SOLUTE DISPERSIONS;

IRRIGATION;

AGRICULTURAL MODELING; EULERIAN ANALYSIS; FURROW IRRIGATION; ONE-DIMENSIONAL MODELING; SOFTWARE;

EID: 84896135019     PISSN: 01681699     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compag.2014.02.004     Document Type: Article

References (23)

1. Bautista E., Clemmens A.J., Strelkoff T.S., Niblack M. Analysis of surface irrigation systems with WinSRFR - example application. Agric. Water Manage. 2009, 96(7):1162-1169.
2. Bautista E., Clemmens A.J., Strelkoff T.S., Schlegel J. Modern analysis of surface irrigation systems with WinSRFR. Agric. Water Manage. 2009, 96(7):1146-1154.
3. Burguete J., García-Navarro P. Efficient construction of high-resolution TVD conservative schemes for equations with source terms: application to shallow water flows. Int. J. Numer. Methods Fluids 2001, 37(2):209-248.
4. Burguete J., García-Navarro P. Implicit schemes with large time steps for non-linear equations: application to river flow hydraulics. Int. J. Numer. Methods Fluids 2004, 46(6):607-636.
5. Burguete J., García-Navarro P., Murillo J. Numerical boundary conditions for globally mass conservative methods to solve the shallow-water equations and applied to river flow. Int. J. Numer. Methods Fluids 2006, 51(6):585-615.
6. Burguete J., García-Navarro P., Murillo J. Preserving bounded and conservative solutions of transport in 1D shallow-water flow with upwind numerical schemes: application to fertigation and solute transport in rivers. Int. J. Numer. Methods Fluids 2007, 56(9):1731-1764.
7. Burguete J., García-Navarro P., Murillo J. Friction term discretization and limitation to preserve stability and conservation in the 1D shallow-water model: application to unsteady irrigation and river flow. Int. J. Numer. Methods Fluids 2008, 58(4):403-425.
8. Burguete J., García-Navarro P., Murillo J., García-Palacín I. Analysis of the friction term in the one-dimensional shallow water model. ASCE J. Hydraul. Eng. 2007, 133(9):1048-1063.
9. Burguete, J., Lacasta, A., García-Navarro, P., 2013a. SURCOS: A Program to Calculate Fertigation in Isolated Furrows and Furrow Networks (Execute Files, Manuals and Examples). URL http://digital.csic.es/handle/10261/75830.
10. Burguete, J., Lacasta, A., García-Navarro, P., 2013b. SURCOS: A Program to Calculate Fertigation in Isolated Furrows and Furrow Networks (Source Code). URL https://github.com/jburguete/surcos.
11. Burguete J., Zapata N., García-Navarro P., Maïkaka M., Playán E., Murillo J. Fertigation in furrows and level furrow systems. I: Model description and numerical tests. ASCE J. Irrigat. Drain. Eng. 2009, 135(4):401-412.
12. Burguete J., Zapata N., García-Navarro P., Maïkaka M., Playán E., Murillo J. Fertigation in furrows and level furrow systems. II: Field experiments, model calibration, and practical applications. ASCE J. Irrigat. Drain. Eng. 2009, 135(4):413-420.
13. Clemmens, A.J., Strelkoff, T.S., 1999. SRFR, Version 4.06. U.S. Water Consevation Laboratory, Agricultural Research Service, Phoenix.
14. Courant R., Friedrichs K.O., Lewy H. Über die partiellen differenzengleichungen der mathematisches. Math. Ann. 1928, 100:32-74.
15. Ebrahimiam H., Liaghat A. Field evaluation of various mathematical models for furrow and border irrigation systems. Soil Water Res. 2011, 6(2):91-101.
16. Gauckler, P.G., 1867. Études théoriques et practiques sur l'écoulement et le mouvement des eaux. Comptes Rendues de l'Académie des Sciences, Paris.
17. Mailapalli D.R., Singh R., Raghuwanshi N.S. Physically based model for simulating flow in furrow irrigation. I: Model development. ASCE J. Irrigat. Drain. Eng. 2009, 135(6):739-746.
18. Manning, R., 1890. On the Flow of Water in Open Channels and Pipes. Institution of Civil Engineers of Ireland.
19. Roe P.L. Approximate Riemann solvers, parameter vectors, and difference schemes. J. Comput. Phys. 1981, 43(2):357-372.
20. Rutherford J.C. River Mixing 1994, John Wiley & Sons.
21. Soroush F., Fenton J.D., Mostafazadeh-Fard B., Mousavi S.F., Abbasi F. Simulation of furrow irrigation using the slow-change/slow-flow equation. Agric. Water Manage. 2013, 116(1):160-174.
22. Walker, W.R., 2003. SIRMOD III, Surface Irrigation Simulation Software. Utah State University, Logan, Utah.
23. Walker W.R., Skogerboe G.V. Surface Irrigation. Theory and Practice 1987, Prentice-Hall, Inc., Englewood Cliffs, New Jersey.