TECHNICAL PAPERS
Dec 11, 2010

Modified G and GAVG Correction Factors for Laterals with Multiple Outlets and Outflow

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Publication: Journal of Irrigation and Drainage Engineering
Volume 137, Issue 11

Abstract

Anwar’s friction correction factor, G, and the average correction factor, GAVG, are used to compute the head loss resulting from friction and to calculate the required inlet pressure in horizontal tapered sprinkler laterals with multiple outlets. As a result of their being developed by using a discrete outflow model, which consists of a finite number of operating outlets, the previous approaches for determining these factors required tables or the solving of relatively complex formulas that may be cumbersome. In addition, use of these factors is subject to certain errors when the Darcy-Weisbach equation is used because they are developed assuming a constant friction factor along the lateral. In this study, considering the continuous flow-rate variation concept, at first, two simple and direct equations for calculating the G and the GAVG factor were developed. The proposed equations are then adjusted for the case in which the variability of the friction factor should be considered. The validity of suggested equations is demonstrated by an example and compared with the accurate numerical solution.

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References

Anwar, A. A. (1999a). “Adjusted factor Ga for pipelines with multiple outlets and outflow.” J. Irrig. Drain Eng., 125(6), 355–359
.
Anwar, A. A. (1999b). “Factor G for pipelines with equally spaced multiple outlets and outflow.” J. Irrig. Drain Eng., 125(1), 34–38
.
Anwar, A. A. (2000). “Inlet pressure for tapered horizontal laterals.” J. Irrig. Drain Eng., 126(1), 57–63
.
Anyoji, H., and Wu, I. P. (1987). “Statistical approach for drip lateral design.” Trans. ASAE, 30(1), 187–192
.
Baars, I. C. (1976). Design of trickle irrigation systems, Dept. of Irrigation and Civil Engineering, Agricultural Univ., Wageningen, Netherlands
.
Bagarello, V., Ferro, V., Provenzano, G., and Pumo, D. (1995). “Experimental study on flow resistance law for small diameter plastic pipes.” J. Irrig. Drain Eng., 121(5), 313–316
.
Christiansen, J. E. (1942). “Irrigation by sprinkling.” California Agricultural Experimental Station Bulletin 670, Univ. of California, Davis, CA
.
Keller, J., and Bliesner, R. D. (1990). Sprinkler and trickle irrigation, Van Nostrand Reinhold, New York
.
Liou, C. P. (1998). “Limitation and proper use of the Hazen-Williams equation.” J. Hydrol. Eng., 124(9), 951–954
.
Mohamed, H. I. (2007). “Hydraulic analysis of tapered and inclined sprinkler irrigation laterals.” Proc., 11th Int. Water Technology Conf., Mansoura Univ., El-Mansoura, Egypt
.
Scaloppi, E. J., and Allen, R. G. (1993). “Hydraulics of irrigation laterals: Comparative analysis.” J. Irrig. Drain Eng., 119(1), 91–115
.
Swamee, P., and Jain, A. (1976). “Explicit equations for pipe flow problems.” J. Hydraul. Div., 102(5), 657–664
.
Valiantzas, J. D. (2002a). “Continuous outflow variation along irrigation laterals: Effect of the number of outlets.” J. Irrig. Drain Eng., 128(1), 34–42
.
Valiantzas, J. D. (2002b). “Hydraulic analysis and optimum design of multi-diameter irrigation laterals.” J. Irrig. Drain Eng., 128(2), 78–86
.
Valiantzas, J. D. (2005). “Modified Hazen-Williams and Darcy-Weisbach equations for friction and local head losses along irrigation laterals.” J. Irrig. Drain Eng., 131(4), 342–350
.
Vallesquino, P. (2008). “An approach for simulating the hydraulic performance of irrigation laterals.” Irrig. Sci., 26(6), 475–486
.
Vallesquino, P., and Luque-Escamillia, P. L. (2002). “Equivalent friction factor method for hydraulic calculation in irrigation laterals.” J. Irrig. Drain Eng., 128(5), 278–286
.
von Bernuth, R. D. (1990). “Simple and accurate friction loss equation for plastic pipe.” J. Irrig. Drain Eng., 116(2), 294–298
.
Watters, G. Z., and Keller, J. (1978). “Trickle irrigation tubing hydraulics.” Paper No. 78-2015, Proc., Summer Meeting of ASAE, Utah State Univ., Logan, UT
.
Wu, I. P., and Gitlin, H. M. (1975). “Energy gradient line for drip irrigation laterals.” J. Irrig. Drain. Div., 101(4), 323–326
.
Yildirim, G. (2009). “Simplified procedure for hydraulic design of small-diameter plastic pipes.” Irrig. Drain, 58(2), 209–233
.
Yildirim, G., and Ağıralioğlu, N. (2004). “Linear solution for hydraulic analysis of tapered microirrigation laterals.” J. Irrig. Drain Eng., 130(1), 78–87
.
Yitayew, M. (2009). “Simplified method for sizing laterals with two or more diameters.” J. Irrig. Drain Eng., 135(1), 111–114
.

Information & Authors

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Published In

Go to Journal of Irrigation and Drainage Engineering
Journal of Irrigation and Drainage Engineering
Volume 137Issue 11November 2011
Pages: 697 - 704

History

Received: Jun 22, 2010
Accepted: Dec 9, 2010
Published online: Dec 11, 2010
Published in print: Nov 1, 2011

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Authors

Affiliations

Sayed-Hossein Sadeghi [email protected]
Graduate Student, Water Engineering Dept., Isfahan Univ. of Technology, Isfahan, Iran 84156-83111. E-mail: [email protected]
Troy Peters [email protected]
Extension Irrigation Specialist/Assistant Professor, Washington State Univ., 24106 N. Bunn Rd., Prosser, WA 99350 (corresponding author). E-mail: [email protected]

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