EVALUATION OF HORTON & PHILIP'S INFILTRATION FUNCTIONS FOR DETERMINING OPTIMUM SLOPE OF GRADED CHECK BORDERS

Authors

  • Pritpal Singh Dept. of Soil & Water Engg., Punjab Agricultural University, Ludhiana 141 004 Author
  • N.K. Narda Dept. of Soil & Water Engg., Punjab Agricultural University, Ludhiana 141 004 Author
  • Amritpal Singh Dept. of Soil & Water Engg., Punjab Agricultural University, Ludhiana 141 004 Author

DOI:

https://doi.org/10.52151/

Abstract

Theoretical expressions have been derived for obtaining optimum slope of graded check borders by using Horton's (1940) and Philip's (1954) infiltration functions for various border dimensions. Field evaluation of these expressions revealed that the theoretical expression involving Philip's infiltration function yields values of slope close to the field observed values as compared to the expression using Horton's infiltration function.

Downloads

Download data is not yet available.

Author Biographies

  • Pritpal Singh, Dept. of Soil & Water Engg., Punjab Agricultural University, Ludhiana 141 004

    Associate Professor

  • N.K. Narda, Dept. of Soil & Water Engg., Punjab Agricultural University, Ludhiana 141 004

    Professor

  • Amritpal Singh, Dept. of Soil & Water Engg., Punjab Agricultural University, Ludhiana 141 004

    Assistant Professor

References

Clemmens, AJ. 1979. Verification of the Zero-Intertia model for surface irrigation. Trans. ASAE. 22 (6): 1306-1309.

Criddle, W.D.; Davies, A.S.; Pair, C.H. and Shockley, D.G. 1956. Method for evaluating irrigation system. Agricultural Handbook No. 82, U.S.D.A., Soil Conservation Service.

Fangmeier, D.D. and Strelkoff, P.O. 1979. Mathematical models and border irrigation design. Trans. ASAE. 22 (1): 93-99. Gardner, W.R. and Widstoe, J.A.1921. The movement of soil moisture, Soil Science 11: 215-232.

Haise, H.R.; Donnan, W.W.; Phelan, J.T.; Lawhen, L.F. and Shockley, D.G. 1956. The use of cylinder infiltrometers to determine the intake characteristics of irrigated soils. USDA, ARS and SCS.

Hart, W.E.; Basset, D.L. and Strelkoff, T. 1968. Surface irrigation hydraulics - Kinematics, J. Irrig. Drain. Div. Proc. ASCE, 94 (IR4): 419-440.

Horton, R.E. 1940. An approach towards a physical interpretation of infiltration capacity. Proc. Soil Science Society of America, Vol.5: 399-417.

Kostiakov, A.N. 1932. On the dynamics of the coefficient of water percolation in soils and of the necessity of studying it from a dynamic point of view for purpose of amelioration (in Russian). Trans. Sixth. Comm. Int. Soc. Soil Sci.: 17-21.

Lewis, M.R. and Milne, W.E. 1938. Analysis of border irrigation. Agricultural Engineering, Vol.19: 267-272.

Phillip, J .R. 195~. An infiltration equation with physical significance. Soil Science, Volume 77 (2): 153-157.

Scpmitz, G.H. and Replogle, J .A. 1989. Analytical model of level basin irrigation. J. of Irri. and Drain Div.: 115 (1) 78-95.

Shockley, D.G.; Woodward, H.G. and Phelan, J.T.1964. Quasi rational method of border irrigation design. Trans. ASAE 7 (4): 420-423.

Singh, J. and Chauhan, H.S.1969. A dimensionless monograph for predicting advance time relationship in border irrigation. J. of Agril. Engg. ISAE, 6 (1): 29-34.

Singh, Pritpal and Narda, N.K.1990. Determine optimum slope of graded border - A theoretical approach. Paper accepted for publication in the International Journal of Tropical Agriculture.

Strelkoff, T and Katopodes, N.D. 1977. Border Irrigation hydraulics with zero intertia, J. Irrig. Drain. Div. Proc. ASCE, 103 (IR3): 325-342.

Yu, F.X and Singh, V.P., 1989. Analytical model for border irrigation. J. Irri. And Drain. Div. Vol. 115: 982-999.

Published

2024-08-03

Issue

Section

Regular Issue

How to Cite

Pritpal Singh, N.K. Narda, & Amritpal Singh. (2024). EVALUATION OF HORTON & PHILIP’S INFILTRATION FUNCTIONS FOR DETERMINING OPTIMUM SLOPE OF GRADED CHECK BORDERS. Journal of Agricultural Engineering (India), 29(1-4), 1-9. https://doi.org/10.52151/