Discussion of “Approximation of -Function for Partially Penetrating Wells” by Sushil K. Singh
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VIEW THE ORIGINAL ARTICLEPublication: Journal of Irrigation and Drainage Engineering
Volume 136, Issue 3
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References
Barry, D. A., Parlange, J.-Y., and Crapper, M. (1999). “Approximations for the Hantush -function.” J. Hydrol., 221(1–2), 91–96.
Barry, D. A., Parlange, J.-Y., and Li, L. (2000). “Approximation for the exponential integral (Theis well function).” J. Hydrol., 227(1–4), 287–291.
Boonstra, J. (1992). “Aquifer tests with partially penetrating wells: Theory and practice.” J. Hydrol., 137(1–4), 165–179.
Hantush, M. S. (1961a). “Aquifer tests on partially-penetrating wells.” Proc., ASCE J. Hydraul. Div., 87(HY5), 171–195.
Hantush, M. S. (1961b). “Drawdown around a partially penetrating well.” Proc., ASCE J. Hydraul. Div., 87(HY4), 83–98.
Hantush, M. S. (1967a). “Depletion of flow in right-angle stream bends by steady wells.” Water Resour. Res., 3(1), 235–240.
Hantush, M. S. (1967b). “Growth and decay of groundwater mounds in response to uniform percolation.” Water Resour. Res., 3(1), 227–234.
Roscoe Moss Company. (1990). Handbook of ground water development, Wiley, New York.
Singh, S. K. (2008). “Approximation of -function for partially penetrating wells.” J. Irrig. Drain. Eng., 134(6), 861–863.
Spanier, J., and Oldham, K. B. (1987). An atlas of functions, Hemisphere Publ., New York.
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© 2010 ASCE.
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Received: Feb 4, 2009
Accepted: Feb 23, 2009
Published online: Feb 12, 2010
Published in print: Mar 2010
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