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Castro-Orgaz, O., Giráldez, J. V., Robinson, N. I. (2012) Second-order two-dimensional solution for the drainage of recharge based on Picard's iteration technique: A generalized Dupuit-Forchheimer equation. Water Resources Research, 48 (6). doi:10.1029/2011wr011751

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Reference TypeJournal (article/letter/editorial)
TitleSecond-order two-dimensional solution for the drainage of recharge based on Picard's iteration technique: A generalized Dupuit-Forchheimer equation
JournalWater Resources Research
AuthorsCastro-Orgaz, O.Author
Giráldez, J. V.Author
Robinson, N. I.Author
Year2012 (June)Volume48
Issue6
PublisherAmerican Geophysical Union (AGU)
DOIdoi:10.1029/2011wr011751Search in ResearchGate
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Mindat Ref. ID8229156Long-form Identifiermindat:1:5:8229156:9
GUID0
Full ReferenceCastro-Orgaz, O., Giráldez, J. V., Robinson, N. I. (2012) Second-order two-dimensional solution for the drainage of recharge based on Picard's iteration technique: A generalized Dupuit-Forchheimer equation. Water Resources Research, 48 (6). doi:10.1029/2011wr011751
Plain TextCastro-Orgaz, O., Giráldez, J. V., Robinson, N. I. (2012) Second-order two-dimensional solution for the drainage of recharge based on Picard's iteration technique: A generalized Dupuit-Forchheimer equation. Water Resources Research, 48 (6). doi:10.1029/2011wr011751
In(2012, June) Water Resources Research Vol. 48 (6) American Geophysical Union (AGU)

See Also

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Castro-Orgaz, O., Giráldez, J.V. (2012) Steady-state water table height estimations with an improved pseudo-two-dimensional Dupuit-Forchheimer type model. Journal of Hydrology, 438. 194-202 doi:10.1016/j.jhydrol.2012.03.023
Brock, Richard R. (1976) Dupuit-Forchheimer and potential theories for recharge from basins. Water Resources Research, 12 (5). 909-911 doi:10.1029/wr012i005p00909
Brutsaert, Willem F. (1971) A Functional Iteration Technique for Solving the Richards Equation Applied to Two-Dimensional Infiltration Problems. Water Resources Research, 7 (6). 1583-1596 doi:10.1029/wr007i006p01583
Bianchi, W. C., Haskell, E. E. (1968) Field Observations Compared with Dupuit-Forchheimer Theory for Mound Heights under a Recharge Basin. Water Resources Research, 4 (5). 1049-1057 doi:10.1029/wr004i005p01049
Strack, Otto D. L. (1995) A Dupuit-Forchheimer Model for three-dimensional flow with variable density. Water Resources Research, 31 (12). 3007-3017 doi:10.1029/95wr02254
Strack, Otto D. L. (1984) Three-Dimensional Streamlines in Dupuit-Forchheimer Models. Water Resources Research, 20 (7). 812-822 doi:10.1029/wr020i007p00812
Yates, S. R., Warrick, A. W., Lomen, D. O. (1985) Hillside Seepage: An Analytical Solution to a Nonlinear Dupuit-Forchheimer Problem. Water Resources Research, 21 (3). 331-336 doi:10.1029/wr021i003p00331
Brock, Richard R. (1986) Comment on “Hillside Seepage: An Analytical Solution to a Nonlinear Dupuit-Forchheimer Problem” by S. R. Yates et al. Water Resources Research, 22 (6). 989-990 doi:10.1029/wr022i006p00989
Yates, S. R., Warrick, A. W., Lomen, D. O. (1986) Reply [to “Comment on ‘Hillside Seepage: An Analytical Solution to a Nonlinear Dupuit-Forchheimer Problem’ by S. R. Yates et al.”]. Water Resources Research, 22 (6). 991 doi:10.1029/wr022i006p00991
Eck, B. J., Barrett, M. E., Charbeneau, R. J. (2012) Forchheimer flow in gently sloping layers: Application to drainage of porous asphalt. Water Resources Research, 48 (1). doi:10.1029/2011wr010837
Kirkham, Don (1967) Explanation of paradoxes in Dupuit-Forchheimer Seepage Theory. Water Resources Research, 3 (2). 609-622 doi:10.1029/wr003i002p00609
 
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