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8.6: References

  • Page ID
    38801
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    1. Staple, W.J., Comparison of Computed and Measured Moisture Redistribution Following Infiltration1. Soil Science Society of America Journal, 1969. 33(6): p. 840-847.
    2. Rubin, J., Numerical Method for Analyzing Hysteresis-Affected, Post-Infiltration Redistribution of Soil Moisture1. Soil Science Society of America Journal, 1967. 31(1): p. 13-20.
    3. Nolan, B.T., et al., Factors influencing ground-water recharge in the eastern United States. Journal of Hydrology, 2007. 332(1–2): p. 187-205.
    4. Wyatt, B.M., et al., Useful Drainage Estimates Obtained from a Large-Scale Soil Moisture Monitoring Network by Applying the Unit-Gradient Assumption.Vadose Zone Journal, 2017. 16(6)
    5. McPherson, R.A., et al., Statewide Monitoring of the Mesoscale Environment: A Technical Update on the Oklahoma Mesonet. Journal of Atmospheric and Oceanic Technology, 2007. 24(3): p. 301-321.
    6. Schaap, M.G., F.J. Leij, and M.T. van Genuchten, ROSETTA: a computer program for estimating soil hydraulic parameters with hierarchical pedotransfer functions. Journal of Hydrology, 2001. 251(3-4): p. 163-176.
    7. Hillel, D. and C.H.M. van Bavel, Simulation of Profile Water Storage as Related to Soil Hydraulic Properties. Soil Science Society of America Journal, 1976. 40(6): p. 807-815.
    8. Hillel, D., Soil and Water: Physical Principles and Processes. . 1971, New York: Academic Press. 288.
    9. de Jong van Lier, Q. and O. Wendroth, Reexamination of the Field Capacity Concept in a Brazilian Oxisol. Soil Science Society of America Journal, 2016. 80(2): p. 264-274.
    10. Ottoni Filho, T.B., et al., An Algebraic Pedotransfer Function to Calculate Standardized in situ Determined Field Capacity. 2016, 2016. 8(8).
    11. Krueger, E.S. and T.E. Ochsner, Traditional matric potential thresholds underestimate soil moisture at field capacity across Oklahoma.Soil Science Society of America Journal,2024. 88(5):p.1678-1690.
    12. Assouline, S. and D. Or, The concept of field capacity revisited: Defining intrinsic static and dynamic criteria for soil internal drainage dynamics. Water Resources Research, 2014. 50(6): p. 4787-4802.
    13. Twarakavi, N.K.C., M. Sakai, and J. Šimůnek, An objective analysis of the dynamic nature of field capacity. Water Resources Research, 2009. 45(10).
    14. Jaynes, D.B. and D.E. James, The Extent of Farm Drainage in the United States. 2007, USDA Agricultural Research Service, National Soil Tilth Laboratory: Ames, Iowa.

    This page titled 8.6: References is shared under a CC BY 4.0 license and was authored, remixed, and/or curated by Tyson Oschner.