References
- ASTM Standard D3385-09, 2009. Standard Test Method for Infiltration Rate of Soils in Field Using Double-Ring Infiltrometer. West Conshohocken, PA, www.astm.org.
- Bagarello, V, Iovino, M., Lai, J., 2013. Field and numerical tests of the two ponding depth procedure for analysis of single- ring pressure infiltrometer data. Pedosphere, 2, 779-789.
- Cislerova, M., Šimůnek, J., Vogel, T., 1988. Changes of steadystate infiltration rates in recurrent ponding infiltration experiments. J. Hydrol., 104, 1-16.
- Dohnal, M., Dušek, J., Vogel, T., Císlerová, M., Lichner, Ľ., Štekauerová, V., 2009. Ponded infiltration into soil with biopores - field experiment and modeling. Biologia, 64, 580-584.
- Dohnal, M., Dusek, J., Vogel, T., 2010. Improving hydraulic conductivity estimates from minidisk infiltrometer measurements for soils with wide pore-size distributions. Soil Sci. Soc. Am. J., 74, 804-811.
- Dohnal, M., Jelinková, V., Snehota, M., Dusek, J., Brezina, J., 2013. Three-dimensional numerical analysis of water flow affected by entrapped air: application of noninvasive imaging techniques. Vadose Zone J., 12, 1, DOI: 10.2136/vzj2012.0078
- Dusek, J., Dohnal, M., Vogel, T., 2009. Numerical analysis of ponded infiltration experiment under different experimental conditions. Soil & Water Res., 4, S22-S27.
- Ganz, Ch., Bachmann, J., Noell, U. et al., 2014. Hydraulic modeling and in situ electrical resistivity tomography to analyze ponded infiltration into a water repellent sand. Vadose Zone J., 13, 1, DOI:10.2136/vzj2013.04.0074
- Gerke, H.H., van Genuchten, M.Th., 1993. A dual-porosity model for simulating the preferential movement of water and solutes in structured porous media. Water Resour. Res., 29, 305-319.
- Haverkamp, R., Ross, P.J., Smettem, K.R.J., Parlange, J.-Y., 1994. Three dimensional analysis of infiltration from the disc infiltrometer: 2. Physically-based infiltration equation. Water Resour. Res., 30, 2931-2935.
- Hillel, D., 1998. Environmental Soil Physics. Elsevier Academic Press, San Diego, CA, USA.
- Hogarth, W.L., Lockington, D.A., Barry, D.A., Parlange, M.B., Haverkamp, R., Parlange, J.Y., 2013. Infiltration in soils with a saturated surface. Water Resour. Res., 49, 5, 2683-2688.
- Johnson, A.I., 1963. A field method for measurement of infiltration. General ground-water techniques. Geological Survey Water-Supply Paper 1544-f.
- Miller, E.E., Klute, A., 1967. The dynamics of soil water. Part I - mechanical forces. In: Hagan, R.M., Haise, H.R, Edminster, T.W. (Eds.): Irrigation of Agricultural Lands. Am. Soc. Agron., Madison, WI, USA, pp. 209-244.
- Mirus, B.B., Perkins, K.S., Nimmo, J.R., Singha, K., 2008. Hydrologic characterization of desert soils with varying degrees of pedogenesis: 2. Inverse modeling for effective properties. Vadose Zone J., 8, 496-509.
- Nakhaei, M., Šimůnek, J., 2014. Parameter estimation of soil hydraulic and thermal property functions for unsaturated porous media using the HYDRUS-2D code. J. Hydrol. Hydromech., 62, 1, 7-15.
- Nimmo, J.R., 2012. Preferential flow occurs in unsaturated conditions. Hydrol. Process., 26, 786-789.
- Philip, J.R., 1954. Some recent advances in hydrologic physics. J. Inst. Engrs. Australia, 26, 255-259.
- Philip, J.R., 1957. The theory of infiltration: 4. Sorptivity and algebraic infiltration equations. Soil Sci., 84, 257-284.
- Šimůnek, J., 1988. Infiltration - numerical simulation. Vodohospodársky Časopis, 36, 407-420. (In Czech.)
- Smettem, K.R.J., Parlange, J.-Y., Ross, P.J., Haverkamp, R., 1994. Three dimensional analysis of infiltration from the disc infiltrometer: 1. A capillary based theory. Water Resour. Res., 30, 2925-2929.
- Smiles, D.E., Knight, J.H., 1976. A note on the use of the Philip infiltration equation. Aust. J. Soil Res., 10, 143-150.
- Talsma,T., Parlange, J.-Y., 1972. One-dimensional infiltration. Aust. J. Soil Res., 10, 143-150.
- Turner, N.C., Parlange, J.-Y., 1974. Lateral movement at the periphery of a one-dimensional flow of water. Soil Sci., 118, 70-77.
- Vandervaere, J.-P., Peugeot, C., Vauclin, M., Angulo-Jaramillo, R., Lebel, T., 1997. Estimating hydraulic conductivity of crusted soils using disc infiltrometers and minitensiometers. J. Hydrol., 188-189, 203-223.
- van Genuchten, M.Th., 1980. A closed-form equation for predicting the hydraulic conductivity of unsaturated soils. Soil Sci. Soc. Am. J., 44, 892-898.
- Vogel, T., Gerke, H.H., Zhang, R., van Genuchten, M.Th., 2000. Modelling flow and transport in a two dimensional dual-permeability system with spatially variable hydraulic properties. J. Hydrol., 238, 78-89.
- Vogel, T., van Genuchten, M.Th., Císlerová, M., 2001. Effect of the shape of soil hydraulic functions near saturation on variably-saturated flow predictions. Advances in Water Resources, 24, 133-144.
- Votrubova, J., Jelinkova, V., Nemcova, R., Tesar, M., Vogel, T., Cislerova, M., 2010. The soil apparent infiltrability observed with ponded infiltration experiment in a permanent grid of infiltration rings. Geophysical Research Abstracts, Vol. 12, EGU2010-11898.
- Votrubova, J., Dohnal, M., Vogel, T., Tesař, M., 2012. On parameterization of heat conduction in coupled soil water and heat flow modelling. Soil & Water Res., 7, 125-137.
- Wang D., Feyen J., van Genuchten, M.Th., Nielsen, D.R., 1998. Air entrapment effects on infiltration rate and flow instability. Water Resour. Res., 34, 213-222.
- Wang, C., Mao, X., Hatano, R., 2014. Modeling ponded infiltration in fine textured soils with coarse interlayer. Soil Sci. Soc. Am. J., 78, 745-753.
- White, I., Sully, M., 1987. Macroscopic and microscopic capillary length and time scales from field infiltration. Water Resour. Res., 23, 1514-1522.
- Zhang, R. 1997. Determination of soil sorptivity and hydraulic conductivity from the disk infiltrometer. Soil Sci. Soc. Am. J., 61, 1024-1030.