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Layout of laboratory experiment.  

Layout of laboratory experiment.  

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Article
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Estimation of the retention and unsaturated hydraulic conductivity functions is essential to effectively provide input for water flow and transport simulation and prediction. A parameter optimization procedure is shown as a promising tool to estimate inversely these hydraulic function parameters from transient soil matric potential and cumulative s...

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Context 1
... 3.0-cm-long ceramic ring of the extraction device (l ) was in- serted in the center of the soil column (r 0), with its center located 6.3 cm below the soil surface (d). Three hypothetical tensiometers were installed (see also in Figure 2) at the fol- lowing positions: r 4.0 cm and z 18 cm (T 1 ); r 6.0 cm and z 18 cm (T 2 ); and r 6.0 cm and z 0.3 cm (T 3 ). Forward hypothetical simulations were done using a sandy loam and silt soil, for which Carsel and Parrish [1988] presented the hydraulic parameters. ...
Context 2
... measure- ments yielded K cer 8.334 10 4 cm h 1 . A schematic of the laboratory experiment, which includes the burette assembly for vacuum extraction and the boundary conditions, is presented in Figure 2. The soil used was a Co- lumbia fine sandy loam. ...
Context 3
... applying vacuum to the air phase in the burette, the extracted soil water flows into the burette with the pressure of the inflow end equal to the applied vacuum. The volume of extracted water was measured both manually and using a pressure transducer in the bottom of the burette (Figure 2). A film of oil to prevent water loss by evaporation covered the water in the burette. ...
Context 4
... is therefore anticipated that the sensitivity of soil matric potential measurements will increase using step increments in vacuum (multistep extraction) rather than using a single vac- uum step, since a multitude of vacuum increments create a series of periods with increased soil matric potential gradients near the extraction device. Figure 5 shows the sensitivity (s) (Equation (11)) of soil matric potential (h 2 ) at T 2 (Figure 2) and cumulative extraction volume (Q) as a function of time for all optimized parameters for the loamy soil. When correcting for differences in absolute magnitude between Q and h, it becomes clear that the sensitivity of Q to any of the listed parameters is at least 5 times as large than the sensitivity of h. Figure 5 demonstrates that both cumulative extraction vol- umes and matric potentials are most sensitive to parameters and n and least sensitive to r and K cer . ...

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... However, uncertainties and limitations in terms of prolonged testing times, expensive equipment, and limitations in measuring range make the determination of HCF through direct measurements very rare [19,43,48]. To overcome these difficulties, many researchers have proposed different estimation methods or indirect methods to obtain the HCF of the soil [21,36,52,65,66,74]. Herein, a new methodology is defined aiming at calibrating the unsaturated hydraulic parameters of the soil in a slope subjected to rainfall, when monitoring data of soil water content are available. ...
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... Interestingly, for known characteristic volumetric water contents, only the saturated hydraulic conductivity, K s , is required to apply the described procedure in dimensional terms, indicating that such procedure could be used as an inverse method to determine K s , according to an objective function to be minimized, on the basis of monitored soil water content profiles in the field or in the lab, and on covariance (weighting) matrices, which provide information about the measurement accuracy, as well as any possible correlation between measurement errors and/or parameters involved (Clausnitzer et al. 1995;Inoue et al. 1998;Šimůnek et al. 2011). ...
... In conclusion, this simple simplified approach could even open doors to estimate as an inverse method the saturated hydraulic conductivity, by monitoring water content profiles in the field or in the lab (Inoue et al. 1998). It needs to remark that (Table 3.1), for a time-variable rainfall intensity, i(t), indicated in (a), (c), (e), (g) (secondary axis), water content profiles (θ), at the depths 10, 30, 50, 70 and 90 cm, versus the time t, and related runoff (i−K s ), and drainage (K) fluxes. ...
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... Moreover, considering that the adopted hydraulic sketch can lead to the drainage and runoff excess volume and intensity, the transportation of the runoff generated could also be modelled by using the aforementioned solutions, where also hyperbolic tangent and the hyperbolic cotangent functions appeared (Agnese et al. 2001), which verified those introduced by Horton (1939), for dry antecedent conditions. Interestingly, for known characteristic volumetric water contents, only the saturated hydraulic conductivity, K s , is required to apply the described procedure in dimensional terms, indicating that such procedure could be used as an inverse method to determine K s , according to an objective function to be minimized, on the basis of monitored soil water content profiles in the field or in the lab, and on covariance (weighting) matrices, which provide information about the measurement accuracy, as well as any possible correlation between measurement errors and/or parameters involved (Clausnitzer et al. 1995;Inoue et al. 1998;Šimůnek et al. 2011). Thus, this approach could have relevant implications in determining the field saturated hydraulic conductivity, especially for high spatial variability conditions (Leij et al. 2004;Fan et al. 2016), both in the lab and in the field . ...
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... 8 ⋅ 10 −5 m ∕ s and capillary pressure head | ini | of − 30 cm are adjusted to match the experimental data, and are in good agreement with other studies using this type of soil (e.g. Inoue et al., 1998 ). Further values used in our numerical simulation are presented in Table 1 . ...
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