2009
DOI: 10.1016/j.jhydrol.2009.08.018
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Analytical assessment and parameter estimation of a low-dimensional groundwater model

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Cited by 57 publications
(56 citation statements)
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“…Fig. 7 of Rupp et al, 2009) shows similar spreads. If this spread is dominated by real variability rather than by measurement error or error arising from our approximation of each recession event as following a power law, then the mean recession timescales and storage amplitude may be some 10 %-40 % higher (e σ 2 −1) than estimated from the mean recession curve.…”
Section: Why Are Storage Amplitudes Inferred From the Recession Curvementioning
confidence: 59%
See 1 more Smart Citation
“…Fig. 7 of Rupp et al, 2009) shows similar spreads. If this spread is dominated by real variability rather than by measurement error or error arising from our approximation of each recession event as following a power law, then the mean recession timescales and storage amplitude may be some 10 %-40 % higher (e σ 2 −1) than estimated from the mean recession curve.…”
Section: Why Are Storage Amplitudes Inferred From the Recession Curvementioning
confidence: 59%
“…As we saw, assuming that a particular stream follows a single recession curve can be taken to imply that discharge for that stream is a single-valued function of basin water storage. While this assumption holds in analytical solution of some very simple aquifer models and for flow systems dominated by deep, homogenous aquifers (Brutsaert and Nieber, 1977;Dewandel et al, 2003;Rupp and Selker, 2006b), more complex watershed models show a clear dependence of flow rate on the time history of water input (rainfall or snowmelt), so that flow is not a single-valued function of basin storage and a recession curve plot will show systematic scatter (Sloan, 2000;Rupp et al, 2009). In such cases our approach to fitting a recession curve will produce averages of the rate of change in flowQ at given flow rates Q.…”
Section: Why Are Storage Amplitudes Inferred From the Recession Curvementioning
confidence: 99%
“…A single linear reservoir is, however, too simple for describing the variability and non-linearity of hydrological response (Brutsaert and Nieber, 1977;Lindström et al, 1997). Some groundwater models conceptualise the stream-aquifer inter-4964 T. Skaugen and Z. Mengistu: Estimating catchment-scale groundwater dynamics from recession analysis actions as the drainage of an infinite number of independent linear reservoirs (Sloan, 2000;Pulido-Velasquez et al, 2005;Bidwell et al, 2008;Rupp et al, 2009). This comes as a result of solving the linearised Dupuit-Boussinesq equation for saturated flow as an eigenvalue and eigenfunction problem.…”
Section: Introductionmentioning
confidence: 99%
“…There are many other studies in which storage-discharge relations have been found by means of discharge (recession) analysis, but a more obvious approach, namely using storage data directly, is not known to the authors. However, local storage computed with a groundwater model has been used in direct storage-discharge fitting [Rupp et al, 2009]. Examples of studies in which solutions to the Boussinesq equation for sloping aquifers have been employed in order to investigate storage-discharge relations are Troch et al [1993], Brutsaert [1994], and Rupp and Selker [2006b].…”
Section: Introductionmentioning
confidence: 99%