2008
DOI: 10.5194/hess-12-565-2008
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Extension of the Representative Elementary Watershed approach for cold regions: constitutive relationships and an application

Abstract: Abstract. The Representative Elementary Watershed (REW) approach proposed by Reggiani et al. (1998Reggiani et al. ( , 1999 represents an attempt to develop a scale adaptable modeling framework for the hydrological research community. extended the original REW theory for cold regions through explicit treatment of energy balance equations to incorporate associated cold regions processes, such as snow and glacier melting/accumulation, and soil freezing/thawing. However, constitutive relationships for the cold re… Show more

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Cited by 52 publications
(34 citation statements)
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“…Details of THREW, including the various (mass and force) balance equations, as well as the details of the constitutive and closure relations, are not presented here for reasons of brevity. These are available in several previous publications Mou et al, 2008).…”
Section: A Spatially Distributed Hydrological Modelmentioning
confidence: 99%
“…Details of THREW, including the various (mass and force) balance equations, as well as the details of the constitutive and closure relations, are not presented here for reasons of brevity. These are available in several previous publications Mou et al, 2008).…”
Section: A Spatially Distributed Hydrological Modelmentioning
confidence: 99%
“…For comparison, DDF S is calibrated on runoff using a semi-distributed hydrological model -THREW which has been applied in several studies (Tian et al, 2006Mou et al, 2008;. The calibration follows the stepwise procedure developed by He et al (2014) but was slightly modified because of the local characteristic of the study basin (see Sect.…”
Section: Methodsologymentioning
confidence: 99%
“…Zehe et al (2013) propose a thermodynamic approach to represent catchment-scale preferential flow. The mass, energy and momentum balance closure problem presents a significant challenge (Beven, 2006a;Zehe and Sivapalan, 2007; see also the editor's comment on my paper), although there has been some progress (Reggiani et al, 2000;Reggiani and Schellekens, 2003;Reggiani and Reintjes, 2005;Tian et al, 2006;Mou et al, 2008). Kleidon and Schymanski (2008) suggest that the optimality principle can help with the scaling of hydrologic fluxes; knowing the hydrologic fluxes at a larger scale can provide a "big" picture, and a top-down approach can be used to infer the boundary fluxes of ungauged basins at smaller scales.…”
Section: On the Future Of Hydrological Modelingmentioning
confidence: 99%