2013
DOI: 10.1007/s00477-013-0687-0
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A simple approximation to multifractal rainfall maxima using a generalized extreme value distribution model

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Cited by 36 publications
(30 citation statements)
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“…The partial relative uncertainty component on rainfall depth threshold with respect to each parameter has been evaluated: the largest values are found in the Alpine area, generally below 10 %, with few exceptions, notably the ξ component, reaching 19 % in the extreme northwest. In principle, these results could be further improved by allowing a direct dependence on duration of the GEV shape parameter (Veneziano et al, 2009;Langousis et al, 2013).…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…The partial relative uncertainty component on rainfall depth threshold with respect to each parameter has been evaluated: the largest values are found in the Alpine area, generally below 10 %, with few exceptions, notably the ξ component, reaching 19 % in the extreme northwest. In principle, these results could be further improved by allowing a direct dependence on duration of the GEV shape parameter (Veneziano et al, 2009;Langousis et al, 2013).…”
Section: Discussionmentioning
confidence: 99%
“…In recent works (Veneziano et al, 2009;Langousis et al, 2013) a GEV with shape parameter ξ dependent on duration is advocated as the most appropriate distribution for rainfall annual maxima and for durations of finite length. We remark that, by means of the spatial bootstrap technique proposed here, the sensitivity to outliers is effectively reduced (Sect.…”
Section: Depth-duration-frequency Curves and Scale Invariancementioning
confidence: 99%
“…Distributed hydrologic models have been applied to study the hydrologic impacts of future climate change scenarios, with forcing provided by general (GCMs) or regional (RCMs) climate models (e.g., Abbaspour et al, 2009;Cayan et al, 2010;Montenegro and Ragab, 2012;Liuzzo et al, 2010;Sulis et al, 2011). In Mediterranean areas, conducting studies based on this approach is challenging for two reasons.…”
Section: G Mascaro Et Al: Distributed Hydrologic Modeling Of a Sparmentioning
confidence: 99%
“…Rainfall models based on the multifractal theory have been extensively used to characterize and simulate the rainfall statistics at different spatial and temporal scales (see, e.g., Schertzer and Lovejoy, 1987;Over and Gupta, 1996;Menabde et al, 1997;Deidda et al, 2004;Langousis, 2005, 2010;Langousis et al, 2009Langousis et al, , 2013. Our objective is to downscale daily precipitation observed by a network of gages and produce gridded maps at hourly resolution.…”
Section: Precipitation Downscaling Toolmentioning
confidence: 99%
“…Disaggregation methods are based on the assumption that rainfall is a multifractal scale invariant process inheriting its scaling properties from external forcing, usually atmospheric turbulence (Perica and Foufoula-Georgiou 1996;Deidda et al 1999;Badas et al 2006;Venugopal et al 2006). The spatial variability of rainfall is modelled through multifractal cascades (Groppelli et al 2011;Gires et al 2012;Langousis et al 2013;Mascaro et al 2013). If multifractality is demonstrated, the major advantages are related to the light parameterization and a rather simple Stoch Environ Res Risk Assess probabilistic structure of the model (Veneziano et al 2006).…”
Section: Introductionmentioning
confidence: 99%