Rainfall downscaling in a space‐time multifractal framework

By R. Deidda. 2000

313 citations recorded by the source corpus.

Subfields: Atmospheric Science, Global and Planetary Change

View Paper: https://www.semanticscholar.org/paper/4dacfe24e91a2accab04100dce77dd0f38c07495

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Citations in the corpus

Threshold detection for the generalized Pareto distribution: Review of representative methods and application to the NOAA NCDC daily rainfall database (2016, background): “…deviation (LD) theory [see e.g., Schertzer and Lovejoy, 1987; Hubert et al., 1993; Lovejoy and Schertzer, 1995; Deidda et al., 1999, 2004, 2006; Deidda, 2000; Veneziano and Langousis, 2005; Veneziano et al., 2006, 2009; Langousis and Veneziano, 2007; Langousis et al., 2009, 2013; Veneziano and…”
Predictability of prototype flash flood events in the Western Mediterranean under uncertainties of the precursor upper-level disturbance: the HYDROPTIMET case studies (2005, unknown): “Second, in order to generate precipitation fields coherent with hydrologic scales, disaggregation techniques are being applied where the large-scale meteorological predictions are disaggregated preserving the expected value of the rainfall at the large scale while introducing appropriate second- and”
Multiscaling pulse representation of temporal rainfall (2002, methodology): “[1999], Deidda et al. [1999], Menabde and Sivapalan [2000], and Deidda [2000]. [4] With the exception of the models of Deidda et al. [1999] and Deidda [2000], the proposed multifractal representations of rainfall use discrete or continuous multiplicative cascades or wavelet decompositions and are no”
The areal reduction factor: A multifractal analysis (2005, background): “…for studying rainfall scaling since they provide parsimonious representations of space-time rainfall fields [Lovejoy and Schertzer, 1995; Gupta and Waymire, 1993; Deidda, 2000], and possess scaling properties that likely determine the power law behaviors of empirical IDF, IDAF curves and ARFs.”
Influence of the zero-rainfall on the assessment of the multifractal parameters (2012, background): “A common way of representing such variability is to use stochastic multifractals [1–5] that basically rely on the concept of multiplicative cascades [6,7].”
Time scale and intensity dependency in multiplicative cascades for temporal rainfall disaggregation (2009, background): “A small number of representative studies include, for example, Schertzer and Lovejoy [1987], Gupta and Waymire [1993], Over and Gupta [1996], Menabde et al. [1997], Deidda et al. [1999], Deidda [2000] , and Veneziano”
Imperfect scaling of time and space–time rainfall (2006, methodology): “…et al., 1997, 1999; Menabde et al., 1999; Veneziano, 2002; Veneziano and Furcolo, 2002, 2003), construct downscaling methods (Harris et al., 1998; Olsson and Berndtsson, 1998; Venugopal et al., 1999; Deidda et al., 1999; Deidda, 2000), and devise forecasting procedures (Marsan et al., 1996).”
Multifractality and rainfall extremes: A review (2006, background): “The degree to which rainfall exhibits dynamic or other generalized type of scaling is however unclear and conflicting results have been reported [Marsan et al., 1996; Venugopal et al., 1999b;Deidda, 2000; Deidda et al., 2004].”
New asymptotic and preasymptotic results on rainfall maxima from multifractal theory (2009, background): “[11] There is ample evidence that the fluctuations of rainfall intensity at different scales combine in a multiplicative way [see, e.g., Over and Gupta, 1996; Perica and Foufoula-Georgiou, 1996; Veneziano et al., 1996; Venugopal et al., 1999; Deidda, 2000; Veneziano and Langousis, 2005].”
Multifractality of rainfall and scaling of intensity‐duration‐frequency curves (2002, background): “[1998], and de Lima and Grasman [1999]. It follows from equation 6 that the moments of ID vary with D as E[ID ] / D , where the exponent K(q) is not proportional to q.”
Non‐power‐law‐scale properties of rainfall in space and time (2005, result): “... at different scales of aggregation has, in the last twenty years, found answers in the theory of multifractal processes through which much of the recent observational work is interpreted [e.g., Lovejoy and Schertzer, 1985; Gupta and Waymire, 1990; Fraedrich and Larnder, 1993; Tessier et al., 199”