Coping With Floods 1994
DOI: 10.1007/978-94-011-1098-3_11
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A project for regional analysis of floods in Italy

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Cited by 24 publications
(25 citation statements)
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“…Conversely, the curves are affected by the slope n of the IDF curve that determines how much rainfall intensity changes with the duration t p ; following equations and , the larger is n , the smaller is the relative attenuation R Q due to the modest relative increase of the critical rainfall duration in the optimum range with respect to natural conditions. Figure shows the relative attenuation 1 − R Q (Figure a) and critical rainfall duration (Figure b) when assuming K=0.5 and for several values of n in the interval between 0.2 and 0.6; values of n in between 0.2 and 0.4 are typical in central Italy, while larger values up to 0.6 can be found in the Alps regions (i.e., extreme rainfall intensity varies more strongly with duration in central Italy than in the Alps) as a result of the VAPI Project (Rossi & Villani, ). The figure also depicts the effect on quantile attenuation of the parameter m ; we recall that m controls the coefficient of variation of the travel time distribution according to the variability of the geomorphological features in a natural catchment, that is, the distribution of the hillslope and channel lengths and of the kinematic parameters determining the velocity of catchment response.…”
Section: Resultsmentioning
confidence: 99%
“…Conversely, the curves are affected by the slope n of the IDF curve that determines how much rainfall intensity changes with the duration t p ; following equations and , the larger is n , the smaller is the relative attenuation R Q due to the modest relative increase of the critical rainfall duration in the optimum range with respect to natural conditions. Figure shows the relative attenuation 1 − R Q (Figure a) and critical rainfall duration (Figure b) when assuming K=0.5 and for several values of n in the interval between 0.2 and 0.6; values of n in between 0.2 and 0.4 are typical in central Italy, while larger values up to 0.6 can be found in the Alps regions (i.e., extreme rainfall intensity varies more strongly with duration in central Italy than in the Alps) as a result of the VAPI Project (Rossi & Villani, ). The figure also depicts the effect on quantile attenuation of the parameter m ; we recall that m controls the coefficient of variation of the travel time distribution according to the variability of the geomorphological features in a natural catchment, that is, the distribution of the hillslope and channel lengths and of the kinematic parameters determining the velocity of catchment response.…”
Section: Resultsmentioning
confidence: 99%
“…Its complex orography interacts with wet air masses that come predominantly (but not exclusively) from the Tyrrhenian Sea and affects the spatial variability of many rainfall events. The current regional report on rainfall extremes in this area was prepared within the Consiglio Nazionale delle Ricerche, National Research Council's VAlutazione delle PIene Flood Estimation project (Versace et al ., ; Rossi and Villani, , ), a national project designed to analyse the frequency of extreme rainfall and river floods at a regional scale. The regionalization of the annual daily rainfall maxima is based on a two‐component extreme value parent distribution (Rossi et al ., ).…”
Section: Study Area Rainfall Dataset and Orographic Descriptorsmentioning
confidence: 97%
“…The total variance of regionalized parameter values is a function of at-site temporal variability, interstation correlation and spatial disturbance (Rossi and Villani, 1994). Larger numbers of sites with longer records decrease total variance, but the bene®ts decrease in densely sampled areas owing to temporal and spatial interstation correlations.…”
Section: Regional Flood Frequency Analysismentioning
confidence: 99%