1995
DOI: 10.1016/0022-1694(95)02704-s
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Impact of small-scale spatial rainfall variability on runoff modeling

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Cited by 317 publications
(247 citation statements)
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“…The configurations of the two types of networks rarely coincide, in agreement with Eagleson (1967a, b) and Faurès et al (1995), because the best positions for the estimation of runoff are influenced by the rainfallrunoff transformation and thus by the soil distribution. As already observed for the estimation of the precipitation, the minimum RMSE Q is never obtained with the complete network.…”
Section: Hydrograph Reconstructionsupporting
confidence: 61%
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“…The configurations of the two types of networks rarely coincide, in agreement with Eagleson (1967a, b) and Faurès et al (1995), because the best positions for the estimation of runoff are influenced by the rainfallrunoff transformation and thus by the soil distribution. As already observed for the estimation of the precipitation, the minimum RMSE Q is never obtained with the complete network.…”
Section: Hydrograph Reconstructionsupporting
confidence: 61%
“…7 shows the value of NRMSE min;Q for each event as a function of the number of gauges and for fixed soil configuration. When rainfall spatial variability is high (events Hh-Mh-Lh), there is an increased influence of the soil configuration on the network performance, and the gauge location becomes a crucial parameter in modeling the storm hydrograph, as also stated by Faurès et al (1995). For medium or low COV S , as the soil configuration changes, the NRMSE min;Q curves have a similar pattern.…”
Section: Hydrograph Reconstructionmentioning
confidence: 88%
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“…In laboratory studies of a conical watershed with spatially varied roughness under sprinklers, Wu et al [1982] observed 14% average and 30% maximum errors in predicted versus observed peak discharge when applying an equivalent uniform roughness in numerical simulations. Faures et al [1995] report coefficients of variation in peak discharge and runoff volumes up to 76% and 65%, respectively, in physically based simulations of a 4 ha catchment as a result of selective rain gauge sampling during thunderstorm rainfall. Smith et al [1994] provide an excellent discussion on the fact that nature is not very good at repeating itself given similar antecedent conditions and forcing.…”
Section: Point 2: Evaluating Model Performance For Subcatchmentsmentioning
confidence: 99%
“…For example, Wilson et al [21] indicated that the differences in simulated runoff could be quite significant when the rainfall inputs were changed based on different combinations of rainfall stations in the Fajardo basin, with an area of 68.6 km 2 in Puerto Rico. Faurès et al [22] proved that a single rainfall station with a uniform rainfall assumption could lead to large uncertainty in runoff estimation. Lopes [23] examined the effect of uncertainty in spatial estimates of rainfall on the prediction of runoff volume and the results showed that the density of the rainfall station network could greatly influence the catchment response predictions when rainfall stations were randomly excluded one by one from the analysis.…”
Section: Introductionmentioning
confidence: 99%