2019
DOI: 10.5194/hess-23-2863-2019
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Assessment of spatial uncertainty of heavy rainfall at catchment scale using a dense gauge network

Abstract: Abstract. Hydrology and remote-sensing communities have made use of dense rain-gauge networks for studying rainfall uncertainty and variability. However, in most regions, these dense networks are only available at small spatial scales (e.g., within remote-sensing subpixel areas) and over short periods of time. Just a few studies have applied a similar approach, i.e., employing dense gauge networks to catchment-scale areas, which limits the verification of their results in other regions. Using 10-year rainfall … Show more

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Cited by 26 publications
(9 citation statements)
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“…Therefore, rainfall fields at high spatial and temporal resolutions which are suitable to capture rainfall convective features (i.e. 1 km and 10 min, or finer) are desirable for hydrological and geomorphological climate change impact studies (Coulthard and Skinner, 2016;Gires et al, 2015;Li and Fang, 2016;Morin et al, 2006;Ochoa-Rodriguez et al, 2015;Peleg et al, 2015;Skinner et al, 2020;Zhu et al, 2018).…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, rainfall fields at high spatial and temporal resolutions which are suitable to capture rainfall convective features (i.e. 1 km and 10 min, or finer) are desirable for hydrological and geomorphological climate change impact studies (Coulthard and Skinner, 2016;Gires et al, 2015;Li and Fang, 2016;Morin et al, 2006;Ochoa-Rodriguez et al, 2015;Peleg et al, 2015;Skinner et al, 2020;Zhu et al, 2018).…”
Section: Introductionmentioning
confidence: 99%
“…Related scientific output has grown over time, as illustrated by the fact that 11 of 22 scientific journal papers collected as "WegenerNet-related publications" were published in 2018 and 2019. They cover a wide range of topics, including works with a focus on high-resolution rainfall variability and heavy precipitation (Hiebl and Frei, 2018;O et al, 2018;Frei and Isotta, 2019;O and Foelsche, 2019), works with a focus on temperature variability and change (Kabas et al, 2011a;Kann et al, 2011;Krähenmann et al, 2011), works with a focus on wind field data and dynamic modeling (Schlager et al, 2017(Schlager et al, , 2018(Schlager et al, , 2019, works evaluating precipitation data from radar or satellite measurements (Kann et al, 2015;O et al, 2017;Tan et al, 2018;Lasser et al, 2019;Hu et al, 2020), works with a focus on hydrological modeling of high-and low-flow extremes (Hohmann et al, 2018(Hohmann et al, , 2020, and works with a focus on ecosystem research (Denk and Berg, 2014). Some of them are directly linked to aspects of the WegenerNet data processing: Schlager et al (2017Schlager et al ( , 2018Schlager et al ( , 2019 focus on the development and evaluation of high-resolution wind fields for both WegenerNet regions, and O et al (2018) address the validation and correction of rainfall data from the WegenerNet FBR.…”
Section: Existing Literature and Previous Studiesmentioning
confidence: 99%
“…Convective storm cells with large volumes of precipitation can easily trigger hazards, but the limited spatial and temporal extent of these cells is associated with huge levels of measurement uncertainty [10]. In addition to the measurement uncertainty of rain gauges, considerable uncertainty can arise when point-level measurements are spatially interpolated to obtain final gridded products [10][11][12][13]. Such gridded datasets are crucial in that they allow researchers to collect areal precipitation information within catchment and subcatchment areas, which can then especially be used in spatially distributed hydrological models.…”
Section: Introductionmentioning
confidence: 99%
“…When using station data as rainfall input for hydrological models, the spatial interpolation schemes must also be considered. Many different interpolation options and possibilities have been broadly studied [28][29][30] including arithmetic mean [12,25,31], Thiessen polygons (TP) [6,26,32], inverse distance weighting (IDW) [13,[33][34][35], and different types of kriging, such as ordinary kriging [8,33,35] or external drift kriging [5,27,33]. The differences between the interpolation schemes are especially pronounced when extreme values are included [30].…”
Section: Introductionmentioning
confidence: 99%