Abstract

Abstract. The global availability of satellite rainfall products (SRPs) at an increasingly high temporal and spatial resolution has made their exploitation in hydrological applications possible, especially in data-scarce regions. In this context, understanding how uncertainties transfer from SRPs to river discharge simulations, through the hydrological model, is a main research question. SRPs' accuracy is normally characterized by comparing them with ground observations via the calculation of categorical (e.g. threat score, false alarm ratio and probability of detection) and/or continuous (e.g. bias, root mean square error, Nash–Sutcliffe index, Kling–Gupta efficiency index and correlation coefficient) performance scores. However, whether these scores are informative about the associated performance in river discharge simulations (when the SRP is used as input to a hydrological model) is an under-discussed research topic. This study aims to relate the accuracy of different SRPs both in terms of rainfall and in terms of river discharge simulation. That is, the following research questions are addressed: is there any performance score that can be used to select the best performing rainfall product for river discharge simulation? Are multiple scores needed? And, which are these scores? To answer these questions, three SRPs, namely the Tropical Rainfall Measurement Mission (TRRM) Multi-satellite Precipitation Analysis (TMPA), the Climate Prediction Center MORPHing (CMORPH) algorithm and the SM2RAIN algorithm applied to the Advanced SCATterometer (ASCAT) soil moisture product (SM2RAIN–ASCAT) have been used as input into a lumped hydrologic model, “Modello Idrologico Semi-Distribuito in continuo” (MISDc), for 1318 basins over Europe with different physiographic characteristics. Results suggest that, among the continuous scores, the correlation coefficient and Kling–Gupta efficiency index are not reliable indices to select the best performing rainfall product for hydrological modelling, whereas bias and root mean square error seem more appropriate. In particular, by constraining the relative bias to absolute values lower than 0.2 and the relative root mean square error to values lower than 2, good hydrological performances (Kling–Gupta efficiency index on river discharge greater than 0.5) are ensured for almost 75 % of the basins fulfilling these criteria. Conversely, the categorical scores have not provided suitable information for addressing the SRP selection for hydrological modelling.

Highlights

  • An accurate rainfall estimate is essential in many fields spanning from climate change research and weather prediction to hydrological applications (Tapiador et al, 2017; Ricciardelli et al, 2018; Lu et al, 2018)

  • RBIAS, R, relative root mean square error (RRMSE) and Kling–Gupta efficiency index (KGE)-P values are illustrated in Fig. 2 for each study basin and for the three products of TMPA, CMOR and SM2RASCAT

  • The relative bias (rBIAS) is small for TMPA and SM2RASCAT, with median values equal to −0.127 and 0.047, respectively, whereas CMOR shows a clear underestimation of the daily rainfall data over the entire European area

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Summary

Introduction

An accurate rainfall estimate is essential in many fields spanning from climate change research and weather prediction to hydrological applications (Tapiador et al, 2017; Ricciardelli et al, 2018; Lu et al, 2018). The global availability of near-real-time satellite rainfall products (SRPs) has boosted their use for hydrological applications, for river discharge estimation via rainfall–runoff models (Casse et al, 2015; Elgamal et al, 2017; Camici et al, 2018; Beck et al, 2017; see Maggioni and Massari, 2018, and Jiang and Wang, 2019, for a more complete review). In the past decade special attention has been paid to the propagation of the satellite rainfall error in flood simulations (Hong et al, 2006; Hossain and Anagnostou, 2006; Pan et al, 2010; Maggioni et al, 2013; Thiemig et al, 2013; Ehsan Bhuiyan et al, 2019), and two approaches, one probabilistic and one statistical, can be recognized (Quintero et al, 2016). The existence and the shape of the relationship between the SRP accuracy and the associated discharge score is analysed (e.g, Serpetzoglou et al, 2010; Pan et al, 2010; Thiemig et al, 2013; Chintalapudi et al, 2014; Pakoksung and Takagi, 2016; Shah and Mishra, 2016; Qi et al, 2016; Ren et al, 2018; Ehsan Bhuiyan et al, 2019)

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