Abstract

Abstract. Statistical downscaling is widely used to overcome the scale gap between predictors from numerical weather prediction models or global circulation models and predictands like local precipitation, required for example for medium-term operational forecasts or climate change impact studies. The predictors are considered over a given spatial domain which is rarely optimised with respect to the target predictand location. In this study, an extended version of the growing rectangular domain algorithm is proposed to provide an ensemble of near-optimum predictor domains for a statistical downscaling method. This algorithm is applied to find five-member ensembles of near-optimum geopotential predictor domains for an analogue downscaling method for 608 individual target zones covering France. Results first show that very similar downscaling performances based on the continuous ranked probability score (CRPS) can be achieved by different predictor domains for any specific target zone, demonstrating the need for considering alternative domains in this context of high equifinality. A second result is the large diversity of optimised predictor domains over the country that questions the commonly made hypothesis of a common predictor domain for large areas. The domain centres are mainly distributed following the geographical location of the target location, but there are apparent differences between the windward and the lee side of mountain ridges. Moreover, domains for target zones located in southeastern France are centred more east and south than the ones for target locations on the same longitude. The size of the optimised domains tends to be larger in the southeastern part of the country, while domains with a very small meridional extent can be found in an east–west band around 47° N. Sensitivity experiments finally show that results are rather insensitive to the starting point of the optimisation algorithm except for zones located in the transition area north of this east–west band. Results also appear generally robust with respect to the archive length considered for the analogue method, except for zones with high interannual variability like in the Cévennes area. This study paves the way for defining regions with homogeneous geopotential predictor domains for precipitation downscaling over France, and therefore de facto ensuring the spatial coherence required for hydrological applications.

Highlights

  • Climate change impact studies and operational hydrological forecasts, precipitation information on the scale of small subcatchments is needed

  • Numerical weather prediction (NWP) models and general circulation models (GCMs) provide relevant information about the atmospheric largescale circulation but have too coarse a resolution to be directly used in impact models like hydrological models or for precipitation forecasts on the scale of small subcatchments

  • The first objective of this paper is to present an extended version of the growing rectangular domain algorithm for optimising the predictor domains used by a statistical downscaling method

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Summary

Introduction

Climate change impact studies and operational hydrological forecasts, precipitation information on the scale of small subcatchments is needed. Numerical weather prediction (NWP) models and general circulation models (GCMs) provide relevant information about the atmospheric largescale circulation but have too coarse a resolution to be directly used in impact models like hydrological models or for precipitation forecasts on the scale of small subcatchments. A downscaling step is required, and this can be done dynamically using regional climate models and limited-area models or using statistical methods that make use of statistical relationships between large-scale predictors and local-scale predictands. Requirements for hydrological use of predictands include the spatial coherence of precipitation fields – i.e. a realistic spatial distribution of precipitation at any time step – over potentially large basins. While dynamical downscaling methods naturally provide such a sought-after spatial coherence, this is not necessarily the case for statistical methods

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