2020
DOI: 10.5194/wcd-1-445-2020
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An attempt to explain recent changes in European snowfall extremes

Abstract: Abstract. The goal of this work is to investigate and explain recent changes in total and maximum yearly snowfall from daily data in light of current global warming or the interdecadal variability of atmospheric circulation. We focus on the period 1979–2018 and compare two different datasets: the ERA5 reanalysis data and the E-OBSv20.0 data, where snowfall is identified from rainfall by applying a threshold to temperature. We compute changes as differences from quantities computed for the periods 1999–2018 and… Show more

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Cited by 27 publications
(21 citation statements)
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“…Following the block maxima approach from extreme value theory (Coles, 2001), we model annual maxima of daily 4338 E. Le Roux et al: Elevation-dependent trends in extreme snowfall in the French Alps from 1959 to 2019 snowfall with the generalized extreme value (GEV) distribution. Indeed theoretically, as the central limit theorem motivates asymptotically sample means modeling with the normal distribution, the Fisher-Tippett-Gnedenko theorem (Fisher and Tippett, 1928;Gnedenko, 1943) encourages asymptotically sample maxima modeling with the GEV distribution. In practice, if Y is a random variable representing an annual maximum, we can assume that Y ∼ GEV(µ, σ, ξ ).…”
Section: Statistical Distribution For Annual Maximamentioning
confidence: 99%
“…Following the block maxima approach from extreme value theory (Coles, 2001), we model annual maxima of daily 4338 E. Le Roux et al: Elevation-dependent trends in extreme snowfall in the French Alps from 1959 to 2019 snowfall with the generalized extreme value (GEV) distribution. Indeed theoretically, as the central limit theorem motivates asymptotically sample means modeling with the normal distribution, the Fisher-Tippett-Gnedenko theorem (Fisher and Tippett, 1928;Gnedenko, 1943) encourages asymptotically sample maxima modeling with the GEV distribution. In practice, if Y is a random variable representing an annual maximum, we can assume that Y ∼ GEV(µ, σ, ξ ).…”
Section: Statistical Distribution For Annual Maximamentioning
confidence: 99%
“…Since 1979 the Barents Sea has been responsible for 95% of the observed March seaice loss across the entire Arctic 38 . We use satellite observations of sea-ice 10 and ERA5 reanalysis 35 to investigate long-term dynamic links with atmospheric moistening in the Barents Region 2,6 , as well as increasing European extreme snowfall 25 (see Methods).…”
Section: Arctic Sea-ice and European Snowfall Trendsmentioning
confidence: 99%
“…These circulation anomalies manifest as phases of negative Arctic Oscillation (AO-) and North Atlantic Oscillation (NAO-) 19,20 , that can drive cold air advection and heavy snowfall across continental mid-latitudes, such as in winters 2009-10, 2010-11, 2012-13 and 2017-18 [21][22][23][24] . However, a direct link between winter Barents sea-ice loss and the recent extreme snowy European winters 25 has yet to be substantiated.…”
mentioning
confidence: 99%
“…to model the form of the tail for almost any probability distribution. Asymptotically, as the central limit theorem motivates sample means modelling with the normal distribution, the Fisher-Tippett-Gnedenko theorem (Fisher and Tippett, 1928;Gnedenko, 1943) encourages sample maxima modelling with the generalized extreme value (GEV) distribution. This theorem justifies that the maximum of finitesized blocks with a large enough block size can be modelled with the GEV distribution.…”
Section: Stationary and Non-stationary Models Based On Extreme Value mentioning
confidence: 99%