Seasonal prediction of extreme events

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Seasonal prediction of extreme events C. Prodhomme, F. Doblas-Reyes MedCOF training, 29 October 2015, Madrid Climate Forecasting Unit

Outline: Why focusing on extreme events? Extremeness metric Soil influence on extreme temperature Heatwave prediction

What are extreme events? There are a number of ways extreme climate events can be defined, such as extreme daily temperatures, extreme daily rainfall amounts, large areas experiencing unusually warm monthly temperatures, or even storm events such as hurricanes. Extreme events can also be defined by the impact an event has on society. That may involve excessive loss of life, excessive economic or monetary losses or both. (Easterling et al. 2000)

What are extreme events? Global warming will shift and modify the distribution of temperature implying that more extremes will occur. Seasonal prediction of extremes is thus indispensable for adaptation.

Extremeness metric Six-hourly 2m-temperature (ºC) in May 1985 from ERAint in one grid point in Europe

Extremeness metric Six-hourly 2m-temperature (ºC) in May 1985 from ERAint in one grid point in Europe Daily maximum Temperature (Tx) ~ Day temperature Daily minimum Temperature (Tn) ~ Night temperature

Extremeness metric Six-hourly 2m-temperature (ºC) in May 1985 from ERAint in one grid point in Europe Monthly 90th percentile of Tx ~ Temperature during the warmest days Monthly 10th percentile of Tn ~ Temperature during the coldest nights

Extremeness metric Six-hourly 2m-temperature (ºC) in May 1985 from ERAint in one grid point in Europe Climatological 90th Percentile of Tx over a given period (1981-2010) ~ Climatological temperature of the warmest days Climatological 10th Percentile of Tn over a given period (1981-2010) ~ Climatological temperature of the coldest nights

Extremeness metric Six-hourly 2m-temperature (ºC) in May 1985 from ERAint in one grid point in Europe Percentage of days Over the Climatological 90th 1/31=0.03 Percentile of Tx over the whole period (1981-2010) ~ Number of warm days 8/31=0.26 Percentage of days Under the Climatological 10th Percentile of Tn over the whole period (1981-2010) ~ Number of cold nights More computationally expensive! This method bias-corrects the hindcasts temperature distribution.

Extremeness verification The ENSEMBLES multi-model seasonal forecasts (Weisheimer et al., 2009): - UK Met Office (UKMO) - Météo-France (MF) - European Centre for Medium-Range Weather Forecasts (ECMWF) - Leibniz Institute of Marine Sciences at Kiel University (IFM-GEOMAR) - Euro-Mediterranean Centre for Climate Change (CMCC-INGV) in Bologna.. Anomaly correlations between the ENSEMBLES ensemble mean temperature forecast and ERA-Interim reanalysis. May (left) and November (right) start date.

Extremeness verification The difference between the anomaly correlation between the ERAI observations and the ENSEMBLES multi-model forecast mean as obtained for indices of seasonal extremes, and the same correlation for the seasonal mean temperature. Scatter plot of anomaly correlation for the mean daily temperature and the 90th and 10th percentiles over the entire globe in JJA Skill for mean and extreme is similar. Pepler et al. (2015)

More variables... According to the user needs, many other extreme variables can be defined: - Temperature and number of warm nights (Impact on human and animals health) - Number of nights over a temperature threshold (cattle loss) - Number of nights under 0ºC (crop damage, road...) - Extreme precipitation (floods) - Number of consecutive dry/warm days (drought) - Wind module exceeding a threshold (wind energy) -...

Land-atmosphere coupling (Seneviratne et al., 2010)

Land-atmosphere coupling (Hirschi et al., 2011) Warm extremes only occur when the soil is dry. Percentage of Hot Days (%HD) vs the Standardized Precipitation Index (SPI) in the southeast European domain (1961-2000 period).

Experiment description Model Start dates Land IC Atm IC Oce/Ice IC EC-Earth 2.3 May ERA-Land ERAInt ORA-S4 CLIM EC-Earth 2.3 May ERA-Land Climatology ERAInt ORA-S4 2010 1981 4-month lead time INIT 1st 1st 1st 1st May Jun Jul Aug 1st 1st 1st 1st May Jun Jul Aug 10 members

Impact of soil IC on temperature skill Correlation between CLIM and ERA-interim Difference of correlation: INIT-CLIM With realistic soil initialization skill of warm extremes significantly increases

2003 and 2010 heat waves 2m-Temperature anomalies (JJA) 2003 2010 The European heatwave of 2003 caused the death of 35,000 people and damages of $15 billion.

Are they predictable? ERAint: 2m temperature CLIM: 2m temperature INIT: 2m temperature 2003 2010-2003 and 2010 seems to be predictable, soil initial conditions seem to be important only for 2010. - Using ensemble mean anomaly smooths out the signal and is not adequate to assess the ensemble predictions.

Odds ratio: Metric for heat waves Climatological distribution Warm-event distribution } 50% Min } 20% 1st quintile Climatological 1st quintile * 1st tercile Median *mean * } 60% } 40% 2nd tercile 4th quintile Max } 20% Climatological 4th quintile } 10%

Odds ratio: Metric for heat waves Climatological distribution Min } 20% 1st quintile Warm-event distribution Climatological 1st quintile * } 50% / 20% 1st tercile Median *mean * } 60% } 40% / 60% 2nd tercile 4th quintile Max } 20% Climatological 4th quintile } 10% / 20%

Odds ratio: Metric for heat waves Climatological distribution Warm-event distribution Odds: 2.5 Odds: 1 Min Climatological 1st quintile 1st quintile * 1st tercile Odds: 0.66 Median *mean * Odds: 1 2nd tercile 4th quintile Max Odds: 1 Climatological 4th quintile Odds: 0.5

Odds ratio: Metric for heat waves

Conclusions - Extreme temperature variables can be predicted with skill equivalent to the skill of the mean. - Land-atmosphere coupling is extremely important for extreme temperature and realistic soil initial conditions are important for the skill of extreme temperature. - Heatwaves can be predicted and soil initial conditions can be important for predicting the heatwave development. - The ensemble-mean anomaly is not suitable for expressing the extremes; metrics based on the forecast distribution such as the odds ratio are more adequate. - Extreme variables should also be defined from the users needs.