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Uncertainty component estimates in transient climate projections
by
Vidal, Jean-Philippe
, Hingray, Benoit
, Evin, Guillaume
, Blanchet, Juliette
in
analysis of variance
/ climate
/ Climatology
/ confidence interval
/ Earth and Environmental Science
/ Earth Sciences
/ Environmental Sciences
/ Geophysics/Geodesy
/ Global Changes
/ Hydrology
/ model uncertainty
/ Oceanography
/ prediction
/ Sciences of the Universe
/ time series analysis
/ uncertainty analysis
2019
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Uncertainty component estimates in transient climate projections
by
Vidal, Jean-Philippe
, Hingray, Benoit
, Evin, Guillaume
, Blanchet, Juliette
in
analysis of variance
/ climate
/ Climatology
/ confidence interval
/ Earth and Environmental Science
/ Earth Sciences
/ Environmental Sciences
/ Geophysics/Geodesy
/ Global Changes
/ Hydrology
/ model uncertainty
/ Oceanography
/ prediction
/ Sciences of the Universe
/ time series analysis
/ uncertainty analysis
2019
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Uncertainty component estimates in transient climate projections
by
Vidal, Jean-Philippe
, Hingray, Benoit
, Evin, Guillaume
, Blanchet, Juliette
in
analysis of variance
/ climate
/ Climatology
/ confidence interval
/ Earth and Environmental Science
/ Earth Sciences
/ Environmental Sciences
/ Geophysics/Geodesy
/ Global Changes
/ Hydrology
/ model uncertainty
/ Oceanography
/ prediction
/ Sciences of the Universe
/ time series analysis
/ uncertainty analysis
2019
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Uncertainty component estimates in transient climate projections
Journal Article
Uncertainty component estimates in transient climate projections
2019
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Overview
Quantifying model uncertainty and internal variability components in climate projections has been paid a great attention in the recent years. For multiple synthetic ensembles of climate projections, we compare the precision of uncertainty component estimates obtained respectively with the two Analysis of Variance (ANOVA) approaches mostly used in recent works: the popular Single Time approach (STANOVA), based on the data available for the considered projection lead time and a time series based approach (QEANOVA), which assumes quasi-ergodicity of climate outputs over the available simulation period. We show that the precision of all uncertainty estimates is higher when more members are used, when internal variability is smaller and/or the response-to-uncertainty ratio is higher. QEANOVA estimates are much more precise than STANOVA ones: QEANOVA simulated confidence intervals are roughly 3–5 times smaller than STANOVA ones. Except for STANOVA when less than three members is available, the precision is rather high for total uncertainty and moderate for internal variability estimates. For model uncertainty or response-to-uncertainty ratio estimates, the precision is low for QEANOVA to very low for STANOVA. In the most unfavorable configurations (small number of members, large internal variability), large over- or underestimation of uncertainty components is thus very likely. In a number of cases, the uncertainty analysis should thus be preferentially carried out with a time series approach or with a local-time series approach, applied to all predictions available in the temporal neighborhood of the target prediction lead time.
Publisher
Springer Berlin Heidelberg,Springer Verlag
Subject
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