2012
DOI: 10.1002/qj.2009
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Multivariate probabilistic forecasting using ensemble Bayesian model averaging and copulas

Abstract: We propose a method for post-processing an ensemble of multivariate forecasts in order to obtain a joint predictive distribution of weather. Our method utilizes existing univariate post-processing techniques, in this case ensemble Bayesian model averaging (BMA), to obtain estimated marginal distributions. However, implementing these methods individually offers no information regarding the joint distribution. To correct this, we propose the use of a Gaussian copula, which offers a simple procedure for recoverin… Show more

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Cited by 114 publications
(140 citation statements)
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“…However, it may be laeking in the observation reeord for the Sehaake shuffle approaeh owing to the likely laek of oeeurrenees of similar events historieally over the foreeast horizon. If the NWP model output is strongly struetured, parametrie eopula approaches might be used (as in Möller et al 2013) to eorreet for any systematie errors in the ensemble's representation of the eonditional dependenee strueture. However, sueh parametrie proeedures are very expensive Ü computationally and could be limited in practice by the output dimensionality.…”
Section: Meteorological Ensemble Fore-mentioning
confidence: 99%
“…However, it may be laeking in the observation reeord for the Sehaake shuffle approaeh owing to the likely laek of oeeurrenees of similar events historieally over the foreeast horizon. If the NWP model output is strongly struetured, parametrie eopula approaches might be used (as in Möller et al 2013) to eorreet for any systematie errors in the ensemble's representation of the eonditional dependenee strueture. However, sueh parametrie proeedures are very expensive Ü computationally and could be limited in practice by the output dimensionality.…”
Section: Meteorological Ensemble Fore-mentioning
confidence: 99%
“…However, there is still space for further improvements, e.g. by considering models including spatial dependence via state of the art approaches such as the Markovian EMOS (Möller et al ., ), ensemble copula coupling (Schefzik, , ) and the spatial extensions of BMA and EMOS suggested by Feldmann et al . (), which appear to be very suitable for the dataset at hand.…”
Section: Discussionmentioning
confidence: 99%
“…In geospatial statistics, it is common to specify the elements p ij of P through a parametric stationary, isotropic correlation function of the distance between location s i and location s j (Möller et al . ). However, attempts at fitting this type of function to the data set described in Section 2 produced unstable parameter estimates, suggesting that the assumptions of stationarity and isotropy do not hold in this case.…”
Section: Current Methods In Mme Postprocessingmentioning
confidence: 99%