2021
DOI: 10.1002/qj.4008
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Empirical determination of the covariance of forecast errors: An empirical justification and reformulation of hybrid covariance models

Abstract: During the last decade, the replacement of static climatological forecast error covariance models with hybrid error covariance models that linearly combine localised ensemble covariances with static climatological error covariances has led to significant forecast improvements at several major forecasting centres.

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Cited by 4 publications
(4 citation statements)
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“…This improvement is likely because the hybrid covariance model has a higher rank, allowing it to fit more observations, and that it also has more accurate background error covariances between widely separated locations as empirically demonstrated with SPEEDY (cf. Figure 9 of Carrió et al 2021). As the localization scale increased, the optimal hybrid parameter α shifted to smaller values to mitigate the impacts of sampling noise from the ensemble-based error covariance for observations that were distant from the analysis grid points.…”
Section: Hybrid Letkf For Da Cycle Experimentsmentioning
confidence: 99%
See 2 more Smart Citations
“…This improvement is likely because the hybrid covariance model has a higher rank, allowing it to fit more observations, and that it also has more accurate background error covariances between widely separated locations as empirically demonstrated with SPEEDY (cf. Figure 9 of Carrió et al 2021). As the localization scale increased, the optimal hybrid parameter α shifted to smaller values to mitigate the impacts of sampling noise from the ensemble-based error covariance for observations that were distant from the analysis grid points.…”
Section: Hybrid Letkf For Da Cycle Experimentsmentioning
confidence: 99%
“…Therefore, the improvement in Figure 11d would be mainly owing to improved background error covariance rather than the increased rank. Hybrid background error covariance provides more accurate estimates than does ensemble-based error covariance (Carrió et al 2021).…”
Section: Impacts Of Applying Different Localization Scalesmentioning
confidence: 99%
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“…Covariance hybridization (Hamill & Snyder, 2000) linearly combines the flow‐dependent covariance computed from a finite Monte‐Carlo ensemble with another covariance matrix that is less prone to sampling error. The static matrix can be parameterized (Hamill & Snyder, 2000; Weaver & Courtier, 2001), computed from a long model simulation (Counillon et al., 2009), computed as the average of the background error covariance matrices from a previous data assimilation run (Carrió et al., 2021) or computed from a dynamical ensemble at a lower resolution (Rainwater & Hunt, 2013). The hybrid covariance method achieves better performance than the standalone EnKF, particularly for small ensembles, and performance converges to that of the EnKF for large ensembles (Counillon et al., 2009; Raboudi et al., 2019; X. Wang et al., 2007).…”
Section: Introductionmentioning
confidence: 99%