1986
DOI: 10.3402/tellusa.v38i2.11707
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The statistical structure of short-range forecast errors as determined from radiosonde data. Part I: The wind field

Abstract: This paper analyses the statistical structure of the errors of the short-range wind forecasts used in the global data assimilation system at ECMWF, by verifying the forecasts against radiosonde data over North America. The kinematics of two-dimensional homogeneous turbulence is used to partition the perceived forecast errors into prediction errors which are horizontally correlated, and observational errors which are assumed to be horizontally uncorrelated. The theory further partitions the wind prediction erro… Show more

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Cited by 260 publications
(246 citation statements)
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“…In contrast, covariance c t,h b (s k , s) between a monitoring station location s k and any location s, where there is generally no available measurements, needs to be computed through a covariance model. To construct this model, we use the observational method [Hollingsworth and Lönnberg, 1986]. It consists in assuming that (1) the forecasting system is ergodic, and then the error statistics can be obtained from an average over a long time sequence of innovations (2) c t,h b (s k , s l ) is homogeneous and isotropic.…”
Section: Error Covariance Modelingmentioning
confidence: 99%
“…In contrast, covariance c t,h b (s k , s) between a monitoring station location s k and any location s, where there is generally no available measurements, needs to be computed through a covariance model. To construct this model, we use the observational method [Hollingsworth and Lönnberg, 1986]. It consists in assuming that (1) the forecasting system is ergodic, and then the error statistics can be obtained from an average over a long time sequence of innovations (2) c t,h b (s k , s l ) is homogeneous and isotropic.…”
Section: Error Covariance Modelingmentioning
confidence: 99%
“…the initial 'forecast', or 'background' analysis) is generally given by an average of the observations (such as a climatological mean) and not by a numerical model. The error associated to this first guess is thus simply the signal we want to resolve, and the background error covariance, in turn, is reduced to the observed covariance, often estimated through the Hollingsworth-Lonnberg method [Hollingsworth and Lonnberg, 1986].…”
Section: Vertical Profiles Extrapolationmentioning
confidence: 99%
“…Representation errors are errors associated with the incomplete representation of the observed quantity by the model due to: model resolution and the resolution of observing network, processes not handled by the model, discrete approximation of the observational operator (see, e.g., Oke & Sakov, 2007). Although extensive work has been done estimating these errors and corresponding error covariance for physical and atmospheric data sources, they are still difficult to quantify (Bormann & Bauer, 2010;Desroziers et al, 2005;Hollingsworth & Lonnberg, 1986;Oke & Sakov, 2007).…”
Section: Introductionmentioning
confidence: 99%