1997
DOI: 10.1175/1520-0493(1997)125<1329:waffv>2.0.co;2
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Wavelets and Field Forecast Verification

Abstract: Current field forecast verification measures are inadequate, primarily because they compress the comparison between two complex spatial field processes into one number. Discrete wavelet transforms (DWTs) applied to analysis and contemporaneous forecast fields prove to be an insightful approach to verification problems. DWTs allow both filtering and compact physically interpretable partitioning of fields. These techniques are used to reduce or eliminate noise in the verification process and develop multivariate… Show more

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Cited by 97 publications
(103 citation statements)
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“…These new methods consider, for example, proximity [21], the presence of recognizable structures, i.e., features [22], moving windows [23] or wavelet decomposition [24]. Others have evaluated model performance based on metrics summarizing the whole landscape [25,26].…”
Section: Introductionmentioning
confidence: 99%
“…These new methods consider, for example, proximity [21], the presence of recognizable structures, i.e., features [22], moving windows [23] or wavelet decomposition [24]. Others have evaluated model performance based on metrics summarizing the whole landscape [25,26].…”
Section: Introductionmentioning
confidence: 99%
“…The disadvantage of the methods is that either spatial structure (local) or spatial specificity (global) is ignored. The continuum from local to global has been investigated by multi-scale analysis on the basis of step-wise aggregations of model results and data (Costanza 1989, Kok et al 2001, Pontius Jr. 2002 and wavelet decomposition (Briggs and Levine 1997). Both aggregation and wavelet based approaches however, suffer under the rather arbitrary positioning of the coarse scale grid relative to the original grid.…”
Section: The Axis: Local Global Focalmentioning
confidence: 99%
“…The wavelet method has been pioneered by Briggs and Levine (1997) who decomposed the observations and forecasted fields into maps at different scales by a discrete wavelet transformation. The maps at the different scales are then compared by any similarity measure such as root mean squared error (RMSE) or anomaly correlation coefficient (ACC).…”
Section: Wavelets (Wav)mentioning
confidence: 99%