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![Snippet from a report table describing the calculation of the mean wind. Description states:
Wind module is directly 𝑊 = (𝑈 corrected (W’) like an 2 + 𝑉2)
exponential variable.
Since U and V are not totally independent components (because some directions linked to topography can be more frequent than others), it is necessary to separate two contributions:
- Mutual dependent contribution <U> = F(<V>)
- Residual contributions, [U] := U - <U> and [V] := V - <V>
Therefore, three variables are corrected as smooth distributions: [U], [V] and <X> (only <U> or <V>), then obtaining V’ = [V]’ + <V> and U’ =[U]+F(<V>’). Finally, U’ and V’ are normalised to obtain direction 𝞪, and final values are U’’ = W’cos𝞪 and are V’’ = W’sin𝞪](https://cdn.masto.host/mastodonart/media_attachments/files/114/306/915/555/819/729/original/c0e0100553990ddb.png "Snippet from a report table describing the calculation of the mean wind. Description states:
Wind module is directly 𝑊 = (𝑈 corrected (W’) like an 2 + 𝑉2)
exponential variable.
Since U and V are not totally independent components (because some directions linked to topography can be more frequent than others), it is necessary to separate two contributions:
- Mutual dependent contribution <U> = F(<V>)
- Residual contributions, [U] := U - <U> and [V] := V - <V>
Therefore, three variables are corrected as smooth distributions: [U], [V] and <X> (only <U> or <V>), then obtaining V’ = [V]’ + <V> and U’ =[U]+F(<V>’). Finally, U’ and V’ are normalised to obtain direction 𝞪, and final values are U’’ = W’cos𝞪 and are V’’ = W’sin𝞪")
