Inertio-gravity wave: Difference between revisions
From Glossary of Meteorology
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{{Term | |||
|Display title=inertio-gravity wave | |||
{{ | |Definitions={{Definition | ||
|Num=1 | |||
|Meaning=An [[internal gravity wave]] propagating under the influence of both [[buoyancy]] and [[Coriolis forces]]. | |||
|Explanation=The [[dispersion relation]] is given by [[frequency]] <blockquote>[[File:ams2001glos-Ie9.gif|link=|center|ams2001glos-Ie9]]</blockquote> in which ''N'' is the [[buoyancy frequency]], ''f'' is the [[Coriolis parameter]], and ''k''<sub>''h''</sub> and ''k''<sub>''v''</sub> are the horizontal and vertical components, respectively, of the [[wavenumber]] vector '''k'''. For all wave-numbers, inertio-gravity waves have frequency smaller than ''N'' and greater than ''f''. Their [[group velocity|group velocity]] is perpendicular to the [[phase velocity]] such that the vertical component of the group velocity is opposite in sign to the vertical component of the phase velocity. For an upward propagating inertio-gravity wave in the Northern Hemisphere, the [[perturbation]] wind [[vector]] turns anticyclonically with height. | |||
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Latest revision as of 09:57, 30 March 2024
An internal gravity wave propagating under the influence of both buoyancy and Coriolis forces.
The dispersion relation is given by frequency
in which N is the buoyancy frequency, f is the Coriolis parameter, and kh and kv are the horizontal and vertical components, respectively, of the wavenumber vector k. For all wave-numbers, inertio-gravity waves have frequency smaller than N and greater than f. Their group velocity is perpendicular to the phase velocity such that the vertical component of the group velocity is opposite in sign to the vertical component of the phase velocity. For an upward propagating inertio-gravity wave in the Northern Hemisphere, the perturbation wind vector turns anticyclonically with height.