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dc.contributor.authorZakinyan, R. G.-
dc.contributor.authorЗакинян, Р. Г.-
dc.contributor.authorSvetlichny, V. A.-
dc.contributor.authorСветличный, В. А.-
dc.contributor.authorZakinyan, A. R.-
dc.contributor.authorЗакинян, А. Р.-
dc.date.accessioned2025-02-06T12:30:23Z-
dc.date.available2025-02-06T12:30:23Z-
dc.date.issued2025-
dc.identifier.citationZakinyan, R.G., Kamil, A.H., Svetlichny, V.A., Zakinyan, A.R. On the Frequency of Internal Gravity Waves in the Atmosphere: Comparing Theory with Observations // Atmosphere. - 2025. - 16 (1). - статья № 73. - DOI: 10.3390/atmos16010073ru
dc.identifier.urihttps://dspace.ncfu.ru/handle/123456789/29635-
dc.description.abstractThis paper is devoted to the dynamics of the propagation of non-planetary scale internal gravity waves (IGWs) in the stratified atmosphere. We consider the system of equations describing internal gravity waves in three approximations: (1) the incompressible fluid approximation, (2) the anelastic gas (compressible fluid) approximation, and (3) a new approximation called the non-Boussinesq gas approximation. For each approximation, a different dispersion relation is given, from which it follows that the oscillation frequency of internal gravity waves depends on the direction of propagation, the horizontal and vertical components of the wave vector, the vertical gradient of the background temperature, and the background wind shear. In each of the three cases, the maximum frequency of internal gravity waves is different. Moreover, in the anelastic gas approximation, the maximum frequency is equal to the Brunt–Väisälä buoyancy frequency, and in the incompressible fluid approximation, it is larger than the Brunt–Väisälä frequency by a factor of (Formula presented.). In the model proposed in this paper, the value of the maximum frequency of internal gravity waves occupies an intermediate position between the above limits. The question arises: which of the above fluid representations adequately describe the dynamics of internal gravity waves? This paper compares the above theories with observational data and experiments.ru
dc.language.isoenru
dc.publisherMultidisciplinary Digital Publishing Institute (MDPI)ru
dc.relation.ispartofseriesAtmosphere-
dc.subjectBrunt–Väisälä frequencyru
dc.subjectTaylor–Goldstein equationru
dc.subjectDispersion relationru
dc.subjectGravity wave breakingru
dc.subjectInternal gravity wavesru
dc.subjectPhase velocityru
dc.titleOn the Frequency of Internal Gravity Waves in the Atmosphere: Comparing Theory with Observationsru
dc.typeСтатьяru
vkr.instФизико-технический факультетru
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