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Inertial Oscillations Revisited

Inertial Oscillations Revisited Coriolis terms proportional to cos φ are omitted in the conventional theory of inertial motions, which predicts horizontal oscillations of frequency f for f -plane geometries in the absence of horizontal and vertical pressure gradients. If this approximation is removed, an oscillation is found within the framework of linear theory that comes rather close to the conventional inertial mode. Motions are quasi-horizontal and the frequency is almost equal to f. However, oscillations vanish at the ground in contrast to the standard theory. Gravity, compressibility, and, in particular, pressure gradient forces are important to this oscillation in addition to Coriolis forces. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Journal of the Atmospheric Sciences American Meteorological Society

Inertial Oscillations Revisited

Journal of the Atmospheric Sciences , Volume 56 (16) – May 12, 1998

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Publisher
American Meteorological Society
Copyright
Copyright © 1998 American Meteorological Society
ISSN
1520-0469
DOI
10.1175/1520-0469(1999)056<2951:IOR>2.0.CO;2
Publisher site
See Article on Publisher Site

Abstract

Coriolis terms proportional to cos φ are omitted in the conventional theory of inertial motions, which predicts horizontal oscillations of frequency f for f -plane geometries in the absence of horizontal and vertical pressure gradients. If this approximation is removed, an oscillation is found within the framework of linear theory that comes rather close to the conventional inertial mode. Motions are quasi-horizontal and the frequency is almost equal to f. However, oscillations vanish at the ground in contrast to the standard theory. Gravity, compressibility, and, in particular, pressure gradient forces are important to this oscillation in addition to Coriolis forces.

Journal

Journal of the Atmospheric SciencesAmerican Meteorological Society

Published: May 12, 1998

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