Effect of submerged small-height obstacle on the dynamics of a distributed heton
Résumé
In the context of a two-layer quasi-geostrophic model on an f-plane, the problem of a self-moving
compensated baroclinic vortex (heton) incident on an isolated axially symmetric submerged obstacle of small
height is considered. The method of contour dynamics is used to study the characteristic features of the vortex
field in the vicinity of the obstacle, depending on the vertical structure of the heton, the height and horizontal
sizes of the obstacle, and also the velocity of the background flow.
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