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On the northward motion of midlatitude cyclones in a barotropic meandering jet

  • PSL research University & IPSL
  • Météo-France/CNRS

Research output: Contribution to journalArticlepeer-review

Abstract

The combined effects of the deformation (horizontal stretching and shearing) and nonlinearities on the beta drift of midlatitude cyclones are studied using a barotropic quasigeostrophic model on the beta plane. It is found that, without any background flow, a cyclonic vortex moves more rapidly northward when it is initially strongly stretched along a mostly north-south direction. This meridional stretching is more efficient at forming an anticyclone to the east of the cyclone through Rossby wave radiation. The cyclone-anticyclone couple then forms a nonlinear vortex dipole that propagates mostly northward. The case of a cyclone embedded in uniformly sheared zonal flows is then studied. A cyclone evolving in an anticyclonic shear is stretched more strongly, develops a stronger anticyclone, and moves faster northward than a cyclone embedded in a cyclonic shear, which remains almost isotropic. Similar results are found in the general case of uniformly sheared nonzonal flows. The evolution of cyclones is also investigated in the case of a more realistic meandering jet whose relative vorticity gradient creates an effective beta and whose deformation field is spatially varying. Astatistical study reveals a strong correlation among the cyclone's stretching, the anticyclone strength, and the velocity toward the jet center. These different observations agree with the more idealized cases. Finally, these results provide a rationale for the existence of preferential zones for the jet-crossing phase: that is, the phase when a cyclone crosses a jet from its anticyclonic to its cyclonic side.

Original languageEnglish
Pages (from-to)1793-1810
Number of pages18
JournalJournal of the Atmospheric Sciences
Volume69
Issue number6
DOIs
Publication statusPublished - 1 Jun 2012

Keywords

  • Barotropic flows
  • Extratropical cyclones
  • Nonlinear dynamics
  • Potential vorticity
  • Quasigeostrophic models

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