AN INTERPRETATION OF BAROTROPIC INSTABILITY IN TERMS OF THE FREQUENCY OF MOMENTUM CONVERGENCE

PHILIP E. MERILEES McGill University, Montreal, Canada

Search for other papers by PHILIP E. MERILEES in
Current site
Google Scholar
PubMed
Close
Restricted access

Abstract

The comparative study of simplified versions of the equations governing barotropic flow in 1) the f-plane, 2) the β-plane, 3) the spherical surface, leads to a new interpretation of the stabilizing effect of the β-term on the long waves. The relevant observation is that although in the long-wave region the momentum convergence has a large amplitude, its time frequency is also large, so that no significant energy conversion can be performed.

Present affiliation: Meteorological Service of Canada.

Abstract

The comparative study of simplified versions of the equations governing barotropic flow in 1) the f-plane, 2) the β-plane, 3) the spherical surface, leads to a new interpretation of the stabilizing effect of the β-term on the long waves. The relevant observation is that although in the long-wave region the momentum convergence has a large amplitude, its time frequency is also large, so that no significant energy conversion can be performed.

Present affiliation: Meteorological Service of Canada.

Save