A QUALITATIVELY REALISTIC LOW-ORDER MODEL OF THE EXTRATROPICAL LOW-FREQUENCY VARIABILITY BUILT FROM LONG RECORDS OF POTENTIAL VORTICITY

Citation
E. Dacosta et R. Vautard, A QUALITATIVELY REALISTIC LOW-ORDER MODEL OF THE EXTRATROPICAL LOW-FREQUENCY VARIABILITY BUILT FROM LONG RECORDS OF POTENTIAL VORTICITY, Journal of the atmospheric sciences, 54(8), 1997, pp. 1064-1084
Citations number
55
Categorie Soggetti
Metereology & Atmospheric Sciences
ISSN journal
00224928
Volume
54
Issue
8
Year of publication
1997
Pages
1064 - 1084
Database
ISI
SICI code
0022-4928(1997)54:8<1064:AQRLMO>2.0.ZU;2-L
Abstract
A low-order deterministic qualitative model is formulated in order to simulate extratropical low-frequency variability. This deterministic m odel is based on a filtering of the potential vorticity equation on th e 315-K isentrope and a projection onto its leading empirical orthogon al functions. The model has an empirical formulation, and the feedback of unresolved scales is taken into account. The model building proced ure is novel, since it is not based on a severe truncation of the phys ical evolution equations but on an empirical analog averaging of each relevant dynamical process. It can be applied to any geophysical syste m for which long observational data series are available. The model is used to diagnose weather regimes with its multiple equilibria and int raseasonal oscillations as periodic orbits. These equilibria result fr om the balance between large-scale advection, transient feedback, and residual forcing. The authors analyze their forcing budgets and show i n particular that transient feedback tends to amplify and advect upstr eam the regime anomaly patterns. However, the key forcing turns out to be the large-scale advection, since the other forcing terms only resh ape the regime anomalies. The maintenance of observed intraseasonal os cillations is also examined by means of forcing budgets. Results show that large scale advection and transient feedback are also key dynamic al factors in the maintenance of their life cycle. Finally, the low-or der model is integrated and qualitatively simulates two of the three i dentified oscillations, those with periods of 70 and 28 days. The intr aseasonal oscillations show up as unstable periodic orbits in the low- order model. This indicates that these oscillations are mostly driven by the internal dynamics of the extratropical atmosphere.