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Routes to long-term atmospheric predictability in reduced-order coupled ocean-atmosphere systems: impact of the ocean basin boundary conditions
Vannitsem, S.; Solé‐Pomies, R.; De Cruz, L. (2019). Routes to long-term atmospheric predictability in reduced-order coupled ocean-atmosphere systems: impact of the ocean basin boundary conditions. Q. J. R. Meteorol. Soc. 145(723): 2791-2805. https://dx.doi.org/10.1002/qj.3594
In: Quarterly Journal of the Royal Meteorological Society. Royal Meteorological Society: Bracknell, Berks. ISSN 0035-9009; e-ISSN 1477-870X, more
Peer reviewed article  

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Author keywords
    chaos; low-order models; ocean-atmosphere coupling; predictability;surface friction

Authors  Top 
  • Vannitsem, S., more
  • Solé-Pomies, R., more
  • De Cruz, L., more

Abstract
    The predictability of the atmosphere at short and long time-scales associated with coupling to the ocean is explored in a new version of the Modular Arbitrary-Order Ocean-Atmosphere Model (MAOOAM), based on a two-layer quasigeostrophic atmosphere and a one-layer reduced-gravity quasigeostrophic ocean. This version features a new ocean basin geometry with periodic boundary conditions in the zonal direction. The analysis presented in this article considers a low-order version of the model with 40 dynamical variables. First, the increase of surface friction (and the associated heat flux) due to the ocean can either induce chaos when the aspect ratio between the meridional and zonal directions of the domain of integration is small or suppress chaos when it is large. This reflects the potentially counterintuitive role that the ocean can play in the coupled dynamics. Second, and perhaps more importantly, the emergence of long-term predictability within the atmosphere for specific values of the friction coefficient occurs through intermittent excursions in the vicinity of a (long-period) unstable periodic solution. Once close to this solution, the system is predictable for long times, i.e. a few years. The intermittent transition close to this orbit is, however, erratic and probably hard to predict. This new route to long-term predictability contrasts with the one found in the closed ocean-basin low-order version of MAOOAM, in which the chaotic solution is permanently wandering in the vicinity of an unstable periodic orbit for specific values of the friction coefficient. The model solution is thus influenced by the unstable periodic orbit at any time, and inherits from its long-term predictability.

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