abstracts

S. Corti and T.N. Palmer, 1997 "Sensitivity analysis of atmospheric low-frequency variability" Q. J. R. Meteorol. Soc. 123, 2425-2447


The sensitivity of the Pacific North American (PNA) pattern and the North Atlantic Oscillation (NAO) pattern to small perturbations is investigated using adjoint techniques. Analysis is performed on integrations of a quasi-geostrophic model whose internal low-frequency variability is realistic. Specifically, the sensitivity of the QG-model PNA and NAO patterns have been made from a large set of 5-day integrations of the adjoint of the QG-model, linearised about time-varying basic state solutions of the model. The sensitivity perturbations are initially located well upstream of the pattern of low-frequency variability and propagate downstream by wave dynamics, gaining energy through both barotropic and baroclinic processes. For the PNA pattern, it was found that variations in sensitivity were associated with fluctuations in the strength of the jet across the North Pacific. For the NAO sensitivity, it was found that fluctuations in sensitivity were correlated with the strength of the PNA pattern, the more sensitive NAO basic states having negative PNA. This analysis has identified fairly distinct paths in phase space associated with predictable and unpredictable transitions, qualitatively similar to that found in the 3-component Lorenz model.
Predictability of climate change problems is also investigated. The results from four different climate integrations in which an additional time-invariant forcing is added to the model equations are presented. QG simulations show that the influence of a forcing proportional to the mean sensitivity pattern induces a stronger change in the probability distribution of the PNA pattern than an equivalent amplitude forcing which directly projects onto the PNA pattern itself.