Previous work has demonstrated a propensity for SSWs to be forced by wave pulses of moderately large amplitude and long (order 1 week) time scales, but this need not hold on an individual SSW basis. We thus utilize both reanalyses and idealized modeling to show how characteristics of the wave forcing such as the wave forcing time scales that leads to a SSW relate to the persistence of critical layers to wave propagation. The model here is the GFDL dry dynamical core primitive equation model with initialization and forcing similar to previous work by Kushner, Polvani, and Gerber, including simplified bottom boundary topography. Initial results suggest a relation between the persistence of SSWs and extended periods of wavenumber 2 forcing.
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