2006
DOI: 10.1007/s00162-006-0028-8
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Nonlinear shallow-water solutions using the weak temperature gradient approximation

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Cited by 2 publications
(10 citation statements)
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“…For sufficiently small values of the hyperdiffusion coefficient and U Ͻ 0, there is a regime in which the forced vortex periodically separates from the forcing and moves away to the northwest where it disperses and dissipates as a new vortex is generated at the forcing location, resulting in a periodic or quasiperiodic cycle. Similar behavior is documented, for a stationary forcing, in Zhou and Sobel (2006). This behavior is likely to be of little relevance to the observed phenomena of TD-type disturbances and multiple cyclone events, as in observations the secondary vortices appear to the east or southeast of the TC.…”
Section: Nonlinear Regime Ro ͼsupporting
confidence: 72%
“…For sufficiently small values of the hyperdiffusion coefficient and U Ͻ 0, there is a regime in which the forced vortex periodically separates from the forcing and moves away to the northwest where it disperses and dissipates as a new vortex is generated at the forcing location, resulting in a periodic or quasiperiodic cycle. Similar behavior is documented, for a stationary forcing, in Zhou and Sobel (2006). This behavior is likely to be of little relevance to the observed phenomena of TD-type disturbances and multiple cyclone events, as in observations the secondary vortices appear to the east or southeast of the TC.…”
Section: Nonlinear Regime Ro ͼsupporting
confidence: 72%
“…Eq. (11)] is not formally consistent with the WTG scaling (Zhou and Sobel 2006). On the other hand, it is not an issue for the nonlinear longwave balance model considered here as we make no formal assumption regarding the scale of the height perturbation (i.e., we take Fr 5 1).…”
Section: Comparison With the Charney Balance/weak Temperature Gradienmentioning
confidence: 88%
“…This truncation of the continuity equation filters out fast inertia-gravity waves (IGW) while retaining the slow, advective, balanced dynamics. Although the scaling underlying the WTG model is formally valid only on the mesoscale (Sobel et al 2001;Majda and Klein 2003), the model has been used to study synoptic-and planetary-scale dynamics (e.g., Polvani and Sobel 2002;Bretherton and Sobel 2003;Zhou and Sobel 2006), and has been shown to be in qualitative agreement with previous work on the Gill model (Gill 1980) and Hadley circulation (e.g., Hsu and Plumb 2000). The WTG model can be considered to be a diabatic generalization of the Charney (1963) model.…”
Section: Introductionmentioning
confidence: 89%
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