1974
DOI: 10.2151/jmsj1965.52.2_143
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Atmospheric Response to the Quasi-Resonant Growth of Forced Planetary Waves

Abstract: The forcing of the second-order zonally-averaged wind and temperature fields due to the quasiresonant growth of planetary waves in a two-layer model is considered.Dissipation in the form of linear drag and Newtonian cooling is allowed for. Calculations are made in a mid-latitude * -plane channel bounded by two vertical walls . The linear or first order solution is constrained so as to not transport momentum meridionally.Three neutral modes in the adiabatic two layer model are brought to resonance separately by… Show more

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Cited by 15 publications
(6 citation statements)
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“…According to this idea, planetary waves forced by topography or stationary thermal forcing can grow anomalously if the basic state evolves into a configuration such that a free mode of the whole atmosphere exists and is nearly stationary. This possibility has been discussed by a number of authors, most extensively by Tung and Lindzer (1979a, b); see also Clark (1974) and Simmons (1974).…”
Section: Resonance?mentioning
confidence: 98%
“…According to this idea, planetary waves forced by topography or stationary thermal forcing can grow anomalously if the basic state evolves into a configuration such that a free mode of the whole atmosphere exists and is nearly stationary. This possibility has been discussed by a number of authors, most extensively by Tung and Lindzer (1979a, b); see also Clark (1974) and Simmons (1974).…”
Section: Resonance?mentioning
confidence: 98%
“…The top down perspective has often been framed in the context of resonant growth of wave disturbances (e.g., Clark, 1974; Tung & Lindzen, 1979b). In a particularly insightful incarnation of this mechanism, the wave‐mean flow interaction causes the vortex to tune itself toward its resonant excitation point (Matthewman & Esler, 2011; Plumb, 1981; Scott, 2016).…”
Section: Development Of Dynamical Theoriesmentioning
confidence: 99%
“…The importance of these wave-mean flow feedbacks has long been recognized (e.g. Clark 1974;Geisler 1974;Holton and Mass 1976;Plumb 1981). Note that this is a nonlinear effect that comes about due to the coupling between two quasi-linear fields -the mean flow and the waves.…”
Section: Introductionmentioning
confidence: 99%