Nonlinear saturation of baroclinic instability in the generalized Phillips model (II)—The lower bound on the disturbance energy and potential enstrophy to the nonlinearly unstable basic flow
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Mechanical Engineering,Mechanics of Materials
Link
http://link.springer.com/content/pdf/10.1007/BF02439465.pdf
Reference11 articles.
1. ZHANG Gui. Nonlinear stability theorem for the generalized Phillips Mode[J].Journal of the Air Force Institute of Meteorology, 1999,20(2):133–143. (in Chinese)
2. ZHANG Gui, XIANG Jie, LI DONG-hui. Nonlinear stauration of baroclinic instability in the Generalized Phillips model (I)—The upper bound on the evolution of disturbance to the nonlinearly unstable basic flow[J].Applied Mathematics and Mechanics (English Edition), 2002,23(1):79–88.
3. Shepherd T G. Nonlinear saturation of baroclinic instability, Part-one: the two-layer model[J].Journal of the Atmospheric Sciences, 1988,45(14):2014–2025.
4. Shepherd T G. Nonlinear saturation of baroclinic instability, Part-two: Continuously-statified fluid [J].Journal of the Atmospheric Sciences, 1989,46(7):888–907.
5. Shepherd T G. Nonlinear saturation of baroclinic instability, part-three: bounds on the energy[J].Journal of the Atmospheric Sciences, 1993,50(16):2697–2709.
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