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On Problem of Nonlinear Symmetric Instability in Zonal Shear Flow

维向切变流中的非线性对称不稳定(英文)
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摘要 This paper is focused on the problem of nonlinear symmetric instability in a baroclinic basic flow. The limited amplitude characteristics of unsteady wave were investigated with the aid of equations of adiabatic, inviscid, nonlinear symmetric disturbance and a multi-scale singular perturbation technique. Evidence suggests that the limited amplitude of unsteady wave exhibits an oscillatory trend of its intensity; the amplitude of the symmetric disturbance displays periodical variation both in super- and sub-critical shear case, and the duration of the periods is related not only to the stability parameters of the basic field and wave properties but to the amplitude of initial disturbance and its time-varying change rate as well. This paper is focused on the problem of nonlinear symmetric instability in a baroclinic basic flow. The limited amplitude characteristics of unsteady wave were investigated with the aid of equations of adiabatic, inviscid, nonlinear symmetric disturbance and a multi-scale singular perturbation technique. Evidence suggests that the limited amplitude of unsteady wave exhibits an oscillatory trend of its intensity; the amplitude of the symmetric disturbance displays periodical variation both in super- and sub-critical shear case, and the duration of the periods is related not only to the stability parameters of the basic field and wave properties but to the amplitude of initial disturbance and its time-varying change rate as well.
出处 《Advances in Atmospheric Sciences》 SCIE CAS CSCD 2002年第2期350-364,共15页 大气科学进展(英文版)
基金 State Key Basic Program: Research on the Formation Mechanism and Prediction Theory of Hazardous Weather over China (No. G1998040
关键词 Symmetric instability NONLINEAR Limited amplitude Symmetric instability Nonlinear Limited amplitude
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参考文献7

  • 1Bennetts, D. A., and B. J. Hoskins,1979: Conditional symmetric instability-A possible explanation for frontal rainbands.Quart.J. Roy. Meteor. Soc., 105, 945-962.
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  • 3Pedlosky, J., 1979: Geophysical Fluid Dynamics. Springer-Verlag, New York, 520pp.
  • 4Stone, P. H., 1966: On non-geostrophic baroclinic stability. J. Atmos. Sci., 23,390-400.
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