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THE ROLES OF BOUNDARY-LAYER DYNAMICS ON THE DEVELOPMENT OF MADDEN-JULIAN OSCILLATION
作者姓名:巢纪平  林永辉  王斌
作者单位:National Research Center for Marine Environment Forecasts Beijing 100081,Institute of Atmospheric Physics,Chinese Academy of Sciences,Beijing 100029,Department of Meteorology,University of Hawaii,Hawaii,USA
基金项目:This work is supported by the National Natural Science Foundation of China.
摘    要:In this paper,a tropical atmospheric model of relevance to shorts-term climate variations(Wang and Li 1993)is util-ized for study of the development of Madden-Julian oscillation.The model contains an interactive process ofboundary-layer Ekman convergence and precipitation heating.The model is solved by expanding dependent variables interms of parabolic cylindrical functions in the meridional direction and truncating three meridional modes n=0,2,4 forequatorial symmetric solutions.The free wave solutions obtained under long-wave approximation are induced as aKelvin wave and two Rossby waves.After considering the effect of boundary-layer dynamic process,the modifiedKelvin wave becomes unstable in long-wave bands with a typical growth rate on an order of 10~(-6) s~(-1)and an eastwardphase speed of 10 m s~(-1);the most unstable mode is wavenumber one.These theoretical results are consistent with the ob-served Madden-Julian oscillation in equatorial area.For the two modified Rossby waves,one with a smaller meridionalscale(n=4)decays except for extra long-waves;the other with a larger meridional scale(n=2)grows in short-wavebands.This may be relevant to explaining the westward propagation of super cloud clusters in the Madden-Julianoscillation.The theory suggests that the boundary-layer dynamic process is an important mechanism in the develop-ment of the Madden-Julian oscillation.


THE ROLES OF BOUNDARY-LAYER DYNAMICS ON THE DEVELOPMENT OF MADDEN-JULIAN OSCILLATION
Chao Jiping National Research Center for Marine Environment Forecasts,Beijing Lin Yonghui Institute of Atmospheric Physics,Chinese Academy of Sciences,Beijing Wang Bin.THE ROLES OF BOUNDARY-LAYER DYNAMICS ON THE DEVELOPMENT OF MADDEN-JULIAN OSCILLATION[J].Acta Meteorologica Sinica,1995(2).
Authors:Chao Jiping National Research Center for Marine Environment Forecasts  Beijing Lin Yonghui Institute of Atmospheric Physics  Chinese Academy of Sciences  Beijing Wang Bin
Affiliation:Chao Jiping National Research Center for Marine Environment Forecasts,Beijing 100081 Lin Yonghui Institute of Atmospheric Physics,Chinese Academy of Sciences,Beijing 100029 Wang Bin Department of Meteorology,University of Hawaii,Hawaii,USA
Abstract:In this paper,a tropical atmospheric model of relevance to shorts-term climate variations(Wang and Li 1993)is util- ized for study of the development of Madden-Julian oscillation.The model contains an interactive process of boundary-layer Ekman convergence and precipitation heating.The model is solved by expanding dependent variables in terms of parabolic cylindrical functions in the meridional direction and truncating three meridional modes n=0,2,4 for equatorial symmetric solutions.The free wave solutions obtained under long-wave approximation are induced as a Kelvin wave and two Rossby waves.After considering the effect of boundary-layer dynamic process,the modified Kelvin wave becomes unstable in long-wave bands with a typical growth rate on an order of 10~(-6) s~(-1)and an eastward phase speed of 10 m s~(-1);the most unstable mode is wavenumber one.These theoretical results are consistent with the ob- served Madden-Julian oscillation in equatorial area.For the two modified Rossby waves,one with a smaller meridional scale(n=4)decays except for extra long-waves;the other with a larger meridional scale(n=2)grows in short-wave bands.This may be relevant to explaining the westward propagation of super cloud clusters in the Madden-Julian oscillation.The theory suggests that the boundary-layer dynamic process is an important mechanism in the develop- ment of the Madden-Julian oscillation.
Keywords:Madden-Julian oscillation  intraseasonal oscillation  boundary-layer convergence
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