Volume 31 Issue 02
Feb.  2005
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Li Guohui, Deng Xueying, Ma Yuet al. Structure evolution of the steady and symmetric vortex pattern around a slender[J]. Journal of Beijing University of Aeronautics and Astronautics, 2005, 31(02): 167-171. (in Chinese)
Citation: Li Guohui, Deng Xueying, Ma Yuet al. Structure evolution of the steady and symmetric vortex pattern around a slender[J]. Journal of Beijing University of Aeronautics and Astronautics, 2005, 31(02): 167-171. (in Chinese)

Structure evolution of the steady and symmetric vortex pattern around a slender

  • Received Date: 20 Jun 2004
  • Publish Date: 28 Feb 2005
  • The structure evolution of flow pattern around a slender was calculated by numerical method. It was pointed that the development of slender vortices leads to the change of topological structure about cross flow, and a critical flow pattern will appear. A high-order singular point in this flowfield was analysed by differential equation qualitative theory. The index of the high-order singular is -3/2. The topological structure of this singular point is instable, so bifurcation will be occurred and the topological structure of flowfield will be changed by little disturbance. The 3-dimensional flow structure of the steady and symmetric vortices pattern around a slender was gained.

     

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  • [1] Lowson M V, Ponton A J. Symmetry breaking in vortex flows on conical bodies [J]. AIAA Journal, 1995,30(6):1576~1583 [2] 陆启韶.常微分方程的定性方法和分叉[M].北京:北京航空航天大学出版社, 1989.106~110 Lu Qishao. The qualitative method of differential equation and bifurcation [M].Beijing:Beijing University of Aeronautics and Astronautics Press, 1989.106~110(in Chinese) [3] 张芷芬,丁同仁,黄文灶,等.微分方程定性理论[M].北京:科学出版社,1985.156~163 Zhang Zhifen, Ding Tongren, Huang Wenzhao, et al. The qualitative theory of differential equation [M]. Beijing :Science Press, 1985.156~163(in Chinese)
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