Volume 31 Issue 04
Apr.  2005
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Tian Shuqing, Tao Zhi, Ding Shuiting, et al. Investigation of flow instability in rotating cavity with axial throughflow of cooling air[J]. Journal of Beijing University of Aeronautics and Astronautics, 2005, 31(04): 393-396. (in Chinese)
Citation: Tian Shuqing, Tao Zhi, Ding Shuiting, et al. Investigation of flow instability in rotating cavity with axial throughflow of cooling air[J]. Journal of Beijing University of Aeronautics and Astronautics, 2005, 31(04): 393-396. (in Chinese)

Investigation of flow instability in rotating cavity with axial throughflow of cooling air

  • Received Date: 08 Oct 2003
  • Publish Date: 30 Apr 2005
  • To investigate the instability of flow in rotating cavities, the flow in a heated rotating cavity with cool air axial throughflow was numerically studied, based on the time-independent incompressible equations in rotating system, and low Reynolds K-ε turbulent model. The flows in the cavity, affected either by the Coriolis force, by the centrifugal-buoyancy force, or by both of these two forces were calculated. The results show that the Coriolis force acting as a resilience force does not lead to flow vibrating; the centrifugal-buoyancy force is the key factor causing flow instable, the Rayleigh_Benard convection flow induced by the centrifugal-buoyancy force is blended with the forced convection flow in the cavity, and it develops from stable to unstable as buoyancy force increases. With the coaction of these two forces the flow instability is enhanced, cyclonic and anti-cyclonic circulations can be observed circumferentially.

     

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  • [1] arthing P R, Long C A, Owen J M, et al. Rotating cavity with axial throughflow of cooling air:flow structure [J]. ASME Journal of Turbomachinery, 1992b, 114:237~246 [2] Farthing P R, Long C A, Owen J M, et al. Rotating cavity with axial throughflow of cooling air:heat transfer [J]. ASME Journal of Turbomachinery, 1992a, 114 :229~236 [3] Tucker P G, Long C A. CFD prediction of vortex breakdown in a rotating cavity with an axial throughflow of air [J]. Int Comm Heat Mass Transfer, 1995, 22(5):639~648 [4] Yanagita T, Kaneko K. Rayleigh-Benard convection patterns chaos spatiotemporal chaos and turbulence [J]. Physica D, 1995, 82 :288~313
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