Experimental and numerical studies on the vortex breakdown in a differentially-rotating cylindrical container are presented. Flow depends on the rotational Reynolds number Re
Δ=R
2(Ω
t-Ω
sb)/v based on the relative angular velocity, the aspect ratio of the container H/R and the Rossby number Ro=|Ω
t-Ω
sb|/2Ω
sb or the Ekman number Ek=v/(2Ω
sb R
2), here v is kinematic viscosity of working fluid, Ω
tand Ω
sb respectively angular velocities of top endwall and container (sidewall and bottom endwall), H fluid depth, and R radius of the endwalls. In despite of the rotation of the container was very small compared with that of the top endwall, flow was quite different from the case without rotation of the container. As Ek increased, the breakdown bubble moved toward downstream for the case of counter-rotation (Ω
tΩ
sb<0), whereas the breakdown bubble moved toward upstream for the case of co-rotation (Ω
t-Ω
sb>0). The boundaries of vortex breakdown for the cases of non-rotation, co-rotation and counter-rotation of the container were shown in the flow regime map. The necessary condition for the appearance of vortex breakdown which proposed by Brown and Lopez was applied to the present cases. Consequently, the influence of Coriolis force on the necessary condition was made clear for the cases of co-rotation and counter-rotation.
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