A numerical investigation of the flow between rotating conical cylinders of two different configurations  被引量:4

A numerical investigation of the flow between rotating conical cylinders of two different configurations

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作  者:李雪 张晶晶 许兰喜 

机构地区:[1]Department of Mathematics, Beijing University of Chemical Technology

出  处:《Journal of Hydrodynamics》2014年第3期431-435,共5页水动力学研究与进展B辑(英文版)

摘  要:The flow between two coaxial conical cylinders is numerically studied for two different configurations, with the inner cone rotating and the outer one at rest. It is found that, in one configuration,at least at a small Reynolds number(Re), the pressure is a decreasing function of z while in the other configuration, it is an increasing function of z. In the first configuration, the pressure curves for different Re have intersections, while in the second configuration they do not. The gap between two conical cylinders is filled with six pairs of Taylor vortices at about the same Reynolds number and in each pair of vortices in the first configuration, the upper vortex is larger than the bottom one while in the second configuration, the bottom vortex is larger than the upper one.The flow between two coaxial conical cylinders is numerically studied for two different configurations, with the inner cone rotating and the outer one at rest. It is found that, in one configuration,at least at a small Reynolds number(Re), the pressure is a decreasing function of z while in the other configuration, it is an increasing function of z. In the first configuration, the pressure curves for different Re have intersections, while in the second configuration they do not. The gap between two conical cylinders is filled with six pairs of Taylor vortices at about the same Reynolds number and in each pair of vortices in the first configuration, the upper vortex is larger than the bottom one while in the second configuration, the bottom vortex is larger than the upper one.

关 键 词:rotating conical cylinder Taylor vortex Reynolds number pressure distribution 

分 类 号:O35[理学—流体力学]

 

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