Liquid metal flow in a finite-length cylinder with a rotating magnetic field |
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Authors: | Yu. M. Gelfgat L. A. Gorbunov V. Kolevzon |
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Affiliation: | (1) Institute of Physics, Latvian Academy of Sciences, Salaspils-1, Riga, Latvia;(2) Present address: Forschungszentrum, Rossendorf, Postfach 510119, D-01314 Dresden, Germany |
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Abstract: | A liquid metal flow induced by a rotating magnetic field in a cylindrical container of finite height was investigated experimentally. It was demonstrated that the flow in a rotating magnetic field is similar to geophysical flows: the fluid rotates uniformly with depth and the Ekman layer exists at the container bottom. Near the vertical wall the flow is depicted in the form of a confined jet whose thickness determines the instability onset in a rotating magnetic field. It was shown that the critical Reynolds number can be found by using the jet velocity u0 for Recr =u20/u/r. The effect of frequency of a magnetic field on the fluid flow was also studied. An approximate theoretical model is presented for describing the fluid flow in a uniform rotating magnetic field.List of Symbols Ur, U, Uz radial, azimuthal and vertical velocity components, respectively - Br, U, Bz radial, azimuthal and vertical magnetic induction components - A vector potential of magnetic field - j induced electric current density - electrical conductivity of fluid - electrical potential - kinematic viscosity - tf electromagnetic volume force - angular velocity of fluid rotation - R container radius - H container height - aspect ratio - E Ekman number - Recr critical Reynolds number - r, z radial and axial coordinates |
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