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• W1965362457 abstract "This paper addresses the problem of axisymetric rotating flows bounded by a fixed horizontal plate and subject to a permanent, uniform, vertical magnetic field (the so-called Bodewadt-Hartmann problem). The aim is to find out which one of the Coriolis or the Lorentz force dominates the dynamics (and hence the boundary layer thickness) when their ratio, represented by the Elsasser number $A$, varies. After a short review of existing linear solutions of the semi infinite Ekman-Hartmann problem, weakly non-linear analytical solutions as well as fully non-linear numerical solutions are given. The case of a rotating vortex in a finite depth fluid layer is then studied, first when the flow is steady under a forced rotation and second for spin-down from some initial state. The angular velocity in the first case and decay time in the second are obtained analytically as a function of $A$ using the weakly non linear results of the semi-infinite B{o}dewadt-Hartmann problem." @default.
• W1965362457 created "2016-06-24" @default.
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• W1965362457 date "2002-09-01" @default.
• W1965362457 modified "2023-09-23" @default.
• W1965362457 title "A note on Bödewadt–Hartmann layers" @default.
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• W1965362457 doi "https://doi.org/10.1016/s0997-7546(02)01196-2" @default.
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