Mathematics
Scientific paper
Mar 1983
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1983jfm...128...21f&link_type=abstract
Journal of Fluid Mechanics (ISSN 0022-1120), vol. 128, March 1983, p. 21-36. Research supported by the Science and Engineering R
Mathematics
29
Geomagnetism, Magnetic Variations, Magnetohydrodynamic Waves, Rotating Spheres, Buoyancy, Magnetohydrodynamic Stability, Mathematical Models, Rayleigh Number, Secular Variations
Scientific paper
A detailed study at high shear strengths is undertaken for differential rotation, which is probably an important effect in the earth's core, using a rapidly rotating Benard layer with imposed magnetic field. In the limiting case where the ratio of the thermal to magnetic diffusivities vanishes, the governing equations are separable in two space dimensions and the problem reduces to a one-dimensional boundary value problem. The strength of the shear is measured by a modified Reynolds number which takes into account layer depth, thermal diffusivity, and shear. It is found possible to compute solutions well into the asymptotic regime.
Fearn David R.
Proctor Michael R. E.
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