Ioan Victor Pop
Abstract
The flow of a viscous electrically conducting incompressible fluid due to an infinite rotating disk has been analysed when an uniform magnetic field acts perpendicularly to the disk. The solution is obtained by expanding the velocity components in powers of a hydromagnetic parameter.
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The flow of a viscous electrically conducting incompressible fluid due to an infinite rotating disk has been analysed when an uniform magnetic field acts perpendicularly to the disk. The solution is obtained by expanding the velocity components in powers of a hydromagnetic parameter.
Key concepts: Mechanics, Physics, Perpendicular, Magnetic field, Magnetohydrodynamics, Flow (mathematics), Compressibility, Classical mechanics