In this paper the steady Von Kármán flow of incompressible fluid in
which the Hall effect exists is analyzed over the infinite rotating disk with
additional assumptions: the uniform magnetic field applied normally to
the disk and the radial electric field imposed to the disk. Therefore,
the stability equations and energy equation have been modified in the
presence of Hall effect, uniform magnetic field and radial electric field.
The system of equations generated by stability and energy equations has
been solved using Chebyshev collocation technique for varying values of
Hall parameters, magnetic interaction and radial electric parameters.
Accuracy of the method is verified comparing results in the literature.
Effects of parameters are depicted graphically and are analyzed.
Primary Language | English |
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Subjects | Mathematical Sciences |
Journal Section | Mathematics |
Authors | |
Publication Date | December 1, 2015 |
Published in Issue | Year 2015 Volume: 44 Issue: 6 |