Some aspects of magnetohydrodynamics flow on flat plate with suction
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A simple solution for the hydrodynamic linear equations for two dimensional flow, past a flat plate, in the presence of constant suction, have been obtained when the free stream follows exponential (increasing or decreasing) law. Asymptotic behavior of the transient motion has been discussed in detail which is particularly important in the decreasing case. Skin-friction follows exponentially increasing or decreasing laws respectively, with the parameter n, in the two cases.
Abstract
A simple solution for the hydrodynamic linear equations for two dimensional flow, past a flat plate, in the presence of constant suction, have been obtained when the free stream follows exponential (increasing or decreasing) law. Asymptotic behavior of the transient motion has been discussed in detail which is particularly important in the decreasing case. Skin-friction follows exponentially increasing or decreasing laws respectively, with the parameter n, in the two cases.
참고문헌 (9)
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- Suryaprakasha Rao, U., "The flow with constant suction of hydro- magnetic fluid passed an infinite porous plate in the presence of transverse magnetic field", ZAMM, 42(4, pp.5), 133~141
- Carslaw H.S., "Operational Methods in Applied Mathematics", pp.285~ (1947), Oxford Univ. Press
- "Fundamentals of Boundary Layer Theory by Prandtl", ~ (1904)
- "General boundary – layer equations governing steady, laminar, hydromagnetic flow by Ishak A, Nazar R", ~ (2009)
- "Dynamics of boundary layer separation – Engineering Mechanics by V Uruba", ~ (2009)
- "Scholarly articles for boundary layer separation by Seifert", ~
- "Magnetohydrodynamics at High Hartmann Number by JCR Hunt", ~ (1971)
- "Hydromagnetic free convective flow past a porous plate", Indian Journal of pure appl. Math, 22(7), pp.591~599 (1991)
