Identyfikatory
Warianty tytułu
Języki publikacji
Abstrakty
Hall current and rotation on an MHD flow past an accelerated horizontal plate relative to a rotating fluid, In the presence of heat transfer has been analyzed. The effects of the Hall parameter, Hartmann number, rotation parameter (non-dimensional angular velocity), Grashof’s number and Prandtl number on axial and transverse velocity profiles are presented graphically. It is found that with the increase in the Hartmann number, the axial and transverse velocity components increase in a direction opposite to that of obtained by increasing the Hall parameter and rotation parameter. Also, when […], it is observed that the transverse velocity component vanishes and axial velocity attains a maximum value.
Słowa kluczowe
Rocznik
Tom
Strony
171--181
Opis fizyczny
Bibliogr. 13 poz., wykr.
Twórcy
autor
- Department of Mechanical Engineering Sri Venkateswara College of Engineering Irungattukottai 602 117, Sriperumbudur Taluk, INDIA
autor
- Department of Applied Mathematics Sri Venkateswara College of Engineering Irungattukottai 602 117, Sriperumbudur Taluk, INDIA
Bibliografia
- [1] Abdul Maleque Kh. and Abdus Sattar (2005): The effects of variable properties and Hall current on steady MHD laminar convective fluid flow due to a porous rotating disk. – International Journal of Heat and Mass Transfer, vol.48, pp.4963-4972.
- [2] Abramowitz M. and Stegun I.A. (1965): Handbook of Mathematical Functions. – New York: Dover Publication.
- [3] Barik R.N., Dash G.C. and Rath P.K. (2013): Hall effects on unsteady MHD flow between two rotating disc with non coincident parallel axes. – Prec. Natl. Acad. Sci. India, Sect. A Phys. Sci. Vol.83, No.1, pp.21-27.
- [4] Barali A. and Borkakati A.K. (1982): The effect of Hall current on MHD flow and heat transfer between two parallel porous plates. – Applied Scientific Research, vol.39, pp.155-165.
- [5] Chauhan D.S. and Rastogi P. (2012): Heat transfer effects on rotating MHD Couette flow in a channel partially filled by a porous medium with hall current. – Journal of Applied Science and Engineering, vol.15, No.3, pp.281-290.
- [6] Cowling T.G. (1957): Magnetohydrodynamics. – p.101. Interscience, New York.
- [7] Deka R.K. (2008): Hall effects on MHD flow past an accelerated plate. – Theoret. Appl. Mech., vol.35, No.4, pp.333-346.
- [8] Ghosh S.K., Bég O. Anwar and Narahari M. (2009): Hall effects on MHD flow in a rotating system with heat transfer characteristics. – Meccanica, vol.44, pp.741-765.
- [9] Hetnarski R.B. (1975): An algorithm for generating some inverse Laplace transforms of exponential form. – ZAMP 26, pp.249-253.
- [10] Pop I. (1971): The effect of Hall currents on hydromagnetic flow near an accelerated plate. – J. Math. Phys. Sci., vol.5, pp.375-379.
- [11] Rossow V.J. (1960): On Rayleigh’s problem in magnetohydrodynamics. – Physics of Fluids, vol.3, No.3, pp.395-398.
- [12] Singh A.K. (1984): Hall effects on MHD free-convection flow past an accelerated vertical porous plate. – Astrophysics and Space Science, vol.102, pp.213-221.
- [13] Sulieman H. and Qatanani N.A. (2012): Hydrodynamic Rayleigh problem with Hall effect. – IJMER, vol.2, No.1, pp.390-402.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-e5c4ebe5-4f09-47b3-8442-42c13067c740