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    Combined effect of free and forced convection on MHD flow in a rotating porous channel

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    Author
    Prasada Rao, D.R.V.; Krishna, D.V.; Debnath, Lokenath
    Abstract
    This paper gives a steady linear theory of the combined effect of the free and forced convection in rotating hydromagnetic viscous fluid flows in a porous channel under the action of a uniform magnetic field. The flow is governed by the Grashof number G, the Hartmann number H, the Ekman number E, and the suction Reynolds number S. The solutions for the velocity field, temperature distribution, magnetic field, mass rate of flow and the shear stresses on the channel boundaries are obtained using a perturbation method with the small parameter S. The nature of the associated boundary layers is investigated for various values of the governing flow parameters. The velocity, the temperature, and the shear stresses are discussed numerically by drawing profiles with reference to the variations in the flow parameters.
    URI
    http://hdl.handle.net/10342/8910
    Subject
    convection flow linear theory hydromagnetic velocity temperature
    Date
    1982
    Citation:
    APA:
    Prasada Rao, D.R.V., & Krishna, D.V., & Debnath, Lokenath. (January 1982). Combined effect of free and forced convection on MHD flow in a rotating porous channel. , (), - . Retrieved from http://hdl.handle.net/10342/8910

    Display/Hide MLA, Chicago and APA citation formats.

    MLA:
    Prasada Rao, D.R.V., and Krishna, D.V., and Debnath, Lokenath. "Combined effect of free and forced convection on MHD flow in a rotating porous channel". . . (), January 1982. December 08, 2023. http://hdl.handle.net/10342/8910.
    Chicago:
    Prasada Rao, D.R.V. and Krishna, D.V. and Debnath, Lokenath, "Combined effect of free and forced convection on MHD flow in a rotating porous channel," , no. (January 1982), http://hdl.handle.net/10342/8910 (accessed December 08, 2023).
    AMA:
    Prasada Rao, D.R.V., Krishna, D.V., Debnath, Lokenath. Combined effect of free and forced convection on MHD flow in a rotating porous channel. . January 1982; (): . http://hdl.handle.net/10342/8910. Accessed December 08, 2023.
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