Browsing by Author "Saba Iram"

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    Convective flow of rotating MHD second grade fluid over an oscillating plate in a porous medium
    (University of Management and Technology Lahore, 2017) Saba Iram
    In this research, the analytical solutions for unsteady free convection flow of rotating second grade fluid over an isothermal oscillating vertical plate are gained. The influence of Magneto hydrodynamics (MHD) flow is also deliberated in a porous medium. The governing equation for momentum is sculpted in a rotating system such that both fluid and plate revolve in unison with uniform angular velocity. The phenomenon is sculpted in the froth of partial differential equation unruffled in the preliminary and boundary condition. Some appropriate non-dimensional variable are familiarized. The analogous non-dimensional momentum and energy equations with conditions are deciphered via Laplace transform technique. Expressions for velocity and temperature fields are found and demonstrated graphically for dissimilar values of second grade fluid , rotation , magnetic and porosity parameters. End result acquired gratified all the initial and boundary conditions.
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    Convective flow of rotating MHD second grade fluid over an oscillating plate in a porous medium
    (UMT Lahore, 2017) Saba Iram
    In this research, the analytical solutions for unsteady free convection flow of rotating second grade fluid over an isothermal oscillating vertical plate are gained. The influence of magnetohydrodynamics (MHD) flow is also deliberated in a porous medium. The governing equation for momentum is sculpted in a rotating system such that both fluid and plate revolve in unison with uniform angular velocity. The phenomenon is sculpted in the froth of partial differential equation unruffled in the preliminary and boundary condition. Some appropriate non-dimensional variable are familiarized. The analogous non-dimensional momentum and energy equations with conditions are deciphered via Laplace transform technique. Expressions for velocity and temperature fields are found and demonstrated graphically for dissimilar values of second grade fluid, rotation, magnetic and porosity parameters. End result acquired gratified all the initial and boundary conditions.