The aim of the paper is to investigate an oscillatory fluid flow and heat transfer through a porous medium between parallel plates in the presence of an inclined magnetic field, radiative heat flux and heat source. It is assumed that electrical conductivity of the fluid is small and the electromagnetic force produced is very small. The governing coupled equations of motion and energy are solved analytically. Numerical results for the velocity and temperature profiles, local skin friction coefficient and local Nusselt number for various values of physical parameters are discussed numerically and presented graphically.
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 Nigam S.D. and Singh S.N. (1960): Heat transfer by laminar flow between parallel plates under the action of transverse magnetic field. − Quarterly. J. Mech. Appl. Math., vol.13, pp.85-87.
 Verma P.D. and Bansal J.L. (1966): Flow of a viscous incompressible fluid between two parallel plates, one in uniform motion and the other at rest with uniform suction at the stationary plate. − Proc. Indian Acad. Sci., vol.64, pp.385-396.
 Soundalgekar VM. and Bhat J.P. (1971): Oscillatory channel flow and heat transfer. − Int. J. Pure Appl. Math., vol.15, pp.819-828.
 Raptis A., Massias C. and Tzivanidis G. (1982): MHD flow between two parallel plates with heat transfer. − Phys. Lett., vol.90, pp.288-289.
 Sharma P.R. and Sharma M.K. (1997): Unsteady flow and heat-transfer between two parallel plates. − Bull. Pure Appl. Science, India, vol.16, pp.183-198.
 Bhuyan B.C. and Hazarika G.C. (2001): Effect of magnetic field on pulsatile flow blood in a porous channel. − Bio-Science Research Bulletin, vol.17, pp.05-112.
 Sharma P.R. and Chaturvedi R. (2003): Unsteady flow and heat transfer of an electrically conducting viscous incompressible fluid between two non-conducting parallel porous plates under uniform transverse magnetic field. − “Ganita Sandesh” J. Raj. Ganita Parishad, India, vol.17, pp.9-14.
 Ganesh S. and Krishnambal S. (2006): Magnetohydrodynamic flow of viscous fluid between two parallel porous plates. − J. of Appl. Sci., vol.6, pp.2450-2425.
 Ghosh S.K. (2007): Hydromagnetic fluctuating flow of a viscoelastic fluid in a porous channel. − J. of Applied Mechanics, vol.74, pp.177-180.
 Sharma P.R. and Singh G. (2008): Effects of variable thermal conductivity and heat source/sink on MHD flow near a stagnation point on a linearly stretching sheet. − J. of Appl. Fluid Mechanics, vol.2, pp.13-22.
 Makinde O.D. and Aziz A. (2010): MHD mixed convection from a vertical plate embedded in a porous medium with a convective boundary condition. − Int. J. of Thermal Sci., vol.49, pp.1813-1820.
 Adhikary S.D. and Misra J.C. (2011): Unsteady two-dimensional hydromagnetic flow and heat transfer of a fluid. − Int. J. of Applied Math. and Mech., vol.7, pp.1-20.
 Singh K.D. (2012): Viscoelastic mixed convection MHD oscillatory flow through a porous medium filled in a vertical channel. − Int. J. of Phy. and Math. Sci., vol.3, pp.194-205.
 Das U.J. (2013): Viscoelastic effects on unsteady two dimensional heat and mass transfer of a viscoelastic fluid in a porous channel with radiative heat transfer. − Engg. J. of Scientific Reasearch, vol.5, pp.67-72.
 Sandeep N. and Sugunamma V. (2013): Effect of an inclined magnetic field on unsteady free convection flow of a dusty viscous fluid between two infinite flat plates filled by a porous medium. − Int. J. of Appl. Maths. Modelling, vol.1, pp.16-33.
 Joseph K.M., Daniel S. and Joseph G.M. (2014): Unsteady MHD Couette flow between two infinite parallel porous plates in an inclined magnetic field with heat transfer. − Int. J. of Mathematics and Statistics Invention, vol.2, pp.103-110.
 Cogley A.C., Vincenti W.G. and Gill S.E. (1968): Differential approximation for radiative transfer in a non-gray gas near equilibrium. − AIAA J., vol.6, pp.551-553.