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In this paper, we investigate numerically the flow and heat transfer characteristics of a viscous incompressible electrically conducting micropolar fluid between two infinite uniformly stretching disks, taking the radiation and viscous dissipation effects into consideration. The transformed self similar coupled ordinary differential equations are solved using quasi-linearization method. The study may be beneficial in flow and thermal control of polymeric processing.
PAPER REVISED: 2015-06-06
PAPER ACCEPTED: 2015-06-09
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THERMAL SCIENCE YEAR 2017, VOLUME 21, ISSUE Issue 5, PAGES [2155 - 2166]
  1. Altan, T., et al., Metal forming fundamentals and applications, American Society of Metals., Metals Park, OH, 1979
  2. Fisher, E. G., Extrusion of plastics, Wiley., New York, 1976
  3. Tadmor, Z., Klein, I., Engineering principles of plasticating extrusion: Polymer Science and engineering series, Van Norstrand Reinhold., New York, 1970
  4. Singh, A., et al., Investigation on inward flow between two stationery parallel disks, Int. J. heat and fluid flow, 20 (1999), pp. 395-401
  5. Fang, T., et al., MHD and slip viscous flow over a stretching sheet, Comm. Nonlinear Sci. Numer. Simulat., 14 (2009), pp. 3731-3737
  6. Volkan, E. H., An approximate solution for flow between two disks rotating about distinct axes at different speeds, Math. Problems in Eng., (2007), pp. 1-16
  7. Ahmad, N., et al., Boundary layer flow and heat transfer past a stretching plate with variable thermal conductivity, Int. J. of non-linear Mech., 45 (2010), pp. 306-309
  8. Yoon, M S., et al., Flow and heat transfer over a rotating disk with surface roughness, Int. J. Heat and Fluid Flow, 28 (2007), pp. 262-267
  9. Robert A, et al., Analytical solutions of a coupled nonlinear system arising in a flow between stretching disks, Applied Mathematics and Computation, 216 (2010), pp. 1513-1523
  10. Fang, T., Zhang, J., Flow between two stretchable disks- An exact solution of the Navier-Stokes equations, International Communications in Heat and Mass Transfer, 35 (2008), pp. 892-895
  11. Munawar, S., et al., Effects of slip on flow between two stretchable disks using optimal homotopy analysis method, Canadian Journal of Applied Sciences, 1 (2011), pp. 50-68
  12. Turkyilmazoglu, M., MHD fluid flow and heat transfer due to a stretching rotating disk, Journal of Thermal Sciences, 51 (2012) pp. 195-201
  13. Turkyilmazoglu, M., Purely analytic solutions of magnetohydrodynamic swirling boundary layer flow over a porous rotating disk, Computers and Fluids, 39 (2010), pp. 793-799
  14. Attia, H. A., Steady flow over a rotating disk in porous medium with heat transfer, Nonlinear analysis: Modelling and Control, 14 (2009), pp. 21-26
  15. Xinhui, S., et al., Homotopy analysis method for the asymmetric laminar flow and heat transfer of viscous fluid between contracting rotating disks, Applied mathematical modeling, 36 (2012), pp. 1806-1820
  16. Hoyt, J. W., Fabula, A. G., The effect of additives on fluid friction, U. S. Naval Ordinance Test Station Report., 1964
  17. Eringen, A. C., Theory of Micropolar Fluids, Journal of Mathematics and Mechanics, 16 (1966), pp. 1-18
  18. Rashidi, M. M., et al., Analytic approximate solutions for heat transfer of a micropolar fluid through a porous medium with radiation, Communications in Nonlinear Science and Numerical Simulation, 16 (2011), pp. 1874-1889
  19. Hayat, T., Nawaz, M., Effect of heat transfer on magnetohydrodynamic axisymmetric flow between two stretching sheets, Zeitschrift für Naturforschung, 65a (2010), pp. 961-968
  20. Takhar, H. S., et al., Finite element solution of micropolar fluid flow and heat transfer between two porous discs, International Journal of Engineering Science, 38 (2000), pp. 1907-1922
  21. Takhar, H. S., et al., Finite element solution of micropolar fluid flow from an enclosed rotating disk with suction and injection, Journal of Engineering Science, 39 (2001), pp. 913-927
  22. Rashidi, M. M., Keimanesh, M., Using Differential Transform Method and Padé Approximant for Solving MHD Flow in a Laminar Liquid Film from a Horizontal Stretching Surface, Mathematical Problems in Engineering, doi:10.1155/2010/491319
  23. Rashidi, M. M., et al., Investigation of Entropy Generation in MHD and Slip Flow over a Rotating Porous Disk with Variable Properties, International Journal of Heat and Mass Transfer, 70 (2014), pp. 892-917
  24. Rashidi, M. M., Erfani, E., Analytical Method for Solving Steady MHD Convective and Slip Flow due to a Rotating Disk with Viscous Dissipation and Ohmic Heating, Engineering Computations, 29, (2012), pp. 562-579
  25. Shercliff, J. A., A text book of magnetohydrodynamics, Pergamon Press Oxford, 1965
  26. Hayat, T., et al., Axisymmetric magnetohydrodynamic flow of a micropolar fluid between unsteady stretching surfaces, Applied Mathematics and Mechanics, 32 (2011), pp. 361-374
  27. Devi, S. P. A., Devi, R. U., On hydromagnetic flow due to a rotating disk with radiation effects, Nonlinear Analysis: Mod. Cont., 16 (2011), pp. 17-29
  28. Ashraf, M., et al., Numerical investigations of asymmetric flow of a micropolar fluid between two porous disks, Acta Mechanica Sinica, 25 (2009), pp. 787-794
  29. Ashraf, M., et al., Numerical study of asymmetric laminar flow of micropolar fluids in a porous channel, Computers and Fluids 38 (2009), 1895-1902
  30. Ashraf, M., Batool, K., MHD flow of a micropolar fluid over a stretching disk, J. Theo. Appl. Mech., 51 (2013), 25-38
  31. Ali, K., et al., Numerical simulation of MHD micropolar fluid flow and heat transfer in a channel with shrinking walls, Canadian Journal of Physics, 9 (2014), pp. 987-996

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