Title of article :
Mixed convection in cylindrical annulus with rotating outer cylinder and constant magnetic field with an effect in the radial direction
Author/Authors :
Mozayyeni، H.R. نويسنده Faculty of Engineering, Ferdowsi University of Mashhad, Mashhad, P.O. Box 91775-1111, Iran , , Rahimi، A.B نويسنده ,
Pages :
15
From page :
91
To page :
105
Abstract :
In the present study, mixed convection of a fluid in the fully developed region in a horizontal concentric cylindrical annulus with different uniform wall temperatures, is numerically investigated in both steady and unsteady states in the presence of radial MHD force, as well as in consideration of heat generation due to viscous dissipation. Also, cylinder length is assumed to be infinite. Moreover, radiation heat transfer from the hot surface is assumed to be negligible. Buoyancy effects are also considered, along with Boussinesq approximation. The forced flow is induced by the cold rotating outer cylinder at slow constant angular velocity, with its axis at the center of the annulus. Investigations are made for various combinations of non-dimensional group numbers; Reynolds number (Re), Rayleigh number (Ra), Hartmann number (Ha), Eckert number (Eck) and annulus gap width ratio (0). These dimensionless parameters used in the present study will be investigated over a wide range to present the basic flow patterns and isotherms in a concentric cylindrical annulus. A finite volume scheme, consisting of the Tri-Diagonal Matrix Algorithm (TDMA), is used to solve governing equations, which are continuity, two- dimensional momentum and energy, by the SIMPLE algorithm. The numerical results reveal that the flow and heat transfer are suppressed more effectively by imposing an external magnetic field. Furthermore, it is found that the external magnetic field causes the fluid velocity and temperature to be suppressed more effectively. Moreover, it will be shown that viscous dissipation terms have significant effects in situations with high values of Eckert and Prandtl number and low values of Reynolds number.
Journal title :
Astroparticle Physics
Record number :
944368
Link To Document :
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