Nanofluid flow and forced convection heat transfer due to Lorentz forces in a porous lid driven cubic enclosure with hot obstacle

Lattice Boltzmann Method (LBM) is utilized to simulate the magnetohydrodynamic (MHD) nanofluid forced convective heat transfer inside a porous three dimensional enclosure with hot cubic obstacle. Impact of Hartmann number H a , Darcy number D a and Reynolds number Re on nanofluid treatment were depicted. Al2O3- H 2 O nanofluid has been utilized considering single phase model. Results are demonstrated in forms of isokinetic, isotherms, streamlines, Nusselt number and velocity contours. Results show that temperature boundary layer becomes thinner with augment of D a and Re . Convective heat transfer reduces with rise of Hartmann number while it improves with rise of Darcy number.