Due to the magnetohydrodynamic (MHD) effect, which degrades heat transfer coefficients by pulsation suppression of the external magnetic field, on the electrically conducting flow, the wall with nonuniform electrical conductivity is employed in a MHD-flow system for heat transfer enhancement. The nonuniform electrical conductivity distribution of the channel wall could create alternate Lorentz forces along the spanwise direction, which can effectively produce flow disturbance, promote mixture, reduce the thickness of the boundary layer, and enhance heat transfer. So, the heat transfer performances enhanced by some conducting strips aligned with the mean flow direction on the insulating wall for free surface MHD flow are simulated numerically in this paper. The flow behaviors, heat transfer coefficients, friction factors, and pressure drops are presented under different Hartmann numbers. Results show that in the range of Hartmann numbers 30Ha100, the wall with nonuniform conductivity can achieve heat transfer enhancements (Nu/Nu0) of about 1.2–1.6 relative to the insulating wall, with negligible friction augmentation. This research indicates that the modules with three or five conducting strips can obtain better enhancement effect in our research. Particularly, the heat transfer augmentation increases monotonically with increasing Hartmann numbers. Therefore, the enhancement purpose for high Hartmann number MHD flow is marked, which may remedy the depressing heat transfer coefficients by the MHD effect.

1.
Kirillova
,
I. R.
,
Reed
,
C. B.
,
Barleon
,
L.
, and
Miyazaki
,
K.
, 1995, “
Present Understanding of MHD and Heat Transfer Phenomena for Liquid Metal Blankets
,”
Fusion Eng. Des.
0920-3796,
27
, pp.
553
569
.
2.
Nygren
,
R. E.
,
Cowgill
,
D. F.
,
Ulrickson
,
M. A.
,
Nelson
,
B. E.
,
Fogarty
,
P. J.
,
Rognlien
,
T. D.
,
Rensink
,
M. E.
,
Hassanein
,
A.
,
Smolentsev
,
S. S.
, and
Kotschenreuther
,
M.
, 2004, “
Design Integration of Liquid Surface Divertors
,”
Fusion Eng. Des.
0920-3796,
72
, pp.
223
244
.
3.
Bühler
,
L.
, 1996, “
Instabilities in Quasi-Two-Dimensional Magnetohydrodynamic Flows
,”
J. Fluid Mech.
0022-1120,
326
, pp.
125
150
.
4.
Smolentsev
,
S.
,
Abdou
,
M.
, and
Morley
,
N.
, 2002, “
Application of the ‘k-ε’ Model for Open Channel Flow in a Magnetic Field
,”
Int. J. Eng. Sci.
0020-7225,
40
, pp.
693
711
.
5.
Kitamura
,
K.
, and
Hirata
,
M.
, 1978, “
Turbulent Heat and Momentum Transfer for Electrically Conducting Fluid Flowing in Two-Dimensional Channel Under Transverse Magnetic Field
,”
Sixth International Heat Transfer Conference
, Vol.
3
,
Hemisphere
,
Toronto
, pp.
159
164
.
6.
Roache
,
P. J.
, 1997, “
Quantification of Uncertainty in Computational Fluid Dynamics
,”
Annu. Rev. Fluid Mech.
0066-4189,
29
, pp.
123
160
.
7.
Dousset
,
V.
, and
Pothérat
,
V.
, 2008, “
Numerical Simulations of a Cylinder Wake Under a Strong Axial Magnetic Field
,”
Phys. Fluids
1070-6631,
20
, p.
017104
.
8.
Gee
,
D. L.
, and
Webb
,
R. L.
, 1980, “
Forced Convection Heat Transfer in Helically Rib-Roughened Tubes
,”
Int. J. Heat Mass Transfer
0017-9310,
23
, pp.
1127
1136
.
You do not currently have access to this content.