A numerical study of laminar flow and heat transfer in an array of sta
cked rectangular plates is presented. The array is placed in a uniform
stream, and the plates are subjected to a constant surface heat flux.
This flow configuration is relevant to a number of practical heat tra
nsfer devices with finned surfaces. The computations were performed us
ing a finite volume solution of the steady, two-dimensional Navier-Sto
kes equations and energy equation. A numerical scheme that reduces num
erical diffusion is used to discretize the equations. The dominant fea
ture of the flow is the separation, and subsequent reattachment of, th
e boundary layer, which takes place at Reynolds numbers greater than a
bout 75. The separation first occurs downstream of the leading edge of
the plate, then as Re increases, the separation point moves upstream
and remains fixed at the leading edge, and the reattachment length inc
reases linearly with Re. The appearance and growth of the separation b
ubble are accompanied by a local thinning of the thermal boundary laye
r and a substantial heat transfer augmentation in the reattachment reg
ion, with local maximum heat transfer rates occurring slightly downstr
eam of reattachment. The heat transfer augmentation is attenuated at h
igher blockage ratios (reduced spacing between plates) as a result of
the reduction of the separation bubble size.