Laminar fully developed flows of time-independent viscous shear-thinning fl
uids in straight eccentric annuli are considered. The fluid rheology is mod
eled by the power-law constitutive equation, which is representative of man
y industrial process liquids. The annulus models flow channels in process h
eat exchangers, extruders, and drilling wells, among others. The flow cross
-section geometry is mapped into a unit circle by means of a coordinate tra
nsformation, and the governing momentum equation is solved by finite-differ
ence techniques using second-order accurate discretization. Numerical solut
ions for a wide variation of annuli radius ratio (0.2 less than or equal to
r* less than or equal to 0.8), inner core eccentricity (0 less than or equ
al to epsilon* less than or equal to 0.8), and shear index (1 greater than
or equal to n greater than or equal to 0.2), are presented. Both fluid rheo
logy and annuli eccentricity are seen to have a strong influence on the flo
w behavior. The eccentricity causes the flow to stagnate in the narrow gap
with higher peak velocities in wide gap, and large azimuthal variations in
the velocity field. The fluid pseudoplasticity gives rise to even greater f
low maldistribution around the annulus, with non-uniform velocity fields, w
all shear-stress distribution, and friction factor characteristics. (C) 199
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