Entrance pressure losses for the creeping flow of a power-law fluid ar
e calculated for an abrupt contraction of ratio 2. 4, 8 and infinity f
or both the axisymmetric and planar cases using P2P1 and P2+P1 finite
elements. Contrary to some earlier findings in the literature, the ent
rance pressure loss obtained by using the two different types of finit
e elements, both of which satisfy the Babuska-Brezzi condition, are fo
und to converge to the same results. The present results also confirm
that the variational method of Duda and Vrentas gives excellent upper
bounds for both the axisymmetric and planar cases with infinite contra
ction ratio.