In this article we treat linearized Navier-Stokes equations of Oseen's
type with high Reynolds number and study the corresponding boundary l
ayers. We consider the flow in a channel in three-dimensional space, e
xtending the results previously established in [TW3] for two-dimension
al space. The results here are stronger than those in [TW3]: we prove
results on the strong convergence in H-1 and L-infinity (uniform) norm
s and provide a corrector which is divergence-free and matches the bou
ndary value of the inviscid solution.