It is well known that in a neutrally-stratified turbulent flow in a deep co
nstant-stress layer above a flat surface, the variation of the mean velocit
y with respect to the distance from the surface obeys the logarithmic law (
the so-called "law-of-the-wall"). More recently, the same logarithmic law h
as been found also in the presence of nonflat surfaces. It governs the dyna
mics of the mean velocity (i.e., all the smaller scales are averaged out) a
nd involves renormalized effective parameters. Recent numerical simulations
analyzed by the authors of the present Letter show that a more intrinsic l
ogarithmic shape actually takes place also at smaller scales. Such a genera
lized law-of-the-wall involves effective parameters smoothly depending on t
he position along the underlying topography. Here, we present wind tunnel e
xperimental evidence confirming and corroborating this new-found property.
New results and their physical interpretation are also presented and discus
sed. (C) 2001 Elsevier Science B.V. All rights reserved.