  In this paper, we consider the Stokes equations and we are concerned with the
inverse problem of identifying a Robin coefficient on some non accessible part
of the boundary from available data on the other part of the boundary. We first
study the identifiability of the Robin coefficient and then we establish a
stability estimate of logarithm type thanks to a Carleman inequality due to A.
L. Bukhgeim and under the assumption that the velocity of a given reference
solution stays far from 0 on a part of the boundary where Robin conditions are
prescribed.
