  Let (F_n) be a sequence of (multivalued) meromorphic maps between compact
Kaehler manifolds X1 and X2. We study the asymptotic distribution of preimages
of points by F_n and the asymptotic distribution of fixed points for
multivalued self-maps of a compact Riemann surface. Let (Z_n) be a sequence of
holomorphic images of the projective space P^s in a projective manifold. We
prove that the currents, defined by integration on Z_n, properly normalized,
converge to weakly laminar currents. We also show that the Green currents, of
suitable bidimensions, associated to a regular polynomial automorphism, are
(weakly) laminar.
