Equidistribution for meromorphic maps with dominant topological degree Tien-Cuong DinhViet-Anh NguyenTuyen Truong 37F1032U4032H50meromorphic self-mapperiodic pointequidistributionexceptional settangent current Let $f$ be a meromorphic self-map on a compact K\"ahler manifold whose topological degree is strictly larger than the other dynamical degrees. We show that repelling periodic points are equidistributed with respect to the equilibrium measure $\mu$ of $f$. We also describe the exceptional set of points whose backward orbits are not equidistributed with respect to $\mu$. Indiana University Mathematics Journal 2015 text pdf 10.1512/iumj.2015.64.5674 10.1512/iumj.2015.64.5674 en Indiana Univ. Math. J. 64 (2015) 1805 - 1828 state-of-the-art mathematics http://iumj.org/access/