Equidistribution for non-pluripolar currents with respect to holomorphic correspondences of compact Kähler manifolds.

Let X be a compact Kähler manifold of complex dimension k ≥ 2 and f : X → X a holomorphic correspondence with simple action on cohomology such that f - 1 is also a holomorphic correspondence. We prove that the sequence of normalized pull-backs of a non-pluripolar current under iterates of f converges to the Green current associated with f. [ABSTRACT FROM AUTHOR]