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We prove the equidistribution of (weighted) periodic orbits of the geodesicow on noncompact negatively curved manifolds toward equilibrium states in thenarrow topology, i.e. in the dual of bounded continuous functions. We deduce anexact asymptotic counting for periodic orbits (weighted or not), which waspreviously known only for geometrically nite manifolds.

Narrow equidistribution and counting of closed geodesics on noncompact manifolds