Marco Vergamini

collaborators

4 papers

math.CV2026

Green currents of holomorphic correspondences on compact KÃ¤hler manifolds

Muhan Luo, Marco Vergamini

Consider a holomorphic correspondence $f$ on a compact KÃ¤hler manifold $X$ of dimension $k$ . Let $1 \leq q \leq k$ be any integer such that the dynamical degrees of $f$ satisfy $d_{q-…

math.CV2026

$lo g$ -HÃ¶lder regularity of currents and equidistribution towards Green currents

Marco Vergamini

Let $f$ be an endomorphism of a projective space or an automorphism of a compact KÃ¤hler manifold. We prove that the pull-backs of currents under the iterates of $f$ converge expon…

math.CV2025

Exponential mixing of all orders on KÃ¤hler manifolds: (quasi-)plurisubharmonic observables

Marco Vergamini, Hao Wu

Let $f$ be a holomorphic automorphism of a compact KÃ¤hler manifold with simple action on cohomology and $I^¼$ its unique measure of maximal entropy. We prove that $I^¼$ is exponenti…

math.CV2025

Marco Vergamini, Hao Wu

Let $f$ be a complex HÃ©non map and $I^¼$ its unique measure of maximal entropy. We prove that $I^¼$ is exponentially mixing of all orders for all (not necessarily bounded) plurisubh…

Green currents of holomorphic correspondences on compact KÃ¤hler manifolds

log-HÃ¶lder regularity of currents and equidistribution towards Green currents

Exponential mixing of all orders on KÃ¤hler manifolds: (quasi-)plurisubharmonic observables

Mixing and CLT for HÃ©non-Sibony maps: plurisubharmonic observables

$lo g$ -HÃ¶lder regularity of currents and equidistribution towards Green currents