Lucas Kaufmann

activity

20142026

most citedDynamics of holomorphic correspondences on Riemann Surfaces

9 citations · 19 across the 12 of their papers we have counts for

collaborators

15 papers

math.DS2026

Quantitative Dynamics of complex Hénon maps

Henry de Thélin, Tien-Cuong Dinh, Lucas Kaufmann

Let $f$ be a Hénon map of $C^{2}$ . We provide quantitative versions of several results involving dynamical objects associated to $f$ . Our results can be interpreted as a quan…

math.DS2024

Exponential equidistribution of periodic points for endomorphisms of $P^{k}$

Henry de Thélin, Tien-Cuong Dinh, Lucas Kaufmann

Let $f$ be a holomorphic endomorphism of $P^{k}$ of algebraic degree $d \geq 2$ . We show that the periodic points of $f$ of period $n$ equidistribute towards the equilibrium m…

math.CV2024

Global Chern currents of coherent sheaves and Baum Bott currents

Lucas Kaufmann, Richard Lärkäng, Elizabeth Wulcan

We provide global extensions of previous results about representations of characteristic classes of coherent analytic sheaves and of Baum-Bott residues of holomorphic foliations. W…

math.CV2023

Baum-Bott residue currents

Lucas Kaufmann, Richard Lärkäng, Elizabeth Wulcan

Let $F$ be a holomorphic foliation of rank $κ$ on a complex manifold $M$ of dimension $n$ , let $Z$ be a compact connected component of the singular set of $F$ ,…

math.PR2021

Berry-Esseen bounds with targets and Local Limit Theorems for products of random matrices

Tien-Cuong Dinh, Lucas Kaufmann, Hao Wu

Let $μ$ be a probability measure on $GL_{d} (R)$ and denote by $S_{n} := g_{n} \dots g_{1}$ the associated random matrix product, where $g_{j}$ 's are i.i.d.'s with law $μ$ . We…

math.PR2021★ 2 cited

Berry-Esseen bound and Local Limit Theorem for the coefficients of products of random matrices