Abstract

A compact complex manifold X is hyperbolic if every holomorphic map from the complex plane to X is constant. Obstructions to hyperbolicity are given by holomorphic maps from CP^1 and holomorphic maps from complex tori. S. Lang (1986) conjectured that for projective manifolds, these are the only obstructions to hyperbolicity. In this talk, I will present some recent progress on this conjecture that is joint work with Frédéric Campana. 

Speaker

Kyle Broder

Research area

Pure Mathematics

Affilation

University of Queensland

Date

Friday 21 Feb 2025, 12:05 pm

Location

Room 4082, Anita B. Lawrence