Kyle Broder
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
Research area
Pure Mathematics
Affilation
University of Queensland
Date
Friday 21 Feb 2025, 12:05 pm
Location
Room 4082, Anita B. Lawrence