Karol Palka

Title: Generalized Jacobian Conjecture for plane-like surfaces II

Abstract: In the 80'ties M. Miyanishi formulated a geometric version of the
Jacobian Conjecture (“every e'tale endomorphism is proper”) and started
studying it for complex varieties similar to affine spaces. We concentrate
on a natural class containing the affine plane, Q-acyclic surfaces of
negative Kodaira dimension, for many of which the conjecture remains open.
PART 2: Finite fundamental group and counterexamples.
This is a joint project with A. Dubouloz.