Non-Archimedean Big Picard Theorems

Abstract

A non-Archimedean analog of the classical Big Picard Theorem, which says that a holomorphic map from the punctured disc to a Riemann surface of hyperbolic type extends accross the puncture, is proven using Berkovich's theory of non-Archimedean analytic spaces.

This article will not be published

Cited by in corpus (1)

• Lectures on Non-Archimedean Function Theory