# Non-archimedean entire curves in closed subvarieties of semi-abelian varieties

## TL;DR

This paper establishes a non-archimedean analogue of a hyperbolicity property for closed subvarieties of semi-abelian varieties, extending Cherry's result to a new mathematical setting.

## Contribution

It introduces a non-archimedean version of hyperbolicity for subvarieties in semi-abelian varieties, broadening the scope of previous complex-analytic results.

## Key findings

- Proves a non-archimedean analogue of hyperbolicity
- Generalizes Cherry's theorem to new settings
- Establishes hyperbolicity modulo the special locus

## Abstract

We prove a non-archimedean analogue of the fact that a closed subvariety of a semi-abelian variety is hyperbolic modulo its special locus, and thereby generalize a result of Cherry.