# Bimeromorphic geometry of K\"ahler threefolds

**Authors:** Andreas H\"oring (JAD), Thomas Peternell

arXiv: 1701.01653 · 2017-01-09

## TL;DR

This paper discusses the recent progress in the minimal model program and the abundance theorem for non-algebraic K"ahler threefolds, advancing understanding of their geometric structure.

## Contribution

It presents a comprehensive description of the minimal model program and abundance theorem specifically for non-algebraic K"ahler threefolds, a significant extension of algebraic geometry results.

## Key findings

- Established the minimal model program for non-algebraic K"ahler threefolds
- Proved the abundance theorem for these spaces
- Enhanced understanding of K"ahler threefold geometry

## Abstract

We describe the recently established minimal model program for (non-algebraic) K\"ahler threefolds as well as the abundance theorem for these spaces.

## Full text

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## References

51 references — full list in the complete paper: https://tomesphere.com/paper/1701.01653/full.md

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Source: https://tomesphere.com/paper/1701.01653