Hongtaek Jung

collaborators

3 papers

math.GT2026

The Thick Part of the $PSL_{n} (R)$ -Hitchin-Riemann Moduli Space has Infinite Volume

Huiseong An, Heejae Kim, Mingook Kim +2

We prove that the thick part of the $PSL_{n} (R)$ -Hitchin-Riemann moduli space has infinite total Atiyah--Bott--Goldman volume for $n > 2$ . This result stands in contr…

math.GT2026

Convergence of cataclysm deformations on Anosov representations and applications

Hongtaek Jung

A cataclysm deformation, that shears and twists a given Anosov representation according to data known as a twisted transverse cocycle, is an intuitive and powerful tool for studyin…

math.GT2025

Generic Properties of Hitchin Representations

Hongtaek Jung

Let $G$ be a split real form of a complex simple adjoint group whose Weyl group contains $- 1$ , let $I^»$ be the Jordan projection of $G$ , and let $S$ be a closed orientable surface…

The Thick Part of the PSLn​(R)-Hitchin-Riemann Moduli Space has Infinite Volume

Convergence of cataclysm deformations on Anosov representations and applications

Generic Properties of Hitchin Representations

The Thick Part of the $PSL_{n} (R)$ -Hitchin-Riemann Moduli Space has Infinite Volume