S. Park

most citedDu Bois complex and extension of forms beyond rational singularities

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.AG2025

The GIT stability and Hodge structures of hypersurfaces via minimal exponent

Sung Gi Park

Let $X \subset P^{n}$ be a degree $d$ hypersurface. We prove that $X$ is GIT stable if the minimal exponent $α (X) > \frac{n + 1}{d}$ and GIT semistable if $\widetilde α…

math.AG2023★ 1 cited

Du Bois complex and extension of forms beyond rational singularities

Sung Gi Park

We establish a characterization of the Du Bois complex of a reduced pair $(X, Z)$ when $X ∖ Z$ has rational singularities. As an application, when $X$ has normal Du Bois…