activity
20122026
most citedOn Schubert varieties of complexity one

4 citations · 8 across the 14 of their papers we have counts for

collaborators

22 papers

math.CO2026

Permutation module decomposition of the cohomology of Hessenberg varieties associated with lollipop graphs

Soojin Cho, Seonjeong Park

We study the cohomology of regular semisimple Hessenberg varieties associated with lollipop graphs as a module under the dot action. Using the natural basis introduced by Cho, Hong…

math.AG2025

Intersections of Schubert varieties and smooth -stable subvarieties of flag varieties

Jaehyun Hong, Eunjeong Lee, Seonjeong Park

A smooth projective variety with an action of a torus admits a cell decomposition, called the Bialynicki-Birula decomposition. Singularities of the closures of these cells are not…

math.AG2023

Toric Schubert varieties and directed Dynkin diagrams

Eunjeong Lee, Mikiya Masuda, Seonjeong Park

A flag variety is a homogenous variety where is a simple algebraic group over the complex numbers and is a Boel subgroup of . A Schubert variety is a subvari…

math.AG2023

-cohomological rigidity for smooth toric Fano varieties of Picard number two

Yunhyung Cho, Eunjeong Lee, Mikiya Masuda +1

The -cohomological rigidity conjecture states that two smooth toric Fano varieties are isomorphic as varieties if there is a -preserving isomorphism between their integra…

math.CO2023

Towards combinatorial characterization of the smoothness of Hessenberg Schubert varieties

Soojin Cho, JiSun Huh, Seonjeong Park

A \emph{Hessenberg Schubert variety} is an irreducible component of the intersection of a Schubert variety and a Hessenberg variety, defined as the closure of a Schubert cell inter…

math.AG2022

Toric varieties of Schröder type

JiSun Huh, Seonjeong Park

A dissection of a polygon is obtained by drawing diagonals such that no two diagonals intersect in their interiors. In this paper, we define a toric variety of Schröder type as a s…