activity
20172024
most citedAsymptotic Chow stability of toric Del Pezzo surfaces

3 citations · 4 across the 6 of their papers we have counts for

collaborators

6 papers

math.AG2024

On the blow-up formula of the Chow weights for polarized toric manifolds

King Leung Lee, Naoto Yotsutani

Let be a smooth projective toric variety, and let denote the blow-up of at finitely many distinct torus-invariant points. In this paper, we derive an explic…

math.AG2024

Asymptotic Chow stability of uniformly K-stable toric varieties

King leung Lee, Naoto Yotsutani

For a polarized toric variety, we provide a sufficient criterion ensuring that a uniformly K-stable polarized toric variety is asymptotically Chow polystable, under the ass…

math.AG2022

Asymptotic Chow stability of symmetric reflexive toric varieties

King Leung Lee

In this note, we study the asymptotic Chow stability of toric varieties. We provide examples of symmetric reflexive toric varieties that are not asymptotic Chow semistable. On the…

math.DG2022★ 1 cited

Moment map, convex function and extremal point

King Leung Lee, Jacob Sturm, Xiaowei Wang

The moment map is a central concept in the study of Hamiltonian actions of compact Lie groups on symplectic manifolds. In this short note, we propose a theory of moment map…

math.DG2020

Moment map for coupled equations of Kähler forms and curvature

King Leung Lee

In this paper we introduce two new systems of equations in Kähler geometry: The coupled p equation and the generalized coupled cscK equation. We motivate the equations from the mom…

math.AG2017★ 3 cited

Asymptotic Chow stability of toric Del Pezzo surfaces

King-Leung Lee, Zhiyuan Li, Jacob Sturm +1

In this short note, we study the asymptotic Chow polystability of toric Del Pezzo surfaces appear in the moduli space of Kähler-Einstein Fano varieties constructed in [OSS16].