Chi Li

collaborators

3 papers

math.DG2026

The sharp volume gap for Kähler manifolds with positive Ricci curvature

Chi Li, Minghao Miao, Kewei Zhang

We prove a sharp volume gap estimate: if an $n$ -dimensional compact Kähler manifold $(X, ω)$ satisfies $Ric (ω) \geq (n + 1) ω$ and $X \neq ≅ P^{n}$ , then $\mathrm{vol}…

math.AG2026

On the volume of K-semistable Fano manifolds

Chi Li, Minghao Miao

We prove that the anti-canonical volume of an $n$ -dimensional K-semistable Fano manifold that is not $P^{n}$ is at most $2 n^{n}$ . Moreover, the volume is equal to $2 n^{n}$ if an…

math.DG2025

Zoll Manifolds of Type $CP^{n}$ with Entire Grauert Tubes

Chi Li, Kyobeom Song

We show that a Zoll manifold of type $CP^{n}$ with an entire Grauert tube is isometric to $CP^{n}$ with the canonical Fubini-Study metric, up to constant multiplicati…

The sharp volume gap for Kähler manifolds with positive Ricci curvature

On the volume of K-semistable Fano manifolds

Zoll Manifolds of Type CPn with Entire Grauert Tubes

Zoll Manifolds of Type $CP^{n}$ with Entire Grauert Tubes