activity
20062025
most citedRegularity scales and convergence of the Calabi flow

9 citations · 29 across the 10 of their papers we have counts for

collaborators

10 papers

math.DG2025

Calabi flow with bounded scalar curvature (II)

Haozhao Li, Linwei Zhang

In this paper, we show that on a compact Kähler manifold the Calabi flow can be extended as long as some space-time integrals of the scalar curvature are bounded.

math.DG2023

Calabi flow with bounded scalar curvature

Haozhao Li, Linwei Zhang, Kai Zheng

In this paper, we show that the Calabi flow can be extended as long as the scalar curvature is uniformly bounded for some , and on a compact extremal Kähler manifold the…

math.DG2021

Self-shrinkers with bounded HA

Zhen Wang

We study integral and pointwise bounds on the second fundamental form of properly immersed self-shrinkers with boundedHA. As applications, we discuss gap and compactness results fo…

math.DG2018★ 2 cited

On Ilmanen's multiplicity-one conjecture for mean curvature flow with type-I mean curvature

Haozhao Li, Bing Wang

In this paper, we show that if the mean curvature of a closed smooth embedded mean curvature flow in R^3 is of type-I, then the rescaled flow at the first finite singular time conv…

math.DG2018

On the structure of Ricci shrinkers

Haozhao Li, Yu Li, Bing Wang

We develop a structure theory for non-collapsed Ricci shrinkers without any curvature condition. As applications, we obtain some curvature estimates of the Ricci shrinkers dependin…

math.DG2016★ 3 cited

The extension problem of the mean curvature flow (I)

Haozhao Li, Bing Wang

We show that the mean curvature blows up at the first finite singular time for a closed smooth embedded mean curvature flow in R^3.