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20062023
most citedThe Collapsing Rate of the Kähler-Ricci Flow with Regular Infinite Time Singularity

45 citations · 120 across the 20 of their papers we have counts for

collaborators

21 papers

math.DG2023

Modified mean curvature flow and CMC foliation conjecture in almost Fuchsian manifolds

Zheng Huang, Longzhi Lin, Zhou Zhang

There has been a conjecture, often attributed to Thurston, which asserts that every almost Fuchsian manifold is foliated by closed incompressible constant mean curvature (CMC) surf…

math.DG2019

Mean curvature flow of noncompact hypersurfaces with Type-II curvature blow-up. II

James Isenberg, Haotian Wu, Zhou Zhang

We continue the study, initiated by the first two authors in \cite{IW19}, of Type-II curvature blow-up in mean curvature flow of complete noncompact embedded hypersurfaces. In part…

math.DG2017

Mean Curvature Flows of Closed Hypersurfaces in Warped Product Manifolds

Zheng Huang, Zhou Zhang, Hengyu Zhou

We investigate the mean curvature flows in a class of warped product manifolds with closed hypersurfaces fibering over . In particular, we prove that under natural cond…

math.DG2016★ 1 cited

Mean curvature flow in Fuchsian manifolds

Zheng Huang, Longzhi Lin, Zhou Zhang

Motivated by questions in detecting minimal surfaces in hyperbolic manifolds, we study the behavior of geometric flows in complete hyperbolic three-manifolds. In most cases the flo…

math.DG2014

Globally Existing Kähler-Ricci Flows

Zhou Zhang

We consider the general Kähler-Ricci flows which exist for all time. The zeroth order control on the flow metric potential for various infinite time singularities is the focus. The…

math.DG2013

Convergence Results for Two Kahler-Ricci Flows

Zhou Zhang

In this note, we provide some general discussion on the two main versions in the study of Kahler-Ricci flows over closed manifolds, aiming at smooth convergence to the correspondi…