activity
20172023
most citedHyperbolic inverse mean curvature flow

7 citations · 11 across the 5 of their papers we have counts for

collaborators

6 papers

math.SG2023

A note on contact manifolds with infinite fillings

Zhengyi Zhou

We use spinal open books to construct contact manifolds with infinitely many different Weinstein fillings in any odd dimension , which were previously unknown for dimensions e…

math.SG2022

On the intersection form of fillings

Zhengyi Zhou

We prove, by an ad hoc method, that exact fillings with vanishing rational first Chern class of flexibly fillable contact manifolds have unique integral intersection forms. We appe…

math.SG2022★ 4 cited

On fillings of contact links of quotient singularities

Zhengyi Zhou

We study several aspects of fillings for links of general quotient singularities using Floer theory, including co-fillings, Weinstein fillings, strong fillings, exact fillings and…

math.DG2017★ 7 cited

Hyperbolic inverse mean curvature flow

Zhe Zhou, Chuan-Xi Wu, Jing Mao

In this paper, we prove the short-time existence of hyperbolic inverse (mean) curvature flow (with or without the specified forcing term) under the assumption that the initial comp…

math.DS2017

On the convergence of the time average for skew-product structure and multiple ergodic system

Xia Pan, Zuohuan Zheng, Zhe Zhou

In this paper, for a discontinuous skew-product transformation with the integrable observation function, we obtain uniform ergodic theorem and semi-uniform ergodic theorem. The mai…

math.DS2017

Ergodic behaviour of nonconventional ergodic averages for commuting transformations

Xia Pan, Zuohuan Zheng, Zhe Zhou

Based on T.Tao's result of norm convergence of multiple ergodic averages for commut-ing transformation, we obtain there is a subsequence which converges almost everywhere. Meanwhil…