Zhi Li

activity

20202026

most citedComplete self-shrinkers with constant norm of the second fundamental form

2 citations · 3 across the 9 of their papers we have counts for

collaborators

10 papers

math.DG2026

The rigidity theorems for complete self-expander of mean curvature flow

Zhi Li, Guoxin Wei

Our first main result is a rigidity theorem for complete self-expanders in the Euclidean space with higher codimension, assuming an integral cur More precisely, any smooth complete…

math.DG2024

The rigidity theorem for complete Lagrangian self-shrinkers

Zhi Li, Ruixin Wang, Guoxin Wei

In this paper, we obtain a rigidity result of $2$ -dimensional complete lagrangian self-shrinkers with constant squared norm $∣ H ∣^{2}$ of the mean curvature vector in the Eucl…

math.DG2024

Classification of Lagrangian translators and Lagrangian self-expanders in $C^{2}$

Zhi Li, Guoxin Wei

In this paper, we obtain several classification results of $2$ -dimensional complete Lagrangian translators and lagrangian self-expanders with constant squared norm $∣ H ∣^{2}$ …

math.DG2023

Complete space-like self-expanders in the Minkovski space

Zhi Li, Guoxin Wei

It is our purpose to study complete space-like self-expanders in the Minkovski space. By use of maximum principle of Omori-Yau type, we can obtain the rigidity theorems on $n$ -dime…

math.DG2023

A rigidity theorem of self-expander

Zhi Li, Guoxin Wei

In this paper, we completely classify $3$ -dimensional complete self-expanders with constant norm $S$ of the second fundamental form and constant $f_{3}$ in Euclidean space $\mathbb…

math.DG2023

Complete lagrangian self-expanders in $C^{2}$

Zhi Li, Guoxin Wei

In this paper, we obtain a classification theorem of $2$ -dimensional complete Lagrangian self-expanders with constant squared norm of the second fundamental form in $C^{2}$ …

math.DG2022

An immersed $S^{n}$ $λ$ -hypersurface

Zhi Li, Guoxin Wei

In this paper, we construct an immersed, non-embedded $S^{n}$ $λ$ -hypersurface in Euclidean spaces $R^{n + 1}$ .

math.DG2022★ 1 cited

A classification of complete $3$ -dimensional self-shrinkers in the Euclidean space $R^{4}$

Qing-Ming Cheng, Zhi Li, Guoxin Wei

In this paper, we completely classify $3$ -dimensional complete self-shrinkers with constant norm $S$ of the second fundamental form and constant $f_{3}$ in Euclidean space $\mathbb…

math.DG2020

Complete $3$ -dimensional $λ$ -translators in the Minkowski space $R_{1}^{4}$

Zhi Li, Guoxin Wei

In this paper, we obtain the classification theorem for three-dimensional complete space-like $λ$ -translators $x : M^{3} \to R_{1}^{4}$ with constant norm of the seco…

math.DG2020★ 2 cited

Complete self-shrinkers with constant norm of the second fundamental form

Qing-Ming Cheng, Zhi Li, Guoxin Wei

In this paper, we classify $3$ -dimensional complete self-shrinkers in Euclidean space $R^{4}$ with constant squared norm of the second fundamental form $S$ and constant $f_…

The rigidity theorems for complete self-expander of mean curvature flow

The rigidity theorem for complete Lagrangian self-shrinkers

Classification of Lagrangian translators and Lagrangian self-expanders in C2

Complete space-like self-expanders in the Minkovski space

A rigidity theorem of self-expander

Complete lagrangian self-expanders in C2

An immersed Sn λ-hypersurface

A classification of complete 3-dimensional self-shrinkers in the Euclidean space R4

Complete 3-dimensional λ-translators in the Minkowski space R14​

Complete self-shrinkers with constant norm of the second fundamental form

Classification of Lagrangian translators and Lagrangian self-expanders in $C^{2}$

Complete lagrangian self-expanders in $C^{2}$

An immersed $S^{n}$ $λ$ -hypersurface

A classification of complete $3$ -dimensional self-shrinkers in the Euclidean space $R^{4}$

Complete $3$ -dimensional $λ$ -translators in the Minkowski space $R_{1}^{4}$