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20202026
most citedA classification of complete -dimensional self-shrinkers in the Euclidean space

1 citations · 1 across the 8 of their papers we have counts for

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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 -dimensional complete lagrangian self-shrinkers with constant squared norm of the mean curvature vector in the Eucl…

math.DG2024

Classification of Lagrangian translators and Lagrangian self-expanders in

Zhi Li, Guoxin Wei

In this paper, we obtain several classification results of -dimensional complete Lagrangian translators and lagrangian self-expanders with constant squared norm …

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 -dime…

math.DG2023

A rigidity theorem of self-expander

Zhi Li, Guoxin Wei

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

math.DG2023

Complete lagrangian self-expanders in

Zhi Li, Guoxin Wei

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