activity
20072023
most citedSpacelike Willmore surfaces in 4-dimensional Lorentzian space forms

19 citations · 111 across the 30 of their papers we have counts for

collaborators

30 papers

math.DG2023

Classification of Minimal Immersions of Conformally Flat -Tori and -Tori in Spheres by The First Eigenfunctions

Ying Lv, Peng Wang, Zhenxiao Xie

This paper is devoted to the study of minimal immersions of flat -tori into spheres, especially those immersed by the first eigenfunctions (such immersion is called -minima…

math.DG2022

Möbius Homogeneous Hypersurfaces in

Tongzhu Li, Xiang Ma, Changping Wang +1

Let denote the Möbius transformation group of the -dimensional sphere . A hypersurface is called…

math.DG2021

On the Willmore problem for surfaces with symmetry

Rob Kusner, Peng Wang

The Willmore Problem seeks the surface in of a given topological type minimizing the squared-mean-curvature energy $W = \int |\mathbf{H}_{\mathbb{R}…

math.DG2020

Willmore deformations between minimal surfaces in and

Changping Wang, Peng Wang

In this paper we show that locally there exists a Willmore deformation between minimal surfaces in and minimal surfaces in , i.e., there exists a smooth family o…

math.DG2020★ 1 cited

On embedded minimal hypersurfaces in with symmetries

Changping Wang, Peng Wang

In this note, we generalize a characterization of the Clifford torus due to Ros. Let be an embedded closed minimal hypersurface. Assume there are g…

math.DG2019★ 1 cited

Willmore surfaces in spheres: the DPW approach via the conformal Gauss map

Josef F. Dorfmeister, Peng Wang

The paper builds a DPW approach of Willmore surfaces via conformal Gauss maps. As applications, we provide descriptions of minimal surfaces in , isotropic surfaces…