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20062021
most citedLaguerre Geometry of Hypersurfaces in

15 citations · 34 across the 8 of their papers we have counts for

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7 papers · 1 filter

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.DG20201 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.DG2017

A Möbius scalar curvature rigidity on compact conformally flat hypersurfaces in

Limiao Lin, Tongzhu Li, Changping Wang

In this paper, we study conformally flat hypersurfaces of dimension in using the framework of Möbius geometry. First, we classify and explicitly expr…

math.DG20153 cited

Möbius and Laguerre geometry of Dupin Hypersurfaces

Tongzhu Li, Jie Qing, Changping Wang

In this paper we show that a Dupin hypersurface with constant Möbius curvatures is Möbius equivalent to either an isoparametric hypersurface in the sphere or a cone over an isopara…

math.DG20131 cited

Wintgen ideal submanifolds with a low-dimensional integrable distribution (I)

Tongzhu Li, Xiang Ma, Changping Wang

A submanifold in space forms satisfies the well-known DDVV inequality due to De Smet, Dillen, Verstraelen and Vrancken. The submanifold attaining equality in the DDVV inequality at…

math.DG200612 cited

Willmore Surfaces of Constant Moebius Curvature

Xiang Ma, Changping Wang

We study Willmore surfaces of constant Moebius curvature in . It is proved that such a surface in must be part of a minimal surface in or the Clifford torus. A…