A Moebius characterization of Veronese surfaces in \(S^n\)

DOI10.1007/PL00004455zbMath1031.53086MaRDI QIDQ5947414

Fa En Wu, Haizhong Li, Chang Ping Wang

Publication date: 16 October 2001

Published in: Mathematische Annalen (Search for Journal in Brave)

Mathematics Subject Classification ID

Related Items (20)

Willmore surfaces of constant Möbius curvature ⋮ Classification of Möbius isoparametric hypersurfaces in \({\mathbb S}^5\) ⋮ Immersed hypersurfaces in the unit sphere \(S^{m+1}\) with constant Blaschke eigenvalues ⋮ Conformal isoparametric spacelike hypersurfaces in conformal spaces \(\mathbb Q_1^4\) and \(\mathbb Q^5_1\) ⋮ Classification of hypersurfaces with constant Möbius curvature in \({\mathbb{S}^{m+1}}\) ⋮ Surfaces with vanishing Möbius form in \(S^n\). ⋮ Unnamed Item ⋮ Hypersurfaces with isotropic Blaschke tensor ⋮ Hypersurfaces with isotropic para-Blaschke tensor ⋮ A CLASSIFICATION OF HYPERSURFACES WITH PARALLEL PARA-BLASCHKE TENSOR IN S^m+1 ⋮ A classification of immersed hypersurfaces in spheres with parallel Blaschke tensors ⋮ A Möbius characterization of submanifolds in real space forms with parallel mean curvature and constant scalar curvature ⋮ Classification of the Blaschke isoparametric hypersurfaces with three distinct Blaschke eigenvalues ⋮ A Möbius characterization of submanifolds ⋮ The second variational formula for Willmore submanifolds in \(S^n\). ⋮ Classification of Möbius isoparametric hypersurfaces in the unit six-sphere ⋮ Classification of Möbius Isoparametric Hypersurfaces in ⁴ ⋮ On the Blaschke isoparametric hypersurfaces in the unit sphere ⋮ Möbius isotropic submanifolds in \(\mathbb{S}^n\) ⋮ Surfaces with isotropic Blaschke tensor in \(S^{3}\)

This page was built for publication: A Moebius characterization of Veronese surfaces in \(S^n\)