Authors: Sebastiāo C de Almeida Aldir Brasil Luiz Amâncio M Souza
Publish Date: 2013/04/24
Volume: 46, Issue: 1-2, Pages: 1-9
Abstract
Let M be a compact minimal 3dimensional submanifold with constant scalar curvature R immersed in the standard sphere S3+p In codimension 1 we know from the work that has been done on Chern’s conjecture that M is isoparametric and R = 3D0 R = 3D3 or R = 3D6 In this paper we extend this result from codimension one to compact submanifolds with a flat normal bundle and give a complete classification
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