Abstract：
Let M?b(Sn+1) denote the M?bius transformation group of Sn+1. A hypersurface f :Mn →Sn+1 is called a M?bius homogeneous hypersurface, if there exists a subgroup G (△) M?b(Sn+1) such that the orbit G(p) = {φ(p)|φ ∈ G} = f(Mn), p ∈ f(Mn). In this paper, we classify the M?bius homogeneous hypersurfaces in Sn+1 with at most one simple principal curvature up to a M?bius transformation.
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数学学报（英文版）
ISSN： 1439-8516
Year： 2020
Issue： 9
Volume： 36
Page： 1001-1013
0 . 7 0 0
JCR@2022
ESI Discipline： MATHEMATICS;
ESI HC Threshold：46
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WoS CC Cited Count： 0
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WanFang Cited Count： -1
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30 Days PV： 5
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