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- W2773635170 abstract "A real hypersurface in the complex quadric $Q^m=SO_{m+2}/SO_mSO_2$ is said to be $mathfrak A$-principal if its unit normal vector field is singular of type $mathfrak A$-principal everywhere. In this paper, we show that a $mathfrak A$-principal Hopf hypersurface in $Q^m$, $mgeq3$ is an open part of a tube around a totally geodesic $Q^{m+1}$ in $Q^m$. We also show that such real hypersurfaces are the only contact real hypersurfaces in $Q^m$. %, this answers affirmatively a question posted by Berndt (cf. cite{berndt1})}. The classification for pseudo-Einstein real hypersurfaces in $Q^m$, $mgeq3$, is also obtained." @default.
- W2773635170 created "2017-12-22" @default.
- W2773635170 creator A5072667394 @default.
- W2773635170 date "2017-12-02" @default.
- W2773635170 modified "2023-09-27" @default.
- W2773635170 title "$mathfrak A$-principal Hopf hypersurfaces in complex quadrics" @default.
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- W2773635170 hasPublicationYear "2017" @default.
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