Naoyuki Koike
Published 2008-07-10, updated 2017-07-24Version 4
In this paper, we show that an irreducible proper complex equifocal submanifold of codimension greater than one in a symmetric space of non-compact type. The proof is performed by showing the homogeneity of the lift of the complexification of the original submanifold to some infinite dimensional anti-Kahelerian space.
Comments: I found many misses in this paper
Equifocal families in symmetric spaces of compact type
Einstein solvmanifolds as submanifolds of symmetric spaces
Extrinsic homogeneity of curvature-adapted isoparametric submanifolds in symmetric spaces of non-compact type
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