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- W3040808202 abstract "An extrinsic symmetric space is a submanifold $Msubset V = {mathbb R}^n$ which is kept invariant by the reflection $s_x$ along every normal space $N_xM$. An extrinsic symmetric subspace is a connected component $M'$ of the intersection $Mcap V'$ for some subspace $V'subset V$ which is $s_x$-invariant for any $xin M'$. We give an algebraic charactrization of all such subspaces $V'$." @default.
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- W3040808202 date "2020-07-01" @default.
- W3040808202 modified "2023-09-25" @default.
- W3040808202 title "Extrinsic symmetric subspaces" @default.
- W3040808202 cites W1983894121 @default.
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- W3040808202 doi "https://doi.org/10.18910/76678" @default.
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