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- W2949647554 abstract "Consider a closed manifold $M$ immersed in $R^m.$ Suppose that the trivial bundle $MtimesR^m=TMotimes nu M$ is equipped with an almost metric connection $tilde{nabla}$ which almost preserves the decomposition of $MtimesR^m$ into the tangent and the normal bundle. Assume moreover that the difference $Gamma=partial-tilde{nabla}$ with the usual derivative $partial$ in $R^m$ is almost $tilde{nabla}$-parallel. We show that under these assumptions $M$ admits an extrinsically homogeneous immersion into $R^m.$" @default.
- W2949647554 created "2019-06-27" @default.
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- W2949647554 date "2005-03-14" @default.
- W2949647554 modified "2023-09-27" @default.
- W2949647554 title "Almost extrinsically homogeneous submanifolds of Euclidean space" @default.
- W2949647554 hasPublicationYear "2005" @default.
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