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- W2776874229 abstract "The Oeljeklaus-Toma (OT-) manifolds are compact, complex, non-Kahler manifolds constructed by Oeljeklaus and Toma, and generalizing the Inoue surfaces. Their construction uses the number-theoretic data: a number field $K$ and a torsion-free subgroup $U$ in the group of units of the ring of integers of $K$, with rank of $U$ equal to the number of real embeddings of $K$. We prove that if all non-trivial elements in $U$ are primitive in $K$, then $X$ contains no proper complex subvarieties." @default.
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- W2776874229 date "2017-12-19" @default.
- W2776874229 modified "2023-09-27" @default.
- W2776874229 title "Oeljeklaus-Toma manifolds with no subvarieties" @default.
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