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Exceptional 3-manifolds​

By Stefan Friedl

Appears in collection : Geometry of groups and 3-manifolds: state of the art and perspectives / Géométrie des groupes et géométrie des 3-variétés : situation et perspectives

We say a manifold $M$ is exceptional if for any $n$ all degree $n$ covers of $M$ are homeomorphic. For example closed surfaces and all tori are exceptional. We classify exceptional 3-manifolds. This is based on joint work with Junghwan Park, Bram Petri and Aru Ray.

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