Understand
The standard topological censorship theorems require asymptotic hypotheses which are too restrictive for several situations of interest.
- In this paper we prove a version of topological censorship under significantly weaker conditions, compatible e.g.
- with solutions with Kaluza-Klein asymptotic behavior.
- In particular we prove simple connectedness of the quotient of the domain of outer communications by the group of symmetries for models which are asymptotically flat, or asymptotically anti-de Sitter, in a Kaluza-Klein sense.
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