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Fried's theorem for boundary geometries of rank one symmetric spaces

Abstract : After introducing the different boundary geometries of rank one symmetric spaces, we state and prove Fried's theorem in the general setting of all those geometries: a closed manifold with a similarity structure is either complete or the developing map is a covering onto the Heisenberg-type space deprived of a point.
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https://hal.archives-ouvertes.fr/hal-02293855
Contributor : Raphaël Alexandre <>
Submitted on : Monday, September 23, 2019 - 11:22:28 AM
Last modification on : Friday, April 10, 2020 - 5:28:53 PM
Long-term archiving on: : Sunday, February 9, 2020 - 4:41:48 AM

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  • HAL Id : hal-02293855, version 1
  • ARXIV : 1909.10849

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Raphaël Alexandre. Fried's theorem for boundary geometries of rank one symmetric spaces. 2019. ⟨hal-02293855⟩

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