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A
higher-rank rigidity theorem for convex real projective
manifolds
Andrew Zimmer |
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Geometry & Topology 27 (2023) 2899–2936
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Abstract |
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For convex real projective manifolds we prove an analogue of the higher-rank rigidity theorem of Ballmann and Burns and Spatzier. |
Keywords
real projective structures, rank rigidity, symmetric spaces
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Mathematical Subject Classification
Primary: 53C24
Secondary: 20H10, 22E40, 37D40, 53C15
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References |
Publication
Received: 23 February 2021
Revised: 18 January 2022
Accepted: 14 February 2022
Published: 19 September 2023
Proposed: John Lott
Seconded: Bruce Kleiner, Anna Wienhard
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Authors |
| Andrew Zimmer | |
| Department of Mathematics Louisiana State University Baton Rouge, LA United States |
Department of Mathematics University of Wisconsin, Madison Madison, WI United States |
| © 2023 MSP (Mathematical Sciences Publishers). Distributed under the Creative Commons Attribution License 4.0 (CC BY). |
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