Corrigendum to “Finiteness of maximal geodesic submanifolds in hyperbolic hybrids”

This corrigendum points out an issue with our Angle Rigidity theorem, Theorem 4.1 in [J. Eur. Math. Soc. (JEMS) 23 , 3591–3623 (2021)], in certain codimensions. This effects the proof of our main result on finiteness of maximal totally geodesic submanifolds of n -dimensional hyperbolic hybrids, Theorem 1.4 loc. cit., in codimension at least \frac{n}{2} . Theorem 1.4 was later proved in greater generality by different methods, and thus holds in the full generality stated in our paper.

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Publication Details

Journal
Journal of the European Mathematical Society
Published
2025-08-25
DOI
https://doi.org/10.4171/jems/1711
Primary Topic
Geometric Analysis and Curvature Flows
Type
article
Field-Weighted Citation Impact
0.00
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article

Corrigendum to “Finiteness of maximal geodesic submanifolds in hyperbolic hybrids”

Jean‐François Lafont, David Fisher, Matthew Stover, Nicholas Miller
Journal of the European Mathematical Society
Geometric Analysis and Curvature Flows
article

Corrigendum to “Finiteness of maximal geodesic submanifolds in hyperbolic hybrids”

Jean‐François Lafont, David Fisher, Matthew Stover, Nicholas Miller
article en

Abstract

This corrigendum points out an issue with our Angle Rigidity theorem, Theorem 4.1 in [J. Eur. Math. Soc. (JEMS) 23 , 3591–3623 (2021)], in certain codimensions. This effects the proof of our main result on finiteness of maximal totally geodesic submanifolds of n -dimensional hyperbolic hybrids, Theorem 1.4 loc. cit., in codimension at least \frac{n}{2} . Theorem 1.4 was later proved in greater generality by different methods, and thus holds in the full generality stated in our paper.

Journal of the European Mathematical SocietyVol. 27(11)
The Ohio State University (US), Rice University (US), Temple University (US), University of Oklahoma (US)
Openalex Percentile: Top 68%
Geometric Analysis and Curvature Flows
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