Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations

Barthelmé, Thomas - Fenley, Sergio - Frankel, Steven - Potrie Altieri, Rafael

Resumen:

We study 3–dimensional partially hyperbolic diffeomorphisms that are homotopic to the identity, focusing on the geometry and dynamics of Burago and Ivanov’s center stable and center unstable branching foliations. This extends our previous study of the true foliations that appear in the dynamically coherent case. We complete the classification of such diffeomorphisms in Seifert fibered manifolds. In hyperbolic manifolds, we show that any such diffeomorphism is either dynamically coherent and has a power that is a discretized Anosov flow, or is of a new potential class called a double translation


Detalles Bibliográficos
2023
PARTIAL HYPERBOLICITY
3-MANIFOLDS
FOLIATIONS
Inglés
Universidad de la República
COLIBRI
https://hdl.handle.net/20.500.12008/44820
Acceso abierto
Licencia Creative Commons Atribución - No Comercial - Sin Derivadas (CC - By -4.0)
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author Barthelmé, Thomas
author2 Fenley, Sergio
Frankel, Steven
Potrie Altieri, Rafael
author2_role author
author
author
author_facet Barthelmé, Thomas
Fenley, Sergio
Frankel, Steven
Potrie Altieri, Rafael
author_role author
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collection COLIBRI
dc.contributor.filiacion.none.fl_str_mv Barthelmé Thomas
Fenley Sergio
Frankel Steven
Potrie Altieri Rafael, Universidad de la República (Uruguay). Facultad de Ciencias. Centro de Matemática.
dc.creator.none.fl_str_mv Barthelmé, Thomas
Fenley, Sergio
Frankel, Steven
Potrie Altieri, Rafael
dc.date.accessioned.none.fl_str_mv 2024-07-17T21:06:23Z
dc.date.available.none.fl_str_mv 2024-07-17T21:06:23Z
dc.date.issued.none.fl_str_mv 2023
dc.description.abstract.none.fl_txt_mv We study 3–dimensional partially hyperbolic diffeomorphisms that are homotopic to the identity, focusing on the geometry and dynamics of Burago and Ivanov’s center stable and center unstable branching foliations. This extends our previous study of the true foliations that appear in the dynamically coherent case. We complete the classification of such diffeomorphisms in Seifert fibered manifolds. In hyperbolic manifolds, we show that any such diffeomorphism is either dynamically coherent and has a power that is a discretized Anosov flow, or is of a new potential class called a double translation
dc.format.extent.es.fl_str_mv 90 h.
dc.format.mimetype.es.fl_str_mv application/pdf
dc.identifier.citation.es.fl_str_mv Barthelmé, T, Fenley, S, Frankel, S [y otros autores]. "Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations". Geometry & Topology. [en línea] 2023, 27(8): 3095–3181. 90 h. DOI: 10.2140/gt.2023.27.3095
dc.identifier.doi.none.fl_str_mv 10.2140/gt.2023.27.3095
dc.identifier.eissn.none.fl_str_mv 1364-0380
dc.identifier.uri.none.fl_str_mv https://hdl.handle.net/20.500.12008/44820
dc.language.iso.none.fl_str_mv en
eng
dc.publisher.es.fl_str_mv MSP
dc.relation.ispartof.es.fl_str_mv Geometry & Topology, 2023 27 (8): 3095–3181
dc.rights.license.none.fl_str_mv Licencia Creative Commons Atribución - No Comercial - Sin Derivadas (CC - By -4.0)
dc.rights.none.fl_str_mv info:eu-repo/semantics/openAccess
dc.source.none.fl_str_mv reponame:COLIBRI
instname:Universidad de la República
instacron:Universidad de la República
dc.subject.other.es.fl_str_mv PARTIAL HYPERBOLICITY
3-MANIFOLDS
FOLIATIONS
dc.title.none.fl_str_mv Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations
dc.type.es.fl_str_mv Artículo
dc.type.none.fl_str_mv info:eu-repo/semantics/article
dc.type.version.none.fl_str_mv info:eu-repo/semantics/publishedVersion
description We study 3–dimensional partially hyperbolic diffeomorphisms that are homotopic to the identity, focusing on the geometry and dynamics of Burago and Ivanov’s center stable and center unstable branching foliations. This extends our previous study of the true foliations that appear in the dynamically coherent case. We complete the classification of such diffeomorphisms in Seifert fibered manifolds. In hyperbolic manifolds, we show that any such diffeomorphism is either dynamically coherent and has a power that is a discretized Anosov flow, or is of a new potential class called a double translation
eu_rights_str_mv openAccess
format article
id COLIBRI_49afd6e7ec1013a7390bd28b6b5a5e9f
identifier_str_mv Barthelmé, T, Fenley, S, Frankel, S [y otros autores]. "Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations". Geometry & Topology. [en línea] 2023, 27(8): 3095–3181. 90 h. DOI: 10.2140/gt.2023.27.3095
10.2140/gt.2023.27.3095
1364-0380
instacron_str Universidad de la República
institution Universidad de la República
instname_str Universidad de la República
language eng
language_invalid_str_mv en
network_acronym_str COLIBRI
network_name_str COLIBRI
oai_identifier_str oai:colibri.udelar.edu.uy:20.500.12008/44820
publishDate 2023
reponame_str COLIBRI
repository.mail.fl_str_mv mabel.seroubian@seciu.edu.uy
repository.name.fl_str_mv COLIBRI - Universidad de la República
repository_id_str 4771
rights_invalid_str_mv Licencia Creative Commons Atribución - No Comercial - Sin Derivadas (CC - By -4.0)
spelling Barthelmé ThomasFenley SergioFrankel StevenPotrie Altieri Rafael, Universidad de la República (Uruguay). Facultad de Ciencias. Centro de Matemática.2024-07-17T21:06:23Z2024-07-17T21:06:23Z2023Barthelmé, T, Fenley, S, Frankel, S [y otros autores]. "Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations". Geometry & Topology. [en línea] 2023, 27(8): 3095–3181. 90 h. DOI: 10.2140/gt.2023.27.3095https://hdl.handle.net/20.500.12008/4482010.2140/gt.2023.27.30951364-0380We study 3–dimensional partially hyperbolic diffeomorphisms that are homotopic to the identity, focusing on the geometry and dynamics of Burago and Ivanov’s center stable and center unstable branching foliations. This extends our previous study of the true foliations that appear in the dynamically coherent case. We complete the classification of such diffeomorphisms in Seifert fibered manifolds. In hyperbolic manifolds, we show that any such diffeomorphism is either dynamically coherent and has a power that is a discretized Anosov flow, or is of a new potential class called a double translationSubmitted by Egaña Florencia (florega@gmail.com) on 2024-07-16T17:57:20Z No. of bitstreams: 2 license_rdf: 25790 bytes, checksum: 489f03e71d39068f329bdec8798bce58 (MD5) gt-v27-n8-p03-s.pdf: 1049651 bytes, checksum: f85fa732c173dbd22f6a682afdccf8ca (MD5)Approved for entry into archive by Faget Cecilia (lfaget@fcien.edu.uy) on 2024-07-17T18:06:34Z (GMT) No. of bitstreams: 2 license_rdf: 25790 bytes, checksum: 489f03e71d39068f329bdec8798bce58 (MD5) gt-v27-n8-p03-s.pdf: 1049651 bytes, checksum: f85fa732c173dbd22f6a682afdccf8ca (MD5)Made available in DSpace by Seroubian Mabel (mabel.seroubian@seciu.edu.uy) on 2024-07-17T21:06:23Z (GMT). No. of bitstreams: 2 license_rdf: 25790 bytes, checksum: 489f03e71d39068f329bdec8798bce58 (MD5) gt-v27-n8-p03-s.pdf: 1049651 bytes, checksum: f85fa732c173dbd22f6a682afdccf8ca (MD5) Previous issue date: 202390 h.application/pdfenengMSPGeometry & Topology, 2023 27 (8): 3095–3181Las obras depositadas en el Repositorio se rigen por la Ordenanza de los Derechos de la Propiedad Intelectual de la Universidad de la República.(Res. Nº 91 de C.D.C. de 8/III/1994 – D.O. 7/IV/1994) y por la Ordenanza del Repositorio Abierto de la Universidad de la República (Res. 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- Universidad de la Repúblicafalse
spellingShingle Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations
Barthelmé, Thomas
PARTIAL HYPERBOLICITY
3-MANIFOLDS
FOLIATIONS
status_str publishedVersion
title Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations
title_full Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations
title_fullStr Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations
title_full_unstemmed Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations
title_short Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations
title_sort Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II: Branching foliations
topic PARTIAL HYPERBOLICITY
3-MANIFOLDS
FOLIATIONS
url https://hdl.handle.net/20.500.12008/44820