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Fauser, Daniel ; Löh, Clara ; Moraschini, Marco ; Quintanilha, José Pedro

Stable integral simplicial volume of 3‐manifolds

Fauser, Daniel, Löh, Clara, Moraschini, Marco and Quintanilha, José Pedro (2021) Stable integral simplicial volume of 3‐manifolds. Journal of Topology 14 (2), pp. 608-640.

Date of publication of this fulltext: 14 May 2021 05:36
Article
DOI to cite this document: 10.5283/epub.45670


Abstract

We show that non-elliptic prime 3-manifolds satisfy integral approximation for the simplicial volume, that is, that their simplicial volume equals the stable integral simplicial volume. The proof makes use of integral foliated simplicial volume and tools from ergodic theory.



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Details

Item typeArticle
Journal or Publication TitleJournal of Topology
Publisher:Wiley
Open Access Type:DEAL (Wiley)
Place of Publication:HOBOKEN
Volume:14
Number of Issue or Book Chapter:2
Page Range:pp. 608-640
Date10 May 2021
InstitutionsMathematics > Prof. Dr. Clara Löh
Identification Number
ValueType
10.1112/topo.12193DOI
Keywords55N10; 57N65; 57K31 (primary)
Dewey Decimal Classification500 Science > 510 Mathematics
StatusPublished
RefereedYes, this version has been refereed
Created at the University of RegensburgYes
URN of the UB Regensburgurn:nbn:de:bvb:355-epub-456705
Item ID45670

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