Groups of type FP via graphical small cancellation
Groups of type FP via graphical small cancellation
We construct an uncountable family of groups of type FP. In contrast to every previous construction of non-finitely presented groups of type FP we do not use Morse theory on cubical complexes; instead we use Gromov's graphical small cancellation.
Brown, Thomas
cc71b1fd-0d91-4320-a655-3758af716351
Leary, Ian
57bd5c53-cd99-41f9-b02a-4a512d45150e
Brown, Thomas
cc71b1fd-0d91-4320-a655-3758af716351
Leary, Ian
57bd5c53-cd99-41f9-b02a-4a512d45150e
Brown, Thomas and Leary, Ian
(2024)
Groups of type FP via graphical small cancellation.
Groups, Geometry and Dynamics.
(In Press)
Abstract
We construct an uncountable family of groups of type FP. In contrast to every previous construction of non-finitely presented groups of type FP we do not use Morse theory on cubical complexes; instead we use Gromov's graphical small cancellation.
Text
Groups of type FP via graphical small cancellation
- Author's Original
Text
tbil_sub5
- Accepted Manuscript
Text
Groups of type FP via graphical small cancellation
- Accepted Manuscript
Restricted to Repository staff only
Request a copy
More information
Accepted/In Press date: 6 March 2024
Additional Information:
A version of this article appeared on ArXiv as a preprint in 2020.
Identifiers
Local EPrints ID: 439385
URI: http://eprints.soton.ac.uk/id/eprint/439385
ISSN: 1661-7207
PURE UUID: 5d6b1f44-eef2-46ac-8c72-5d248b5d75ca
Catalogue record
Date deposited: 21 Apr 2020 16:30
Last modified: 26 Jul 2024 04:01
Export record
Contributors
Author:
Thomas Brown
Download statistics
Downloads from ePrints over the past year. Other digital versions may also be available to download e.g. from the publisher's website.
View more statistics