Some bismash products that are not group algebras
<p>We show that an infinite family of Hopf algebras that arise as a subfamily of the so-called bismash products constructed from factorisations of symmetric groups do not have the structure (as algebras) of group algebras.</p>
Main Author: | |
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Format: | Journal article |
Language: | English |
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Elsevier
2007
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_version_ | 1797099200246185984 |
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author | Collins, M |
author_facet | Collins, M |
author_sort | Collins, M |
collection | OXFORD |
description | <p>We show that an infinite family of Hopf algebras that arise as a subfamily of the so-called bismash products constructed from factorisations of symmetric groups do not have the structure (as algebras) of group algebras.</p> |
first_indexed | 2024-03-07T05:20:19Z |
format | Journal article |
id | oxford-uuid:dea95e5a-b100-476b-9fe0-83a1c6cbfabb |
institution | University of Oxford |
language | English |
last_indexed | 2024-03-07T05:20:19Z |
publishDate | 2007 |
publisher | Elsevier |
record_format | dspace |
spelling | oxford-uuid:dea95e5a-b100-476b-9fe0-83a1c6cbfabb2022-03-27T09:33:47ZSome bismash products that are not group algebrasJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:dea95e5a-b100-476b-9fe0-83a1c6cbfabbEnglishSymplectic Elements at OxfordElsevier2007Collins, M<p>We show that an infinite family of Hopf algebras that arise as a subfamily of the so-called bismash products constructed from factorisations of symmetric groups do not have the structure (as algebras) of group algebras.</p> |
spellingShingle | Collins, M Some bismash products that are not group algebras |
title | Some bismash products that are not group algebras |
title_full | Some bismash products that are not group algebras |
title_fullStr | Some bismash products that are not group algebras |
title_full_unstemmed | Some bismash products that are not group algebras |
title_short | Some bismash products that are not group algebras |
title_sort | some bismash products that are not group algebras |
work_keys_str_mv | AT collinsm somebismashproductsthatarenotgroupalgebras |