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Kaluzhnin's representations of Sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees
The paper concerns the Sylow \(p\)-subgroups of automorphism groups of level homogeneous rooted trees. We recall and summarize the results obtained by L.Kaluzhnin on the structure of Sylow \(p\)-subgroups of isometry groups of ultrametric Cantor \(p\)-spaces in terms of automorphism groups of roote...
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Lugansk National Taras Shevchenko University
2018
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oai:ojs.admjournal.luguniv.edu.ua:article-11722018-05-17T07:58:26Z Kaluzhnin's representations of Sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees Bier, Agnieszka Sushchansky, Vitaliy Sylow \(p\)-subgroups of wreath products of groups, homogeneous rooted trees, automorphisms of trees 20B27, 20E08, 20B22, 20B35, 20F65, 20B07 The paper concerns the Sylow \(p\)-subgroups of automorphism groups of level homogeneous rooted trees. We recall and summarize the results obtained by L.Kaluzhnin on the structure of Sylow \(p\)-subgroups of isometry groups of ultrametric Cantor \(p\)-spaces in terms of automorphism groups of rooted trees. Most of the paper should be viewed as a systematic topical survey, however we include some new ideas in last sections. Lugansk National Taras Shevchenko University 2018-05-17 Article Article Peer-reviewed Article application/pdf https://admjournal.luguniv.edu.ua/index.php/adm/article/view/1172 Algebra and Discrete Mathematics; Vol 19, No 1 (2015) 2415-721X 1726-3255 en https://admjournal.luguniv.edu.ua/index.php/adm/article/view/1172/661 Copyright (c) 2018 Algebra and Discrete Mathematics |
institution |
Algebra and Discrete Mathematics |
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OJS |
language |
English |
topic |
Sylow \(p\)-subgroups of wreath products of groups homogeneous rooted trees automorphisms of trees 20B27 20E08 20B22 20B35 20F65 20B07 |
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Sylow \(p\)-subgroups of wreath products of groups homogeneous rooted trees automorphisms of trees 20B27 20E08 20B22 20B35 20F65 20B07 Bier, Agnieszka Sushchansky, Vitaliy Kaluzhnin's representations of Sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees |
topic_facet |
Sylow \(p\)-subgroups of wreath products of groups homogeneous rooted trees automorphisms of trees 20B27 20E08 20B22 20B35 20F65 20B07 |
format |
Article |
author |
Bier, Agnieszka Sushchansky, Vitaliy |
author_facet |
Bier, Agnieszka Sushchansky, Vitaliy |
author_sort |
Bier, Agnieszka |
title |
Kaluzhnin's representations of Sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees |
title_short |
Kaluzhnin's representations of Sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees |
title_full |
Kaluzhnin's representations of Sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees |
title_fullStr |
Kaluzhnin's representations of Sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees |
title_full_unstemmed |
Kaluzhnin's representations of Sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees |
title_sort |
kaluzhnin's representations of sylow \(p\)-subgroups of automorphism groups of \(p\)-adic rooted trees |
description |
The paper concerns the Sylow \(p\)-subgroups of automorphism groups of level homogeneous rooted trees. We recall and summarize the results obtained by L.Kaluzhnin on the structure of Sylow \(p\)-subgroups of isometry groups of ultrametric Cantor \(p\)-spaces in terms of automorphism groups of rooted trees. Most of the paper should be viewed as a systematic topical survey, however we include some new ideas in last sections. |
publisher |
Lugansk National Taras Shevchenko University |
publishDate |
2018 |
url |
https://admjournal.luguniv.edu.ua/index.php/adm/article/view/1172 |
work_keys_str_mv |
AT bieragnieszka kaluzhninsrepresentationsofsylowpsubgroupsofautomorphismgroupsofpadicrootedtrees AT sushchanskyvitaliy kaluzhninsrepresentationsofsylowpsubgroupsofautomorphismgroupsofpadicrootedtrees |
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2024-04-12T06:25:09Z |
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2024-04-12T06:25:09Z |
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1796109245335207936 |