Groups whose proper subgroups of infinite rank are Černikov-by-hypercentral or hypercentral-by-Černikov

Bibliographic Details
Main Authors: Amel Zitouni, Nadir Trabelsi
Format: Article
Language:English
Published: Aracne 2021-12-01
Series:Advances in Group Theory and Applications
Subjects:
Online Access:http://www.advgrouptheory.com/journal/Files/click_url.php?id=Volumes/11/ZitouniTrabelsi.pdf
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author Amel Zitouni
Nadir Trabelsi
author_facet Amel Zitouni
Nadir Trabelsi
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spelling doaj.art-7cc733106c4a4e8b815090f2ba8cf8c22022-12-21T21:26:53ZengAracneAdvances in Group Theory and Applications2499-12872021-12-0111657410.32037/agta-2021-004Groups whose proper subgroups of infinite rank are Černikov-by-hypercentral or hypercentral-by-ČernikovAmel Zitouni0Nadir Trabelsi1University Ferhat Abbas Setif 1University Ferhat Abbas Setif 1http://www.advgrouptheory.com/journal/Files/click_url.php?id=Volumes/11/ZitouniTrabelsi.pdfhypercentral groupčernikov grouprank of a group
spellingShingle Amel Zitouni
Nadir Trabelsi
Groups whose proper subgroups of infinite rank are Černikov-by-hypercentral or hypercentral-by-Černikov
Advances in Group Theory and Applications
hypercentral group
černikov group
rank of a group
title Groups whose proper subgroups of infinite rank are Černikov-by-hypercentral or hypercentral-by-Černikov
title_full Groups whose proper subgroups of infinite rank are Černikov-by-hypercentral or hypercentral-by-Černikov
title_fullStr Groups whose proper subgroups of infinite rank are Černikov-by-hypercentral or hypercentral-by-Černikov
title_full_unstemmed Groups whose proper subgroups of infinite rank are Černikov-by-hypercentral or hypercentral-by-Černikov
title_short Groups whose proper subgroups of infinite rank are Černikov-by-hypercentral or hypercentral-by-Černikov
title_sort groups whose proper subgroups of infinite rank are cernikov by hypercentral or hypercentral by cernikov
topic hypercentral group
černikov group
rank of a group
url http://www.advgrouptheory.com/journal/Files/click_url.php?id=Volumes/11/ZitouniTrabelsi.pdf
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AT nadirtrabelsi groupswhosepropersubgroupsofinfiniterankarecernikovbyhypercentralorhypercentralbycernikov