CHARACTERIZING n-ISOCLINIC CLASSES OF CROSSED MODULES

DOI10.1017/S0017089518000411zbMath1468.20058WikidataQ129125410 ScholiaQ129125410MaRDI QIDQ5229057

Ali Reza Salemkar, Sajedeh Talebtash, Hajar Ravanbod

Publication date: 13 August 2019

Published in: Glasgow Mathematical Journal (Search for Journal in Brave)

Mathematics Subject Classification ID

General structure theorems for groups (20E34) Special categories (18B99)

Cites Work

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• Group extensions, representations, and the Schur multiplicator
• On the structure of \(n\)-isoclinism classes of groups
• On n-isoclinic embedding of groups
• Spaces with finitely many non-trivial homotopy groups
• Crossed modules and homology
• Some results on central extensions of crossed modules
• On the nilpotent multipliers of a group
• The nilpotent multipliers of crossed modules
• Finite \(p\)-groups up to isoclinism, which have only two conjugacy lengths
• Isoclinism classes and commutativity degrees of finite groups
• Generalized isoclinism and characters of finite groups
• Some results on stem covers of crossed modules
• On \(n\)-isoclinic embedding of \(n\)-isoclinic groups.
• The precise center of a crossed module
• Monomiality and isoclinism of groups.
• On totally free crossed modules
• H₂(T, G, ∂) and central extensions for crossed modules
• Enumeration within Isoclinism Classes of Groups of Prime Power Order
• n-Isoclinism Classes and n-Nilpotency Degree of Finite Groups
• On Central Series
• The classification of prime-power groups.
• Verbal and marginal subgroups.
• Isoclinism of crossed modules
• Isoclinism of crossed modules
• (Co)Homology of crossed modules

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