\(\omega\)-fibered formations and Fitting classes of finite groups.

DOI10.1023/A:1013922206539zbMath1068.20024OpenAlexW2407220457MaRDI QIDQ1810048

V. A. Vedernikov, M. M. Sorokina

Publication date: 15 June 2003

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

Full work available at URL: https://doi.org/10.1023/a:1013922206539

zbMATH Keywords

Fitting classesformations

Mathematics Subject Classification ID

Finite solvable groups, theory of formations, Schunck classes, Fitting classes, (pi)-length, ranks (20D10)

Related Items (13)

Separated lattices of multiply \(\sigma \)-local formations ⋮ The \(\mathfrak F^\omega\)-normalizers of finite groups ⋮ \(\Omega\)-foliated Fitting classes of \(T\)-groups ⋮ Non-singly-generated multiply \(\omega\)-fan Fitting classes of finite groups. ⋮ \(\Omega\)-foliated formations of multioperator \(T\)-groups. ⋮ On algebraicity of lattices of \(\omega \)-fibred formations of finite groups ⋮ Unnamed Item ⋮ On the directions of \(\omega\)-fibered and \(\Omega\)-foliated formations and Fitting classes of finite groups ⋮ On the normality of \(\mathfrak F^{\omega}\)-abnormal maximal subgroups of finite groups ⋮ On the dual theory of a result of Bryce and Cossey ⋮ The critical ω-foliated τ-closed formations of finite groups ⋮ \(\mathfrak{F}\)-projectors and \(\mathfrak{F}\)-covering subgroups of finite groups ⋮ On critical \(\omega\)-fan formations of finite groups.

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