On the intersection of the normalizers of derived subgroups of all subgroups of a finite group.
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Publication:965156
DOI10.1016/J.JALGEBRA.2009.12.015zbMath1195.20019OpenAlexW2087225406MaRDI QIDQ965156
Publication date: 21 April 2010
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jalgebra.2009.12.015
Related Items (23)
On the \(\sigma \)-nilpotent norm and the \(\sigma \)-nilpotent hypernorm of a finite group ⋮ Unnamed Item ⋮ On normalizers of the nilpotent residuals of subgroups of a finite group ⋮ On the nilpotent residual norm of a group and the structure of \(S\)-groups ⋮ On the normalizers of p-nilpotency-residuals of all subgroups in a finite group ⋮ On the \(\pi\mathfrak F\)-norm and the \(\mathfrak H\)-\(\mathfrak F\)-norm of a finite group. ⋮ A note on the generalized hypercenter of a finite group ⋮ Derived subalgebra and solvability of finite dimensional Lie algebra ⋮ On the norm of the nilpotent residuals of all subgroups of a finite group. ⋮ On the normalizers of \(\mathcal F\)-residuals of all subgroups of a finite group. ⋮ Unnamed Item ⋮ A note on intersections of maximal \(\mathcal F\)-subgroups. ⋮ The norm of p-decomposable residuals of all subgroups in a finite group ⋮ On the generalized norms of a group ⋮ ON THE $\mathcal {F}$-RESIDUALS NORM OF A GROUP ⋮ On the Intersection of the Normalizers of the Nilpotent Residuals of All Subgroups of a Finite Group ⋮ On the intersection of the normalizers of the \(\mathcal F\)-residuals of subgroups of a finite group. ⋮ On the generalized norm of a finite group ⋮ On the \(\mathcal{F}^*\)-norm of a finite group ⋮ On Generalized Norms of Finite Groups ⋮ On the \(\mathfrak{F} \)-norm of a finite group ⋮ On the generalized norms of finite groups ⋮ Derived norms of finite groups
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Classes of finite groups and their properties
- Über den Normalisator der subnormalen Untergruppen
- On the norm of a group
- On the intersection of a class of maximal subgroups of a finite group. II
- A property of the lower central series of a group
- The Wielandt length of finite groups
- Finite groups whose minimal subgroups are normal
- The Wielandt Subgroup of a Finite Soluble Group
- Centre and norm
- Endliche Gruppen I
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