Results 21 to 30 of about 293 (66)
Classification and properties of the $\pi$-submaximal subgroups in minimal nonsolvable groups
Let $\pi$ be a set of primes. According to H. Wielandt, a subgroup $H$ of a finite group $X$ is called a $\pi$-submaximal subgroup if there is a monomorphism $\phi:X\rightarrow Y$ into a finite group $Y$ such that $X^\phi$ is subnormal in $Y$ and $H^\phi=
Guo, Wenbin, Revin, Danila
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Nilpotence and descent in equivariant stable homotopy theory
Let $G$ be a finite group and let $\mathscr{F}$ be a family of subgroups of $G$. We introduce a class of $G$-equivariant spectra that we call $\mathscr{F}$-nilpotent.
Mathew, Akhil +2 more
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On the regularity number of a finite group and other base‐related invariants
Abstract A k$k$‐tuple (H1,…,Hk)$(H_1, \ldots, H_k)$ of core‐free subgroups of a finite group G$G$ is said to be regular if G$G$ has a regular orbit on the Cartesian product G/H1×⋯×G/Hk$G/H_1 \times \cdots \times G/H_k$. The regularity number of G$G$, denoted by R(G)$R(G)$, is the smallest positive integer k$k$ with the property that every such k$k ...
Marina Anagnostopoulou‐Merkouri +1 more
wiley +1 more source
Formation subgroups of finite soluble groups [PDF]
Digitisation of this thesis was sponsored by Arcadia Fund, a charitable fund of Lisbet Rausing and Peter ...
Hawkes, Trevor O.
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Abstract Book: 25th Congress of the European Hematology Association Virtual Edition, 2020
HemaSphere, Volume 4, Issue S1, Page 1-1168, June 2020.
wiley +1 more source
On the Burnside ring of a finite group [PDF]
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Nicolson, Donald Macleod +1 more
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Automorphisms of K-groups I [PDF]
This is the first in a sequence of papers that will develop the theory of automorphisms of nonsolvable finite groups. The sequence will culminate in a new proof of McBride's Nonsolvable Signalizer Functor Theorem, which is one of the fundamental results ...
Flavell, Paul
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On the subgroup permutability degree of some finite simple groups. [PDF]
PhDConsider a finite group G and subgroups H;K of G. We say that H and K permute if HK = KH and call H a permutable subgroup if H permutes with every subgroup of G. A group G is called quasi-Dedekind if all subgroups of G are permutable. We can define,
Aivazidis, Stefanos
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The socle of the center of a group algebra [PDF]
Let A be a finite-dimensional algebra over an algebraically closed field F. We consider the socle soc(Z(A)) of its center Z(A), which is known to be an ideal of Z(A).
Brenner, Sofia
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Contributions to the theory of groups [PDF]
A 1. The influence on a finite group of its proper abnormal structure. J. London Math. Soc. 40 (1965). 348-61; MR30#4838. • B 2. Abnormal depth and hypereccentric length in finite soluble groups, Math. Z. 90 (1965). 29-40; MR32#141. • C 3. On a
Rose, John S.
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