Results 1 to 10 of about 173,358,856 (223)
The automorphism groups of groups of order $p^{2} q$ [PDF]
We record for reference a detailed description of the automorphism groups of the groups of order $p^{2}q$, where $p$ and $q$ are distinct primes.
Elena Campedel +2 more
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AUTOMORPHISM GROUPS OF FREE GROUPS [PDF]
Abstract This note contains some remarks on generating pairs for automorphism groups of free groups. There has been significant use of electronic assistance. Little of this is used to verify the results.
Newman, Michael
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AUTOMORPHISM OF CYCLIC GROUPS [PDF]
In this article, we will study cyclic groups A. We have found a class of cyclic groups A which are not determined with their automorphism groups in CQ.
Ibrahima Sagno +2 more
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Distal automorphism groups of Lie groups.
Abels H. Distal Automorphism-Groups of Lie-Groups. Journal für die Reine und Angewandte Mathematik.
Abels, Herbert
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On the automorphism groups of some Leibniz algebras [PDF]
We study the automorphism groups of finite-dimensional cyclic Leibniz algebras. In this connection, we consider the relationships between groups, modules over associative rings and Leibniz algebras.
Leonid Kurdachenko +2 more
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The Automorphism Group of certain 3-Generator p-Groups [PDF]
A presentation as well as a structural description of the automorphism group of a family of 3-generator finite p-groups is given, p being an odd prime.
Fernando Szechtman
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Automorphism groups of some variants of lattices
In this paper we consider variants of the power set and the lattice of subspaces and study automorphism groups of these variants. We obtain irreducible generating sets for variants of subsets of a finite set lattice and subspaces of a finite vector space
O.G. Ganyushkin, O.O. Desiateryk
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A new characterization of the automorphism groups of Mathieu groups
Let cd(G){\rm{cd}}\left(G) be the set of irreducible complex character degrees of a finite group GG. ρ(G)\rho \left(G) denotes the set of primes dividing degrees in cd(G){\rm{cd}}\left(G).
Liu Xin, Chen Guiyun, Yan Yanxiong
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Automorphism groups of some families of bipartite graphs
This paper discusses the automorphism group of a class of weakly semiregular bipartite graphs and its subclass called WSBEND graphs. It also tries to analyse the automorphism group of the SM sum graphs and SM balancing graphs.
K.G. Sreekumar, K. Manilal
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Frobenius groups as groups of automorphisms [PDF]
We show that if G F H GFH
Makarenko, N. Yu., Shumyatsky, Pavel
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