Results 201 to 210 of about 9,040,817 (231)
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The Automorphism Group of a Lie Group

Transactions of the American Mathematical Society, 1952
Introduction. The group A (G) of all continuous and open automorphisms of a locally compact topological group G may be regarded as a topological group, the topology being defined in the usual fashion from the compact and the open subsets of G (see ?1). In general, this topological structure of A (G) is somewhat pathological.
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Small Groups of Automorphisms

Bulletin of the London Mathematical Society, 1998
Let \(A\) be a group of automorphisms of the finite group \(G\) such that \((|A|,|G|)=1\). The authors prove that \(|A|0\), groups \(G\) and \(A\leq\Aut(G)\) can be found such that \((|A|,|G|)=1\) and \(|A|>|G|^{2-\varepsilon}\). Furthermore, if \(A\) is nilpotent of class at most 2, then \(|A|
Pálfy, P. P., Pyber, L.
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Hyperimaginaries and automorphism groups

Journal of Symbolic Logic, 2001
A hyperimaginary is an equivalence class of a type-definable equivalence relation on tuples of possibly infinite length. The notion was recently introduced in [1], mainly with reference to simple theories. It was pointed out there how hyperimaginaries still remain in a sense within the domain of first order logic.
Daniel Lascar, Anand Pillay
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Noetherian Automorphisms of Groups

Mediterranean Journal of Mathematics, 2005
An automorphism α of a group G is called a noetherian automorphism if for each ascending chain $$ X_1 < X_2 < \ldots < X_n < X_{n + 1} < \ldots $$ of subgroups of G there is a positive integer m such that \(X_n^{\alpha} = X_n \) for all n ≥ m. The structure of the group of all noetherian automorphisms of a group is investigated in this paper.
DE GIOVANNI, FRANCESCO, DE MARI, FAUSTO
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Automorphism groups of pictures

Journal of Graph Theory, 1990
AbstractA picture is a simple graph together with an edge‐coloring, such that each vertex is incident with exactly one edge of each color. An automorphism of a picture is a graph automorphism that preserves the colors of the edges. We show that every group is isomorphic to the full automorphism group of a picture, and prove that a group is isomorphic ...
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On the automorphisms of the Cremona group.

2006
In the recent paper [\textit{J. Déserti}, J. Algebra 297, No.~2, 584--599 (2006; Zbl 1096.14046)] the author has established that, over an uncountable field \(k\) of characteristic 0, the automorphism group of the group of algebraic automorphisms \(\text{Aut}(k^2)\) of the affine plane is generated by the inner automorphisms of \(\text{Aut}(k^2)\) and ...
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Automorphism groups ofFC-groups

Archiv der Mathematik, 1983
Robinson, D. J. S.   +2 more
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The automorphism group of a certain unbounded non-hyperbolic domain

Journal of Mathematical Analysis and Applications, 2014
Atsushi Yamamori
exaly  

Automorphism groups of Cayley graphs on symmetric groups with generating transposition sets

Journal of Combinatorial Theory Series B, 2006
Yan-Quan Feng
exaly  

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