Results 91 to 100 of about 80,402 (184)

Local Automorphisms and Local Superderivations of Model Filiform Lie Superalgebras

Journal of Mathematics
In this paper, we give the forms of local automorphisms (resp. superderivations) of model filiform Lie superalgebra Ln,m in the matrix version. Linear 2-local automorphisms (resp. superderivations) of Ln,m are also characterized.
Yuqiu Sheng, Wende Liu, Yang Liu
doaj   +1 more source

The conjugacy problem for $\operatorname {Out}(F_3)$

Forum of Mathematics, Sigma
We present a solution to the conjugacy problem in the group of outer automorphisms of $F_3$ , a free group of rank 3. We distinguish according to several computable invariants, such as irreducibility, subgroups of polynomial growth and subgroups ...
François Dahmani, Stefano Francaviglia, Armando Martino, Nicholas Touikan   +3 more
doaj   +1 more source

Riemann surfaces with a quasi large abelian group of automorphisms

Le Matematiche, 2011
In this work we classify all Riemann surfaces having a quasi large abelian group of automorphisms, i.e. having an abelian group of automorphisms of order strictly bigger than 2(g−1), where g denotes the genus of the Riemann surface.
Roberto Pignatelli, Carmen Raso
doaj  

Automorphisms of groups

Journal of Algebra, 2007
Let \({\mathcal E}\colon N\rightarrowtail G\twoheadrightarrow Q\) be a group extension with coupling \(\chi\colon Q\to\text{Out\,}N\). If \(\Aut\,{\mathcal E}=\{\gamma\in\Aut\,G\mid N^\gamma=N\}\), \(\text{Comp}(\chi)\) the group of all compatible pairs for \(\chi\) and \(A\) the center of \(N\) regarded as a \(Q\)-module via \(\chi\) then it is known [
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On the group of automorphisms of Horikawa surfaces

Comptes Rendus. Mathématique
Minimal algebraic surfaces of general type $X$ such that $K^2_X=2\chi (\mathcal{O}_X)-6$ are called Horikawa surfaces. In this note the group of automorphisms of Horikawa surfaces is studied.
Lorenzo, Vicente
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Automorphic forms [PDF]

Banach Center Publications, 1985
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Composite reductions for Kripke models

Моделирование и анализ информационных систем, 2010
Kripke factor-model concept is investigated. It is shown, that every factor-model is representexl as a decomposition of several spexdal facctor-models, which groups of automorphisms are primes. Moreover, we show, that every finite group is isomorphic for
Y. A. Belov.
doaj  

AUTOMORPHISM COMMUTATORS [PDF]

Proceedings of the National Academy of Sciences, 1929
openaire   +2 more sources

ALMOST AUTOMORPHIC FUNCTIONS [PDF]

Proceedings of the National Academy of Sciences, 1963
openaire   +3 more sources

Symmetries and symmetry-breaking in arithmetic graphs. [PDF]

Heliyon, 2023
Shah A, Javaid I, Rehman SU.
europepmc   +1 more source