Results 131 to 140 of about 11,763 (233)
Local automorphisms of finitary incidence algebras. [PDF]
Let $R$ be a commutative, indecomposable ring with identity and let $(P,\le)$ be a locally finite partially ordered set. Let $FI(P)$ denote the finitary incidence algebra of $(P,\le)$ over $R$.
Courtemanche, Jordan D., 1989-
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Automorphisms of Homogeneous Structures
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Various Bounds of Group of Autocentral Automorphisms [PDF]
In this paper, we find various bounds for the group of all autocentral automorphisms of a finite group $G$. We consider the cases, where the group of all autocentral automorphisms coincides with its upper bound, that is, the group of all central ...
Arora, Harsha
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The automorphisms of differential extensions of characteristic p [PDF]
Nonassociative differential extensions are generalizations of associative differential extensions, either of a purely inseparable field extension K of exponent one of a field F, F of characteristic p, or of a central division algebra over a purely ...
Pumplün, S.
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Representations of the space of n-theta functions [PDF]
Let X be a smooth complex projective curve with group of automorphisms G. In this thesis we apply the Holomorphic Lefschetz Theorem in certain cases to compute the decomposition of the space H (J(_x),O(_n)O)) into a sum of irreducible representations of ...
MejiÌa, Israel Moreno +1 more
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The Automorphism Group of a Hypercube
JUCS - Journal of Universal Computer Science Volume Nr.
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Riemann surfaces with a quasi large abelian group of automorphisms
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
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Automorphisms of A1-fibered surfaces [PDF]
We develop technics of birational geometry to study automorphisms of affine surfaces admitting many distinct rational fibrations, with a particular focus on the interactions between automorphisms and these fibrations.
Blanc, Jérémy, Dubouloz, Adrien
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Composite reductions for Kripke models
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.
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AUTOMORPHISM COMMUTATORS [PDF]
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