Results 121 to 130 of about 17,375 (238)
K2 of finite abelian group algebras
In this paper, we represent K2(F[G×Zp]) as the direct sum of K2(FG) and an elementary abelian p-group; using this we calculate K2(FG) when F is a finite field of odd prime characteristic and G is a finite abelian group of p2-rank ≤1. We also compute HDR1(
Tang, Guoping, Gao, Yubin
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Abelian quandles and quandles with abelian structure group
Sets with a self-distributive operation (in the sense of (a ⊳ b) ⊳ c = (a ⊳ c) ⊳ (b ⊳ c)), in particular quandles, appear in knot and braid theories, Hopf algebra classification, the study of the Yang-Baxter equation, and other areas.
Lebed, Victoria, Mortier, Arnaud
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Abelian Group Actions and Hypersmooth Equivalence Relations
We show that any Borel action on a standard Borel space of a group which is topologically isomorphic to the sum of a countable abelian group with a countable sum of lines and circles induces an orbit equivalence relation which is hypersmooth.
Cotton, Michael R.
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The Automorphism Group of Non-Abelian Group of Order p^4
Let G be a finite non-abelian group of order p^4 . In this paper we give a structure theorem for the Sylow p-subgroup, Aut_p(G) , of the automorphism group of G../files/site1/files/52/8 ...
Reza Orfi
doaj
ABELIAN NETWORKS III. THE CRITICAL GROUP
The critical group of an abelian network is a finite abelian group that governs the behavior of the network on large inputs. It generalizes the sandpile group of a graph.
Lionel Levine, Benjamin Bond
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Compact abelian group actions on injective factors
We classify compact abelian group actions on injective type III factors up to conjugacy, which completes the final step of classification of compact abelian group actions on injective ...
Kawahigashi, Yasuyuki +1 more
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Abelian groups with a vanishing homology group
An abelian group A is called absolutely abelian, if in every central extension N ↣ G ↠ A the group G is also abelian. The abelian group A is absolutely abelian precisely when the Schur multiplicator H2A vanished.
Beyl, F.Rudolf
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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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On Algebraic and Definable Closures for Theories of Abelian Groups
Classifying abelian groups and their elementary theories, a series of characteristics arises that describe certain features of the objects under consideration.
In.I. Pavlyuk
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A Conic Algorithm for the Group Minimization Problem [PDF]
A new algorithm for the group minimization problem (GP) is proposed. The algorithm can be broadly described as follows. A suitable relaxation of(GP) is defined, in which any feasible point satisfies the group equation but may have negative components ...
Bruno Simeone
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