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Exponentiations over the quantum algebra U q ( s l 2 ( ) )

Sonia L’Innocente, Françoise Point, Carlo Toffalori (2013)

Confluentes Mathematici

We define and compare, by model-theoretical methods, some exponentiations over the quantum algebra U q ( s l 2 ( ) ) . We discuss two cases, according to whether the parameter q is a root of unity. We show that the universal enveloping algebra of s l 2 ( ) embeds in a non-principal ultraproduct of U q ( s l 2 ( ) ) , where q varies over the primitive roots of unity.

Extending the structural homomorphism of LCC loops

Piroska Csörgö (2005)

Commentationes Mathematicae Universitatis Carolinae

A loop Q is said to be left conjugacy closed if the set A = { L x / x Q } is closed under conjugation. Let Q be an LCC loop, let and be the left and right multiplication groups of Q respectively, and let I ( Q ) be its inner mapping group, M ( Q ) its multiplication group. By Drápal’s theorem [3, Theorem 2.8] there exists a homomorphism Λ : I ( Q ) determined by L x R x - 1 L x . In this short note we examine different possible extensions of this Λ and the uniqueness of these extensions.

Extension of complexes of groups

André Haefliger (1992)

Annales de l'institut Fourier

Complexes of groups G ( X ) over ordered simplicial complexes X are generalizations to higher dimensions of graphs of groups. We first relate them to complexes of spaces by considering their classifying space B G ( X ) . Then we develop their homological algebra aspects. We define the notions of homology and cohomology of a complex of groups G ( X ) with coefficients in a G ( X ) -module and show the existence of free resolutions. We apply those notions to study extensions of complexes of groups with constant or abelian kernel....

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