Results 31 to 40 of about 69,880 (174)
A tensor product approach to the abstract partial fourier transforms over semi-direct product groups [PDF]
In this article, by using a partial on locally compact semi-direct product groups, we present a compatible extension of the Fourier transform. As a consequence, we extend the fundamental theorems of Abelian Fourier transform to non-Abelian case.
Ali akbar Arefijammal +1 more
doaj
On conjugacy classes of the F4 group over a field q with characteristic 2
This article continues a series of papers devoted to solving the problem by which a non-identity conjugacy class in a finite simple non-abelian group contains commuting elements. Previously, this statement was tested for sporadic, projective, alternating
Yurova Nadezhda
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Ergodic Theorems for Abelian Semi-Groups [PDF]
Not ...
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Proof Theory and Ordered Groups
Ordering theorems, characterizing when partial orders of a group extend to total orders, are used to generate hypersequent calculi for varieties of lattice-ordered groups (l-groups).
A Ciabattoni +20 more
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Cohomology of Effect Algebras [PDF]
We will define two ways to assign cohomology groups to effect algebras, which occur in the algebraic study of quantum logic. The first way is based on Connes' cyclic cohomology. The resulting cohomology groups are related to the state space of the effect
Frank Roumen
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Remarks on the abelian convexity theorem
This note contains some observations on abelian convexity theorems. Convexity along an orbit is established in a very general setting using Kempf-Ness functions.
Biliotti, Leonardo, Ghigi, Alessandro
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Representation of Perfect and Local MV-algebras
We describe representation theorems for local and perfect MV-algebras in terms of ultraproducts involving the unit interval [0,1]. Furthermore, we give a representation of local Abelian lattice-ordered groups with strong unit as quasi-constant functions ...
Gerla, Brunella +2 more
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Tag-modules with complement submodules H-pure
The concept of a QTAG-module MR was given by Singh [8]. The structure theory of such modules has been developed on similar lines as that of torsion abelian groups.
Surjeet Singh, Mohd Z. Khan
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Higher gauge theory -- differential versus integral formulation
The term higher gauge theory refers to the generalization of gauge theory to a theory of connections at two levels, essentially given by 1- and 2-forms. So far, there have been two approaches to this subject.
Chepelev I. +5 more
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Slopes and Abelian Subvariety Theorem
In a series of papers published during 1990--1995 Masser and Wüstholz studied the period relations for abelian varieties and obtained an alternative proof of the Tate Conjecture proved by Faltings in 1983. They have obtained a bound for the degree of a minimal abelian subvariety \(B\) of an abelian variety \(A\), the tangent space of which at the ...
openaire +3 more sources

