Results 71 to 80 of about 633,805 (104)

The Azumaya locus of certain quantum symplectic spaces

Communications in Algebra, 2023
In this article, we explore the uniparameter variant of quantum symplectic space. We provide a comprehensive analysis of all potential maximal-dimensional simple modules associated with this algebra.
Snehashis Mukherjee
semanticscholar   +1 more source

Azumaya Algebras as Galois Comodules

Journal of Mathematical Sciences, 2013
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mesablishvili, B., Wisbauer, R.
openaire   +1 more source

Azumaya Semigroup Algebras

Bulletin of the Malaysian Mathematical Sciences Society, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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An 8-periodic exact sequence of Witt groups of Azumaya algebras with involution

Manuscripta mathematica, 2019
Given an Azumaya algebra with involution $$(A,\sigma )$$ ( A , σ ) over a commutative ring R and some auxiliary data, we construct an 8-periodic chain complex involving the Witt groups of $$(A,\sigma )$$ ( A , σ ) and other algebras with involution, and ...
Uriya A. First
semanticscholar   +1 more source

Azumaya algebras and derivations

2018
Mathematics Technical ...
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Automorphisms of G-Azumaya Algebras

Canadian Journal of Mathematics, 1985
Let R be a commutative ring, G a finite abelian group of order n and exponent m, and assume n is a unit in R. In [10], F. W. Long defined a generalized Brauer group, BD(R, G), of algebras with a G-action and G-grading, whose elements are equivalence classes of G-Azumaya algebras.
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Non-Isomorphic Equivalent Azumaya Algebras

Canadian Mathematical Bulletin, 1987
AbstractWe explicitly describe an infinite collection of pairs of Azumaya algebras over the ring of integers of real quadratic number fields K which are maximal orders in the usual quaternion algebra over K, hence Brauer equivalent, but are not isomorphic.
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On the Gersten–Witt complex of an Azumaya algebra with involution

Journal of Algebra, 2022
Uriya A Firšt
exaly  

A pair of subalgebras in an Azumaya algebra

, 1983
K. Yokogawa
semanticscholar   +1 more source

Azumaya Algebras

2004
Vesselin Drensky, Edward Formanek
openaire   +1 more source