When is a Crossed Product by a Twisted Partial Action Azumaya?
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Publication:3562321
DOI10.1080/00927870902888250zbMath1200.16024OpenAlexW2139903649MaRDI QIDQ3562321
Antonio Paques, Alveri Sant'Ana
Publication date: 21 May 2010
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927870902888250
Actions of groups and semigroups; invariant theory (associative rings and algebras) (16W22) Separable algebras (e.g., quaternion algebras, Azumaya algebras, etc.) (16H05) Twisted and skew group rings, crossed products (16S35)
Related Items (8)
Twisted partial actions of Hopf algebras. ⋮ On three special types of partial Galois extensions ⋮ On partial Galois algebras ⋮ Partial generalized crossed products and a seven-term exact sequence ⋮ Partial projective representations and partial actions. II. ⋮ Recent developments around partial actions ⋮ Morita equivalence of partial group actions and globalization ⋮ SIMPLICITY OF CROSSED PRODUCTS BY TWISTED PARTIAL ACTIONS
Cites Work
- Partial actions and Galois theory
- Partial actions and partial skew group rings.
- Crossed products by twisted partial actions and graded algebras.
- \(K\)-theory for partial crossed products by discrete groups
- On semisimple extensions and separable extensions over non commutative rings
- Separable algebras over commutative rings
- Partial actions of groups and actions of inverse semigroups
- Twisted Partial Actions: A Classification of Regular C*-Algebraic Bundles
- On galois extensions of an azumaya algebra
- PARTIAL ACTIONS OF GROUPS
- Associativity of crossed products by partial actions, enveloping actions and partial representations
- ON THE AZUMAYA LOCUS OF SOME CROSSED PRODUCTS#
- Skew group rings which are azumaya
- Crossed Products by Twisted Partial Actions: Separability, Semisimplicity, and Frobenius Properties
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