Left Quotient Associative Pairs and Morita Invariant Properties

DOI10.1081/AGB-120037419zbMath1075.16015OpenAlexW2172084112MaRDI QIDQ3158249

Mercedes Siles Molina, Miguel Gómez Lozano

Publication date: 21 January 2005

Published in: Communications in Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1081/agb-120037419

zbMATH Keywords

Morita invarianceassociative pairsidempotent ringsmaximal left quotient ringsFountain-Gould left quotient ringsleft quotient pairs

Mathematics Subject Classification ID

Module categories in associative algebras (16D90) Torsion theories; radicals on module categories (associative algebraic aspects) (16S90)

Related Items (5)

Finite \(\mathbb{Z}\)-gradings of simple associative algebras. ⋮ The ideal of Lesieur-Croisot elements of Jordan pairs ⋮ Fountain-Gould left orders for associative pairs. ⋮ PI theory for associative pairs ⋮ Associative systems of left quotients.

Cites Work

• Unnamed Item
• Diagonalization in Jordan pairs
• Morita equivalence for idempotent rings
• Quadratic Jordan systems of Hermitian type
• Morita equivalence based on contexts for various categories of modules over associative rings
• Elementary groups and stability for Jordan pairs
• Goldie theorems for associative pairs
• Orders in primitive rings with non-zero socle and posner's theorem

This page was built for publication: Left Quotient Associative Pairs and Morita Invariant Properties