An ensemble of idempotent lifting hypotheses
type: Item
instance of: scholarly article
title: An ensemble of idempotent lifting hypotheses
zbMATH Open document ID: 1416.16011
author: Dinesh Khurana
author: Pace P. Nielsen
author: T. Y. Lam
published in: Journal of Pure and Applied Algebra
publication date: 2018-02-09T00:00:00Z
Mathematics Subject Classification ID: 16E50
Mathematics Subject Classification ID: 16D25
Mathematics Subject Classification ID: 16U99
zbMATH DE Number: 6836854
zbMATH Keywords: von Neumann regular elements
zbMATH Keywords: idempotent lifting
zbMATH Keywords: IC rings
MaRDI profile type: Publication
full work available at URL: j.jpaa.2017.07.008
OpenAlex ID: W2734550571
cites work: Strong lifting splits.
cites work: Extensions of exchange rings
cites work: Coproducts and Some Universal Ring Constructions
cites work: Modules Over Coproducts of Rings
cites work: Continuous modules are clean.
cites work: Half-orthogonal sets of idempotents.
cites work: Q5703968
cites work: Idempotent lifting and ring extensions.
cites work: Q5598409
cites work: On generalized regular rings
cites work: Perspective rings.
cites work: Q4001907
cites work: Perspectivity and cancellation in regular rings
cites work: Q4531314
cites work: Rings with internal cancellation.
cites work: Exchange elements in rings, and the equation \(XA-BX=I\)
cites work: Q2734153
cites work: Exercises in classical ring theory.
cites work: Inner inverses and inner annihilators in rings.
cites work: Commuting idempotents, square-free modules, and the exchange property.
cites work: Lifting units in self-injective rings and an index theory for Rickart \(C^ *\)-algebras
cites work: Lifting Idempotents and Exchange Rings
cites work: Countable linear transformations are clean
cites work: Strong lifting.
cites work: Lifting units modulo exchange ideals and C* -algebras with real rank zero
cites work: Corner Rings of a Clean Ring Need Not be Clean
cites work: Lifting units in clean rings.
DOI: 10.1016/J.JPAA.2017.07.008
description: scientific article; zbMATH DE number 6836854