Quasi-Baer ring extensions and biregrular rings

GF Birkenmeier, JY Kim, JK Park - Bulletin of the Australian …, 2000 - cambridge.org
A ring R with unity is called a (quasi-) Baer ring if the left annihilator of every (left ideal)
nonempty subset of R is generated (as a left ideal) by an idempotent. Armendariz has shown …

QUASI-BAER RING EXTENSIONS AND BIREGRULAR RINGS

GF BIRKENMEIER, JINY KIM, JAEK PARK - BULL. AUSTRAL. MATH. SOC - cambridge.org
A ring R with unity is called a (quasi-) Baer ring if the left annihilator of every (left ideal)
nonempty subset of R is generated (as a left ideal) by an idempotent. Armendariz has shown …

Quasi-Baer ring extensions and biregrular rings

GF Birkenmeier, JY Kim, JK Park, GF Birkenmeier… - 2000 - arch.neicon.ru
A ring R with unity is called a (quasi-) Baer ring if the left annihilator of every (left ideal)
nonempty subset of R is generated (as a left ideal) by an idempotent. Armendariz has shown …

[PDF][PDF] QUASI-BAER RING EXTENSIONS AND BIREGRULAR RINGS

GF BIRKENMEIER, JINY KIM, JAEK PARK - BULL. AUSTRAL. MATH … - researchgate.net
A ring R with unity is called a (quasi-) Baer ring if the left annihilator of every (left ideal)
nonempty subset of R is generated (as a left ideal) by an idempotent. Armendariz has shown …

[PDF][PDF] QUASI-BAER RING EXTENSIONS AND BIREGRULAR RINGS

GF BIRKENMEIER, JINY KIM… - BULL. AUSTRAL. MATH … - scholar.archive.org
A ring R with unity is called a (quasi-) Baer ring if the left annihilator of every (left ideal)
nonempty subset of R is generated (as a left ideal) by an idempotent. Armendariz has shown …