Strongly prime rings

D Handelman, J Lawrence - Transactions of the American Mathematical …, 1975 - ams.org
A ring R is (right) strongly prime (SP) if every nonzero twosided ideal contains a finite set
whose right annihilator is zero. Examples are domains, prime Goldie rings and simple rings; …
被引用次数：222 相关文章
[PDF] researchgate.net

[PDF][PDF] STRONGLY PRIME RINGS

D HANDELMAN, J LAWRENCE - AMERICAN MATHEMATICAL …, 1975 - researchgate.net
A ring R is (right) strongly prime (SP) if every nonzero twosided ideal contains a finite set
whose right annihilator is zero. Examples are domains, prime Goldie rings and simple rings; …
[PDF] academia.edu

[PDF][PDF] STRONGLY PRIME RINGS

D HANDELMAN, J LAWRENCE - AMERICAN MATHEMATICAL …, 1975 - academia.edu
A ring R is (right) strongly prime (SP) if every nonzero twosided ideal contains a finite set
whose right annihilator is zero. Examples are domains, prime Goldie rings and simple rings; …
[PDF] archive.org

[PDF][PDF] STRONGLY PRIME RINGS

D HANDELMAN, J LAWRENCE - AMERICAN MATHEMATICAL …, 1975 - scholar.archive.org
A ring R is (right) strongly prime (SP) if every nonzero twosided ideal contains a finite set
whose right annihilator is zero. Examples are domains, prime Goldie rings and simple rings; …

Strongly Prime Rings

D Handelman, J Lawrence - Transactions of the American Mathematical …, 1975 - JSTOR
A ring R is (right) strongly prime (SP) if every nonzero two-sided ideal contains a finite set
whose right annihilator is zero. Examples are domains, prime Goldie rings and simple rings; …
[PDF] academia.edu

[PDF][PDF] STRONGLY PRIME RINGS

D HANDELMAN, J LAWRENCE - AMERICAN MATHEMATICAL …, 1975 - academia.edu
A ring R is (right) strongly prime (SP) if every nonzero twosided ideal contains a finite set
whose right annihilator is zero. Examples are domains, prime Goldie rings and simple rings; …