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Details for article 12 of 23 found articles
| Title: |
Jacobson Radicals of Ore Extensions of Derivation Type |
| Author: |
Tsai, Yuan-Tsung Wu, Tsu-Yang Chuang, Chen-Lian |
| Appeared in: |
Communications in algebra |
| Paging: | Volume 35 (2007) nr. 3 pages 975-982 |
| Year: |
2007-03 |
| Contents: |
Let D be a sequence of derivations of a ring R. We form the Ore extension R[X; D]. Let N(R) denote the nil radical of R and J(R[X; D]), the Jacobson radical of R[X; D]. We show that N(R) = 0 implies J(R[X; D]) = 0 under one of the following conditions: (1) R is a PI-ring. (2) One of derivations in D is quasi-algebraic. (3) R satisfies the ascending chain condition on right annihilators. |
| Publisher: |
Taylor & Francis |
| Source file: |
Elektronische Wetenschappelijke Tijdschriften |
Details for article 12 of 23 found articles
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