Graduate Algebra: Commutative View
By Louis H. Rowen. 2006
88 citations recorded by the source corpus.
Subfields: Theoretical Computer Science
View Paper: https://www.semanticscholar.org/paper/ed10b82cb15dae7d5001a214085d9e77c4260030
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In Theoretical Computer Science
Citations in the corpus
- On Engel groups, nilpotent groups, rings, braces and the Yang-Baxter equation (2015, background): “lpotent, then R[x] is a Jacobson radical ring, and hence R is a nil ring. Proof. Amitsur’s theorem assures that if R is a ring such that R[x] is Jacobson radical then R is a nil ring ( Theorem 15A.5, [41]). Therefore it suffices to show that R[x] is Jacobson radical. Observe that by Theorem 1.2 from [”