Prime Rings Having Polynomial Identities with Arbitrary Coefficients

From MaRDI portal
Publication:5583139

DOI10.1112/plms/s3-17.3.470zbMath0189.03502OpenAlexW2060224819WikidataQ97096374 ScholiaQ97096374MaRDI QIDQ5583139

S. A. Amitsur

Publication date: 1967

Published in: Proceedings of the London Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1112/plms/s3-17.3.470




Related Items (37)

On the utility of Robinson-Amitsur ultrafilters. IIRings with permutable productsActions of groups on fully bounded noetherian ringsPrime essential ringsIdeal arithmetic in Noetherian PI ringsOne sided invertibility and localisationMonomial conditions on prime ringsReduced rank in Noetherian ringsSome results on the center of a ring with polynomial identityKrull Versus Global Dimension in Noetherian P.I. RingsOn the utility of Robinson-Amitsur ultrafiltersStrongly right FBN ringsWeighted noncommutative regular projective curvesQUASI-SEPARABLE EXTENSIONS OF NONCOMMUTATIVE RINGSFiniteness Conditions for Projective and Injective ModulesAnneaux de groupes noetheriensPrime ideals in Noetherian 𝑃𝐼-ringsIntersection theorems for some noncommutative noetherian ringsRing identities involving automorphismsOn Classical Quotients of Polynomial Identity Rings with InvolutionRegular Self-Injective Rings With a Polynomial IdentityPrimitive rings do not form an elementary classPolynomial identities of related ringsDie primitiven Klassen arithmetischer RingeQuotient ringsAlternative rings with d.c.c.\,. IIIA note on PI-ringsOn central division algebrasOn some commutativity theorems of HersteinOn rings whose simple modules are injectiveThe torsion theory at a prime ideal of a right Noetherian ringThe special class generated by a PI-ringEssential Extensions and Intersection TheoremsThe intersection of the powers of the radical in Noetherian P. I. ringsOn rings with central polynomialsOn commutativity of P.I. ringsUltraproducts and ultra-limits of near-rings




This page was built for publication: Prime Rings Having Polynomial Identities with Arbitrary Coefficients