Regular Self-Injective Rings With a Polynomial Identity
From MaRDI portal
Publication:4043197
DOI10.2307/1996974zbMath0292.16012OpenAlexW4238356958MaRDI QIDQ4043197
Stuart A. Steinberg, Efraim P. Armendariz
Publication date: 1974
Full work available at URL: https://doi.org/10.2307/1996974
Injective modules, self-injective associative rings (16D50) Prime and semiprime associative rings (16N60) von Neumann regular rings and generalizations (associative algebraic aspects) (16E50) Rings with polynomial identity (16Rxx)
Related Items
Centers of maximal quotient rings, The extend centroid of C*-algebras, On rings whose prime radical contains all nilpotent elements of index two, Maximal Quotients of Semiprime PI-Algebras, Rings with property (A) and their extensions., Associative rings, Central Localizations of Regular Rings, Hulls of semiprime rings with applications to \(C^*\)-algebras., Ideal intrinsic extensions with connections to PI-rings., Two-sided ideals in right self-injective regular rings, Quotient rings of semiprime rings with bounded index
Cites Work
- Unnamed Item
- Unnamed Item
- On the von Neumann regularity of rings with regular prime factor rings
- On rings with central polynomials
- Triality and Lie algebras of type \(D_4\)
- Lectures on injective modules and quotient rings
- Separable algebras over commutative rings
- On Azumaya algebras and finite dimensional representations of rings
- On a theorem of M. Artin
- Central polynomials for matrix rings
- On Classical Quotients of Polynomial Identity Rings with Involution
- On Semiprime P.I. Rings
- On Rings of Which Any One-Sided Quotient Rings are Two-Sided
- On Continuous Rings and Self Injective Rings
- Nonsingular Rings
- Prime Rings Having Polynomial Identities with Arbitrary Coefficients
- Localisation in PI -Rings
- Prime Rings Satisfying a Polynomial Identity
- Some results on the center of a ring with polynomial identity
- Regular P.I.-Rings
- Structure of Semiprime P.I. Rings
- On Regular Rings
- On the Structure of Algebraic Algebras and Related Rings
