Rings with a certain condition on subsemigroups.
Rings with a finite set of nonnilpotents.
Rings with indecomposable modules local.
Rings with many idempotents.
Rings with the Minimum Condition for Principal Right Ideals Have the Maximum Condition for Principal Left Ideals.
Rings without Nilpotent Elements
...-Ringstrukturen auf dem Burnsidering der Permutationsdarstellungen einer endlichen Gruppe.
Selfinjective algebras of polynomial growth.
Selfinjective and Simply Connected Algebras.
Self-injective Von Neumann regular subrings and a theorem of Pere Menal.
This paper owes its origins to Pere Menal and his work on Von Neumann Regular (= VNR) rings, especially his work listed in the bibliography on when the tensor product K = A ⊗K B of two algebras over a field k are right self-injective (= SI) or VNR. Pere showed that then A and B both enjoy the same property, SI or VNR, and furthermore that either A and B are algebraic algebras over k (see [M]). This is connected with a lemma in the proof of the Hilbert Nullstellensatz, namely a finite ring extension...
Semi-perfect and F-semi-perfect modules.
Shelah's Singular Compactness Theorem.
Simple submodules and multiplicities.
Solvable Normal Subgroups and Nilpotent Ideals in Matrix Rings.
Some embedding theorems for rings
Some necessary conditions for orders to be of finite lattice type. I.
Some necessary conditions for orders to be of finite lattice type. II.
Some Noteworthy Properties of Zero Divisors in Infinite Rings.
Some Results on Rings with Chain Conditions.
Some small-centralizer properties for rings.