Several authors, in particular M. Chamarie (C31 and [43), E. Jespers, L. Le Bruyn, P.
Wauters ([8] and [9]) and H. Marubayashi ([lo]) have generalized the notion of a Krull domain …

We consider rings whose one-sided ideals are close to automorphism-invariant modules.
We study rings in which every (finitely generated) right ideal is automorphism invariant and …

Let R be a ring. A right R-module M is called p-injective if every homomorphism from a
principal right ideal of R to M can be given by a left multiplication. A ring R is called a right …

The notion of an almost Krull domain is extended to rings satisfying a polynomial identity.
Some general structural results are obtained. We also prove that skew polynomial rings R …

Jacobson introduced the concept of K-rings, continuing the investigation of Kaplansky and
Herstein into the commutativity of rings. In this note we focus on the ring-theoretic properties …

Skew Monoid Rings over Zip Rings 1 Introduction Page 1 International Journal of Algebra,
Vol. 4, 2010, no. 21, 1031 - 1036 Skew Monoid Rings over Zip Rings Amit Bhooshan Singh …

Carl Faith [9] called a ring R to be right zip if the right annihilator r< sub> R(X) of a subset X
of R is zero, then there exists a finite subset Y⊂ X such that r< sub> R(Y)= 0; equivalently …

Let R be a ring. For two fixed positive integers m and n, an R-module M is called (m, n)-quasi-
injective if each R-homomorphism from an n-generated submodule of Mm to M extends to …

An example of a right <Emphasis Type="Italic">q </Emphasis>-ring Page 1 ISRAEL
JOURNAL OF MATHEMATICS 127 (2002), 303-316 AN EXAMPLE OF A RIGHT q-RING BY …