1 citations · 1 across the 3 of their papers we have counts for
12 papers
Expanding Generalized Fine Rings
Ahmad Moussavi, Peter Danchev, Arash Javan +1
We introduce and study the so-called {\it generalized -fine rings}, where every element outside the Jacobson radical is the sum of a unit and an element from the set $\sq…
Rings Whose Non-Invertible Elements Are Uniquely Strongly Clean
Peter Danchev, Mehrdad Esfandiar, Omid Hasanzadeh
We define and investigate in details the class of so-termed {\it GUSC} rings, that are those rings whose non-invertible elements are uniquely strongly clean. These rings are a comm…
A Generalization of UQ Rings
Peter Danchev, Mina Doostalizadeh, Omid Hasanzadeh
We examine the newly defined class of {\it - rings} described by the condition that for every unit , where denotes the set of quasi-n…
A Generalization of U Rings
Peter Danchev, Omid Hasanzadeh, Ahmad Moussavi +1
In this paper, we introduce and study a new class of rings calling them {\it weakly -rings}, hereafter abbreviated as {\it -rings} for short. A ring is said to be $W…
Rings whose Non-Units are a Unit Multiple of an Element from
Omid Hasanzadeh, Ahmad Moussavi, Peter Danchev
This paper introduces and studies a new class of rings called {\it -rings}. A ring is if every non-unit element can be written as the product of a unit and…
Rings Such That Lies In For Each Unit
Peter Danchev, Mina Doostalizadeh, Mehrdad Esfandiar +1
We investigate the so-called {\it rings}, a new type of rings in which every unit can be written as with . These rings were defined and studied by S…