In this article, we give a complete characterization of semigroup graded rings which are graded von Neumann regular. We also demonstrate our results by applying them to several classes of examples, including matrix rings and groupoid graded rings.Comment: 9 pages. Minor corrections from v
summary:All commutative semigroups $S$ are described such that the Jacobson radical is homogeneous i...
In this paper, we establish several new results on commutative $G$-graded rings where $G$ is a total...
We investigate properties of group gradings on matrix rings $M_n(R)$, where $R$ is an associative un...
In this article, we give a complete characterization of semigroup graded rings which are graded von ...
In this article, we give a complete characterization of semigroup graded rings which are graded von ...
We systematically develop a theory of graded semigroups, that is semigroups S partitioned by groups ...
We prove a new characterization of graded von Neumann regular rings involving the recently introduce...
The notion of pi-regularity is a generalization of von Neumann regularity. In this paper we begin ou...
A ring R is called regular if for each a € R, there exists an element x € R such that axa = a. R...
AbstractFor a (group)G-graded ring R and any submonoid H of the center Z(G) containing the identity ...
AbstractWe show that the Eisenbud–Goto conjecture holds for (homogeneous) seminormal simplicial affi...
During his study of continuous geometries, J. von Neumann found that any complemented modular lattic...
Inspired by methods in prime characteristic in commutative algebra, we introduce and study combinato...
We define the rank of elements of general unital rings, discuss its properties and give several exam...
summary:All commutative semigroups $S$ are described such that the Jacobson radical is homogeneous i...
summary:All commutative semigroups $S$ are described such that the Jacobson radical is homogeneous i...
In this paper, we establish several new results on commutative $G$-graded rings where $G$ is a total...
We investigate properties of group gradings on matrix rings $M_n(R)$, where $R$ is an associative un...
In this article, we give a complete characterization of semigroup graded rings which are graded von ...
In this article, we give a complete characterization of semigroup graded rings which are graded von ...
We systematically develop a theory of graded semigroups, that is semigroups S partitioned by groups ...
We prove a new characterization of graded von Neumann regular rings involving the recently introduce...
The notion of pi-regularity is a generalization of von Neumann regularity. In this paper we begin ou...
A ring R is called regular if for each a € R, there exists an element x € R such that axa = a. R...
AbstractFor a (group)G-graded ring R and any submonoid H of the center Z(G) containing the identity ...
AbstractWe show that the Eisenbud–Goto conjecture holds for (homogeneous) seminormal simplicial affi...
During his study of continuous geometries, J. von Neumann found that any complemented modular lattic...
Inspired by methods in prime characteristic in commutative algebra, we introduce and study combinato...
We define the rank of elements of general unital rings, discuss its properties and give several exam...
summary:All commutative semigroups $S$ are described such that the Jacobson radical is homogeneous i...
summary:All commutative semigroups $S$ are described such that the Jacobson radical is homogeneous i...
In this paper, we establish several new results on commutative $G$-graded rings where $G$ is a total...
We investigate properties of group gradings on matrix rings $M_n(R)$, where $R$ is an associative un...
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