Let be a commutative ring with identity . It is well known that a topology was defined for called the Zariski topology (prime spectrum) . In this paper we will generalize this idea for near prime ideal . If be a commutative near-ring with identity , be a near prime ideal of and define . Then can be endowed with a topology similar to the Zariski topology which is called near Zariski topology (near prime spectrum) . we studies and discuss some of properties of such topology
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purp...
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purp...
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purpo...
Let R be a ring (commutative, with 1). An ideal p ⊂ R is called prime if p 6 = R and for all xy ∈ p,...
Let R be a commutative ring with nonzero identity and, S subset of R be a multiplicatively closed su...
Abstract. Let R be a commutative ring with identity and let M be an R-module. A proper submodule P o...
In this work we define a primary spectrum of a commutative ring R with its Zariski topology T. We in...
A representation-theoretic description of the Zariski spectrum of a commutative noetherian ring is a...
Abstract. We investigate connections between arithmetic properties of rings and topological properti...
Let R be a commutative ring and let Spec R denote the collection of prime ideals of R. We define a t...
Let R be a commutative ring and let Spec R denote the collection of prime ideals of R. We define a t...
We investigate connections between arithmetic properties of rings and topological properties of thei...
AbstractWe investigate connections between arithmetic properties of rings and topological properties...
Let R be an associative ring with identity and M an R-module. Let Spec(M) be the set of all prime su...
AbstractThe topic of this article is the formal topology abstracted from the Zariski spectrum of a c...
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purp...
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purp...
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purpo...
Let R be a ring (commutative, with 1). An ideal p ⊂ R is called prime if p 6 = R and for all xy ∈ p,...
Let R be a commutative ring with nonzero identity and, S subset of R be a multiplicatively closed su...
Abstract. Let R be a commutative ring with identity and let M be an R-module. A proper submodule P o...
In this work we define a primary spectrum of a commutative ring R with its Zariski topology T. We in...
A representation-theoretic description of the Zariski spectrum of a commutative noetherian ring is a...
Abstract. We investigate connections between arithmetic properties of rings and topological properti...
Let R be a commutative ring and let Spec R denote the collection of prime ideals of R. We define a t...
Let R be a commutative ring and let Spec R denote the collection of prime ideals of R. We define a t...
We investigate connections between arithmetic properties of rings and topological properties of thei...
AbstractWe investigate connections between arithmetic properties of rings and topological properties...
Let R be an associative ring with identity and M an R-module. Let Spec(M) be the set of all prime su...
AbstractThe topic of this article is the formal topology abstracted from the Zariski spectrum of a c...
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purp...
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purp...
A semigroup prime of a commutative ring R is a prime ideal of the semigroup (R, ·). One of the purpo...