Abstract: Working constructively, we discuss two types of maximality for ideals in a commutative ring with identity, showing also that the results are the best possible
This paper gives conditions that guarantee that a near-ring or a semi-group has maximal right, left,...
In a course in abstract algebra in which the instructor presents a proof that each ideal in a ring w...
This paper presents an introduction to the theory of ideals in a ring with emphasis on ideals in a c...
Working constructively, we discuss two types of maximality for ideals in a commutative ring with ide...
summary:In 1950 in volume 1 of Proc. Amer. Math. Soc., B. Brown and N. McCoy showed that every (no...
The existence of ideal objects, such as maximal ideals in nonzero rings, plays a crucial role in com...
AbstractThe purpose of this paper is to decipher constructively a lemma of Suslin which played a cen...
Many classical ring-theoretic results state that an ideal that is maximal with respect to satisfying...
Many classical ring-theoretic results state that an ideal that is maximal with respect to satisfying...
The rings considered in this article are commutative with identity which admit at least two maximal ...
AbstractWe give a new constructive definition for Noetherian rings. It has a very concrete statement...
This thesis exhibits a collection of proofs of theorems on ideals in a commutative ring with and wit...
We introduce the notion of a ‘q-ideal in a commutative Banach algebra, and investigate the relation ...
showed that every (not necessarily commutative) ring R has an ideal M(R) consisting of elements a fo...
AbstractWe introduce the notion of a ‘q-ideal in a commutative Banach algebra, and investigate the r...
This paper gives conditions that guarantee that a near-ring or a semi-group has maximal right, left,...
In a course in abstract algebra in which the instructor presents a proof that each ideal in a ring w...
This paper presents an introduction to the theory of ideals in a ring with emphasis on ideals in a c...
Working constructively, we discuss two types of maximality for ideals in a commutative ring with ide...
summary:In 1950 in volume 1 of Proc. Amer. Math. Soc., B. Brown and N. McCoy showed that every (no...
The existence of ideal objects, such as maximal ideals in nonzero rings, plays a crucial role in com...
AbstractThe purpose of this paper is to decipher constructively a lemma of Suslin which played a cen...
Many classical ring-theoretic results state that an ideal that is maximal with respect to satisfying...
Many classical ring-theoretic results state that an ideal that is maximal with respect to satisfying...
The rings considered in this article are commutative with identity which admit at least two maximal ...
AbstractWe give a new constructive definition for Noetherian rings. It has a very concrete statement...
This thesis exhibits a collection of proofs of theorems on ideals in a commutative ring with and wit...
We introduce the notion of a ‘q-ideal in a commutative Banach algebra, and investigate the relation ...
showed that every (not necessarily commutative) ring R has an ideal M(R) consisting of elements a fo...
AbstractWe introduce the notion of a ‘q-ideal in a commutative Banach algebra, and investigate the r...
This paper gives conditions that guarantee that a near-ring or a semi-group has maximal right, left,...
In a course in abstract algebra in which the instructor presents a proof that each ideal in a ring w...
This paper presents an introduction to the theory of ideals in a ring with emphasis on ideals in a c...