[PDF] Top 20 On Certain Generalized Prime Ideals in Boolean Like Semi ring of Fractions

... of Boolean like ring R was introduced by Foster in ...commutative ring with unity and of characteristic 2 in which ab(1 + a)(1 + b) = 0 for every a, b ∈ ...of Boolean like ... See full document

... of Boolean like rings is originally due to Foster ...of Boolean like ...of Boolean like semi rings by generalizing the concept of Boolean like rings of ...of ... See full document

... the Boolean-like semi-ring of fractions of a weak commutative Boolean-like ...define Boolean-like near ring (right) and prove that every quasi-weak ... See full document

... recollecting certain definitions and results concerning Boolean like semi rings and as well as Boolean like semi ring of ...a Boolean like semi ... See full document

... 2-potent prime ideal in a Boolean like semi ring and establish various characterization of almost primary ideals in terms of 2-potent prime ideals, radical of an ... See full document

... Given a set S, a fuzzy subset of S (or a fuzzy set in S) is described as an arbitrary mapping f : S → [0,1], where [0,1] is the usual interval of real numbers. The concept of fuzzy set was introduced by Zadeh[19]. ... See full document

... a ring R is called rigid if aαa 0 implies a 0 for a ∈ ...α-rigid ring 3 if there exists a rigid endomorphism α of ...a ring is a monomorphism and α-rigid rings are reduced ... See full document

... This work is inspired primarily by Herstein’s Noncommutative Rings, [Her]. For- mal definitions are taken mostly from Hungerford’s Algebra, [Hun], as a strong foundation for Ring Theory. Nevertheless, this paper ... See full document

... of prime submodules. Some basic properties of α-prime and weakly α-prime submodules are the extension of prime ...α-prime ideals in a ... See full document

... associative ring with center Z(R). Recall that a ring R is prime if aRb = 0 implies a = 0 or b = ...Every prime ring equipped with an involution is -prime but the converse need ... See full document

... weakly prime ideals called ...commutative ring with identity and I a fixed ideal of ...I-prime ideals and study some of its ...I-prime ideals becomes prime or ... See full document

... the ideals of H are the sets {a}, {a, b, c, f} and H (one can check it) which clearly form a ...the ideals of H are prime (that is, x, y ∈ H, x ◦ y ⊆ {a} implies x ∈ {a} or y ∈ {a}; x, y ∈ H, x ◦ y ⊆ ... See full document

... Q-fuzzy semi prime ideals in semi groups and Osman kazanci, sultan yamark and serife yilmaz [10] introduced the concept of intuitionistic Q-fuzzy R-subgroups of near ... See full document

... Abstract. J.C. Varlet introduced the concept of 0-distributive and 0-modular lattices. Recently, Zaidur Rahman et al. [6] have introduced the concept of 0-distributivity in a nearlattice. In this paper, we discuss ... See full document

... fuzzy prime ideal of a Γ-ring and obtained certain char- acterizations for a fuzzy ideal to be a fuzzy prime ...fuzzy prime ideal of a Γ-ring via its operator rings and obtained ... See full document

... itionistic fuzzy weakly prime ideal of R. If P (xy) = P(x) or P (xy) = P(y) for xy 6= 0, then P is called an intuitionistic fuzzy partial weakly prime ideal of R. A nonconstant an intuitionistic fuzzy ideal ... See full document

... all ideals of L forms a distributive lattice for which the set P I (L) of all principal ideals of L is a ...of ideals in L is again an ideal and hence the set I (L) is a complete ...a prime ... See full document

... of prime ideals in R, and the dimension theory of such a ...minimal prime ideal of the principal ideal (a), then htP ≤ ...prove Generalized Principal Ideal Theorem GP IT , which shows that, if ... See full document

... If I, J are O Δ -ideals, then equivalence of classes in C Δ is denoted by I ∼ J, and the class of I is denoted by I. The following is crucial to the interplay between ideals and continued fractions, ... See full document

... Throughout this section R is a Noetherian local ring with maximal ideal m, I, J are ideals of R and M is a non-zero finitely generated R- module. Let cd(I, J, M ) denote the supremum of all integers r for ... See full document