Results 111 to 120 of about 475 (152)
Characterization of Gamma Hemirings by Generalized Fuzzy Gamma Ideals
, 2015 This paper has explored theoretical methods of evaluation in the identification of the boundedness of the generalized fuzzy gamma ideals. A functional approach was used to undertake a characterization of this structure leading to a determination of some ...
Shahzad, Muhammad +3 more
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Sets of lengths in maximal orders in central simple algebras.
J Algebra, 2013 Smertnig D.
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On weakly semiprime ideals in noncommutative ring
Gulf Journal of MathematicsWe extend the concept of weakly semiprime ideals, originally defined by A. Badawi for commutative rings, to the noncommutative setting. We define a proper ideal I of a noncommutative ring R to be weakly semiprime if for any a ∈ R, 0 ≠ aRa ⊆ I implies a ∈ I.
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Fuzzy Γ-ideals in Γ-AG-groupoids
, 2014 In this paper we study fuzzy Γ-ideals and prime, semiprime fuzzy Γ-ideals of a Γ-AG-groupoid S. We prove that, if S is a Γ-AG-groupoid with left identity, then every fuzzy Γ-ideal of S is idempotent if and only if every fuzzy Γ-ideal of S is semiprime ...
Tariq Shah, Inayatur-Rehman, Asghar Khan
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FUZZY PRIME AND SEMIPRIME S-SUBACTS OVER MONOIDS
In this paper, we introduce the notions of fuzzy prime and fuzzy semiprime S-subacts, where S is a monoid with a zero and S-acts are representations of S.
M. SHABIR, J. AHSAN, K. SAIFULLAH
core
Some results on irreducible ideals of monoids
The purpose of this note is to study some algebraic properties of irreducible ideals of monoids. We establish relations between irreducible, prime, and semiprime ideals. We explore some properties of irreducible ideals in local, Noetherian, and Laskerian
Goswami, Amartya
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ON INTUITIONISTIC FUZZY SEMIPRIME IDEALS IN SEMIGROUPS
Scientiae Mathematicae Japonicae, 2007 openaire +1 more source
Factoring Ideals into Semiprime Ideals
Canadian Journal of Mathematics, 1978 Let D be an integral domain with 1 ≠ 0 . We consider “property SP” in D, which is that every ideal is a product of semiprime ideals. (A semiprime ideal is equal to its radical.) It is natural to consider property SP after studying Dedekind domains, which involve factoring ideals into prime ideals.
Vaughan, N. H., Yeagy, R. W.
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Semiprime Ideals and Separation Theorems for Posets
Order, 2008Let \(P\) be a poset and let \(A\) be a subset of \(P\). Define \(A^{u}:=\{x\in P : x\geq a \text{ for every } a\in A\}\). Dually define \(A^{l}:=\{x\in P : x\leq a \text{ for every } a\in A\}\). Then \(A^{ul}\) means \(\{A^{u}\}^l\) and \(A^{lu}\) means \(\{A^{l}\}^u\). A subset \(I\) of \(P\) is called an ideal if \(a,b\in I\) implies that \(\{a,b\}^{
Vilas S. Kharat, Khalid A. Mokbel
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