Results 81 to 90 of about 168 (124)

Strongly semicontinuous domains and semi-FS domains. [PDF]

ScientificWorldJournal, 2014
He Q, Xu L.
europepmc   +1 more source

Fuzzy semiprime ideals in Gamma-rings

, 2010
In this paper, T. K. Dutta's and S. K. Sardar's semiprime ideal of Gamma-rings as a fuzzy semiprime ideal of a Gamma-rings via its operator rings was defined. Some characterizations of fuzzy semiprime ideal of Gamma-rings was obtained. That is; a characterization prove of a fuzzy semiprime ideal, the relationship between fuzzy semiprime ideal and fuzzy
openaire   +2 more sources

Second and secondary lattice modules. [PDF]

ScientificWorldJournal, 2014
Callıalp F, Tekir Ü, Uğurlu EA, Oral KH.   +3 more
europepmc   +1 more source

Emerging trends in soft set theory and related topics. [PDF]

ScientificWorldJournal, 2015
Feng F, Cagman N, Leoreanu-Fotea V, Akram M.   +3 more
europepmc   +1 more source

Author Correction: Generalized roughness of three dimensional (∈, ∈ ∨ q) fuzzy ideals in terms of set‑valued homomorphism. [PDF]

Sci Rep
Bashir S, Mazhar R, Kausar N, Yaman S, Ali SS, Afzal MUH.   +5 more
europepmc   +1 more source

On weakly semiprime ideals in noncommutative ring

Gulf Journal of Mathematics
We 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.
openaire   +1 more source

Sets of lengths in maximal orders in central simple algebras.

J Algebra, 2013
Smertnig D.
europepmc   +1 more source

Ideals in semiprime alternative rings

Journal of Algebra, 1968
openaire   +2 more sources

ON INTUITIONISTIC FUZZY SEMIPRIME IDEALS IN SEMIGROUPS

Scientiae Mathematicae Japonicae, 2007
openaire   +1 more source

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Semiprime Ideals and Separation Theorems for Posets

Order, 2008
Let \(P\) 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
exaly   +3 more sources