Results 111 to 120 of about 4,246 (183)
On semiprime ideals in lattices
AbstractThe basic aim of this note is to show that alleles can be a useful tool for investigations of semiprime ideals. By means of alleles we characterize semiprime ideals in general lattices. We also study when a sectionally complemented lattice is distributive.
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Attacking cryptosystems by means of virus machines. [PDF]
Pérez-Jiménez MJ+2 more
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On Jordan left-I-centralizers of prime and semiprime gamma rings with involution
Let M be a 2-torsion free Γ-ring with involution I satisfying the condition xαyβz=xβyαz for all x,y,z∈M and α,β∈Γ. The object of our paper is to show that every Jordan left-I-centralizer on a semiprime Γ-ring with involution I, is a reverse left-I ...
Kalyan Kumar Dey+2 more
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A quantum-inspired probabilistic prime factorization based on virtually connected Boltzmann machine and probabilistic annealing. [PDF]
Jung H+6 more
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On the generalization of torsion functor and P-semiprime modules over noncommutative rings [PDF]
Let R be an associative Noetherian unital noncommutative ring R. We introduce the functor PΓP over the category of R-modules and use it to characterize P-semiprime. P-semisecond R-modules also characterized by the functor PΛP.
Teklemichael Bihonegn+2 more
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On -Quasi-Semiprime Submodules
AL-ZOUBİ, Khaldoun, ALGHUEIRI, Shatha
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Fuzzy bipolar soft semiprime ideals in ordered semigroups. [PDF]
Aziz-Ul-Hakim, Khan H, Ahmad I, Khan A.
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Pythagorean fuzzy nil radical of Pythagorean fuzzy ideal
In this work, we introduce the Pythagorean fuzzy nil radical of a Pythagorean fuzzy ideal of a commutative ring, we further provide the notion of Pythagorean fuzzy semiprime ideal, and we study some related properties.
Idris Bachadach+3 more
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A Generalization of Source of Semiprimeness
This paper characterizes the semigroup ideal $\mathcal{L}_{R}^{n}(I)$ of a ring $R$, where $I$ is an ideal of $R$, defined by $\mathcal{L}_{R}^{0}(I)=I$ and $\mathcal{L}_{R}^{n}(I)=\{a\in R \mid aRa\subseteq \mathcal{L}_{R}^{n-1}(I)\}$, for all $n\in \mathbb{Z}^+$, the set of all the positive integers.
Didem Karalarlıoğlu Camcı+3 more
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