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Semiprime

Known as: Semi-prime, Two-almost prime, Pq number 
In mathematics, a semiprime (also called biprime or 2-almost prime, or pq number) is a natural number that is the product of two (not necessarily… 
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Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2020
2020
Primeness of Relative Annihilators in BCK-Algebra
Conditions that are necessary for the relative annihilator in lower B C K -semilattices to be a prime ideal are discussed. Given… 
2018
2018
A Parallel Probabilistic Approach to Factorize a Semiprime
In accordance with the distributive traits of semiprimes’ divisors, the article proposes an approach that can find out the small… 
Review
2001
Review
2001
Universal localization at semiprime Goldie ideals
In this paper we consider an alternative to Ore localization at a semiprime ideal S of a left Noetherian ring R. In [5], P.M.Cohn… 
1997
1997
Centralizers on prime and semiprime rings
The purpose of this paper is to investigate identities satisfied by centralizers on prime and semiprime rings. We prove the… 
1994
1994
STRUCTURE THEOREM FOR PRIME RINGS SATISFYING A GENERALIZED IDENTITY
We prove in this paper a structure theorem for prime rings whose symmetric ring of quotients has nonzero socle. Then this result… 
1989
1989
An intrinsic characterisation of self-injective semi-prime commutative rings
1980
1980
Strongly semiprime rings and nonsingular quasi-injective modules
Following Handelman [8] we call a ring R is a right strongly semiprime ring provided if / is a two-sided ideal of R and is… 
1976
1976
Homomorphisms and derivations on Banach algebras
This thesis is concerned with some problems in three areas of Banach algebra theory. These are dealt with separately in Chapters… 
1973
1973
On the structure of semiprime rings
The structure of prime rings has recently been studied by A. W. Goldie, R. E. Johnson, L. Lesieur and R. Croisot. In their main… 
1957
1957
STRUCTURE THEORY OF FAITHFUL RINGS I. CLOSURE OPERATIONS ON LATTICES(
A ring having no nonzero left annihilator will be called a faithful ring. Thus, if R is a faithful ring, aRlDO for every nonzero… 
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