Results 171 to 180 of about 4,079 (208)
Orthogonal Generalized Symmetric Bi-Derivations of Semiprime Rings
C. Jaya Subba Reddy, Bhavana Reddy
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Modified Inverses of Centralizers of Semiprime Rings
Md Rezaul Islam, Satrajit Kumar Saha
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Generalized Dependent Elements of Generalized Reverse Derivation on Semiprime Rings
Shaima’a B. Yass
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A study of derivable mappings of semiprime rings
Gurninder S. Sandhu, Deepak Kumara
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Orthogonal Generalized Symmetric Higher bi-Derivations on Semiprime Г-Rings
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Chains of Semiprime and Prime Ideals in Leavitt Path Algebras [PDF]
Gene Abrams+3 more
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Minimal Prime and Semiprime Submodules
Babylonian Journal of Mathematics, 2023Prime and semiprime submodules are important generalizations of prime and semiprime ideals to module theory over commutative rings. However, minimal or smallest prime/semiprime submodules have received comparatively less attention.
R. M. Al-Masroub, Mahmood S. Fiadh
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On commuting additive mappings on semiprime rings
, 2020The main purpose of this paper is to describe the structure of a pair of additive mappings that are commuting on a semiprime ring.
Siriporn Lapuangkham, U. Leerawat
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On distribution of semiprime numbers
Russian Mathematics, 2014A semiprime is a natural number which is the product of two (possibly equal) prime numbers. Let y be a natural number and g(y) be the probability for a number y to be semiprime. In this paper we derive an asymptotic formula to count g(y) for large y and evaluate its correctness for different y.
Ishmukhametov S., Sharifullina F.
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Semiprime ore extensions [PDF]
A Ting R with a derivation δ is called δ-semiprime if for any δ-ideal I of R (i.e., an ideal I such that δ(I)⊆ I)I 2 = 0 implies I = 0.R is called δ-quasi-Baer (resp. quasi-Baer) if the right annihilator of every δ-ideal (resp. ideal) of R is generated by an idempotent of R.
Yasuyuki Hirano+2 more
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