Results 181 to 190 of about 4,055 (200)
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Multiplicative semiprimeness of strongly semiprime non-commutative Jordan algebras
Communications in Algebra, 2022A. M. Cabrera Serrano +2 more
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On Derivations in Semiprime Rings
Algebras and Representation Theory, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ali, Shakir, Huang, Shuliang
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Functional equations related to higher derivations in semiprime rings
, 2021O. H. Ezzat
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SEMIPRIME LEFT QUASI-MORPHIC RINGS
Journal of Algebra and Its Applications, 2013A ring R is called left quasi-morphic if {Ra ∣ a ∈ R} = {l(b)∣ b ∈ R} where l(b) denotes the left annihilator of b. In 2007 Camillo and Nicholson showed that if R is quasi-morphic (left and right) and satisfies the ACC on {Ra ∣ a ∈ R}, then R is an artinian principal ideal ring. This is a new characterization of these rings.
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2016
In an earlier paper, the author developed a theory that in a semiprime torsion free ring, there is an essential direct sum of three completely unique and algebraically very different types of ideals, one of which is discrete and the others are continuous.
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In an earlier paper, the author developed a theory that in a semiprime torsion free ring, there is an essential direct sum of three completely unique and algebraically very different types of ideals, one of which is discrete and the others are continuous.
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Semiprime Rings with Hypercentral Derivations
Canadian Mathematical Bulletin, 1995AbstractLetRbe a semiprime ring with a derivationd, λ a left ideal ofRandk, ntwo positive integers. Suppose that[d(xn),xn]k= 0 for allx∊ λ. Then [λ,R]d(R)= 0. That is, there exists a central idempotente∊U, the left Utumi quotient ring ofR, such thatdvanishes identically oneUand λ(l —e) is central in (1 —e ...
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A note on multiplicative (generalized)-derivations and left ideals in semiprime rings
, 2020B. Dhara, S. Kar, Swarup Kuila
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More on the Generalized (m,n)-Jordan Derivations and Centralizers on Certain Semiprime Rings
, 2020Driss Bennis, B. Dhara, B. Fahid
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