Results 251 to 260 of about 582,737 (274)
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e-reversibility of rings via quasinilpotents
Georgian Mathematical Journal, 2023Abstract The reversible property of rings was introduced by Cohn and has important generalizations in noncommutative ring theory. In this paper, reversibility of rings is investigated in relation with quasinilpotents and idempotents, and our argument is spread out based on this. We call a ring R Qnil e-reversible if for
Handan Kose +2 more
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On a property of polynomial rings over reversible rings
Communications in Algebra, 2018In this article, we first observe a sort of property of ideals generated by zero-dividing polynomials over reversible rings, in relation with products of ideals at zero.
Hai-lan Jin +4 more
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On Weakly Generalized Reversible Rings
Springer Proceedings in Mathematics and StatisticsNirbhay Kumar, Avanish Chaturvedi
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Reversibility in matrix rings and group algebras
Periodica Mathematica HungaricazbMATH Open Web Interface contents unavailable due to conflicting licenses.
Truong Huu Dung +2 more
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On $$\mathcal {Z}$$-Reversible Rings
Proceedings of the National Academy of Sciences, India Section A: Physical Sciences, 2022Avanish Kumar Chaturvedi, Nirbhay Kumar
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Small reversible nonsymmetric rings
Journal of Algebra and Its ApplicationsA symmetric ring is reversible and a reversible ring is abelian reflexive. It has been shown that the smallest order for both a reversible nonsymmetric ring and an abelian reflexive nonreversible is 256. Examples of such rings are [Formula: see text] and [Formula: see text], respectively. The aim of the paper is to show that for a given prime [Formula:
Jeremy Moore, Steve Szabo
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On ∗–reverse derivations in semiprime rings
AIP Conference Proceedings, 2022Bharat Bhushan +2 more
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Reverse mathematics and local rings
Science China MathematicszbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Reversible Group Rings Over Commutative Rings
Communications in Algebra, 2007Yuanlin Li, M M Parmenter
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ON PROPERTIES RELATED TO REVERSIBLE RINGS
Bulletin of the Korean Mathematical Society, 2015Sung Ju Ryu, Da Woon Jung
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