Abstract
In (1) and (2) we proved that under certain conditions a given ring R must be commutative. The conditions used there were “global” in the sense that they were imposed at once on the relation of a given element to all the other elements of the ring R.
Publisher
Canadian Mathematical Society
Cited by
20 articles.
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1. On continuous linear generalized derivation in rings and Banach algebras;Asian-European Journal of Mathematics;2019-12-19
2. On Commutativity of Banach $$^*$$ ∗ -Algebras with Derivation;Homological and Combinatorial Methods in Algebra;2018
3. One Commutativity Condition of Jacobson Semi-Simple Ring;Proceedings of the 2nd International Conference on Green Communications and Networks 2012 (GCN 2012): Volume 1;2013
4. A Commutativity Study for Certain Rings;Annals of the Alexandru Ioan Cuza University - Mathematics;2010-01-01
5. Commutativity conditions for rings: 1950–2005;Expositiones Mathematicae;2007-05