AN IDENTITY WITH GENERALIZED DERIVATIONS
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Publication:3637792
DOI10.1142/S021949880900331XzbMath1186.16050OpenAlexW2024277306WikidataQ57787950 ScholiaQ57787950MaRDI QIDQ3637792
Publication date: 14 July 2009
Published in: Journal of Algebra and Its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s021949880900331x
Prime and semiprime associative rings (16N60) Other kinds of identities (generalized polynomial, rational, involution) (16R50) Derivations, actions of Lie algebras (16W25)
Related Items (14)
Annihilator condition of a pair of derivations in prime and semiprime rings ⋮ An Engel condition with two generalized derivations on Lie ideals of prime rings ⋮ On X-generalized skew derivations and their applications ⋮ Central Values of X-generalized Skew Derivations on Right Ideals in Prime Rings ⋮ Generalized skew derivations with hypercommuting conditions on Lie ideals ⋮ Strong commutativity preserving generalized derivations on right ideals. ⋮ An Engel condition with two generalized derivations in prime rings ⋮ AN ENGEL CONDITION WITH AUTOMORPHISMS FOR LEFT IDEALS ⋮ Centralizers of \(X\)-generalized skew derivations on multilinear polynomials in prime rings ⋮ Functional identities and Jordan σ-derivations ⋮ Jordan derivations of prime rings with characteristic two. ⋮ Strong commutativity preserving generalized derivations on Lie ideals ⋮ Identities with Engel conditions on derivations. ⋮ b-GENERALIZED DERIVATIONS OF SEMIPRIME RINGS HAVING NILPOTENT VALUES
Cites Work
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- On invariant additive subgroups
- Generalized skew derivations characterized by acting on zero products.
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- Prime rings satisfying a generalized polynomial identity
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- Identities with derivations on rings and Banach algebras
- On a Result of Levitzki
- On the product of two generalized derivations
- Generalized derivations of left faithful rings
- Generalized derivations in rings*
- The Skolem–Noether Theorem for Semiprime Rings Satisfying a Strict Identity
- Characterizing homomorphisms, derivations and multipliers in rings with idempotents
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