Right sided ideals and multilinear polynomials with derivation on prime rings.
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Publication:2389066
DOI10.4171/RSMUP/121-15zbMath1184.16045MaRDI QIDQ2389066
Basudeb Dhara, Rajendra K. Sharma
Publication date: 22 July 2009
Published in: Rendiconti del Seminario Matematico della Università di Padova (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/108760
Prime and semiprime associative rings (16N60) Other kinds of identities (generalized polynomial, rational, involution) (16R50) Derivations, actions of Lie algebras (16W25)
Related Items (7)
Composition and orthogonality of derivations with multilinear polynomials in prime rings ⋮ An identity on generalized derivations involving multilinear polynomials in prime rings ⋮ Generalized derivations and multilinear polynomials in prime rings ⋮ Generalized derivations of order 2 on multilinear polynomials in prime rings ⋮ Generalized derivations and commuting additive maps on multilinear polynomials in prime rings ⋮ Derivations vanishing on commutators with generalized derivation of order 2 in prime rings ⋮ A note on generalized derivations of order 2 and multilinear polynomials in prime rings
Cites Work
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- Differential identities of prime rings
- Rings with generalized identities. III
- Power central values of derivations on multilinear polynomials.
- Differential identities, Lie ideals, and Posner's theorems
- Prime rings satisfying a generalized polynomial identity
- Derivations in Prime Rings
- Gpis Having Coefficients in Utumi Quotient Rings
- Nil and Power-Central Polynomials in Rings
- On a Result of Levitzki
- An Engel Condition with Derivation
- One-Sided Ideals and Derivations of Prime Rings
- Derivations with Engel conditions on multilinear polynomials
- Posner's second theorem, multilinear polynomials and vanishing derivations
- Left Annihilators Characterized by GPIS
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