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Jordan left derivations on semiprime rings

2016
If \(R\) is a ring then \(D\in\text{End}(R,+)\) is a Jordan left derivation of \(R\) when \(D(x^2)=2xD(x)\) for all \(x\in R\). The author proves two results for such maps analogous to results known for derivations. These are: if \(R\) is a 2-torsion free semiprime ring, \(D\) a Jordan left derivation of \(R\), and \(n>1\) so that \(D(x)^n=0\) for all \
openaire +2 more sources

Non-linear ξ-Jordan *-derivations on von Neumann algebras

Linear and Multilinear Algebra, 2014
Changjing Li, Xiaochun Fang
exaly

Jordan derivations of alternative rings

Communications in Algebra, 2020
Bruno Ferreira, Henrique Guzzo Jr, Feng Wei +2 more
exaly

Additivity of Jordan (Triple) Derivations on Rings

Communications in Algebra, 2012
Wu Jing
exaly

Nonlinear ∗-Jordan triple derivations on von Neumann algebras

Mathematica Slovaca, 2018
Changjing Li
exaly

Derivations and Jordan ideals in prime rings

Journal of Taibah University for Science, 2014
Lahcen Oukhtite, Abdellah Mamouni, Charef Beddani +2 more
exaly

Non-linear *-Jordan derivations on von Neumann algebras

Linear and Multilinear Algebra, 2016
Ali Taghavi, Vahid Darvish
exaly