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Nonlinear $\ast$-Jordan triple derivation on prime $\ast$-algebras

Rocky Mountain Journal of Mathematics, 2020
Vahid Darvish, Mehran Razeghi, Ali Taghavi +2 more
exaly

On generalized Jordan left $*$-derivations in rings.

2012
Summary: First we define the notion of Jordan left $*$-derivation and generalized Jordan left $*$-derivation on a $*$-ring $R$ and then prove the following: Let $n\geq 1$ be a fixed integer and $R$ be an $(n+1)!$-torsion free $*$-ring with identity element $e$. If $F,d\colon R\to R$ are two additive mappings satisfying \(F(x^{n+1})=(
A. Z. Ansari, SCUDO, GIOVANNI
openaire +2 more sources

Nonlinear ξ-Jordan triple *-derivation on prime *-algebras

Rocky Mountain Journal of Mathematics, 2022
exaly

Jordan derivations of alternative rings

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

Non-linear $\lambda $-Jordan triple $\ast $-derivation on prime $\ast $-algebras

Rocky Mountain Journal of Mathematics, 2018
Ali Taghavi, Vahid Darvish
exaly

Equations arising from Jordan *-derivation pairs

Aequationes Mathematicae, 2004
Dijana Ilišević, Ilišević Dijana
exaly

Jordan {g,h}-derivations on tensor products of algebras

Linear and Multilinear Algebra, 2016
Matej Brešar
exaly

A note on Jordan derivations of triangular rings

Aequationes Mathematicae, 2019
Ajda Fošner, Wu Jing, Fošner Ajda
exaly