@article {
author = {Ghosh, Arindam and Prakash, Om},
title = {CHARACTERIZATION OF JORDAN $\{g, h\}$-DERIVATIONS OVER MATRIX ALGEBRAS},
journal = {Journal of Algebraic Systems},
volume = {11},
number = {1},
pages = {77-95},
year = {2023},
publisher = {Shahrood University of Technology},
issn = {2345-5128},
eissn = {2345-511X},
doi = {10.22044/jas.2022.11250.1562},
abstract = {In this article, we characterize $\{g, h\}$-derivation on the upper triangular matrix algebra $\mathcal{T}_n(C)$ and prove that every Jordan $\{g, h\}$-derivation over $\mathcal{T}_n(C)$ is a $\{g, h\}$-derivation under a certain condition, where $C$ is a $2$-torsion free commutative ring with unity $1\neq 0$. Also, we study $\{g, h\}$-derivation and Jordan $\{g, h\}$-derivation over full matrix algebra $\mathcal{M}_n(C)$.},
keywords = {derivation,{g, h}-Derivation,Upper Triangular Matrix Algebra,Matrix Algebra},
url = {https://jas.shahroodut.ac.ir/article_2668.html},
eprint = {https://jas.shahroodut.ac.ir/article_2668_a94d482c950b83c4b684d332282e90cd.pdf}
}