Characterizes derivations in upper triangular matrix algebras, indicating structural insights.
In this article, we characterize , h\-derivation on the upper triangular matrix algebra Tₙ(C) and prove that every Jordan , h\-derivation over Tₙ(C) is a , h\-derivation under a certain condition, where C is a $2$-torsion free commutative ring with unity 1≠ 0. Also, we study , h\-derivation and Jordan , h\-derivation over full matrix algebra Mₙ(C).
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Ghosh et al. (2023) studied this question.
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