[HTML][HTML] Linear Generalized n-Derivations on C∗-Algebras
S Ali, AS Alali, V Varshney - Mathematics, 2024 - mdpi.com
Let n≥ 2 be a fixed integer and A be a C∗-algebra. A permuting n-linear map G: A n→ A is
known to be symmetric generalized n-derivation if there exists a symmetric n-derivation D: A …
known to be symmetric generalized n-derivation if there exists a symmetric n-derivation D: A …
Linear Generalized N-derivations on C-algebras
V Varshney, AS Alali, S Ali - 2024 - preprints.org
Abstract Let $ n\geq 2$ be a fixed integer and $\mathcal {A} $ be a $ C^* $-algebra. A
permuting $ n $-linear map $\mathcal {G}:\mathcal {A}^{n}\rightarrow\mathcal {A} $ is known …
permuting $ n $-linear map $\mathcal {G}:\mathcal {A}^{n}\rightarrow\mathcal {A} $ is known …
[PDF][PDF] On symmetric n-derivations in C-algebras
S Ali, MS Khan, V Varshney, NN Rafiquee - researchgate.net
This paper addresses the outcomes that elucidate the characteristics of symmetric linear n-
derivations within the realm of C∗-algebras. Basically, we show that in a primitive C∗ …
derivations within the realm of C∗-algebras. Basically, we show that in a primitive C∗ …