M. Ansari

activity

20212025

collaborators

3 papers

math.OA2025

Lie $n$ -centralizers of von Neumann algebras

Mohammad Ashraf, Mohammad Afajal Ansari, Md Shamim Akhter +1

Let $\U$ be a von Neumann algebra with a projection $P\in \U$. For any $A_1,A_2,\ldots,A_n\in\U,$ define $p_{1} (A_{1}) = A_{1},$ $p_n (A_1,A_2,\ldots,A_n)=[p_{n-1} (A_1,A_2,\ldots,A_{n-1})…

math.RA2022

Multiplicative generalized Jordan $n$ -derivations of unital rings with idempotents

Mohammad Ashraf, Mohammad Afajal Ansari, Md Shamim Akhter

Let $A$ be a unital ring with a nontrivial idempotent. In this paper, it is shown that under certain conditions every multiplicative generalized Jordan $n$ -derivation $Δ…

math.RA2021

Lie higher derivations of arbitrary triangular algebras

Mohammad Ashraf, Mohammad Afajal Ansari

Motivated by the works of Wang [Y. Wang, \textit{Lie (Jordan) derivations of arbitrary triangular algebras,} Aequationes Mathematicae, \textbf{93} (2019), 1221-1229] and Moafian et…

Lie n-centralizers of von Neumann algebras

Multiplicative generalized Jordan n-derivations of unital rings with idempotents

Lie higher derivations of arbitrary triangular algebras

Lie $n$ -centralizers of von Neumann algebras

Multiplicative generalized Jordan $n$ -derivations of unital rings with idempotents