Gh. R. Moghimi

collaborators

5 papers

math.FA2024

On $θ$ -centralizing $θ$ -generalized derivations on convolution algebras

M. Eisaei, M. J. Mehdipour, Gh. R. Moghimi

Let $θ$ be an isomorphism on $L_{0}^{\infty} (w)^{*}$ . In this paper, we investigate $θ$ -generalized derivations on $L_{0}^{\infty} (w)^{*}$ . We show that every $θ$ -centralizing $θ$ -genera…

math.FA2024

Jordan left $α$ -centralizer on certain algebras

M. Eisaei, M. J. Mehdipour, Gh. R. Moghimi

In this paper, we investigate Jordan left $α$ -centralizer on algebras. We show that every Jordan left $α$ -centralizer on an algebra with a right identity is a left $α$ -centralizer.…

math.FA2024

$θ$ -derivations on convolution algebras

M. Eisaei, Gh. R. Moghimi

In this paper, we investigate $θ$ -derivations on Banach algebra $L_{0}^{\infty} (w)^{*}$ . First, we study the range of them and prove the Singer-Wermer conjucture. We also give a char…

math.FA2024

Symmetric bi-derivations on certain Banach algebras

M. Eisaei, Gh. R. Moghimi

Let $A$ be a Banach algebra with a right identity $u$ such that $u A$ is commutative and semisimple. In this paper, we investigate symmetric bi-derivations of $A$ and detremine thei…

math.FA2024

Left $θ$ -derivations on weighted convolution algebras

M. Eisaei, M. J. Mehdipour, Gh. R. Moghimi

Let $θ$ be a homomorphism on $L_{0}^{\infty} (R^{+}, ω)^{*}$ . In this paper, we study left $θ$ -derivations on $L_{0}^{\infty} (R^{+}, ω)^{*}$ . We show that every left $θ$ -derivation on…

On θ-centralizing θ-generalized derivations on convolution algebras

Jordan left α-centralizer on certain algebras

θ-derivations on convolution algebras

Symmetric bi-derivations on certain Banach algebras

Left θ-derivations on weighted convolution algebras

On $θ$ -centralizing $θ$ -generalized derivations on convolution algebras

Jordan left $α$ -centralizer on certain algebras

$θ$ -derivations on convolution algebras

Left $θ$ -derivations on weighted convolution algebras