V. Darvish

collaborators

4 papers

math.FA2019

Convergence theorem for solving generalized mixed equilibrium problem and finding fixed point of a weak Bregman relatively nonexpansive mapping in Banach spaces

V. Darvish, K. Jantakarn, A. Kaewcharoen +1

In this paper, we study a new iterative method for finding the fixed point of a weak Bregman relatively nonexpansive mapping and the set of solutions of generalized mixed equilibri…

math.OA2019

Non-linear $$ -Jordan triple derivation on prime $$ -algebras

Vahid Darvish, Mojtaba Nouri, Mehran Razeghi +1

Let $A$ be a prime $*$ -algebra and $Φ$ preserves triple $*$ -Jordan derivation on $A$ , that is, for every $A, B \in A$ , $$Φ(A\diamond B \diamond C…

math.OA2015

Non-linear $*$ -Jordan derivations on von Neumann algebras

Ali Taghavi, Hamid Rohi, Vahid Darvish

Let $A$ be a factor von Neumann algebra and $ϕ$ be the $*$ -Jordan derivation on $A$ , that is, for every $A, B \in A$ , $ϕ(A\diamond_{1} B) = ϕ(A)\diamond_{1} B…

math.OA2015

Additivity of maps preserving Jordan $η_{}$ -products on $C^{}$ -algebras

Ali Taghavi, Hamid Rohi, Vahid Darvish

Let $A$ and $B$ be two $C^{*}$ -algebras such that $B$ is prime. In this paper, we investigate the additivity of map $Φ$ from $A$ onto $\math…

Convergence theorem for solving generalized mixed equilibrium problem and finding fixed point of a weak Bregman relatively nonexpansive mapping in Banach spaces

Non-linear ∗-Jordan triple derivation on prime ∗-algebras

Non-linear ∗-Jordan derivations on von Neumann algebras

Additivity of maps preserving Jordan η∗​-products on C∗-algebras

Non-linear $$ -Jordan triple derivation on prime $$ -algebras

Non-linear $*$ -Jordan derivations on von Neumann algebras

Additivity of maps preserving Jordan $η_{}$ -products on $C^{}$ -algebras