K. Azar

activity

20092025

most citedBounded Topological Groups

7 citations · 21 across the 44 of their papers we have counts for

collaborators

Showing 2019Show all

13 papers · 1 filter

math.FA2019

A generalization of order continuous operators

Mehrdad Bakhshi, Kazem Haghnejad Azar

Let $E$ be a sublattice of a vector lattice $F$ . A net ${x_{α}}_{α \in A} \subseteq E$ is said to be $F$ -order convergent to a vector $x \in E$ (in symbols $ x_α\xright…

math.FA2019

Some properties of bounded tri-linear maps

Abotaleb Sheikhali, Ali Ebadian, Kazem Haghnejad Azar

Let $X, Y, Z$ and $W$ be normed spaces and $f : X \times Y \times Z ⟶ W$ be a bounded tri-linear mapping. In this Article, we define the topological centers for bounded tri…

math.FA2019

Regularity of bounded tri-linear maps and the fourth adjiont of a tri-derivation

Abotaleb Sheikhali, Ali Ebadian, Kazem Haghnejad Azar

In this Article, we give a simple criterion for the regularity of a tri-linear mapping. We provide if $f : X \times Y \times Z ⟶ W$ is a bounded tri-linear mapping and $h…

math.FA2019

Close-to-regularity and completely regularity of bounded tri-linear maps

Abotaleb Sheikhali, Ali Ebadian, Kazem Haghnejad Azar

Let $f : X \times Y \times Z ⟶ W$ be a bounded tri-linear map on normed spaces. We say that $f$ is close-to-regular when $f^{t **** s} = f^{s **** t}$ and we say that $f$ is co…

math.FA2019★ 2 cited

Approximate semi-amenability of Banach algebras

M. Shams Kojanaghi, K. Haghnejad Azar, M. R. Mardanbeigi

Let $A$ be a Banach algebra, and $X$ a Banach $A$ -bimodule. A bounded linear mapping $D : A \to X$ is approximat…

math.FA2019

Which Topologies induced by order convergences

Kazem Haghnejad Azar

In this paper, we will study on some topologies induced by order convergences in a vector lattice. We will investigate the relationships of them.