M. Amyari

activity

20052020

most citedApproximate Homomorphisms of Ternary Semigroups

56 citations · 56 across the 5 of their papers we have counts for

collaborators

Showing 2018Show all

4 papers · 1 filter

math.FA2018

The operator--valued parallelism and norm-parallelism in matrices

M. Mohammadi Gohari, M. Amyari

Let $H$ be a Hilbert space, and let $K (H)$ be the $C^{*}$ -algebra of compact operators on $H$ . In this paper, we present some characterizations of the n…

math.FA2018

Parallelism in Hilbert $K (H)$ -modules

M. Mohammadi Gohari, M. Amyari

Let $(H, [\cdot, \cdot])$ be a Hilbert space and $K (H)$ be the $C^{*}$ -algebra of compact operators on $H$ . In this paper, we present some characteriza…

math.OA2018

A new type of Numerical radius of operators on Hilbert $C^{*}$ -module

Marzieh Mehrazin, Maryam Amyari, Mohsen Erfanian Omidvar

In this paper, we define a new concept of numerical range $W_{o} (\cdot)$ and prove its basic results. We also define the numerical radius $ω_{o} (\cdot)$ and prove that $$ω_{o}(T)\l…

math.FA2018

Numerical radius parallelism of Hilbert space operators

Marzieh Mehrazin, Maryam Amyari, Ali Zamani

In this paper, we introduce a new type of parallelism for bounded linear operators on a Hilbert space $(H, ⟨ \cdot, \cdot ⟩)$ based on numerical radiu…

The operator--valued parallelism and norm-parallelism in matrices

Parallelism in Hilbert K(H)-modules

A new type of Numerical radius of operators on Hilbert C∗-module

Numerical radius parallelism of Hilbert space operators

Parallelism in Hilbert $K (H)$ -modules

A new type of Numerical radius of operators on Hilbert $C^{*}$ -module