A. Aydın

activity

20172022

most citedMultiplicative order convergence in

f

-algebras

9 citations · 14 across the 18 of their papers we have counts for

collaborators

Showing 2019Show all

4 papers · 1 filter

math.FA2019

Topological algebras of statistical $τ$ -bounded operators on ordered topological vector spaces

Abdullah Aydın, Muhammed Çınar

In this paper, we introduce statistical bounded set on topological vector space. Also, we consider three classes of bounded operators from topological vector spaces to ordered topo…

math.FA2019

The statistically unbounded $τ$ -convergence on locally solid Riesz spaces

Abdullah Aydın

A sequence $(x_{n})$ in a locally solid Riesz space $(E, τ)$ is said to be statistically unbounded $τ$ -convergent to $x \in E$ if, for every zero neighborhood $U$ , $\frac{1}{n}\big\lve…

math.FA2019★ 2 cited

Multiplicative norm convergence in Banach lattice $f$ -algebras

Abdullah Aydin

A net $(x_{α})$ in an $f$ -algebra $E$ is called multiplicative order convergent to $x \in E$ if $\lvert x_α-x\rvert u\oc 0$ for all $u \in E_{+}$ . This convergence has been investigated…

math.FA2019★ 9 cited

Multiplicative order convergence in $f$ -algebras

Abdullah Aydın

A net $(x_{α})$ in an $f$ -algebra $E$ is said to be multiplicative order convergent to $x \in E$ if $\x_α-x\u\oc 0$ for all $u \in E_{+}$ . In this paper, we introduce the notions $m o$ -co…

Topological algebras of statistical τ-bounded operators on ordered topological vector spaces

The statistically unbounded τ-convergence on locally solid Riesz spaces

Multiplicative norm convergence in Banach lattice f-algebras

Multiplicative order convergence in f-algebras

Topological algebras of statistical $τ$ -bounded operators on ordered topological vector spaces

The statistically unbounded $τ$ -convergence on locally solid Riesz spaces

Multiplicative norm convergence in Banach lattice $f$ -algebras

Multiplicative order convergence in $f$ -algebras