S. Öztop

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20112024

most citedDynamical properties and some classes of non-porous subsets

6 citations · 8 across the 5 of their papers we have counts for

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6 papers · 1 filter

math.FA2024

Dilation estimates for Wiener amalgam spaces of Orlicz type

Busra Aris, Nenad Teofanov, Serap Oztop

We extend dilation properties of Wiener amalgam spaces when the local and global componenets are Lebesgue spaces to a more general setting of Orlicz spaces. We recover the result o…

math.FA2023★ 6 cited

Dynamical properties and some classes of non-porous subsets

Stefan Ivkovic, Serap Oztop, Seyyed Mohammad Tabatabaie

In this paper, we introduce several classes of non-σ-porous subsets of a general Lebesgue space. Also, we study some linear dynamics of operators and show that the set of all non-h…

math.FA2017★ 1 cited

Twisted Orlicz algebras, II

Serap Öztop, Ebrahim Samei

Let G be a locally compact group, let $Ω : G \times G \to C^{*}$ be a 2-cocycle, and let ( $Φ$ , $Ψ$ ) be a complementary pair of strictly increasing continuous Young functions. We…

math.FA2012

$p$ -Operator space structure on Feichtinger--Figà-Talamanca--Herz Segal algebras

Serap Öztop, Nico Spronk

We consider the minimal boundedly-translation-invariant Segal algebra $S_{0}^{p} (G)$ in the Figà-Talamanca--Herz algebra $A_{p} (G)$ of a locally compact group $G$ . In the case that $p = 2$ …

math.FA2011★ 1 cited

Minimal and maximal $p$ -operator space structures

Serap Oztop, Nico Spronk

We show that $L^{\infty} (μ)$ , in its capacity as multiplication operators on $L^{p} (μ)$ , is minimal as a $p$ -operator space for a decomposable measure $μ$ . We conclude that $L^{1} (μ)$ ha…

math.FA2011

Beurling-Figa-Talamanca-Herz algebras

Serap Oztop, Volker Runde, Nico Spronk

For a locally compact group $G$ and $p \in (1, \infty)$ , we define and study the Beurling-Figa-Talamanca-Herz algebras $A_{p} (G, ω)$ . For $p = 2$ and abelian $G$ , these are precisely the…