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20212024
most citedSemigroups of composition operators and Integral operators in BMOA-type spaces

10 citations · 24 across the 6 of their papers we have counts for

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6 papers

math.FA2024★ 1 cited

On the Hilbert matrix operator: a brief survey

Carlo Bellavita, Vassilis Daskalogiannis, Georgios Stylogiannis

This article aims to explore the most recent developments in the study of the Hilbert matrix, acting as an operator on spaces of analytic functions and sequence spaces. We present…

math.CV2024★ 4 cited

Generalized Hilbert matrix operators acting on Bergman spaces

Carlo Bellavita, Vassilis Daskalogiannis, Santeri Miihkinen +3

In this article we study the generalized Hilbert matrix operator acting on the Bergman spaces of the unit disc for . In particular, we characterize the…

math.FA2023★ 1 cited

A variant of Hilbert's inequality and the norm of the Hilbert Matrix on

Vassilis Daskalogiannis, Petros Galanopoulos, Michael Papadimitrakis

We prove the nontrivial variant \[ \sum\limits_{m,n=1}^{\infty}\Big(\frac{n}{m}\Big)^{\frac{1}{q}-\frac{1}{p}}\frac{a_mb_n}{m+n-1}\leq\fracπ{\sin\fracπ{p}} \Big( \sum\limits_{m=1}^…

math.FA2023★ 4 cited

Generalized Hilbert operators arising from Hausdorff matrices

Carlo Bellavita, Nikolaos Chalmoukis, Vassilis Daskalogiannis +1

For a finite, positive, Borel measure on we consider an infinite matrix , related to the classical Hausdorff matrix defined by the same measure , in the same al…

math.CV2021★ 4 cited

Holomorphic semigroups and Sarason's characterization of vanishing mean oscillation

Nikolaos Chalmoukis, Vassilis Daskalogiannis

It is a classical theorem of Sarason that an analytic function of bounded mean oscillation (), is of vanishing mean oscillation if and only if its rotations converge in norm…

math.FA2021★ 10 cited

Semigroups of composition operators and Integral operators in BMOA-type spaces

Vassilis Daskalogiannis, Petros Galanopoulos

The aim of this article is to study semigroups of composition operators on the BMOA-type spaces , and on their "little oh" analogues . The spaces were intr…