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20202022
most citedMean ergodic composition operators on

1 citations · 1 across the 6 of their papers we have counts for

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6 papers

math.FA2022

Schatten Class Hankel Operators on Weighted Bergman Spaces induced by regular weights

Hamzeh Keshavarzi, Fanglei Wu

In this paper, for , we provide several descriptions of Schatten -class Hankel operators and on the weight Bergman space , in ter…

math.FA2022

Ergodic behaviors of composition operators acting on space of bounded holomorphic functions

Hamzeh Keshavarzi, Karim Hedayatian

We completely characterize the mean ergodic composition operators on . In particular, we show that a composition operator acting on this space is mean ergod…

math.FA2021

Characterization of forward, vanishing, and reverse Bergman Carleson measures using sparse domination

Hamzeh Keshavarzi

In this paper, using a new technique from harmonic analysis called sparse domination, we characterize the positive Borel measures including forward, vanishing, and reverse Bergman…

math.CV2020

Interpolating Sequences for Weighted Bergman Spaces on Strongly Pseudoconvex Bounded Domains

Hamzeh Keshavarzi

Let , , and be a strongly pseudoconvex bounded domain with a smooth boundary in . We will study the interpolation problem for weighted Bergman s…

math.FA2020

Some applications of interpolating sequences for Banach spaces of analytic functions

Hamzeh Keshavarzi

M. J. Beltrán-Meneua et al. \cite{beltran1} and E. Jordá and A. Rodríguez-Arenas \cite{jorda} characterized the (uniformly) mean ergodic composition operators on $H^\infty(\mathbb{…

math.FA2020★ 1 cited

Mean ergodic composition operators on

Hamzeh Keshavarzi

In this paper, we study (uniformly) mean ergodic composition operators on . Under some additional assumptions, it is shown that mean ergodic operators have…