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math.FA2022

Exact essential norm of generalized Hilbert matrix operators on classical analytic function spaces

Mikael Lindström, Santeri Miihkinen, David Norrbo

We compute the exact value of the essential norm of a generalized Hilbert matrix operator acting on weighted Bergman spaces and weighted Banach spaces of analy…

math.FA2020

Unified approach to spectral properties of multipliers

Mikael Lindström, Santeri Miihkinen, David Norrbo

Let be the open unit ball in . We characterize the spectra of pointwise multipliers acting on Banach spaces of analytic functions on

math.FA2020

On the exact value of the norm of the Hilbert matrix operator on weighted Bergman spaces

Mikael Lindström, Santeri Miihkinen, Niklas Wikman

In this article, the open problem of finding the exact value of the norm of the Hilbert matrix operator on weighted Bergman spaces is adressed. The norm was conjectured to…

math.FA2018

Rigidity of weighted composition operators on

Mikael Lindström, Santeri Miihkinen, Pekka J. Nieminen

We show that every non-compact weighted composition operator acting on a Hardy space for fixes an isomorphic copy of the sequ…

math.FA2018

Norm estimates of weighted composition operators pertaining to the Hilbert Matrix

Mikael Lindström, Santeri Miihkinen, Niklas Wikman

Very recently, Božin and Karapetrović solved a conjecture by proving that the norm of the Hilbert matrix operator on the Bergman space is equal to $\fracπ{\sin(…

math.FA2016

Spectral properties of weighted composition operators on the Bloch and Dirichlet spaces

Ted Eklund, Mikael Lindstrom, Pawel Mleczko

The spectra of invertible weighted composition operators on the Bloch and Dirichlet spaces are studied. In the Bloch case we obtain a complete description of the spectrum wh…