activity
20062023
most citedIDA and Hankel operators on Fock spaces

14 citations · 34 across the 19 of their papers we have counts for

collaborators

21 papers

math.FA2023

Schatten class Hankel operators on doubling Fock spaces and the Berger-Coburn phenomenon

Ghazaleh Asghari, Jani A. Virtanen, Zhangjian Hu

Using the notion of integral distance to analytic functions, we give a characterization of Schatten class Hankel operators acting on doubling Fock spaces on the complex plane and u…

math.FA2023

Crouzeix's conjecture for classes of matrices

Ryan O'Loughlin, Jani Virtanen

For a matrix which satisfies Crouzeix's conjecture, we construct several classes of matrices from for which the conjecture will also hold. We discover a new link between cy…

math.FA2023

Volterra-type inner derivations on Hardy spaces

H. Arroussi, C. Tong, J. A. Virtanen +1

A classical result of Calkin [Ann. of Math. (2) 42 (1941), pp. 839-873] says that an inner derivation maps the algebra of bounded operators on a Hilbert sp…

math.FA2023

On the Berger-Coburn phenomenon

Zhangjian Hu, Jani A. Virtanen

In their previous work, the authors proved the Berger-Coburn phenomenon for compact and Schatten class Hankel operators on generalized Fock spaces when , th…

math.NA2023

On the spectrum of the double-layer operator on locally-dilation-invariant Lipschitz domains

Simon N. Chandler-Wilde, Raffael Hagger, Karl-Mikael Perfekt +1

We say that , the boundary of a bounded Lipschitz domain, is locally dilation invariant if, at each , is either locally or locally coincides (in some coordinat…

math.FA2022★ 1 cited

Essential positivity

A. Perälä, J. A. Virtanen

We define essentially positive operators on Hilbert space as a class of self-adjoint operators whose essential spectra is contained in the nonnegative real numbers and describe the…