activity
20112019
most citedUnbounded Subnormal Composition Operators in L2-Spaces

8 citations · 14 across the 6 of their papers we have counts for

collaborators

7 papers

math.FA20192 cited

m-isometric operators and their local properties

Z. J. Jablonski, I. B. Jung, J. Stochel

In this paper we give necessary and sufficient conditions for a bounded linear Hilbert space operator to be an -isometry for an unspecified written in terms of conditions th…

math.FA2019

A Subnormal Completion Problem for Weighted Shifts on Directed Trees, II

George R. Exner, Il Bong Jung, Jan Stochel +1

The subnormal completion problem on a directed tree is to determine, given a collection of weights on a subtree, whether the weights may be completed to the weights of a subnormal…

math.FA20172 cited

Almost invariant half-spaces for operators on Hilbert space. II: operator matrices

Il Bong Jung, Eungil Ko, Carl Pearcy

This paper is a sequel to [6]. In that paper we transferred the discussions in [1] and [13] concerning almost invariant half-spaces for operators on complex Banach spaces to the co…

math.FA2016

Subnormality of unbounded composition operators over one-circuit directed graphs: exotic examples

Piotr Budzynski, Zenon Jan Jablonski, Il Bong Jung +1

A recent example of a non-hyponormal injective composition operator in an -space generating Stieltjes moment sequences, invented by three of the present authors, was built ove…

math.FA20138 cited

Unbounded Subnormal Composition Operators in L2-Spaces

Piotr Budzynski, Zenon Jan Jablonski, Il Bong Jung +1

A criterion for subnormality of unbounded composition operators in L2-spaces, written in terms of measurable families of probability measures satisfying the so-called consistency c…

math.FA2011

Unbounded subnormal weighted shifts on directed trees

Piotr Budzynski, Zenon Jan Jablonski, Il Bong Jung +1

A new method of verifying the subnormality of unbounded Hilbert space operators based on an approximation technique is proposed. Diverse sufficient conditions for subnormality of u…