activity
20052022
most citedZeros of nonpositive type of generalized Nevanlinna functions with one negative square

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

math.FA2022

A Jordan-like decomposition for linear relations in finite-dimensional spaces

Thomas Berger, Henk de Snoo, Carsten Trunk +1

A square matrix has the usual Jordan canonical form that describes the structure of via eigenvalues and the corresponding Jordan blocks. If is a linear relation in a fi…

math.FA2020

Linear relations and their singular chains

Thomas Berger, Henk de Snoo, Carsten Trunk +1

Singular chain spaces for linear relations in linear spaces play a fundamental role in the decomposition of linear relations in finite-dimensional spaces. In this paper singular ch…

math.FA2019

Selfadjoint extensions of relations whose domain and range are orthogonal

Seppo Hassi, Jean-Philippe Labrousse, Henk de Snoo

The selfadjoint extensions of a closed linear relation from a Hilbert space to a Hilbert space are considered in the Hilbert space ${\mathfr…

math.FA2018

Lebesgue type decompositions for linear relations and Ando's uniqueness criterion

Seppo Hassi, Zoltán Sebestyén, Henk de Snoo

A linear relation, i.e., a multivalued operator from a Hilbert space to a Hilbert space has Lebesgue type decompositions , where…

math.FA2010★ 1 cited

Zeros of nonpositive type of generalized Nevanlinna functions with one negative square

H. S. V. de Snoo, H. Winkler, M. Wojtylak

A generalized Nevanlinna function with one negative square has precisely one generalized zero of nonpositive type in the closed extended upper halfplane. The fractional line…

math.FA2006

A canonical decomposition for linear operators and linear relations

S. Hassi, Z. Sebestyén, H. S. V. de Snoo +1

An arbitrary linear relation (multivalued operator) acting from one Hilbert space to another Hilbert space is shown to be the sum of a closable operator and a singular relation who…