activity
20002018
most citedRepresentations of hermitian kernels by means of Krein spaces II. Invariant kernels

28 citations · 50 across the 16 of their papers we have counts for

collaborators

16 papers

math.FA2018★ 1 cited

Notes on (the Birmak-Krein-Vishik theory on) selfadjoint extensions of semibounded symmetric operators

Tiberiu Constantinescu, Aurelian Gheondea

We give an explicit and versatile parametrization of all positive selfadjoint extensions of a densely defined, closed, positive operator. In addition, we identify the Friedrichs ex…

math.FA2004★ 4 cited

Orthogonal polynomials in several non-commuting variables. II

T. Banks, T. Constantinescu

In this paper we continue to investigate a certain class of Hankel-like positive definite kernels using their associated orthogonal polynomials. The main result of this paper is ab…

math.FA2004

Tensor algebras and displacement structure. IV. Invariant kernels

T. Banks, T. Constantinescu, Nermine El-Sissi

In this paper we investigate the class of invariant positive definite kernels on the free semigroup on N generators. We provide a combinatorial description of the positivity of the…

math.FA2003

Relations on noncommutative variables and associated orthogonal polynomials

T. Banks, T. Constantinescu, J. L. Johnson

This semi-expository paper surveys results concerning three classes of orthogonal polynomials: in one non-hermitian variable, in several isometric non-commuting variables, and in s…

quant-ph2003

Parametrization of Quantum States and Channels

T. Constantinescu, V. Ramakrishna

In this manuscript, a parametrization of positive matrices together with some of its many applications in quantum information theory is given.

math.FA2003

Tensor Algebras and Displacement Structure. III. Asymptotic properties

M. Barakat, T. Constantinescu

We continue to investigate some classes of Szegö type polynomials in several variables. We focus on asymptotic properties of these polynomials and we extend several classical resul…