We investigate VH-spaces (Vector Hilbert spaces, or Loynes spaces) operator valued Hermitian kernels that are invariant under actions of *-semigroups from the point of view of generation of *-representations, linearizations (Kolmogorov decompositions), and reproducing kernel spaces. We obtain a general dilation theorem in both Kolmogorov and reproducing kernel space representations, that unifies many dilation results, in particular B. Sz.-Nagy's and Stinesprings' dilation type theorems. © 2012 Springer Basel
In this talk we will explain a series of results concerning reproducing kernel Hilbert spaces, relat...
We establish the following sufficient operator-theoretic condition for a subspace ...
We consider normal Markovian cocycles on a von Neumann algebra which are adapted to a Fock filtratio...
Cataloged from PDF version of article.We investigate VH-spaces (Vector Hilbert spaces, or Loynes spa...
We prove that a generalized version, essentially obtained by R. M. Loynes, of the B. Sz.-Nagy's Dila...
In previous works we analysed conditions for linearization of Hermitian kernels. The conditions on t...
AbstractDilation theorems for Banach space valued stochastic processes and operator valued positive ...
Abstract. In this paper we present Laca-Raeburn’s dilation theory of projective isometric representa...
Abstract. In this paper we present Laca-Raeburn’s dilation theory of projective isometric representa...
AbstractIn this paper a systematic study of Markov dilations is begun for completely positive operat...
This is the updated version of a preprint from September 2008. It presents, for the first time, the ...
AbstractIn this paper we consider projective σ-representations and give the dilations associated wit...
The dilations for operator-valued measures (OVMs) and bounded linear maps indicate that the dilation...
Hudson-Parthasarathy (H-P) type quantum stochastic dilation of a class of C0 semigroups of completel...
In these lectures I shall give an account of some recent results and open problems relating to subsp...
In this talk we will explain a series of results concerning reproducing kernel Hilbert spaces, relat...
We establish the following sufficient operator-theoretic condition for a subspace ...
We consider normal Markovian cocycles on a von Neumann algebra which are adapted to a Fock filtratio...
Cataloged from PDF version of article.We investigate VH-spaces (Vector Hilbert spaces, or Loynes spa...
We prove that a generalized version, essentially obtained by R. M. Loynes, of the B. Sz.-Nagy's Dila...
In previous works we analysed conditions for linearization of Hermitian kernels. The conditions on t...
AbstractDilation theorems for Banach space valued stochastic processes and operator valued positive ...
Abstract. In this paper we present Laca-Raeburn’s dilation theory of projective isometric representa...
Abstract. In this paper we present Laca-Raeburn’s dilation theory of projective isometric representa...
AbstractIn this paper a systematic study of Markov dilations is begun for completely positive operat...
This is the updated version of a preprint from September 2008. It presents, for the first time, the ...
AbstractIn this paper we consider projective σ-representations and give the dilations associated wit...
The dilations for operator-valued measures (OVMs) and bounded linear maps indicate that the dilation...
Hudson-Parthasarathy (H-P) type quantum stochastic dilation of a class of C0 semigroups of completel...
In these lectures I shall give an account of some recent results and open problems relating to subsp...
In this talk we will explain a series of results concerning reproducing kernel Hilbert spaces, relat...
We establish the following sufficient operator-theoretic condition for a subspace ...
We consider normal Markovian cocycles on a von Neumann algebra which are adapted to a Fock filtratio...