Type I product systems of Hilbert modules
By Stephen Dias Barreto, B. Bhat, Volkmar Liebscher, Michael Skeide. 2004
102 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/89e8afa794dd9707d27e23efcac92d1ea957c75b
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Citations in the corpus
- Interpolation and transfer-function realization for the noncommutative Schur-Agler class (2016, background): “13) amounts to the notion of complete positivity of a kernel given by Barreto-Bhat-Liebscher-Skeida in [27].”
- Noncommutative reproducing kernel Hilbert spaces (2016, background): “ of completely positive map as occurs in the operator algebra literature (see [40]) as well as of the notion of completely positive kernel as introduced and developed by Barreto-Bhat-Liebscher-Skeida [16] (see Section 3.3 below for details). Specifically, given a completely positive global or noncomm”
- Schur class operator functions and automorphisms of Hardy algebras (2006, methodology): “O A ] 1 3 Ju n 20 07 S hur Class Operator Fun tions and”
- Inclusion systems and amalgamated products of product systems (2009, methodology): “In [8], [6] this procedure has been elaborated and has been exploited, in the more general context of product systems of Hilbert modules.”