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20032005
most citedFree Semigroupoid Algebras

92 citations · 219 across the 20 of their papers we have counts for

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math.OA2003

Applications of the Wold decomposition to the study of row contractions associated with directed graphs

Elias Katsoulis, David W. Kribs

Based on a Wold decomposition for families of partial isometries and projections of Cuntz-Krieger-Toeplitz-type, we extend several fundamental theorems from the case of single vert…

math.FA20034 cited

Partially Isometric Dilations of Noncommuting -tuples of Operators

Michael T. Jury, David W. Kribs

Given a row contraction of operators on Hilbert space and a family of projections on the space which stabilize the operators, we show there is a unique minimal joint dilation to a…

math.OA200349 cited

Ideal Structure in Free Semigroupoid Algebras from Directed Graphs

Michael T. Jury, David W. Kribs

A free semigroupoid algebra is the weak operator topology closed algebra generated by the left regular representation of a directed graph. We establish lattice isomorphisms between…

math.OA2003

Partly Free Algebras from Directed Graphs

David W. Kribs, Stephen C. Power

We say that a nonselfadjoint operator algebra is partly free if it contains a free semigroup algebra. Motivation for such algebras occurs in the setting of what we call free semigr…

math.OA200310 cited

Quantum Channels, Wavelets, Dilations and Representations of

David W. Kribs

We show that the representations of the Cuntz C-algebras which arise in wavelet analysis and dilation theory can be classified through a simple analysis of completely…

math.OA2003

The Curvature Invariant of a Non-commuting -tuple

David W. Kribs

Non-commutative versions of Arveson's curvature invariant and Euler characteristic for a commuting -tuple of operators are introduced. The non-commutative curvature invariant is…