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19992014
most citedThe classification problem for finitely generated operator systems and spaces

10 citations · 17 across the 6 of their papers we have counts for

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7 papers · 1 filter

math.OA2014★ 10 cited

The classification problem for finitely generated operator systems and spaces

Martín Argerami, Samuel Coskey, Mehrdad Kalantar +3

The classification of separable operator spaces and systems is commonly believed to be intractable. We analyze this belief from the point of view of Borel complexity theory. On one…

math.OA2013

C*-Envelopes of Jordan Operator Systems

Martin Argerami, Douglas Farenick

We determine the boundary representations and the C*-envelope of operator systems of the form span{I,T,T*}, where T is a Jordan operator.

math.OA2012★ 1 cited

The Noncommutative Choquet Boundary of Periodic Weighted Shifts

Martín Argerami, Douglas Farenick

The noncommutative Choquet boundary and the C*-envelope of operator systems of the form Span{1,T,T*}, where T is a Hilbert space operator with normal-like features, are studied. Su…

math.OA2011

Injective envelopes and local multiplier algebras of some spatial continuous trace C*-algebras, II

Martin Argerami, Douglas Farenick, Pedro Massey

We determine the injective envelope and local multiplier algebra of a continuous trace C*-algebra that arises from a continuous Hilbert bundle over an arbitrary locally compact Hau…

math.OA2010★ 4 cited

Injective Envelopes and Local Multiplier Algebras of Some Spatial Continuous Trace C*-Algebras

Martin Argerami, Douglas Farenick, Pedro Massey

A precise description of the injective envelope of a spatial continuous trace C*-algebra A over a Stonean space Delta is given. The description is based on the notion of a weakly c…

math.OA2005★ 2 cited

Injective Envelopes of Separable C*-algebras

Martin Argerami, Douglas R. Farenick

Characterisations of those separable C*-algebras that have type I injective envelopes or W*-algebra injective envelopes are presented.