46 citations · 50 across the 6 of their papers we have counts for
8 papers
Base norm spaces--classical, complex, and noncommutative
David P. Blecher, Damon M. Hay
We generalize the theory of base norm spaces to the complex case, and further to the noncommutative setting relevant to `quantum convexity'. In particular, we establish the duality…
Non-stable K-theory for Leavitt path algebras
Damon Hay, Marissa Loving, Martin Montgomery +2
We compute the monoid of isomorphism classes of finitely generated projective modules of a Leavitt path algebra over an arbitrary directed graph. Our result generalizes the result…
Multipliers and Hereditary Subalgebras of Operator Algebras
Damon M. Hay
We generalize some technical results of Glicksberg to the realm of general operator algebras and use them to give a characterization of open and closed projections in terms of cert…
Non-Commutative Partial Matrix Convexity
Damon M. Hay, J. William Helton, Adrian Lim +1
Let be a polynomial in the non-commuting variables . If is convex in the variables , then has degree two in and moreover…
Hereditary subalgebras of operator algebras
David P. Blecher, Damon M. Hay, Matthew Neal
In recent work of the second author, a technical result was proved establishing a bijective correspondence between certain open projections in a C*-algebra containing an operator a…
Closed projections and peak interpolation for operator algebras
Damon M. Hay
The closed one-sided ideals of a C*-algebra are exactly the closed subspaces supported by the orthogonal complement of a closed projection. Let A be a (not necessarily selfadjoint)…