activity
19992005
most citedLie Ideals in Operator Algebras

9 citations · 15 across the 4 of their papers we have counts for

collaborators

7 papers

math.FA2005

Schur multipliers and operator-valued Foguel-Hankel operators

Catalin Badea, Vern I. Paulsen

We show that some matrices are Schur multipliers and this is applied to obtain classes of operator-valued Foguel-Hankel operators similar to contractions. This provides partial ans…

math.FA2004

Frames, Graphs and Erasures

Bernhard G. Bodmann, Vern I. Paulsen

Two-uniform frames and their use for the coding of vectors are the main subject of this paper. These frames are known to be optimal for handling up to two erasures, in the sense th…

math.OA20036 cited

Quasimultipliers of Operator Spaces

Masayoshi Kaneda, Vern I. Paulsen

We use the injective envelope to study quasimultipliers of operator spaces. We prove that all representable operator algebra products that an operator space can be endowed with are…

math.OA20029 cited

Lie Ideals in Operator Algebras

Alan Hopenwasser, Vern Paulsen

Let be a Banach algebra for which the group of invertible elements is connected. A subspace is a Lie ideal in if, and on…

math.OA2001

Diagonals in Tensor Products of Operator Algebras

Vern Paulsen, Roger Smith

In this paper we give a short, direct proof, using only properties of the Haagerup tensor product, that if an operator algebra A possesses a diagonal in the Haagerup tensor product…

math.OA2001

Characterizations of essential ideals as operator modules over C*-algebras

Masayoshi Kaneda, Vern Ival Paulsen

In this paper we give characterizations of essential left ideals of a C*-algebra in terms of their properties as operator -modules. Conversely, we seek C*-algebraic characte…