activity
20122018
most citedSuper Operator Systems, Strong Norms, and Operator Tensor Products

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

math.OA2018

The Jordan lattice completion and a note on injective envelopes and von Neumann algebras

Ulrich Haag

The article associates two fundamental lattice constructions with each regular unital real ordered Banach space (function system). These are used to establish certain results in th…

math.KT2014

A Quick Overview On Regular Algebraic K-Theory For Groups

Ulrich Haag

The paper gives a short account of the contents of "Regular Algebraic K-Theory For Groups" by the author and its connections with other homology and K-theories.

math.OA2014

The Dirichlet problem and spectral theory of operator algebras

Ulrich Haag

The main result of the paper is an extension of the Dirichlet problem from (closures of) bounded open domains U to arbitrary compact subsets X of the complex plane, i.e. the closur…

math.OA2013

A note on injective envelopes and von Neumann algebras

Ulrich Haag

The article exhibits certain relations between the injective envelope I(A) of a C*-algebra A and the von Neumann algebra generated by a representation lambda of A provided it is in…

math.FA2013

On extendibility and decomposability of certain *-linear maps into C (X)

Ulrich Haag

We consider *-linear maps into a commutative C*-algebra C (X) of continuous functions on a locally compact Hausdorff space X with certain specified properties and prove two results…

math.KT2012

On rational injectivity of Kasparovs assembly map in dimension <=2

Ulrich Haag

The author presents a new proof of injectivity of the composition of the inverse of the rational Chern Character in homology applied to the classifying space BG of a (countable) di…

math.OA2012★ 1 cited

Super Operator Systems, Strong Norms, and Operator Tensor Products

Ulrich Haag

A notion of super operator system is defined which generalizes the usual notion of operator systems to include certain unital involutive operator spaces which cannot be represented…