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  1. Applied Categorical Structures
  2. Applied Categorical Structures : Volume 23
  3. Applied Categorical Structures : Volume 23, Issue 5, October 2015
  4. Von Neumann Categories
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Applied Categorical Structures : Volume 25
Applied Categorical Structures : Volume 24
Applied Categorical Structures : Volume 23
Applied Categorical Structures : Volume 23, Issue 6, December 2015
Applied Categorical Structures : Volume 23, Issue 5, October 2015
Many for the Price of One Duality Principle for Affine Sets
Exponentials in a Cartesian Closed Category Which Contains all Algebraic Domains
Nerves of Trigroupoids as Duskin-Glenn’s 3-Hypergroupoids
B-saturated Hull Classes in ℓ-groups and Covering Classes of Spaces
Von Neumann Categories
New Wide Classes of Weakly Mal’tsev Categories
Applied Categorical Structures : Volume 23, Issue 4, August 2015
Applied Categorical Structures : Volume 23, Issue 3, June 2015
Applied Categorical Structures : Volume 23, Issue 2, April 2015
Applied Categorical Structures : Volume 23, Issue 1, February 2015
Applied Categorical Structures : Volume 22
Applied Categorical Structures : Volume 21
Applied Categorical Structures : Volume 20
Applied Categorical Structures : Volume 19
Applied Categorical Structures : Volume 18
Applied Categorical Structures : Volume 17
Applied Categorical Structures : Volume 16
Applied Categorical Structures : Volume 15
Applied Categorical Structures : Volume 14
Applied Categorical Structures : Volume 13
Applied Categorical Structures : Volume 12
Applied Categorical Structures : Volume 11
Applied Categorical Structures : Volume 10
Applied Categorical Structures : Volume 9
Applied Categorical Structures : Volume 8
Applied Categorical Structures : Volume 7
Applied Categorical Structures : Volume 6
Applied Categorical Structures : Volume 5

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Von Neumann Categories

Content Provider Springer Nature Link
Author Blute, Richard Comeau, Marc
Copyright Year 2014
Abstract We introduce the notion of a von Neumann category, as a multi-object version of von Neumann algebra. A von Neumann category is a premonoidal category with compatible ∗-structure which embeds as a double commutant into a suitable premonoidal category of Hilbert spaces. The notion was inspired by algebraic quantum field theory, and we do explain that basic idea and indicate how quantum teleportation could be encoded in this setting. But we focus here on the structure of von Neumann categories. After giving the definitions and examples, we consider constructions typically associated to von Neumann algebras, and examine their extensions to the category-theoretic setting. In particular, we present a crossed product construction for ∗-premonoidal categories.
Starting Page 725
Ending Page 740
Page Count 16
File Format PDF
ISSN 09272852
Journal Applied Categorical Structures
Volume Number 23
Issue Number 5
e-ISSN 15729095
Language English
Publisher Springer Netherlands
Publisher Date 2014-07-10
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Mathematical Logic and Foundations Theory of Computation Convex and Discrete Geometry Geometry
Content Type Text
Resource Type Article
Subject Theoretical Computer Science Algebra and Number Theory Computer Science
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