Tensor Categories and Endomorphisms of von Neumann Algebras with Applications to Quantum Field Theory

C* tensor categories are a point of contact where Operator Algebras and Quantum Field Theory meet. They are the underlying unifying concept for homomorphisms of (properly infinite) von Neumann algebras and representations of quantum observables. The present introductory text reviews the basic notio...

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Những tác giả chính: Bischoff, M, Kawahigashi, Y, Longo, R, Rehren, K.-H
Định dạng: Sách
Ngôn ngữ:English
Được phát hành: Springer 2015
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Truy cập trực tuyến:https://scholar.dlu.edu.vn/thuvienso/handle/DLU123456789/58596
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spelling oai:scholar.dlu.edu.vn:DLU123456789-585962023-11-11T06:13:33Z Tensor Categories and Endomorphisms of von Neumann Algebras with Applications to Quantum Field Theory Bischoff, M Kawahigashi, Y Longo, R Rehren, K.-H Calculus of tensors Von Neumann algebras Quantum field theory C* tensor categories are a point of contact where Operator Algebras and Quantum Field Theory meet. They are the underlying unifying concept for homomorphisms of (properly infinite) von Neumann algebras and representations of quantum observables. The present introductory text reviews the basic notions and their cross-relations in different contexts. The focus is on Q-systems that serve as complete invariants, both for subfactors and for extensions of quantum field theory models. 2015-09-29T08:31:03Z 2015-09-29T08:31:03Z 2015 Book 978-3-319-14301-9 https://scholar.dlu.edu.vn/thuvienso/handle/DLU123456789/58596 en application/pdf Springer
institution Thư viện Trường Đại học Đà Lạt
collection Thư viện số
language English
topic Calculus of tensors
Von Neumann algebras
Quantum field theory
spellingShingle Calculus of tensors
Von Neumann algebras
Quantum field theory
Bischoff, M
Kawahigashi, Y
Longo, R
Rehren, K.-H
Tensor Categories and Endomorphisms of von Neumann Algebras with Applications to Quantum Field Theory
description C* tensor categories are a point of contact where Operator Algebras and Quantum Field Theory meet. They are the underlying unifying concept for homomorphisms of (properly infinite) von Neumann algebras and representations of quantum observables. The present introductory text reviews the basic notions and their cross-relations in different contexts. The focus is on Q-systems that serve as complete invariants, both for subfactors and for extensions of quantum field theory models.
format Book
author Bischoff, M
Kawahigashi, Y
Longo, R
Rehren, K.-H
author_facet Bischoff, M
Kawahigashi, Y
Longo, R
Rehren, K.-H
author_sort Bischoff, M
title Tensor Categories and Endomorphisms of von Neumann Algebras with Applications to Quantum Field Theory
title_short Tensor Categories and Endomorphisms of von Neumann Algebras with Applications to Quantum Field Theory
title_full Tensor Categories and Endomorphisms of von Neumann Algebras with Applications to Quantum Field Theory
title_fullStr Tensor Categories and Endomorphisms of von Neumann Algebras with Applications to Quantum Field Theory
title_full_unstemmed Tensor Categories and Endomorphisms of von Neumann Algebras with Applications to Quantum Field Theory
title_sort tensor categories and endomorphisms of von neumann algebras with applications to quantum field theory
publisher Springer
publishDate 2015
url https://scholar.dlu.edu.vn/thuvienso/handle/DLU123456789/58596
_version_ 1819763733240479744