Introduction to Subfactors
Subfactors, a subject of considerable research activity for about fifteen years, are known to have significant relations with other fields such as low dimensional topology and algebraic quantum field theory. The authors present a new pictorial approach to subfactors in addition to discussions of basic principles. This book provides an important introduction to the subject and is aimed at students with only a little familiarity with the theory of Hilbert space and other newcomers to the field.
1100945654
Introduction to Subfactors
Subfactors, a subject of considerable research activity for about fifteen years, are known to have significant relations with other fields such as low dimensional topology and algebraic quantum field theory. The authors present a new pictorial approach to subfactors in addition to discussions of basic principles. This book provides an important introduction to the subject and is aimed at students with only a little familiarity with the theory of Hilbert space and other newcomers to the field.
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Introduction to Subfactors

Introduction to Subfactors

Introduction to Subfactors

Introduction to Subfactors

Paperback(New Edition)

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Overview

Subfactors, a subject of considerable research activity for about fifteen years, are known to have significant relations with other fields such as low dimensional topology and algebraic quantum field theory. The authors present a new pictorial approach to subfactors in addition to discussions of basic principles. This book provides an important introduction to the subject and is aimed at students with only a little familiarity with the theory of Hilbert space and other newcomers to the field.

Product Details

ISBN-13: 9780521584203
Publisher: Cambridge University Press
Publication date: 05/15/1997
Series: London Mathematical Society Lecture Note Series , #234
Edition description: New Edition
Pages: 176
Product dimensions: 5.98(w) x 8.98(h) x 0.47(d)

Table of Contents

1. Factors; 2. Subfactors and index; 3. Some basic facts; 4. The principal and dual graphs; 5. Commuting squares; 6. Vertex and spin models.
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