Softcover ISBN: | 978-0-8218-0321-9 |
Product Code: | CBMS/86 |
List Price: | $29.00 |
Individual Price: | $23.20 |
eBook ISBN: | 978-1-4704-2446-6 |
Product Code: | CBMS/86.E |
List Price: | $27.00 |
Individual Price: | $21.60 |
Softcover ISBN: | 978-0-8218-0321-9 |
eBook: ISBN: | 978-1-4704-2446-6 |
Product Code: | CBMS/86.B |
List Price: | $56.00 $42.50 |
Softcover ISBN: | 978-0-8218-0321-9 |
Product Code: | CBMS/86 |
List Price: | $29.00 |
Individual Price: | $23.20 |
eBook ISBN: | 978-1-4704-2446-6 |
Product Code: | CBMS/86.E |
List Price: | $27.00 |
Individual Price: | $21.60 |
Softcover ISBN: | 978-0-8218-0321-9 |
eBook ISBN: | 978-1-4704-2446-6 |
Product Code: | CBMS/86.B |
List Price: | $56.00 $42.50 |
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Book DetailsCBMS Regional Conference Series in MathematicsVolume: 86; 1995; 110 ppMSC: Primary 46; Secondary 81
This monograph provides a more unified and self-contained presentation of the results presented in Popa's earlier papers on this topic. The classification is in terms of the standard invariant \(\mathcal G_{\mathcal N,\mathcal M}\) of the subfactor \(\mathcal N\subset \mathcal M\). This invariant is a lattice of inclusions of finite dimensional algebras associated with the Jones iterated basic construction for \(\mathcal N\subset \mathcal M\). “Classification of Subfactors and Their Endomorphisms” is based on lectures presented by Popa at the NSF-CBMS Regional Conference held in Eugene, Oregon, in August 1993.
ReadershipMathematicians interested in functional analysis and quantum theory.
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Table of Contents
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Chapters
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Chapter 1. Preliminaries
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Chapter 2. Approximate innerness for subfactors
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Chapter 3. Central freeness for subfactors
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Chapter 4. More on central freeness: the type III$_i$ case
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Chapter 5. The main classification result
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Chapter 6. Applications
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7. Appendix
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This monograph provides a more unified and self-contained presentation of the results presented in Popa's earlier papers on this topic. The classification is in terms of the standard invariant \(\mathcal G_{\mathcal N,\mathcal M}\) of the subfactor \(\mathcal N\subset \mathcal M\). This invariant is a lattice of inclusions of finite dimensional algebras associated with the Jones iterated basic construction for \(\mathcal N\subset \mathcal M\). “Classification of Subfactors and Their Endomorphisms” is based on lectures presented by Popa at the NSF-CBMS Regional Conference held in Eugene, Oregon, in August 1993.
Mathematicians interested in functional analysis and quantum theory.
-
Chapters
-
Chapter 1. Preliminaries
-
Chapter 2. Approximate innerness for subfactors
-
Chapter 3. Central freeness for subfactors
-
Chapter 4. More on central freeness: the type III$_i$ case
-
Chapter 5. The main classification result
-
Chapter 6. Applications
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7. Appendix