C*-Algebras and Finite-Dimensional Approximations
by Brown, Nathanial P.; Ozawa, NarutakaBuy New
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Summary
Table of Contents
| Fundamental facts Basic theory: Nuclear and exact $\textrm{C}^*$-algebras: Definitions, basic facts and examples | |
| Tensor products Constructions Exact groups and related topics | |
| Amenable traces and Kirchberg's factorization property | |
| Quasidiagonal C*-algebras AF embeddability | |
| Local reflexivity and other tensor product conditions | |
| Summary and open problems Special topics: Simple $\textrm{C}^*$-algebras | |
| Approximation properties for groups | |
| Weak expectation property and local lifting property | |
| Weakly exact von Neumann algebras | |
| Applications: Classification of group von Neumann algebras | |
| Herrero's approximation problem Counterexamples in $\textrm{K}$-homology and $\textrm{K}$-theory | |
| Appendices: Ultrafilters and ultraproducts | |
| Operator spaces, completely bounded maps and duality | |
| Lifting theorems Positive definite functions, cocycles and Schoenberg's | |
| Theorem Groups and graphs Bimodules over von Neumann algebras | |
| Bibliography | |
| Notation index | |
| Subject index | |
| Table of Contents provided by Publisher. All Rights Reserved. |
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