Book contents
- Frontmatter
- Contents
- 0 Introduction
- Part I INTRODUCTION TO OPERATOR SPACES
- Part II OPERATOR SPACES AND C*-TENSOR PRODUCTS
- 11 C*-norms on tensor products. Decomposable maps. Nuclearity
- 12 Nuclearity and approximation properties
- 13 C*(F∞) ⊗ B(H)
- 14 Kirchberg's theorem on decomposable maps
- 15 The Weak Expectation Property (WEP)
- 16 The Local Lifting Property (LLP)
- 17 Exactness
- 18 Local reflexivity
- 19 Grothendieck's theorem for operator spaces
- 20 Estimating the norms of sums of unitaries: Ramanujan graphs, property T, random matrices
- 21 Local theory of operator spaces. Nonseparability of OSn
- 22 B(H) ⊗ B(H)
- 23 Completely isomorphic C*-algebras
- 24 Injective and projective operator spaces
- Part III OPERATOR SPACES AND NON-SELF-ADJOINT OPERATOR ALGEBRAS
- Solutions to the exercises
- References
- Subject index
- Notation index
20 - Estimating the norms of sums of unitaries: Ramanujan graphs, property T, random matrices
Published online by Cambridge University Press: 05 October 2013
Book contents
- Frontmatter
- Contents
- 0 Introduction
- Part I INTRODUCTION TO OPERATOR SPACES
- Part II OPERATOR SPACES AND C*-TENSOR PRODUCTS
- 11 C*-norms on tensor products. Decomposable maps. Nuclearity
- 12 Nuclearity and approximation properties
- 13 C*(F∞) ⊗ B(H)
- 14 Kirchberg's theorem on decomposable maps
- 15 The Weak Expectation Property (WEP)
- 16 The Local Lifting Property (LLP)
- 17 Exactness
- 18 Local reflexivity
- 19 Grothendieck's theorem for operator spaces
- 20 Estimating the norms of sums of unitaries: Ramanujan graphs, property T, random matrices
- 21 Local theory of operator spaces. Nonseparability of OSn
- 22 B(H) ⊗ B(H)
- 23 Completely isomorphic C*-algebras
- 24 Injective and projective operator spaces
- Part III OPERATOR SPACES AND NON-SELF-ADJOINT OPERATOR ALGEBRAS
- Solutions to the exercises
- References
- Subject index
- Notation index
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- Introduction to Operator Space Theory , pp. 324 - 333Publisher: Cambridge University PressPrint publication year: 2003