
Functional Analysis
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Content
- Cover
- TOC$TABLE OF CONTENTS
- PREFACE
- SCHEDULE OF LECTURES
- LIST OF PARTICIPANTS
- LIST OF CONTRIBUTORS
- CH$Chapter 1. The Banach space H1
- CH$Chapter 2. Gateaux differentiation of functions on a certain class of Banach spaces
- CH$Chapter 3. Banach spaces of operators and local unconditional structure
- CH$Chapter 4. Duality and geometry of spaces of compact operators
- CH$Chapter 5. On certain locally convex topologies on Banach spaces
- CH$Chapter 6. Decompositions of positive operators and some of the irapplications
- CH$Chapter 7. Tauberian theorems for operators on L8 and similar spaces
- CH$Chapter 8. Positive bilinear forms and the Radon-Nikodym theorem
- CH$Chapter 9. What can positivity do for stability ?
- CH$Chapter 10. Extensions of positive operators
- CH$Chapter 11. On matrix order and convexity
- CH$Chapter 12. Ergodic theorems in von Neumann algebras
- CH$Chapter 13. Automatic continuity of homomorphisms from C*-algebras
- CH$Chapter 14. Epimorphisms of C*-algebras
- CH$Chapter 15. Nuclearity and function algebras - a survey -
- CH$Chapter 16. Reflexive function algebras
- CH$Chapter 17. The Hahn-Banach extension theorem for some spaces of n-homogeneous polynomials
- CH$Chapter 18. A generalization of a theorem of Keldy:
- CH$Chapter 19. The theorem of Bochner-Schwartz-Godement for generalized Gelfand pairs
- CH$Chapter 20. Multiplication and convolution operators between spaces of distributions
- CH$Chapter 21. Structure of closed linear translation invariat subspaces of A(C) and kernels of convolution operators
- CH$Chapter 22. Some results on continuous linear maps between Frechet spaces
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