
Approximation Theory and Functional Analysis
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Content
- Front Cover
- Approximation Theory and Functional Analysis
- Table of Contents
- Copyright Page
- Foreword
- Chapter 1. Polynomial approximation and a question of G. E. Shilov
- Chapter 2. Analytic hypoellipticity of operators of principal type
- Chapter 3. Korovkin approximation in function spaces
- Chapter 4. A remark on vector-valued approximation on compact sets, approximation on product sets, and the approximation property
- Chapter 5. The completion of partially ordered vector spaces and Korovkin's theorem
- Chapter 6. Approximation by algebraic convolution integrals
- Chapter 7. Non-archimedean weighted approximation
- Chapter 8. Thèorie spectrale en une infinite de variables
- Chapter 9. Meromorphic uniform approximation on closed subsets of open Riemann surfaces
- Chapter 10. Whitney's spectral synthesis theorem in infinite dimensions
- Chapter 11. Recent progess in Birkhoff interpolation
- Chapter 12. Approximation polynomiale ponderèe et produits canoniques
- Chapter 13. Spaces of differentiable functions and the approximation property
- Chapter 14. A look at approximation theory
- Chapter 15. Banach algebras over valued fields
- Chapter 16. Approximation of plurisubharmonic functions
- Chapter 17. The approximation property for certain spaces of holomorphic mappings
- Chapter 18. The approximation property for Nachbin spaces
- Chapter 19. On cardinal spline smoothing
- Chapter 20. A characterization of echelon köthe-Schwartz spaces
- Chapter 21. The rational approximation of real functions
- Chapter 22. Fundamental seminorms
- Index
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