↓ Skip to main content
What is this page? Embed badge

Complex analysis : a functional analysis approach

Overview of attention for book
Cover of 'Complex analysis : a functional analysis approach'

Table of Contents

  1. Altmetric Badge
    Book Overview
  2. Altmetric Badge
    Chapter 1 Preliminaries: Set Theory and Topology
  3. Altmetric Badge
    Chapter 2 Preliminaries: Vector Spaces and Complex Variables
  4. Altmetric Badge
    Chapter 3 Properties of C (G) and H (G)
  5. Altmetric Badge
    Chapter 4 More about C (G) and H (G)
  6. Altmetric Badge
    Chapter 5 Duality
  7. Altmetric Badge
    Chapter 6 Duality of H (G)—The Case of the Unit Disc
  8. Altmetric Badge
    Chapter 7 The Hahn-Banach Theorem, and Applications
  9. Altmetric Badge
    Chapter 8 More Applications
  10. Altmetric Badge
    Chapter 9 The Dual of H (G)
  11. Altmetric Badge
    Chapter 10 Runge’s Theorem
  12. Altmetric Badge
    Chapter 11 The Cauchy Theorem
  13. Altmetric Badge
    Chapter 12 Constructive Function Theory
  14. Altmetric Badge
    Chapter 13 Ideals in H (G)
  15. Altmetric Badge
    Chapter 14 The Riemann Mapping Theorem
  16. Altmetric Badge
    Chapter 15 Carathéodory Kernels and Farrell’s Theorem
  17. Altmetric Badge
    Chapter 16 Ring (not Algebra) Isomorphisms of H (G)
  18. Altmetric Badge
    Chapter 17 Dual Space Topologies
  19. Altmetric Badge
    Chapter 18 Interpolation
  20. Altmetric Badge
    Chapter 19 Gap-Interpolation Theorems
  21. Altmetric Badge
    Chapter 20 First-Order Conformal Invariants
Attention for Chapter 16: Ring (not Algebra) Isomorphisms of H (G)
Altmetric Badge

Citations

dimensions_citation
24 Dimensions
Summary Dimensions citations
So far, Dimensions has found 24 publications that cite this research output.

24

The most recent citing publications are shown below. View all 24 publications that cite this research output on Dimensions.

This page shows the most recent citations of this research output.

Click here to find out how to access more activity.

This page is provided by Altmetric.