Methods of Fourier Analysis and Approximation Theory

  • Michael Ruzhansky
  • Sergey Tikhonov

Part of the Applied and Numerical Harmonic Analysis book series (ANHA)

Table of contents

  1. Front Matter
    Pages i-viii
  2. Michael Ruzhansky, Sergey Tikhonov
    Pages 1-19
  3. Fourier Analysis

  4. Function Spaces of Radial Functions

    1. Front Matter
      Pages 113-113
    2. Pablo L. De Nápoli, Irene Drelichman
      Pages 115-138
    3. E. Liflyand, S. Samko
      Pages 139-146
  5. Approximation Theory

  6. Optimization Theory and Related Topics

About this book


Different facets of interplay between harmonic analysis and approximation theory are covered in this volume.  The topics included are Fourier analysis, function spaces, optimization theory, partial differential equations, and their links to modern developments in the approximation theory. The articles of this collection were originated from two events. The first event took place during the 9th ISAAC Congress in Krakow, Poland, 5th-9th August 2013, at the section “Approximation Theory and Fourier Analysis”. The second event was the conference on Fourier Analysis and Approximation Theory in the Centre de Recerca  Matemàtica (CRM), Barcelona, during 4th-8th November 2013, organized by the editors of this volume. All articles selected to be part of this collection were carefully reviewed.


Fourier Analysis Harmonic Analysis Approximation Theory Optimization Theory Function spaces

Editors and affiliations

  • Michael Ruzhansky
    • 1
  • Sergey Tikhonov
    • 2
  1. 1.Department of MathematicsImperial College LondonLondonUnited Kingdom
  2. 2.ICREA Research ProfessorCentre de Recerca MatemàticaBarcelonaSpain

Bibliographic information