Advances in Gabor Analysis

  • Hans G. Feichtinger
  • Thomas Strohmer

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

Table of contents

  1. Front Matter
    Pages i-xix
  2. Hans G. Feichtinger, Thomas Strohmer
    Pages 1-9
  3. A. J. E. M. Janssen
    Pages 31-70
  4. Peter G. Casazza, Mark C. Lammers
    Pages 71-98
  5. Hans G. Feichtinger, Krzysztof Nowak
    Pages 99-128
  6. Jean-Pierre Gabardo, Deguang Han
    Pages 129-152
  7. Ole Christensen, Thomas Strohmer
    Pages 171-195
  8. Kai Bittner
    Pages 197-221
  9. Back Matter
    Pages 353-356

About this book


The Applied and Numerical Harmonic Analysis (ANHA) book series aims to provide the engineering, mathematical, and scientific communities with significant developments in harmonic analysis, ranging from abstract har­ monic analysis to basic applications. The title of the series reflects the im­ portance of applications and numerical implementation, but richness and relevance of applications and implementation depend fundamentally on the structure and depth of theoretical underpinnings. Thus, from our point of view, the interleaving of theory and applications and their creative symbi­ otic evolution is axiomatic. Harmonic analysis is a wellspring of ideas and applicability that has flour­ ished, developed, and deepened over time within many disciplines and by means of creative cross-fertilization with diverse areas. The intricate and fundamental relationship between harmonic analysis and fields such as sig­ nal processing, partial differential equations (PDEs), and image processing is reflected in our state of the art ANHA series. Our vision of modern harmonic analysis includes mathematical areas such as wavelet theory, Banach algebras, classical Fourier analysis, time­ frequency analysis, and fractal geometry, as well as the diverse topics that impinge on them.


Potential Signal algorithms communication electrical engineering harmonic analysis image processing numerical analysis

Editors and affiliations

  • Hans G. Feichtinger
    • 1
  • Thomas Strohmer
    • 2
  1. 1.Department of MathematicsUniversity of ViennaViennaAustria
  2. 2.Department of MathematicsUniversity of California—DavisDavisUSA

Bibliographic information

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