Harmonic Analysis

Dear Colleagues,

Harmonic Analysis is a central topic within mathematical analysis. Growing out of classical Fourier analysis and group representation theory for non-commutative groups it has developed broadly into many fields of mathematical analysis, both pure and applied.

This Special Issue of Harmonic Analysis, with Hans G. Feichtinger as Guest Editor, is going to promote Harmonic Analysis in general, but with a preference for application oriented papers or survey papers describing concrete aspects of modern Harmonic Analysis.

As examples, but not as an exhaustive list of topics let us mention the following areas: Fourier Analysis (of functions or distributions), time-frequency analysis, Gabor analysis, wavelet theory, shearlets, coorbit theory, function spaces on groups, intertwining operators, pseudo-differential and Fourier integral operators, numerical Harmonic Analysis, sampling, frame theory, Riesz basic sequences, perturbation theory and more.

Each paper should clearly indicate what the focus and motivation for the setting and what kind of impact one may expect from the results presented in this paper.

Prof. Dr. Hans Georg Feichtinger
Guest Editor

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