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Twentieth Century Harmonic Analysis — A Celebration

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Cover of 'Twentieth Century Harmonic Analysis — A Celebration'

Table of Contents

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    Book Overview
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    Chapter 1 On the Uncertainty Principle in Harmonic Analysis
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    Chapter 2 Operator Theory and Harmonic Analysis
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    Chapter 3 Probabilities and Baire’s theory in harmonic analysis
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    Chapter 4 Representations of Gabor frame operators
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    Chapter 5 Does Order Matter
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    Chapter 6 Wavelet expansions, function spaces and multifractal analysis
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    Chapter 7 Some Plots of Bessel Functions of Two Variables
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    Chapter 8 Lesser Known FFT Algorithms
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    Chapter 9 The Phase Problem of X-ray Crystallography
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    Chapter 10 Multiwindow Gabor-type Representations and Signal Representation by Partial Information
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    Chapter 11 Some polynomial extremal problems which emerged in the twentieth century
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    Chapter 12 The Problem of Efficient Inversions and Bezout Equations
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    Chapter 13 Harmonic Analysis as found in Analytic Number Theory
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    Chapter 14 Mathematics of Radar
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    Chapter 15 The Mathematical Theory of Wavelets
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    Chapter 16 Assorted Problems
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    Chapter 17 How to Use the Fourier Transform in Asymptotic Analysis
Attention for Chapter 12: The Problem of Efficient Inversions and Bezout Equations
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