Twentieth Century Harmonic Analysis

Dedication. Preface. Part 1: The Papers. On the Uncertainty Principle in Harmonic Analysis; V.P. Havin. Operator Theory and Harmonic Analysis; H.S. Shapiro. Probabilities and Baire's theory in harmonic analysis; J.-P. Kahane. Representations of Gabor frame operators; A.J.E.M. Janssen. Does Order Matter; T.W. Körner. Wavelet expansions, function spaces and multifractial analysis; S. Jaffard. Some Plots of Bessel Functions of Two Variables; F.A. Grünbaum. Lesser Known FFT Algorithms; R. Tolimieri, M. An. The Phase Problem of X-ray Crystallography; H.A. Hauptman. Multiwindow Gabor-type Representations and Signal Representation by Partial Information; Y.Y. Zeevi. Some polynomial extremal problems which emerged in the twentieth century; B. Saffari. The Problem of Efficient Inversions and Bezout Equations; N. Nikolski. Harmonic Analysis as found in Analytic Number Theory; H.L. Montgomery. Mathematics of Radar; B. Moran. The Mathematical Theory of Wavelets; G. Weiss, E.N. Wilson. Part 2: Problems. Assorted Problems; Various authors. How to Use the Fourier Transform in Asymptotic Analysis; V. Gurarii, et al. Index.