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Flipping operators and locally harmonic Maass forms. [PDF]

Ramanujan J
Bringmann K, Mono A, Rolen L.
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Fourier series in orthogonal polynomials on a cone of revolution

, 2019
Yuan Xu
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The use of Fourier series with oblique axes

, 1939
George B Gray
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Icecream: High-Fidelity Equivariant Cryo-Electron Tomography

Kishore V, Debarnot V, Righetto RD, Engel BD, Dokmanić I.   +4 more
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Fourier series and Fourier–Haar series for stochastic measures

Theory of Probability and Mathematical Statistics, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Radchenko, V. M., Stefans'ka, N. O.
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Introduction to Fourier series

Hermitian Analysis, 2019
From the other side, in 1876 P. du Bois-Reymond found a continuous function whose Fourier series diverges at a single point. Via the uniform boundedness theorem, we will show later that there are continuous functions whose Fourier series diverges at any ...
Charles L. Epstein
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FOURIER SERIES

Essentials of Mathematical Methods in Science and Engineering, 2019
The extension of the Fourier calculus to the entire real line leads naturally to the Fourier transform, a powerful mathematical tool for the analysis of aperiodic functions.
Massoud Malek
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On Fourier Series on the Torus and Fourier Transforms

Mathematical Notes, 2021
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The Summability of Fourier Series

The Mathematical Gazette, 1931
One of the oldest problems in the theory of Fourier series is that of looking for a criterion that a Fourier series shall converge. No one, however, has been able to find a simple, necessary and sufficient condition for this. Thus, for instance, bounded variation of the function is sufficient but not necessary.
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