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Trigonometric Sums and Their Applications

Edited by Andrei Raigorodskii () and Michael Th. Rassias ()

in Springer Books from Springer

Date: 2020
ISBN: 978-3-030-37904-9
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Chapters in this book:

On a Category of Cotangent Sums Related to the Nyman-Beurling Criterion for the Riemann Hypothesis
Nikita Derevyanko, Kirill Kovalenko and Maksim Zhukovskii
Recent Progress in the Study of Polynomials with Constrained Coefficients
Tamás Erdélyi
Classes of Nonnegative Sine Polynomials
Horst Alzer and Man Kam Kwong
Inequalities for Weighted Trigonometric Sums
Horst Alzer and Omran Kouba
Norm Inequalities for Generalized Laplace Transforms
J. C. Kuang
On Marcinkiewicz-Zygmund Inequalities at Hermite Zeros and Their Airy Function Cousins
D. S. Lubinsky
The Maximum of Cotangent Sums Related to the Nyman-Beurling Criterion for the Riemann Hypothesis
Helmut Maier, Michael Th. Rassias and Andrei Raigorodskii
Double-Sided Taylor’s Approximations and Their Applications in Theory of Trigonometric Inequalities
Branko Malešević, Tatjana Lutovac, Marija Rašajski and Bojan Banjac
The Second Moment of the First Derivative of Hardy’s Z-Function
Maxim A. Korolev and Andrei V. Shubin
Dedekind and Hardy Type Sums and Trigonometric Sums Induced by Quadrature Formulas
Gradimir V. Milovanović and Yilmaz Simsek
On a Half-Discrete Hilbert-Type Inequality in the Whole Plane with the Kernel of Hyperbolic Secant Function Related to the Hurwitz Zeta Function
Michael Th. Rassias, Bicheng Yang and Andrei Raigorodskii
A Remark on Sets with Small Wiener Norm
I. D. Shkredov
Order Estimates of Best Orthogonal Trigonometric Approximations of Classes of Infinitely Differentiable Functions
Tetiana A. Stepanyuk
Equivalent Conditions of a Reverse Hilbert-Type Integral Inequality with the Kernel of Hyperbolic Cotangent Function Related to the Riemann Zeta Function
Bicheng Yang

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DOI: 10.1007/978-3-030-37904-9

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