A VARIATION ON SELBERG'S APPROXIMATION PROBLEM
DOI10.1112/S0025579314000199zbMath1358.42004arXiv1401.0904MaRDI QIDQ5179261
Publication date: 19 March 2015
Published in: Mathematika (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1401.0904
Convolution, factorization for one variable harmonic analysis (42A85) Hilbert spaces with reproducing kernels (= (proper) functional Hilbert spaces, including de Branges-Rovnyak and other structured spaces) (46E22) Trigonometric polynomials, inequalities, extremal problems (42A05) Special classes of entire functions of one complex variable and growth estimates (30D15) Linear operators in reproducing-kernel Hilbert spaces (including de Branges, de Branges-Rovnyak, and other structured spaces) (47B32) Spaces and algebras of analytic functions of one complex variable (30H99)
Related Items (3)
Cites Work
- Unnamed Item
- Bandlimited approximations to the truncated Gaussian and applications
- Entire approximations for a class of truncated and odd functions
- Bounding \(\zeta(s)\) in the critical strip
- \(L^1\)-approximation to Laplace transforms of signed measures
- Functions of exponential type
- Zeros of Bernoulli-type functions and best approximations
- The Beurling-Selberg extremal functions for a ball in Euclidean space
- Some extremal functions in Fourier analysis. III
- One-sided approximation by entire functions
- Entire approximations to the truncated powers
- Fonctions entières et intégrales de Fourier multiples. II
- Quadrature and Extremal Bandlimited Functions
- Gaussian subordination for the Beurling-Selberg extremal problem
- Some extremal functions in Fourier analysis. II
- A note on the weighted Hilbert’s inequality
- Bounding |ζ(½+it )| on the Riemann hypothesis
- Entire majorants via Euler–Maclaurin summation
- Some extremal functions in Fourier analysis
- The analytic principle of the large sieve
- On Reproducing Kernel Hilbert Spaces of Polynomials
- Note on a Diophantine inequality in several variables
This page was built for publication: A VARIATION ON SELBERG'S APPROXIMATION PROBLEM