Sampling for approximating $R$-limited functions
From MaRDI portal
Publication:3379763
zbMath1473.94032arXiv1709.02086MaRDI QIDQ3379763
Publication date: 27 September 2021
Full work available at URL: https://arxiv.org/abs/1709.02086
Sampling theory, sample surveys (62D05) Signal theory (characterization, reconstruction, filtering, etc.) (94A12) Numerical methods for discrete and fast Fourier transforms (65T50) Convolution, factorization for one variable harmonic analysis (42A85) Approximate quadratures (41A55) Fourier coefficients, Fourier series of functions with special properties, special Fourier series (42A16) Sampling theory in information and communication theory (94A20)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Prolate spheroidal wave functions of order zero. Mathematical tools for bandlimited approximation
- Moments in quadrature problems
- Eigenvalue distribution of time and frequency limiting
- On Szegö's eigenvalue distribution theorem and non-Hermitian kernels
- On generalized Gaussian quadratures for exponentials and their applications
- On Landau’s Eigenvalue Theorem and Information Cut-Sets
- Delaunay Mesh Generation
- The Shannon sampling theorem—Its various extensions and applications: A tutorial review
- The Future Fast Fourier Transform?
- Fast Fourier Transforms for Nonequispaced Data
- Sampling-50 years after Shannon
- Accelerating the Nonuniform Fast Fourier Transform
- Generalization of Padé approximation from rational functions to arbitrary analytic functions — Theory
- Finite Element Mesh Generation
- Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty - I
- Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty - IV: Extensions to Many Dimensions; Generalized Prolate Spheroidal Functions
This page was built for publication: Sampling for approximating $R$-limited functions