A united approach to accelerating trigonometric expansions
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Publication:1904158
DOI10.1016/0898-1221(95)00084-4zbMath0852.41016OpenAlexW1997292576MaRDI QIDQ1904158
Manfred Tasche, Günter Baszenski, Franz-Jürgen Delvos
Publication date: 18 December 1995
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0898-1221(95)00084-4
Related Items (13)
Asymptotic behavior of Eckhoff’s method for Fourier series convergence acceleration ⋮ On a fast convergence of the rational-trigonometric-polynomial interpolation ⋮ On a convergence of the rational-trigonometric-polynomial approximations realized by the roots of the Laguerre polynomials ⋮ Accelerating the convergence of trigonometric series ⋮ On a rational linear approximation of Fourier series for smooth functions ⋮ Acceleration of algebraically-converging Fourier series when the coefficients have series in powers of \(1/n\) ⋮ Convergence acceleration of modified Fourier series in one or more dimensions ⋮ FOURIER FORMULAE FOR EQUIDISTANT HERMITE TRIGONOMETRIC INTERPOLATION ⋮ ASYMPTOTIC BEHAVIOR OF THE KRYLOV–LANCZOS INTERPOLATION ⋮ An asymptotically hierarchy-consistent, iterative sequence transformation for convergence acceleration of Fourier series ⋮ Unnamed Item ⋮ Unnamed Item ⋮ On the Convergence of the Quasi-Periodic Approximations on a Finite Interval
Cites Work
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- A Levin-type algorithm for accelerating the convergence of Fourier series
- Accelerating convergence of univariate and bivariate Fourier approximations
- Computational Techniques Based on the Lanczos Representation
- Error Estimates for Sine Series Expansions
- Zur Konvergenzbeschleunigung von Fourier-Reihen
- Accelerating Convergence of Eigenfunction Expansions
- Accelerating convergence of trigonometric approximations
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