Fast computation of the spectral differentiation by the fast multipole method-Reference-Cited by-同舟云学术

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Fast computation of the spectral differentiation by the fast multipole method

Published:2019-07 Issue:1 Volume:78 Page:240-253
ISSN:0898-1221
Container-title:Computers & Mathematics with Applications
language:en
Short-container-title:Computers & Mathematics with Applications

Author:

Tian Yan,Xiang Shuhuang,Liu Guidong

Funder

National Natural Science Foundation of China

Mathematics and Interdisciplinary Sciences Project of Central South University

Innovation-Driven Project of Central South University

‘Tian-an’ Innovation Project

Publisher

Elsevier BV

Subject

Computational Mathematics,Computational Theory and Mathematics,Modeling and Simulation

Reference45 articles.

1. Generation of pseudospectral differentiation matrices I;Welfert;SIAM J. Numer. Anal.,1997

2. Analysis of spectral approximations using prolate spheroidal wave functions;Wang;Math. Comp.,2010

3. A rational spectral collocation method with adaptively transformed chebyshev grid points;Tee;SIAM J. Sci. Comput.,2006

4. Barycentric lagrange interpolation;Berrut;SIAM Rev.,2004

5. Lagrangian Interpolation at the chebyshev points xn, ν ≡ cos (ν π/n), ν= 0(1)n; some unnoted advantages;Salzer;Comput. J.,1972

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1. Efficient Methods for the Chebyshev-Type Prolate Spheroidal Wave Functions and Corresponding Eigenvalues;Mathematics;2024-03-09

2. Superconvergence and fast implementation of the barycentric prolate differentiation;Journal of Computational and Applied Mathematics;2022-08

3. Barycentric prolate interpolation and pseudospectral differentiation;Numerical Algorithms;2021-01-05

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