On the rational Levin quadrature for evaluation of highly oscillatory integrals and its application
From MaRDI portal
Publication:2085986
DOI10.1016/j.enganabound.2022.07.020OpenAlexW4290785250WikidataQ113875157 ScholiaQ113875157MaRDI QIDQ2085986
Publication date: 19 October 2022
Published in: Engineering Analysis with Boundary Elements (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.enganabound.2022.07.020
Related Items (1)
Cites Work
- Unnamed Item
- New quadrature rules for highly oscillatory integrals with stationary points
- A user-friendly method for computing indefinite integrals of oscillatory functions
- On the Levin iterative method for oscillatory integrals
- A universal solution to one-dimensional oscillatory integrals
- Inverse acoustic and electromagnetic scattering theory.
- A well-conditioned Levin method for calculation of highly oscillatory integrals and its application
- Efficient computation of highly oscillatory integrals with Hankel kernel
- Gauss quadrature routines for two classes of logarithmic weight functions
- On the numerical quadrature of weakly singular oscillatory integral and its fast implementation
- New algorithms for approximation of Bessel transforms with high frequency parameter
- Levin methods for highly oscillatory integrals with singularities
- On the evaluation of highly oscillatory integrals with high frequency
- A sparse fractional Jacobi-Galerkin-Levin quadrature rule for highly oscillatory integrals
- Spectral Levin-type methods for calculation of generalized Fourier transforms
- Linear Rational Finite Differences from Derivatives of Barycentric Rational Interpolants
- Numerical-asymptotic boundary integral methods in high-frequency acoustic scattering
- A Sparse Discretization for Integral Equation Formulations of High Frequency Scattering Problems
- Procedures for Computing One- and Two-Dimensional Integrals of Functions with Rapid Irregular Oscillations
- Exponential convergence of a linear rational interpolant between transformed Chebyshev points
- Fast and stable augmented Levin methods for highly oscillatory and singular integrals
- Moment-free numerical integration of highly oscillatory functions
This page was built for publication: On the rational Levin quadrature for evaluation of highly oscillatory integrals and its application