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The following pages link to Fast computation of singular oscillatory Fourier transforms (Q1725457):

Displaying 21 items.

On the evaluation of highly oscillatory finite Hankel transform using special functions (Q285032) (← links)
On the computation of the Fourier transform under the presence of nearby polar singularities (Q554273) (← links)
Efficient method for the computation of oscillatory Bessel transform and Bessel Hilbert transform (Q738960) (← links)
On the computation of Fourier transforms of singular functions (Q1195727) (← links)
Efficient computation of highly oscillatory integrals with Hankel kernel (Q1643307) (← links)
On the numerical approximation for Fourier-type highly oscillatory integrals with Gauss-type quadrature rules (Q1738082) (← links)
On fast multipole methods for Volterra integral equations with highly oscillatory kernels (Q1757396) (← links)
Fast numerical computations of oscillatory singular integrals (Q1909422) (← links)
On the numerical quadrature of weakly singular oscillatory integral and its fast implementation (Q1990418) (← links)
Efficient calculation and asymptotic expansions of many different oscillatory infinite integrals (Q2008420) (← links)
Clenshaw-Curtis algorithms for an efficient numerical approximation of singular and highly oscillatory Fourier transform integrals (Q2222146) (← links)
Fast computation of Bessel transform with highly oscillatory integrands (Q2273039) (← links)
Efficient computation of highly oscillatory Fourier-type integrals with monomial phase functions and Jacobi-type singularities (Q2301297) (← links)
Computation of integrals with oscillatory singular factors of algebraic and logarithmic type (Q2345650) (← links)
The modified composite Gauss type rules for singular integrals using Puiseux expansions (Q2826684) (← links)
The steepest descent method for Fourier integrals involving algebraic and logarithmic singular factors (Q3175412) (← links)
The numerical evaluation of a class of singular, oscillatory integrals (Q3838265) (← links)
(Q5019879) (← links)
Numerical evaluation of oscillatory-singular integrals (Q5031761) (← links)
Application of the Cauchy integral approach to singular and highly oscillatory integrals (Q5033389) (← links)
A Chebyshev collocation method for a class of Fredholm integral equations with highly oscillatory kernels (Q5964615) (← links)