Pages that link to "Item:Q455896"
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The following pages link to Efficient quadrature of highly oscillatory integrals with algebraic singularities (Q455896):
Displaying 45 items.
- Numerical evaluation of a class of highly oscillatory integrals involving Airy functions (Q295156) (← links)
- Filon-Clenshaw-Curtis rules for a class of highly-oscillatory integrals with logarithmic singularities (Q390480) (← links)
- Efficient integration for a class of highly oscillatory integrals (Q426386) (← links)
- On the asymptotic order of Filon-type methods for highly oscillatory integrals with an algebraic singularity (Q547977) (← links)
- On the calculation of highly oscillatory integrals with an algebraic singularity (Q618076) (← links)
- Numerical integration of oscillatory Airy integrals with singularities on an infinite interval (Q679595) (← links)
- Efficient Filon-type methods for \(\int_a^b f(x)\,e^{i\omega g(x)}\, dx\) (Q868673) (← links)
- On uniform approximations to hypersingular finite-part integrals (Q898841) (← links)
- Efficient computation of highly oscillatory integrals by using QTT tensor approximation (Q901421) (← links)
- Implementing the complex integral method with the transformed Clenshaw-Curtis quadrature (Q902781) (← links)
- A quadrature method for a class of strongly oscillatory infinite integrals (Q912339) (← links)
- Suitable Gauss and Filon-type methods for oscillatory integrals with an algebraic singularity (Q960291) (← links)
- Efficient computation of oscillatory integrals via adaptive multiscale local Fourier bases (Q1577560) (← links)
- Efficient computation of highly oscillatory integrals with Hankel kernel (Q1643307) (← links)
- On quadrature of highly oscillatory integrals with logarithmic singularities (Q1664286) (← links)
- On fast and stable implementation of Clenshaw-Curtis and Fejér-type quadrature rules (Q1724120) (← links)
- Fast computation of singular oscillatory Fourier transforms (Q1725457) (← links)
- Computation of integrals with oscillatory and singular integrands using Chebyshev expansions (Q1932769) (← links)
- On the numerical quadrature of weakly singular oscillatory integral and its fast implementation (Q1990418) (← links)
- Clenshaw-Curtis-type quadrature rule for hypersingular integrals with highly oscillatory kernels (Q2007678) (← links)
- Efficient calculation and asymptotic expansions of many different oscillatory infinite integrals (Q2008420) (← links)
- Efficient numerical methods for Cauchy principal value integrals with highly oscillatory integrands (Q2084261) (← links)
- Efficient and accurate quadrature methods of Fourier integrals with a special oscillator and weak singularities (Q2101906) (← links)
- Efficient algorithms for integrals with highly oscillatory Hankel kernels (Q2143525) (← links)
- Clenshaw-Curtis algorithms for an efficient numerical approximation of singular and highly oscillatory Fourier transform integrals (Q2222146) (← links)
- Computation of oscillatory integrals with an exponential kernel and Jacobi-type singularities (Q2226337) (← links)
- Numerical evaluation and error analysis of many different oscillatory Bessel transforms via confluent hypergeometric function (Q2227674) (← links)
- Efficient methods for highly oscillatory integrals with weakly singular and hypersingular kernels (Q2286024) (← links)
- Numerical methods for two classes of singularly oscillatory Bessel transforms and their error analysis (Q2297112) (← 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)
- Quadrature rules and asymptotic expansions for two classes of oscillatory Bessel integrals with singularities of algebraic or logarithmic type (Q2359662) (← links)
- Efficient quadrature for highly oscillatory integrals involving critical points (Q2370682) (← links)
- Fast computation of a class of highly oscillatory integrals (Q2396491) (← links)
- An efficient quadrature rule for weakly and strongly singular integrals (Q2698209) (← links)
- Quadrature formulae of many highly oscillatory Fourier-type integrals with algebraic or logarithmic singularities and their error analysis (Q2700370) (← links)
- Efficient computation of highly oscillatory integrals with weak singularities by Gauss-type method (Q2804868) (← links)
- Efficient methods for highly oscillatory integrals with weak and Cauchy singularities (Q2957744) (← links)
- The numerical evaluation of a class of singular, oscillatory integrals (Q3838265) (← links)
- Gauss-type quadrature for highly oscillatory integrals with algebraic singularities and applications (Q4976311) (← links)
- Quadrature Methods for Highly Oscillatory Singular Integrals (Q4995826) (← links)
- Fast and stable augmented Levin methods for highly oscillatory and singular integrals (Q5082040) (← links)
- A Chebyshev collocation method for a class of Fredholm integral equations with highly oscillatory kernels (Q5964615) (← links)
- Efficient numerical methods for hypersingular finite-part integrals with highly oscillatory integrands (Q6175207) (← links)
- On computation of finite-part integrals of highly oscillatory functions (Q6664891) (← links)