Pages that link to "Item:Q2389990"
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The following pages link to An efficient method for evaluating the integral of a class of highly oscillatory functions (Q2389990):
Displaying 14 items.
- A comparative study of numerical steepest descent, extrapolation, and sequence transformation methods in computing semi-infinite integrals (Q430987) (← links)
- New quadrature rules for highly oscillatory integrals with stationary points (Q475645) (← links)
- Reducing factorization of a semiprime number to the integration of highly oscillatory functions (Q712606) (← links)
- A method for efficient computation of integrals with oscillatory and singular integrand (Q827067) (← links)
- A parameter method for computing highly oscillatory integrals (Q979849) (← links)
- A comparative study of meshless complex quadrature rules for highly oscillatory integrals (Q1654629) (← links)
- Approximate calculation of triple integrals of rapidly oscillating functions with the use of Lagrange polynomial interflation (Q2263293) (← links)
- Approximation of highly oscillatory integrals containing special functions (Q2332684) (← links)
- Meshless and wavelets based complex quadrature of highly oscillatory integrals and the integrals with stationary points (Q2451025) (← links)
- (Q3312646) (← links)
- (Q3790531) (← links)
- Fourier or Bessel transformations of highly oscillatory functions (Q4038938) (← links)
- Numerical methods for multivariate highly oscillatory integrals (Q5026495) (← links)
- (Q5798332) (← links)