Pages that link to "Item:Q2209412"
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The following pages link to On the evaluation of highly oscillatory integrals with high frequency (Q2209412):
Displaying 12 items.
- New quadrature rules for highly oscillatory integrals with stationary points (Q475645) (← links)
- A well-conditioned and efficient Levin method for highly oscillatory integrals with compactly supported radial basis functions (Q1980142) (← links)
- Approximation of Cauchy-type singular integrals with high frequency Fourier kernel (Q2040851) (← links)
- On the rational Levin quadrature for evaluation of highly oscillatory integrals and its application (Q2085986) (← links)
- Interpolation based formulation of the oscillatory finite Hilbert transforms (Q2161616) (← links)
- Approximation of highly oscillatory integrals containing special functions (Q2332684) (← links)
- An efficient method for evaluating the integral of a class of highly oscillatory functions (Q2389990) (← links)
- Computing Highly Oscillatory Integrals (Q4605209) (← links)
- The Evaluation of Integrals and Derivatives by Means of Physically Implied Interpolation Functions with a Finite Limiting Fourier Frequency (Q5903969) (← links)
- Approximation of oscillatory Bessel integral transforms (Q6104252) (← links)
- Efficient computational methods of highly oscillatory Bessel transforms with a singular point of Cauchy type and a nonlinear special oscillator (Q6143091) (← links)
- Numerical approximation of Volterra integral equations with highly oscillatory kernels (Q6618283) (← links)
