Pages that link to "Item:Q262078"
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The following pages link to Efficient representation and accurate evaluation of oscillatory integrals and functions (Q262078):
Displaying 10 items.
- A numerical coordinate transformation for efficient evaluation of oscillatory integrals over wave boundary integrals (Q732345) (← links)
- Efficient computation of highly oscillatory integrals by using QTT tensor approximation (Q901421) (← links)
- Efficient evaluation of oversampled functions (Q1095626) (← links)
- Spherical Bessel transform via exponential sum approximation of spherical Bessel function (Q1700905) (← links)
- Reliable operations on oscillatory functions (Q1973552) (← links)
- \textsc{mxpfit}: a library for finding optimal multi-exponential approximations (Q2102498) (← links)
- An efficient method for evaluating the integral of a class of highly oscillatory functions (Q2389990) (← links)
- Automatic computing of oscillatory integrals (Q2413282) (← links)
- Gaussian quadrature rules for composite highly oscillatory integrals (Q6140846) (← links)
- On derivatives of smooth functions represented in multiwavelet bases (Q6145383) (← links)