Pages that link to "Item:Q2391026"
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The following pages link to Asymptotic expansions for oscillatory integrals using inverse functions (Q2391026):
Displaying 15 items.
- Efficient integration for a class of highly oscillatory integrals (Q426386) (← links)
- A comparative study of numerical steepest descent, extrapolation, and sequence transformation methods in computing semi-infinite integrals (Q430987) (← links)
- A novel approach for the determination of asymptotic expansions of certain oscillatory integrals (Q579562) (← links)
- Numerical evaluation of a fixed-amplitude variable-phase integral (Q1014754) (← links)
- Asymptotic expansions of mellin convolution integrals: an oscillatory case (Q1044656) (← links)
- Fast computation of singular oscillatory Fourier transforms (Q1725457) (← links)
- The asymptotic expansion of the swallowtail integral in the highly oscillatory region (Q2007597) (← links)
- Levin methods for highly oscillatory integrals with singularities (Q2115301) (← links)
- Computation of oscillatory integrals with an exponential kernel and Jacobi-type singularities (Q2226337) (← links)
- Fast computation of a class of highly oscillatory integrals (Q2396491) (← links)
- Asymptotic expansions of one oscillatory double integral with large parameter (Q2792141) (← links)
- Efficient methods for highly oscillatory integrals with weak and Cauchy singularities (Q2957744) (← links)
- Asymptotic Expansions of Integrals of Certain Rapidly Oscillating Functions (Q3763019) (← links)
- Gauss-type quadrature for highly oscillatory integrals with algebraic singularities and applications (Q4976311) (← links)
- Numerical evaluation of oscillatory-singular integrals (Q5031761) (← links)
