Pages that link to "Item:Q3987933"
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The following pages link to A Faber Series Approach to Cardinal Interpolation (Q3987933):
Displaying 9 items.
- Analytical shape recovery of a conductivity inclusion based on Faber polynomials (Q832505) (← links)
- Algorithms for cardinal interpolation using box splines and radial basis functions (Q1183048) (← links)
- A note on the tau-method approximations for the Bessel functions \(Y_ 0(z)\) and \(Y_ 1(z)\) (Q1921221) (← links)
- Semi-infinite cardinal interpolation with multiquadrics and beyond (Q2491226) (← links)
- Symbolic and numerical computation on Bessel functions of complex argument and large magnitude (Q2564285) (← links)
- Polynomial expansions for cardinal interpolants and orthogonal wavelets (Q3975816) (← links)
- The Faber Polynomials for Annular Sectors (Q4325723) (← links)
- On quadrature convergence of extended Lagrange interpolation (Q4889931) (← links)
- Inverse Problem for a Planar Conductivity Inclusion (Q6113272) (← links)