Pages that link to "Item:Q1035790"
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The following pages link to A multiresolution method for fitting scattered data on the sphere (Q1035790):
Displaying 16 items.
- Data compression on the sphere using multiscale radial basis function approximation (Q404161) (← links)
- Local numerical integration on the sphere (Q483093) (← links)
- Modified multiquadric methods for scattered data interpolation over a sphere (Q751166) (← links)
- Fitting scattered data on spherelike surfaces using tensor products of trigonometric and polynomial splines (Q1183051) (← links)
- A general multiresolution method for fitting functions on the sphere (Q1418832) (← links)
- Quadratic spline wavelets with arbitrary simple knots on the sphere. (Q1421232) (← links)
- Multilevel regularization of wavelet based fitting of scattered data -- some experiments (Q1776170) (← links)
- Efficient and accurate computation of spherical mean values at scattered center points (Q1940216) (← links)
- A \(\widetilde{\mathcal{C}}^2\) spline quasi-interpolant for fitting 3D data on the sphere and applications (Q1997623) (← links)
- Spherical data fitting by multiscale moving least squares (Q2009705) (← links)
- Uniform tension algebraic trigonometric spline wavelets of class \(C^2\) and order four (Q2227335) (← links)
- Generalized spline quasi-interpolants and applications to numerical analysis (Q2668033) (← links)
- Representing and analyzing scattered data on spheres (Q2737662) (← links)
- Data reduction in the NF-FF transformation technique with spherical scanning (Q2772915) (← links)
- A PARALLEL ALGORITHM FOR SCATTERED DATA FITTING ON THE SPHERE (Q3108108) (← links)
- Non-uniform UE-spline quasi-interpolants and their application to the numerical solution of integral equations (Q6169249) (← links)
