Pages that link to "Item:Q421205"
From MaRDI portal
The following pages link to Cardinal interpolation with Gaussian kernels (Q421205):
Displaying 21 items.
- Convergence and error theorems for Hermite function pseudo-RBFs: interpolation on a finite interval by Gaussian-localized polynomials (Q465131) (← links)
- Approximation rates for interpolation of Sobolev functions via Gaussians and allied functions (Q476134) (← links)
- Cardinal interpolation with general multiquadrics (Q503484) (← links)
- On the structure and interpolation properties of quasi shift-invariant spaces (Q681708) (← links)
- Cardinal interpolation with general multiquadrics: convergence rates (Q1670413) (← links)
- Sampling theorems for shift-invariant spaces, Gabor frames, and totally positive functions (Q1702786) (← links)
- Gaussian radial-basis functions: cardinal interpolation of \(\ell^p\) and power-growth data (Q1966323) (← links)
- Interpolation of exponential-type functions on a uniform grid by shifts of a basis function (Q2056515) (← links)
- Uniformly bounded Lebesgue constants for scaled cardinal interpolation with Matérn kernels (Q2124221) (← links)
- Gaussian functions combined with Kolmogorov's theorem as applied to approximation of functions of several variables (Q2207553) (← links)
- Pointwise approximation with quasi-interpolation by radial basis functions (Q2256616) (← links)
- Nonuniform sampling and recovery of bandlimited functions in higher dimensions (Q2408785) (← links)
- On shifted cardinal interpolation by Gaussians and multiquadrics (Q2564365) (← links)
- Regular families of kernels for nonlinear approximation (Q2633792) (← links)
- (Q4421529) (← links)
- Stability and Robustness of RBF Interpolation (Q4609560) (← links)
- (Q4731611) (← links)
- On the application of Gaussian functions for discretization of optimal control problems (Q4961697) (← links)
- Convergence of non-stationary semi-discrete RBF schemes for the heat and wave equation (Q6052455) (← links)
- Shift-invariant spline subspaces of Sobolev spaces and their order of approximation (Q6170662) (← links)
- On application of Gaussian kernels and Laplace functions combined with Kolmogorov's theorem for approximation of functions of several variables (Q6571133) (← links)