Wendland functions with increasing smoothness converge to a Gaussian

From MaRDI portal
Publication:457673

DOI10.1007/s10444-013-9304-5zbMath1298.41002arXiv1203.5696OpenAlexW1992786562MaRDI QIDQ457673

Robert S. Womersley, Ian H. Sloan, Andrew Chernih

Publication date: 29 September 2014

Published in: Advances in Computational Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1203.5696




Related Items

A stable and accurate scheme for solving the Stefan problem coupled with natural convection using the immersed boundary smooth extension methodFully discrete needlet approximation on the sphereKernel-based collocation methods for Heath–Jarrow–Morton models with Musiela parametrizationNew validity conditions for the multivariate Matérn coregionalization model, with an application to exploration geochemistryOn the fractional Laplacian of some positive definite kernels with applications in numerically solving the surface quasi-geostrophic equation as a prominent fractional calculus modelSpherical Framelets from Spherical DesignsEuler-Lagrange modelling of dilute particle-Laden flows with arbitrary particle-size to mesh-spacing ratioBypassing the quadrature exactness assumption of hyperinterpolation on the sphereSketching with Spherical Designs for Noisy Data Fitting on SpheresEstimation and prediction using generalized Wendland covariance functions under fixed domain asymptoticsUnifying compactly supported and Matérn covariance functions in spatial statisticsTight framelets and fast framelet filter bank transforms on manifoldsEstimation and prediction of Gaussian processes using generalized Cauchy covariance model under fixed domain asymptotics$C^\infty$ Compactly Supported and Positive Definite Radial KernelsDistributed Filtered Hyperinterpolation for Noisy Data on the SphereOn the quadrature exactness in hyperinterpolationLasso Hyperinterpolation Over General Regions


Uses Software


Cites Work


This page was built for publication: Wendland functions with increasing smoothness converge to a Gaussian