This work was supported by FEDER/Junta de Andalucía-Consejería de Transformación Económica, Industria, Conocimiento y Universidades (Research Project A-FQM-76-UGR20, University of Granada) and by the Junta de Andalucía (Research Group FQM191).Function interpolation and approximation are classical problems of vital importance in many science/engineering areas and communities. In this paper, we propose a powerful methodology for the optimal placement of centers, when approximating or interpolating a curve or surface to a data set, using a base of functions of radial type. In fact, we chose a radial basis function under tension (RBFT), depending on a positive parameter, that also provides a convenient way to control the behavior of the co...
AbstractRadial basis function interpolation involves two stages. The first is fitting, solving a lin...
AbstractOver the past decade, the radial basis function method has been shown to produce high qualit...
Abstract—Radial basis functions (RBF) provide powerful meshfree methods for multivariate interpolati...
Function interpolation and approximation are classical problems of vital importance in many science/...
The problem of choosing \u201cgood\u201d nodes is a central one in polynomial interpolation. Made cu...
The problem of choosing “good” nodes is a central one in polynomial interpolation. Made curious from...
AbstractMultivariate interpolation of smooth data using smooth radial basis functions is considered....
In this paper, we investigate two ideas in the context of the interpolation-based optimization parad...
In this paper, we investigate two ideas in the context of the interpolation-based optimization parad...
We propose a new approach to study Radial Basis Function (RBF) interpolation in the limit of increas...
In this note we present some quantitative results concerning the convergence proofs of the Greedy Al...
We propose a new approach to study Radial Basis Function (RBF) interpolation in the limit of increas...
: Interpolation by translates of "radial" basis functions \Phi is optimal in the sense tha...
AbstractRadial basis functions (RBFs) form a primary tool for multivariate interpolation. Some of th...
International audienceIn this paper, a general methodology to approximate sets of data points throug...
AbstractRadial basis function interpolation involves two stages. The first is fitting, solving a lin...
AbstractOver the past decade, the radial basis function method has been shown to produce high qualit...
Abstract—Radial basis functions (RBF) provide powerful meshfree methods for multivariate interpolati...
Function interpolation and approximation are classical problems of vital importance in many science/...
The problem of choosing \u201cgood\u201d nodes is a central one in polynomial interpolation. Made cu...
The problem of choosing “good” nodes is a central one in polynomial interpolation. Made curious from...
AbstractMultivariate interpolation of smooth data using smooth radial basis functions is considered....
In this paper, we investigate two ideas in the context of the interpolation-based optimization parad...
In this paper, we investigate two ideas in the context of the interpolation-based optimization parad...
We propose a new approach to study Radial Basis Function (RBF) interpolation in the limit of increas...
In this note we present some quantitative results concerning the convergence proofs of the Greedy Al...
We propose a new approach to study Radial Basis Function (RBF) interpolation in the limit of increas...
: Interpolation by translates of "radial" basis functions \Phi is optimal in the sense tha...
AbstractRadial basis functions (RBFs) form a primary tool for multivariate interpolation. Some of th...
International audienceIn this paper, a general methodology to approximate sets of data points throug...
AbstractRadial basis function interpolation involves two stages. The first is fitting, solving a lin...
AbstractOver the past decade, the radial basis function method has been shown to produce high qualit...
Abstract—Radial basis functions (RBF) provide powerful meshfree methods for multivariate interpolati...