AbstractThe Talmi and Gilat variational approach to the interpolation problem in arbitrary dimension is presented together with the corresponding physical model. The connection of this approach to some known spline methods is demonstrated and new interpolation functions are derived for one-, two- and three-dimensional cases. They are designed to be flexible through the use of meaningful parameters and to give good approximations of both the function itself and its derivatives as well
One of the clearest available introductions to variational methods, this text requires only a minima...
In der vorliegenden Dissertation wird Lagrange- und Hermite-Interpolation mit bivariaten und trivari...
AbstractThe paper considers Hermite interpolation for vector-valued functions. Corresponding to the ...
AbstractThe Talmi and Gilat variational approach to the interpolation problem in arbitrary dimension...
In this paper we give an overview of the variational approach to interpolation. Our particular inter...
There are two grounds the spline theory stems from -- the algebraic one (where splines are understoo...
In this paper, we discuss and develop several one-dimensional interpolation techniques. Interpolatio...
the paper deals with iterative interpolation methods in forms of similar recursive procedures define...
AbstractIn this paper we first revisit a classical problem of computing variational splines. We prop...
In this paper we consider the problem of developing a variational theory for interpolation by radial...
This book is the third edition of the 1999 lecture notes of the courses on interpolation theory that...
One of the fundamental results in spline interpolation theory is the famous Schoenberg-Whitney Theor...
Two methods of interpolation are presented in this article: interpolation with the help of orthogona...
Závoti (2002) presented the mathematical description of the interpolation method especially for mode...
In this thesis, we study properties of cubic and quadratic spline interpolation. First, we define th...
One of the clearest available introductions to variational methods, this text requires only a minima...
In der vorliegenden Dissertation wird Lagrange- und Hermite-Interpolation mit bivariaten und trivari...
AbstractThe paper considers Hermite interpolation for vector-valued functions. Corresponding to the ...
AbstractThe Talmi and Gilat variational approach to the interpolation problem in arbitrary dimension...
In this paper we give an overview of the variational approach to interpolation. Our particular inter...
There are two grounds the spline theory stems from -- the algebraic one (where splines are understoo...
In this paper, we discuss and develop several one-dimensional interpolation techniques. Interpolatio...
the paper deals with iterative interpolation methods in forms of similar recursive procedures define...
AbstractIn this paper we first revisit a classical problem of computing variational splines. We prop...
In this paper we consider the problem of developing a variational theory for interpolation by radial...
This book is the third edition of the 1999 lecture notes of the courses on interpolation theory that...
One of the fundamental results in spline interpolation theory is the famous Schoenberg-Whitney Theor...
Two methods of interpolation are presented in this article: interpolation with the help of orthogona...
Závoti (2002) presented the mathematical description of the interpolation method especially for mode...
In this thesis, we study properties of cubic and quadratic spline interpolation. First, we define th...
One of the clearest available introductions to variational methods, this text requires only a minima...
In der vorliegenden Dissertation wird Lagrange- und Hermite-Interpolation mit bivariaten und trivari...
AbstractThe paper considers Hermite interpolation for vector-valued functions. Corresponding to the ...
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