A Finite Element technique to interpolate general data (function values and its derivatives) has been developped. The technique can be considered as a generalized solution of the classical polynomial interpolation, because the condition for the interpolating function to be a polynomial is replaced by a minimizing condition of a given “smoothing” functional. In this way it is possible to find interpolating functions with a given level of continuity according to the class of finite elements used. Examples have been presented in order to assess the accuracy and efficiency of the procedure
The empirical interpolation method is an interpolation scheme with problem dependent basis functions...
summary:Interpolation on finite elements usually occurs in a Hilbert space setting, which means that...
AbstractWe study the reconstruction of an analytic function of several complex variables by means of...
The problem of constructing such a continuous function is called data fitting. Many times, data give...
AbstractIn this work we study a problem in bivariated interpolation associated with the Finite Eleme...
AbstractAn interpolation function for triangular mid-edge finite elements is developed using an alge...
International audienceThe comparison of finite elements (FE) and experimental data fields have becom...
Methods for approximating functions based on discrete data play an important role in extra-mathemati...
summary:The following interpolation problem is considered: There are given points and at some of the...
summary:The reduction and the concentration of the parameters determining an interpolation polynomia...
Presented the scheme of piecewise polynomial calculation of functions of one real variable based on ...
Methods for approximating functions based on discrete data play an important role in extra-mathemati...
summary:Interpolation on finite elements usually occurs in a Hilbert space setting, which means that...
The drive for efficient methods of testing design ideas and prototypes, particularly in engineering,...
Interpolation is the process of defining a function that takes on specified values at specified poin...
The empirical interpolation method is an interpolation scheme with problem dependent basis functions...
summary:Interpolation on finite elements usually occurs in a Hilbert space setting, which means that...
AbstractWe study the reconstruction of an analytic function of several complex variables by means of...
The problem of constructing such a continuous function is called data fitting. Many times, data give...
AbstractIn this work we study a problem in bivariated interpolation associated with the Finite Eleme...
AbstractAn interpolation function for triangular mid-edge finite elements is developed using an alge...
International audienceThe comparison of finite elements (FE) and experimental data fields have becom...
Methods for approximating functions based on discrete data play an important role in extra-mathemati...
summary:The following interpolation problem is considered: There are given points and at some of the...
summary:The reduction and the concentration of the parameters determining an interpolation polynomia...
Presented the scheme of piecewise polynomial calculation of functions of one real variable based on ...
Methods for approximating functions based on discrete data play an important role in extra-mathemati...
summary:Interpolation on finite elements usually occurs in a Hilbert space setting, which means that...
The drive for efficient methods of testing design ideas and prototypes, particularly in engineering,...
Interpolation is the process of defining a function that takes on specified values at specified poin...
The empirical interpolation method is an interpolation scheme with problem dependent basis functions...
summary:Interpolation on finite elements usually occurs in a Hilbert space setting, which means that...
AbstractWe study the reconstruction of an analytic function of several complex variables by means of...