AbstractWe present in this paper an approximation method of curves from sets of Lagrangian data and vectorial tangent subspaces. We define a discrete smoothing fairness spline with tangent conditions by minimizing certain quadratic functional on finite element spaces. Convergence theorem is established and some numerical and graphical examples are analyzed in order to show the validity and the effectiveness of this paper
AbstractWe present in this paper a discrete problem of constructing some parametric surfaces with pa...
The choice of a proper parametrization method is critical in curve and surface fitting using paramet...
In this paper we show that the complexity, i.e., the number of elements, of a parabolic or conic spl...
Abstract In this paper we present an approximation method of curves by a new type of spline function...
AbstractIn this paper we present a numerical approximation of curves and surfaces from a given scatt...
AbstractWe deal with a smoothing method of constructing some discontinuous curve or surface from a L...
AbstractThis paper deals with the problem of constructing some free-form curves and surfaces from gi...
AbstractIn this paper we present an approximation problem of parametric curves and surfaces from a L...
AbstractWe study the problem of constructing a smooth approximant from a finite set of patches given...
In this paper we present an approximation method of surfaces by a new type of splines, which we call...
This paper presents a new framework for approximating data with smooth splines. The classical spline...
Shape preserving approximations are constructed by interpolating the data with polynomial splines of...
In this paper we compute the Hausdorff distance between sets of continuous curves and sets of piecew...
AbstractIn this paper, we present an interpolation method for curves from a data set by means of the...
International audienceA new approach for cubic B-spline curve approximation is presented. The method...
AbstractWe present in this paper a discrete problem of constructing some parametric surfaces with pa...
The choice of a proper parametrization method is critical in curve and surface fitting using paramet...
In this paper we show that the complexity, i.e., the number of elements, of a parabolic or conic spl...
Abstract In this paper we present an approximation method of curves by a new type of spline function...
AbstractIn this paper we present a numerical approximation of curves and surfaces from a given scatt...
AbstractWe deal with a smoothing method of constructing some discontinuous curve or surface from a L...
AbstractThis paper deals with the problem of constructing some free-form curves and surfaces from gi...
AbstractIn this paper we present an approximation problem of parametric curves and surfaces from a L...
AbstractWe study the problem of constructing a smooth approximant from a finite set of patches given...
In this paper we present an approximation method of surfaces by a new type of splines, which we call...
This paper presents a new framework for approximating data with smooth splines. The classical spline...
Shape preserving approximations are constructed by interpolating the data with polynomial splines of...
In this paper we compute the Hausdorff distance between sets of continuous curves and sets of piecew...
AbstractIn this paper, we present an interpolation method for curves from a data set by means of the...
International audienceA new approach for cubic B-spline curve approximation is presented. The method...
AbstractWe present in this paper a discrete problem of constructing some parametric surfaces with pa...
The choice of a proper parametrization method is critical in curve and surface fitting using paramet...
In this paper we show that the complexity, i.e., the number of elements, of a parabolic or conic spl...