Add to ORKGWe present a detailed analysis of the De Casteljau algorithm to gen erate cubic polynomials satisfying certain boundary conditions in the Grassmann manifold, and extend this approach to produce cubic splines that also solve inter polation problems on that manifold.info:eu-repo/semantics/publishedVersio
AbstractThe aim of this paper is to describe an algorithm for computing co-monotone and/or co-convex...
2004-13A new global basis of B-splines is defined in the space of generalizedquadratic splines (GQS)...
We introduce a new concept for generating optimal quadrature rules for splines. To generate an optim...
We examine the De Casteljau algorithm in the context of Riemannian symmetric spaces. This algorithm,...
Cubic spline interpolation on Euclidean space is a standard topic in numerical analysis, with countl...
AbstractThis paper presents a simple geometric algorithm to generate splines of arbitrary degree of ...
In this thesis, we present an algorithm of a cubic Hennite spline interpolation (CHSI) and apply it ...
Variational interpolation in curved geometries has many applications, so there has always been deman...
This paper presents a new geometric algorithm to construct a C k- smooth spline curve that interpol...
In this dissertation, we describe Cubic Splines and their applications.In particular Cubic Splines a...
We generalize the classical De Casteljau algorithm for generation of polynomial curves in IR"m,...
The thesis covers two topics. First, the completeness question is adressed, i.e., whether the hierar...
AbstractIn a connected Riemannian manifold, generalised Bézier curves are C∞ curves defined by a gen...
Les courbes de Bezier et les courbes splines ont trouve un cadre de présentation simple et naturel a...
Extending a geometric construction due to Sederberg and to Bajaj, Holt, and Netravali, an algorithm ...
AbstractThe aim of this paper is to describe an algorithm for computing co-monotone and/or co-convex...
2004-13A new global basis of B-splines is defined in the space of generalizedquadratic splines (GQS)...
We introduce a new concept for generating optimal quadrature rules for splines. To generate an optim...
We examine the De Casteljau algorithm in the context of Riemannian symmetric spaces. This algorithm,...
Cubic spline interpolation on Euclidean space is a standard topic in numerical analysis, with countl...
AbstractThis paper presents a simple geometric algorithm to generate splines of arbitrary degree of ...
In this thesis, we present an algorithm of a cubic Hennite spline interpolation (CHSI) and apply it ...
Variational interpolation in curved geometries has many applications, so there has always been deman...
This paper presents a new geometric algorithm to construct a C k- smooth spline curve that interpol...
In this dissertation, we describe Cubic Splines and their applications.In particular Cubic Splines a...
We generalize the classical De Casteljau algorithm for generation of polynomial curves in IR"m,...
The thesis covers two topics. First, the completeness question is adressed, i.e., whether the hierar...
AbstractIn a connected Riemannian manifold, generalised Bézier curves are C∞ curves defined by a gen...
Les courbes de Bezier et les courbes splines ont trouve un cadre de présentation simple et naturel a...
Extending a geometric construction due to Sederberg and to Bajaj, Holt, and Netravali, an algorithm ...
AbstractThe aim of this paper is to describe an algorithm for computing co-monotone and/or co-convex...
2004-13A new global basis of B-splines is defined in the space of generalizedquadratic splines (GQS)...
We introduce a new concept for generating optimal quadrature rules for splines. To generate an optim...