F Nous contacter


0

Documents  65D07 | enregistrements trouvés : 2

O
     

-A +A

Sélection courante (0) : Tout sélectionner / Tout déselectionner

P Q

Multi angle  Spherical splines
Prautzsch, Hartmut (Auteur de la Conférence) | CIRM (Editeur )

The Bézier representation of homogenous polynomials has little and not the usual geometric meaning if we consider the graph of these polynomials over the sphere. However the graph can be seen as a rational surface and has an ordinary rational Bézier representation. As I will show, both Bézier representations are closely related. Further I consider rational spline constructions for spherical surfaces and other closed manifolds with a projective or hyperbolic structure. The Bézier representation of homogenous polynomials has little and not the usual geometric meaning if we consider the graph of these polynomials over the sphere. However the graph can be seen as a rational surface and has an ordinary rational Bézier representation. As I will show, both Bézier representations are closely related. Further I consider rational spline constructions for spherical surfaces and other closed manifolds with a projective ...

65D17 ; 41A15 ; 65D05 ; 65D07

Nuage de mots clefs ici

Z