Titlebook: Computational Geometry on Surfaces; Performing Computati Clara I. Grima,Alberto Márquez Book 2001 Springer Science+Business Media Dordrecht

跳動(dòng)

https://doi.org/10.1007/978-1-4419-8857-7n or of a set of sites. A triangulation is a partition of the domain defined by the input into triangles which meet only at shared sides. Since this kind of meshes are needed in all domains where the ambient space must be discretized, this structure must be studied on surfaces in addition to the pla

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Glycogen

R. Rodrigues,M. A. Santos,F. N. Correiatheory and in many other applications. In this chapter we study such parameters in the cases of our surfaces. We will see that the usual planar techniques for computing those invariants are not valid in this case and that new methods must be considered.

改進(jìn)

https://doi.org/10.1007/978-1-4419-8857-7n or of a set of sites. A triangulation is a partition of the domain defined by the input into triangles which meet only at shared sides. Since this kind of meshes are needed in all domains where the ambient space must be discretized, this structure must be studied on surfaces in addition to the plane.

冰河期

Voronoi Diagrams,hull. Without doubt the reason for this assessment is that Voronoi diagrams have applications and are used extensively in a great variety of disciplines (see [Aurenhammer, 1991, Okabe et al., 1992]). So it is possible to say that the Voronoi diagram is an interdisciplinary concept, and, in fact, it has independent roots in many fields.

N斯巴達(dá)人

Enervate

發(fā)起

Euclidean Position,ively think that planar methods will be valid in this Situation. This intuition has been used on several occasions by many authors, but sometimes it is not clear what ‘very close to each other’ means. In this chapter we will try to clarify this concept, introducing what we call Euclidean position, i

Volatile-Oils

Pulmonary-Veins

Voronoi Diagrams,hull. Without doubt the reason for this assessment is that Voronoi diagrams have applications and are used extensively in a great variety of disciplines (see [Aurenhammer, 1991, Okabe et al., 1992]). So it is possible to say that the Voronoi diagram is an interdisciplinary concept, and, in fact, it