Geodesic
Testing of convex polyhedron visibility by means of graphs
Applications of Mathematics, Tome 25 (1980) no. 2, pp. 81-86

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MR Zbl
This paper follows the article by V. Medek which solves the problem of finding the boundary of a convex polyhedron in both parallel and central projections. The aim is to give a method which yields a simple algorithm for the automation of an arbitrary graphic projection of a convex polyhedron. Section 1 of this paper recalls some necessary concepts from the graph theory. In Section 2 graphs are applied to determine visibility of a convex polyhedron.
This paper follows the article by V. Medek which solves the problem of finding the boundary of a convex polyhedron in both parallel and central projections. The aim is to give a method which yields a simple algorithm for the automation of an arbitrary graphic projection of a convex polyhedron. Section 1 of this paper recalls some necessary concepts from the graph theory. In Section 2 graphs are applied to determine visibility of a convex polyhedron.
DOI : 10.21136/AM.1980.103842
Classification : 51N05, 52-04, 52A10, 52A15, 52A20, 68K05
Keywords: constructive computer geometry 
Zámožík, Jozef; Zat'ková, Viera. Testing of convex polyhedron visibility by means of graphs. Applications of Mathematics, Tome 25 (1980) no. 2, pp. 81-86. doi: 10.21136/AM.1980.103842
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     url = {http://geodesic.mathdoc.fr/articles/10.21136/AM.1980.103842/}
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[1] V. Medek: Über den Umriss der Konvexen Flächen. Aplikace matematiky 5 (1978), 378 - 380. | Zbl

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