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Titlebook: Computational Geometry - Methods, Algorithms and Applications; International Worksh H. Bieri,H. Noltemeier Conference proceedings 1991 Spri

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,Solving algebraic systems in Bernstein-Bézier representation,n of the coefficients. It is shown how this so-called Bézier representation can be used for the calculation of the solution manifold of algebraic systems. In this contribution, the manifold is represented by a hierarchy of cuts describing its complete topology. The location of the cuts is calculated
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,Layout of flexible manufacturing systems — selected problems,more computational geometry and knowledge engineering point of view. This includes the representation of proximity properties as well as applications in the layout of assembly lines, in machine layout and in robot vision/ motion planning problems. Some recent results on monotonous bisector trees are
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Conference proceedings 1991 March 21/22,1991.Computational geometry is not a precisely defined field.Often, it is understood as a nearly mathematical discipline,dealing mainly with complexity questionsconcerninggeometrical problems and algorithms. But often too,andperhaps increasingly, questions of more practical relevanceare
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https://doi.org/10.1007/978-3-642-66252-2ns of the curve. The schemes are compared on several geometric operations including point inclusion, curve-curve intersection, curve-area intersection, and area-area intersection. It is shown that in most cases the arc tree is the most efficient representation scheme of the three evaluated.
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