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Rational blends of two cones from square-root parameterized medil axis transforms

Citace:
BIZZARRI, M., LÁVIČKA, M. Rational blends of two cones from square-root parameterized medil axis transforms. In Proceedings of the 16th International Conference on Computational and Mathematical Methods in Science and Engineering, CMMSE 2016. Costa ballena (Rota), Cádiz: CMMSE, 2016. s. 211-218. ISBN: 978-84-608-6082-2
Druh: STAŤ VE SBORNÍKU
Jazyk publikace: eng
Anglický název: Rational blends of two cones from square-root parameterized medil axis transforms
Rok vydání: 2016
Místo konání: Costa ballena (Rota), Cádiz
Název zdroje: CMMSE
Autoři: RNDr. Michal Bizzarri Ph.D. , Doc. RNDr. Miroslav Lávička Ph.D. ,
Abstrakt EN: In this paper we will continue in studying the problem of constructing a flexible transition canal surface smoothly joining two given circular cones, cf. \cite{BiLaVr15}. We will use the main advantage of the contour method, cf. \cite{BiLa13a,BiLaVr15}, which allows us to generate in one step a whole family of rational canal surfaces having the same silhouette with respect to some prescribed vector. Involving a recently introduced class of RE curves (i.e., rational envelope curves, see \cite{BiKoLa15}), we present a simple and efficient algorithm for constructing flexible transition canal surfaces employing only techniques for Hermite interpolation.
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