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G^1 Hermite interpolation by PH cubics revisited

Citace: [] BYRTUS, M., BASTL, B. G^1 Hermite interpolation by PH cubics revisited. Computer Aided Geometric Design, 2010, roč. 27, č. 8, s. 622-630. ISSN: 0167-8396
Druh: ČLÁNEK
Jazyk publikace: eng
Anglický název: G^1 Hermite interpolation by PH cubics revisited
Rok vydání: 2010
Místo konání: Amsterdam
Název zdroje: Elsevier
Autoři: Mgr. Marek Byrtus , Ing. Bohumír Bastl Ph.D.
Abstrakt EN: This paper deals with G^1 Hermite interpolation by the Tschirnhausen cubic. In Meek and Walton (1997a), the explicit formulas for finding an arc of Tschirnhausen cubic which interpolates given Hermite interpolation data were given. In this paper, we extend these results to more general input data and refine on the results presented in Meek and Walton (1997a). Furthermore, we present a thorough analysis of the number and the quality of the interpolants; particularly if they contain a loop or not.
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