Konstrukce G^1 spojitých ploch.

• Thesis title in Czech: Konstrukce G^1 spojitých ploch.
• Thesis title in English: Construction of G^1 continuous surfaces.
• Academic year of topic announcement: 2018/2019
• Thesis type: Bachelor's thesis
• Thesis language: čeština
• Department: Mathematical Institute of Charles University (32-MUUK)
• Supervisor: doc. RNDr. Zbyněk Šír, Ph.D.
• Author: hidden - assigned and confirmed by the Study Dept.
• Date of registration: 28.11.2018
• Date of assignment: 28.11.2018
• Confirmed by Study dept. on: 06.12.2018
• Date and time of defence: 21.06.2019 08:00
• Date of electronic submission: 16.05.2019
• Date of submission of printed version: 17.05.2019
• Date of proceeded defence: 21.06.2019
• Opponents: Michal Bizzarri

Guidelines

Studentka se seznámí s problematikou konstrukce ploch nad zadanou sítí a zejména s podmínkami pro G^1 návaznost těchto ploch. Osvojenou teorii aplikuje na příklady.

References

J. Hoschek, D. Lasser, Fundamentals of Computer Aided Geometric Design, A. K. Peters 1993.
W.-H. Du, F. J.M. Schmitt, On the G1 continuity of piecewise Bézier surfaces: a review with new results, Computer-Aided Design, Volume 22, Issue 9, November 1990, Pages 556-573.
J.Hettinga, J. Kosinka, Multisided generalisations of Gregory patches, Computer Aided Geometric Design, Volume 62, May 2018, Pages 166-180.