Matching admissible Hermite data by a biarc-based subdivision scheme-Reference-Cited by-同舟云学术

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Matching admissible Hermite data by a biarc-based subdivision scheme

Published:2012-08 Issue:6 Volume:29 Page:363-378
ISSN:0167-8396
Container-title:Computer Aided Geometric Design
language:en
Short-container-title:Computer Aided Geometric Design

Author:

Deng Chongyang,Ma Weiyin

Publisher

Elsevier BV

Subject

Computer Graphics and Computer-Aided Design,Aerospace Engineering,Automotive Engineering,Modelling and Simulation

Reference35 articles.

1. G2 approximation of an offset curve by Tschirnhausen quartics;Ait Haddou,1995

2. Non-linear subdivision using local spherical coordinates;Aspert;Computer Aided Geometric Design,2003

3. Numerical Control: Mathematics and Applications;Bézier,1972

4. Biarc curves;Bolton;Computer Aided Design,1975

5. Approximation with aesthetic constraints;Burchard,1994

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3. Planar cubic G1 and quintic G2 Hermite interpolations via curvature variation minimization;Computers & Graphics;2018-02

4. Admissible curvature continuous areas for fair curves using G2 Hermite PH quintic polynomial;Journal of King Saud University - Computer and Information Sciences;2015-04

5. Planar quintic G2 Hermite interpolation with minimum strain energy;Journal of Computational and Applied Mathematics;2015-01

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