Journal of Computational and Applied Mathematics
A shape controlled fitting method for Be´zier curves
Computer Aided Geometric Design
Curves and Surfaces for Computer-Aided Geometric Design: A Practical Code
Curves and Surfaces for Computer-Aided Geometric Design: A Practical Code
Planar G2 transition curves composed of cubic Bézier spiral segments
Journal of Computational and Applied Mathematics
Interpolation with cubic spirals
Computer Aided Geometric Design
G2 Pythagorean hodograph quintic transition between two circles with shape control
Computer Aided Geometric Design
G2 curve design with a pair of Pythagorean Hodograph quintic spiral segments
Computer Aided Geometric Design
Computer-Aided Design
G2 cubic transition between two circles with shape control
Journal of Computational and Applied Mathematics
Cubic Bézier spiral segments for planar G2 curve design
Proceedings of the 7th International Conference on Computer Graphics, Virtual Reality, Visualisation and Interaction in Africa
Admissible regions for rational cubic spirals matching G2 Hermite data
Computer-Aided Design
High accuracy geometric Hermite interpolation
Computer Aided Geometric Design
| Hi-index | 7.29 |
Spiral segments are useful in the design of fair curves. They are important in CAD/CAM applications, the design of highway and railway routes, trajectories of mobile robots and other similar applications. Cubic Bezier curves are commonly used in curve and surface design because they are of low degree, are easily evaluated, and allow inflection points. This paper generalises earlier results on planar cubic Bezier spiral segments and examines techniques for curve design using the new results.