Choosing nodes in parametric curve interpolation
Computer-Aided Design
Fundamentals of computer aided geometric design
Fundamentals of computer aided geometric design
The NURBS book (2nd ed.)
A universal parametrization in B-spline curve and surface interpolation
Computer Aided Geometric Design
From Conics to NURBS: A Tutorial and Survey
IEEE Computer Graphics and Applications
A Hybrid Parameterization Method for NURBS
CGIV '04 Proceedings of the International Conference on Computer Graphics, Imaging and Visualization
Pattern Recognition Letters
NURBS Curve Approximation Using Particle Swarm Optimization
CGIV '10 Proceedings of the 2010 Seventh International Conference on Computer Graphics, Imaging and Visualization
NURBS skeleton: a new shape representation scheme using skeletonization and NURBS curves modeling
CIARP'11 Proceedings of the 16th Iberoamerican Congress conference on Progress in Pattern Recognition, Image Analysis, Computer Vision, and Applications
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NURBS (Non-uniform rational B-splines) has become the industry standard tools for the representation, design and data exchange of geometric information to be processed and used by computers because of their useful geometrical properties. The problem of the parameterization of data points in NURBS curve/surface has been considered by several of researchers. We propose in this paper a new parameterization method for NURBS approximation. The current methods of parameterization such as centripetal method uses only the previous knot vector to calculate the recent knot. In this paper, we give a new parameterization method based on the correlation of the nodes. This approach inherits the advantages of the relation and position of the knots.