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In this experiment, we compare qualitatively
the curve skeletons computed by the proposed framework against the
state-of-
the-art-techniques. Click on
image to enlarge
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Lawson Wade, Richard E. Parent, "Fast, Fully-Automated
Generation of Control Skeletons for Use in Animation," pp.
164, Computer Animation, 2000. |
A. Telea and A. Vilanova, “A robust level-set algorithm for
centerline extraction,” Proc. of the symposium on Data
visualisation 2003, pp. 185–194, 2003 |
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Wan-Chun Ma and, Fu-Che Wu and Ming Ouhyoung, “Skeleton
Extraction of 3D Objects with Radial Basis Functions,” Proc.
of Shape Modeling International, pp. 207-215, 2003. |
Cornea N.D.,Silver D., Yuan X., Balasubramanian R. (2005).
Computing Hierarchical Curve-Skeletons of 3D Objects. The
Visual Computer 21 (11):945-955, Springer-Verlag, October,
2005 |
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Wu, F., Ma, W., Liang, R., Chen, B., and Ouhyoung, M. 2006.
Domain connected graph: the skeleton of a closed 3D shape
for animation. Visual Computer, 22, 2 (Feb. 2006), 117-135. |
T. K. Dey and J. Sun, “Defining and computing
curve-skeletons with medial geodesic function,” Proc. Sympos.
Geometry Processing, pp. 143-152, 2006 |
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Andrei Sharf, Thomas Lewiner, Ariel Shamir, Leif Kobbelt ,
“On-the-fly Curve-skeleton Computation for 3D shapes ,”
Proc. EUROGRAPHICS 2007 |
Dennie Reniers, Jarke J van Wijk, and Alexandru Telea,
“Computing Multiscale Curve and Surface Skeletons Using a
Global Importance Measure,” IEEE transaction on
visualization and computer graphics. |
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