Graphics Reference
In-Depth Information
[Seid89]
Seidel, Hans-Peter, “A New Multiaffine Approach to B-Splines,” CAGD, 6 (1), 1989, 23-32.
[Seid93]
Seidel, Hans-Peter, “An Introduction to Polar Forms,” CG&A, 13 (1), January 1993, 38-46.
[ShaB84]
Shani, U., and Ballard, D.H., “Splines as Embeddings for Generalized Cylinders,” Computer
Vision, Graphics and Image Processing, 27 , 1984, 129-156.
[StoD89]
Stone, Maureen C., and DeRose, Tony D., “A Geometric Characterization of Parametric Cubic
Curves,” ACM TOG, 8 (3), July 1989, 147-163.
[SuLi83]
Su, Bu-qing, and Liu, Ding-yuan, “An Affine Invariant and Its Application in Computational
Geometry,” Scientia Sinica, 26 , 1983, 259-272.
[Till83]
Tiller, Wayne, “Rational B-Splines for Curve and Surface Representation,” CG&A, 3 (5),
September 1983, 61-69.
[Wang81]
Wang, C.Y., “Shape Classification of the Parametric Cubic Curve and Parametric B-spline
Cubic Curve,” CAD, 13 (4), 1981, 199-206.
[Wern79]
Werner, Helmut, “An Introduction to Non-Linear Splines,” in Polynomial and Spline
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Subdivision Curves and Surfaces
[CatC78]
Catmull, E., and Clark, J., “Recursively Generated B-spline Surfaces on Arbitrary Topological
Meshes,” CAD, 10 (6), Nov. 78, 350-355.
[Chai74]
Chaikin, G.M., “An Algorithm for High Speed Curve Generation,” CGIP, 3 , Dec. 74, 346-349.
[DooS78]
Doo, D.W.H., and Sabin, M.A., “Behavior of Recursive Subdivision Surfaces Near Extra-
ordinary Points,” CAD, 10 (6), Nov. 78, 356-360.
[Loop87]
Loop, Charles, “Smooth Subdivision Surfaces Based on Triangles,” Masters thesis, University
of Utah, Department of Mathematics, 1987.
[Nasr00]
Nasri, Ahmad H., “Recursive Subdivision of Polygonal Complexes and Its Applications in
Computer-Aided Geometric Design,” CAGD, 17 (7), August 2000, 595-619.
[Pete95]
Peters, Jörg, “Smoothing Polyhedra Made Easy,” ACM TOG, 14 (2), April 1995, 162-170.
[PetR97]
Peters, Jörg, and Reif, Ulrich, “The Simplest Subdivision Scheme for Smoothing Polyhedra,”
ACM TOG, 16 (4), October 1997, 420-431.
[Reif95]
Reif, Ulrich, “A Unified Approach to Subdivision Algorithms Near Extraordinary Vertices,”
CAGD, 12 (2), March 1995, 153-174.
[Ries75]
Riesenfeld, R., “On Chaikin's Algorithm,” CGIP, 4 (3), 1975, 304-310.
[Stam98]
Stam, Jos, “Exact Evaluation of Catmull-Clark Subdivision Surfaces at Arbitrary Parameter
Values,” SIGGRAPH 98, July 1998, 395-404.
[ZorS99]
Zorin, Denis, and Schröder, Peter, Organizers, Subdivision for Modeling and Animation , Course
Notes, Volume 37, SIGGRAPH 99, August 1999.
Surfaces and Manifolds
[ACDL00]
Amenta, N., Choi, S., Dey, T.K., and Leekha, N., “A Simple Algorithm for Homeomorphic
Surface Reconstruction,” in Proc. of the 16 th Annual Symp. on Computational Geometry , Hong
Kong, June 12-14, 2000, ACM Press, 213-222.
[BeFH86]
Beck, James M., Farouki, Rida T., and Hinds, John K., “Surface Analysis Methods,” CG&A,
6 (12), December 1986, 18-36.
[BoiC00]
Boissonnat, Jean-Daniel, and Cazals, Frédéric, “Smooth Surface Reconstruction via Natural
Neighbour Interpolation of Distance Functions,” in Proc. of the 16 th Annual Symp. on Com-
putational Geometry , Hong Kong, June 12-14, 2000, ACM Press, 223-232.
[HagH95]
Hagen, H., and Hahmann, St., “Stability Concept for Surfaces,” in [HaFN95], 189-198.
[Hage92]
Hagen, H., Hahmann, S., Schreiber, T., Nakajima, Y., Wördenweber, B., and Hollemann-
Grundstedt, P., “Surface Interrogation Algorithms,” CG&A, 12 (5), September 1992, 53-60.
[MorS92]
Moreton, Henry P., and Séquin, Carlo H., “Functional Optimization for Fair Surface Design,”
SIGGRAPH 92, 26 (2), July 1992, 167-176.
[Sarr98]
Sarraga, Ramon F., “Recent Methods for Surface Shape Optimization,” CAGD, 15 (5), May
1998, 417-436.
[YuMS01]
Yu, Xiaohua, Morse, Bryan S., and Sederberg, Thomas W., “Image Reconstruction Using Data-
Dependent Triangulation,” CG&A, 21 (3), May/June 2001, 62-68.
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