Graphics Reference
In-Depth Information
[BarrA89]
Barr, Alan H., editor,
Topics in Physically Based Modeling
, Addison-Wesley, 1989.
[Barze92]
Barzel, Ronen,
Physically-Based Modeling for Computer Graphics
, Academic Press, 1992.
[KassB93]
Kass, Michael, and Baraff, David, Organizers,
An Introduction to Physically Based Modeling
,
Course Notes, Volume 60, SIGGRAPH 93, August 1993.
Polygonization Algorithms
(See also Implicit Curves and Surfaces)
[Cuil98]
Cuillière, J.C., “An Adaptive Method for the Automatic Triangulation of 3D Parametric
Surfaces,” CAD,
30
(2), February 1998, 139-150.
[DeSB92]
Dey, Tamal K., Sugihara, Kokichi, and Bajaj, Chanderjit, “Triangulations in Three Dimensions
with Finite Precision Arithmetic,” Technical Report CSD-TR-92-001, Comp. Science Dept.,
Purdue Univ., West Lafayette, Indiana, 47907-1398, USA, January 1992.
[Fili86]
Filip, Daniel J., “Adaptive Subdivision Algorithms for a Set of Bézier Triangles,” CAD,
18
(2),
March 1986, 74-78.
[HerB87]
Von Herzen, B., and Barr, A.H., “Accurate Triangulations of Deformed, Intersecting Surfaces,”
SIGGRAPH 87,
21
(4), July 1987, 103-110.
[Hiro74]
Hironaka, H., “Triangulations of Algebraic Sets,” in
Algebraic Geometry, ARCATA 1974
, Proc.
of Symposia in Pure Mathematics, AMS, Providence, R.I., 1975.
[LiSH92]
Lindgren, Terence, Sanchez, Juan, and Hall, Jim, “Curve Tessellation Criteria Through
Sampling,” in [Kirk92], 262-265.
[Schu93]
Schumaked, Larry L., “Triangulations in CAGD,” CG&A,
13
(1), January 1993, 47-52.
[ShiG95]
Shimada, Kenji, and Gossard, David C., “Bubble Mesh: Automated Triangular Meshing of
Non-Manifold Geometry by Sphere Packing,” in [HofR95], 409-419.
[StaH97]
Stander, Barton T., and Hart, John C., “Guaranteeing the Topology of an Implicit Surface
Polygonization for Interactive Modeling,” SIGGRAPH 97, August 1997, 279-286.
[VeDG99]
Velho, L., De Figueiredo, L.H., and Gomes, J., “A Unified Approach for Hierarchical Adaptive
Tessellation of Surfaces,” TOG,
18
(4), October 1999, 329-360.
[ZheS00]
Zheng, Jianmin, and Sederberg, Thomas W., “Estimating Tessellation Parameter Intervals for
Rational Curves and Surfaces,” TOG,
19
(1), January 2000, 56-77.
Projective Geometry and Transformations
[Egga98]
Eggar, M.H., “Pinhole Cameras, Perspective, and Projective Geometry,” Amer. Math. Monthly,
105
(7), August-September 1998, 618-630.
[PenP86]
Penna, M.A., and Patterson, R.R.,
Projective Geometry and its Applications to Computer
Graphics
, Prentice-Hall, 1986.
Quadrics
[Barr81]
Barr, A.H., “Superquadrics and Angle-Preserving Transformations,” CG&A,
1
(1), January
1981.
[Barr92]
Barr, A.H., “Rigid Physically Based Superquadrics,” in [Kirk92], 137-159.
[Gold83]
Goldman, Ronald N., “Quadrics of Revolution,” CG&A,
3
(3), March/April 1983, 68-76.
Quaternions
[Baez02]
Baez, John C., “The Octonions,” Bull. of the AMS,
39
(2), April 2002, 145-205.
[BCGH92]
Barr, Alan H., Currin, Bena, Gabriel, Steven, and Hughes, John F., “Smooth Interpolation of
Orientations with Angular Velocity Constraints Using Quaternions,” SIGGRAPH 92,
26
(2),
July 1992, 313-320.
[Brad82]
Brady, Michael, “Trajectory Planning,” in
Robot Motion: Planning and Control
, edited by
Michael Brady, John M. Hollerbach, Timothy L. Johnson, Tomas Lozano-Perez, and Matthew
T. Mason, The MIT Press, 1982.
[Brou84]
Brou, Philippe, “Using the Gaussian Image to Find the Orientation of Objects,” The
International Journal of Robotics Research,
3
(4), Winter, 1984, 89-125.
[CouH53]
Courant, R., and Hilbert, D.,
Methods of Mathematical Physics, Volume I
, Interscience
Publishers, Inc., New York, 1953.
